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9qqpzhwBlJ9ERocE/4m5KZedzV0V1r3L2veXXuuuT6oEkUdOdIgAucEhUkt7RBKFskQRrWyc7XvzZ+j6Y5GbeKI/i+2eBBgIIiub0CHCaHIStXVwgYLU1nm9SHD5JvsSMb/ftVve+ZvscO9VJ0g4QsgXMBFFqmnuzCiAbYnehtk2MEGAohqexhMxRQJxsiKFKRckw70/uVbGjbgUQ/2IGujjqFrCygQq6FFjAOtnMhOX1RpQ7XUycTYqE8dHnob0JXssS5ty+3md0IlTjmyaFVb8w3ANXADApwjiwyQTuyygopmNSQ0clb9cX+m1Qm8IkwtSiC5l1Bvi1lgRtczy+fmuv03ZQIAIvg4JRMjliiAixlh6gCjLgQ4iIEI17BDDm5iQI2qcwjQmFafsY6UioULFJagvhwnFwygimN/bGy8f2TTs4MyvLxoNn94Pz64IeJ8mu5SX9a0pIT8C7On4sbJRjfDDLEEiEQl4KgXI0HBtMMViykpMFMjl6sOT6hqo8OC2pTLEJOfMsns80/ybD1ir25s84/DDj+BjS8Sh0WQNdl3vvPFE1clAMt58aYOoEw1PR0dYmsXxxMmAsajrg0guXwukdjcR5C+PyGZNiLw5dcGB8Mc4pMzRQTWxKqdUBVqIZqFEC2gWDS9IR7Sal0ccMLoQaA0XMRgg7K1jo2oCpk6rCsiQyU8JGZj8qJtkwqBwk1aMXHj9z9Jh7PytLb9fuNjuOol5xvtH5jT4ulMuEAGhEciEiUq/STvviGjd9eg4EFdUK2kVs1oB2U0rJl8mGlLPk1PAlxWjjDClYkSCx+TmecZHAnbHuzpsOnu7Ee51bYIEiRKAkSwtUcFkyRI1XVYTCpZ06yUAryAYoVyhSeDJBUypiCcWeDJlPL4wDXBKzAd/k0Wq2Buu3YiZPFmidis0xJ1B2ufWYBjxA9pGCMDuSV2B6J8jc2XLAD+kzXRyZZuA72aC0JGtjJegS1v+YKTv/WBP1ivH9/2D9w9tl8OJLr6He+/aZO+KXKxINInhWCVFswwAFQOBWsliMKREoHJaIkDptOzgGKiSIURUlLgp40xSoNZcNMq/65MRfKBpj4bu8iVOeN2JjBYDR9PUnWo0fevOwtYoLvFkunMI0J2FzXVchuilnE9aYRK0+9DxI9n3g6bPv9FuTLrV33hHRTmSpqOCXq8KLGyb02FBlJGKFiCYLHWF4gH+QmXDE8tbovCQgmK+r6SB8ccC9rZ3yxSvyj4/wit8ZEhNha+8XBWQXHKhg8THBTOtWASoodG9547OdOr6I3hO747ZjCX9FuEFPxrMn+gRwBOJ11TmtSlwbcCWpAL4wcSDkw/enKGdkibmaFA9iuYcLKdp65UAnRIQBqArBNA9IkJXBoAdEqqTarYKg59SOmykL7fkRb0fJ7f1jt5kf6rdzVgeYXWzD7xPU26UlyvSxsTEgUpq4yFwDQFiU8rSdBQYoa0QbHTSxnWikY/RoPOaP6xxnf4No3cHjLjT/uqjPIKqEcjTRJqrC9h1vc8rTxSAL2QA5LdBAEDnlTnVvBp+VNhaGLWJvfdItOjF0wHvcG9k1TMNvAvMnJKm4CeWBUOnWME1SCgHVi4T7l4JFFBvZbbBggbo3ybDbyBFnJj1RPl8GrDjiBrYW8RKZIpo9bQyEoklZi1pKbGq0QgMi3EHtiEeMKwRG/7FM6x/f3fOljrxJ62xswdhYr4gAxsO/h9lpQUVK1/3ieIae//DXrDmXPCq6LD+OKiMuYB1msrRmIJhLmyZAO5E8pgi8HFmgkCRLhCImYp0CRrZaacqiYlpmo+kwTbkqg6eawAH9Vx9NDxXuBfA1kk92sIvZ4L3kCmU70n6Vi0bL31i9GoVZ+bA8Zt/WO90wMtkLHI3+T4QjliRviRuNOnBe2VCsGLIzHAODLuCdNpyrIuAJQAhDzVUT3d377CrzdPAjZf78HoV+s7Ab4hwwL3kQKmRKoKJ6BLrASYgNTQwBbB1NCtKoVIuh5KilJKaGdrr/m721qOetSYNn9Jc22mif5PSBpWRQhZcBiW6al4INKgesqTSQ2eW8Ljffe1Dxq93NnvVfCR+4dAcASM2iKt91B2I10UokCCmTAK/8pkJmeoT1pOpQBfxYCyu3EjyGq2VsiKmypI/t+YyHkbREuMcuOy/DGB8jyzc9gEcyFpaBUorrtH5rXE9BnMmJVuN8r5pGYx37BC9pOnYKS9Xs6IqhOsRECAp2Qy0BU4vc5lOW0cOCECYXHjwhTLlWlpLUqDGptjz8rl/cbIXhzbY1TLGCq+ygrCbNVVWOakiwIYcPfzB8eDA4IlP8vvVLeu8Xg+AXVpKBxiQqBrZSFIupMPPtGdQ/SnrQdxcwpxV0gAG4aVyXpOfaLjCO1WUuY9zwCz0n6kuu23rh4kVAhlgBidDKgOuqtpYtdrE4x14LjKspgOPXq+IrcQEbT2w1YeWrY+W1PT+YHnCXFkPPRvF+APjXvzlWho14/6Xzo0X9llYY0axrA2qjwrJlv1WeiHTCzWKVgwKo9inaa1h87fbBu5fJXrXbbR5KH5lV5X5p5Q07ZMo9hupbsXlCCYKZHAAZhJPmcQjkoiTmUKFHLOI6BehdDkzkScGTj5TniaVimBmYYIEEIVYNlSaGN4KDaoYOTIt/A18BLnoxWSnQL2KLIgPiBpUnpIIl30VkmS4dKWKHsBnYASRKuELtAwgiGdUaGHTXBAnfEBLhsM4zfwAYHhDNomFXgnCCvP9VZG+6HjoQ1qatw13/MvtmzMPXl+mx02a40NFl5vMnBN+MP14rU+e9Z0rqZqkAKEv+wFCs8hUU35LDiN/v4aJpssZaIaTR2YSXPFFMEMBAx8lhayuacysvnt3ceYYB/9+dPr4IZXT55VUFBCVeFpUgNwYkMLWJamjQ1gSM06WJvBEZjGeW0K5ul7w8PHyYY5htvXyIfevzDYLVm5c4hY2cethu1UeHb7gl0+jVANpLp+q0aqCdfv20bEuZZ9B5H4Y6WRlnZRprcAkQK6VJ47T+E9z74+rneN4JHzL/AtHevFe47dOqze9FW4NIFomlIwpZV6IltFpX8kNn+GhEzA+vtc62rnbspffsii+teISftnfDB1YAxoVoSrAiacFx3y/bhtN7korVW7BdUGHn7Fofu2OB7j5hcfvh7TMmqWPJHI9IITMaUqEwJxG/bY6DAq/jcNq1fqn/zVW/gPnjVeWv2uPX+tDYgupRAQsuqbPZk6Bc0dsPUMMc16x+/mowVOkyCRpySnlK+W6rLcSz+1SPq3myqQaUVu/2JXDGFIM8OUBNymf6CYVeXMYtic03CQs40XLjQO78seqIKtoyPvLjeM2ZQTPMk47EbbnZjZ+9aYPLNcDvlBz9UZFqciFim1qf77U7WzQqtKVd7oGNThRSRfKtgWHEQPRa8omkU7zVhwGo1gnF6qOcvryBckyAbl/eX5lXTfz9Hmc7FPL5z/78aEV3lkKQm7UdJbQ6/qenfD9C0/Qvf+QEzXtLKkkUwdHCT6yUMLH0rNIGbFl7navw133cfYM/SPrwJCXz/Cyig2gKasqSlUww5aWGUXHDcL9wbGidgWs8IoQSxTAfPES4WlKDx9/ELKCyCLVk9nWPzFFIuN7Mtv5y4fLFMgv5N7qVGfLqaOW9w+afLbt45ScnyV4uwa/IFaRSZJLoUaqCmZJj9Mxi1kzzCLMHDiUboewlBvlkFniNFmCnGYG5fxtN9Gve1n4hCeO4pcTnO9UJlSuJDuyfFBF7gDcjEtEdhS25fR+dkI3LxXV5DTeVpeCTj5HBl+InN3rTKS9z65eNRr2QgCyTqAA3CIBAKoWnTxRzJQhKU+kAKRvt0rrFOXGWbe4Xr8vVg/LCKYMuZHElCmvVwUA+cdpANjU9TjmaFozKBzN/+x0ORWCejldTiz1otfT5cSj65VdkYIOw0mK0+V/mntyLn8rxnhQl4oHhpu/TSyto8elQaIq1QMjUk5TMCLIypOTa3IaY4QNFSOYyc33TJ05LXDeiS3cxf/sH4l/3V4CES+TnBGEsILKM2jAYqYLZQKmDI6EVoMixZ2YAUTyIBq4GzErxJyYR1ZJzItgjnY4enIpi6iAGJ4cRlkYhrktFeYWsYtGrE8bGlTw9ougM3MjPna0QWPWSPCPTMgTab9D8Ut5tBstFYhDuMxUdAztQlpieSjax9LcASB8QNu8S3cOI2A31OjAxbqkkQcBT4Ps1Aht6VxRJ2W9Mjj74ZIKX5iUlCYXMBNTeGKxQET64rfbdHxy4l5uwKH8Xy/85hZ8Br/eFKQcQXO9CSPofTUFQOIDIcknW01hAAl8tKtGvE4ToFwlqkpwf//9909domYmnjFwrStNxJMxU4TJKSLwl1wtnB38/eLU4+MiN3z7vsBxyo8T+AAuFh1EM4BTUaqCOzm76LgTYAjc+fmT8VOXYLopJ1UolwuBL5iIYxOmQkiZI1m7ZfmNLasidtUZ99p54vNDeOYoRyTJ3yinVAVzynbSMQdok5pnDuSPLuF1Z1Yq/EqEJ+BxQJwtE4gTM5UbQP5MiZQ3HO4XtUV+K/8E+YzqmXdX5uThyJ09bex36fZuKfjj+3Fq42se38dRq4J5MbTMY9QM80g39R7hNvWMK+CgfzkH5SlCcaYYuE6AfYBdYgk81dYW/CSSpCNE+KsPJKXyMpQXyJe2Im8uvfni78CZW13+Xiz7mUxIM0shS9tAL1cF5wp30HFuyI6a5hy8ic/QcZ2kfvk6Ca0iXM7l9Ax2MQ3at2vP+6vD15rgFSGlz1RO0TdHmF6oDwH91NMabpU3oghRP7Ueg8JPbWw8Mvb4wY/RR80Lnrl1GumJe6u67DS5QpLKROv4491UiCnVaSB3lghIuhzNPIBjIJvZyQJJqkAhy2RKlQPKbcLEiaI0viBM3EsgRk8PUDuvxAKmdM+qwQcCvS6s2y6VyBTBQpFCoCphri32K+Fxmb0A+1yyXPksmOO0h3K3hjSGCsGwUUgweLTy6M1rjS049dItZHKBaHP9Bu3n4sUSG1VTLFWUak52gfWkbCFyAWR6JKA1h1G0R6d81IZxai4McvRMRlXwxck3r8ujRu/D9q8LHNSuOSH6+Y+mMAEroo7QA1ZAjmiwYu6pVp2LdRIxQ0Mu+CHo7Nxfef+nuQD1+LCLgT6BP00Q20a0quZYYIB9FP6/jrrbg7+DgVWTrE+lxgw03CbWVa62cJvxupgm3M56WlzF4faaDb/IH2XXD108c9Uzy1eHFxtAuF30qpjGecl6WVzzMUNhYWE1hNulSzlH7w1pGrzg2eN9AkXrVwYRbgeU0nGH8cIAuFMt4faNv1fb8p6+ZY83X7Fs7Oj7MQYRbhc9o506Tw2AOYyaDLdLp7+wWcN8zt7+9fSrEUPbTTeocDvgD9qZ9aRGmGeY4XZumG/JzWYdA7f3ton2Kfp1WA2H20WPaKfdw5rmXJWG2zPOt3jT8YYFe837dnXMbeoWGkS4jfgQlOE2UISon9qA8X8g3CZ2/qjBcBtWOy/6VEwRbtvCsqsfNFzaKgm3+/GtvP0G+YdNcLrbr0Xj7Tv1Hm6HNN/iWnBjH3fmP4FD32WPZ1cyhIyBmgIiRxpCXgIhZMDH4ioKt/de8p0guvw0ZKOovYTb6s9f9R5uE3WEHrACckSDVdH7atW5NR1u21GpMQMNt4kNiaot3I4/T7e7ve9sVe9uW07dcC2nX1/2/Oh5P5qNMlplAOF26Hm6vYIv5wxgi+7BgwfVEG63y/VY16Wne/Ts5Ha1z3R8c8Agwu38c3TciTcE7lRLuH0zl+u4vWBF2PzXdzOfxLlYGUS4bU7LHKBNap45jJoMty3DdjS71teSNT+r2YPCmz/CDSrcTjlLxzyHmmGeYYbbd7ussf1x0I09zmfmDlcbp801HG6f/p2Ocxm/1zTnqjTctmnd3MXXNT4ie/rBOX6Z8o0GEW4jPgRluA0UIeqnNmT8Hwi3iS0za3h3O+ci3e72owvVs7sd2Jq9aGivzPBZS4ZcPfqw8Vu9h9vEVHA97NhmXaTbsfW5WFW72y/m3m+gUMSF77w59V+bPd3v6z3cJuoIPWAF5IgGq5wL/1/tbjeiUmOsHyPkbxRjwnYmN/0RIxuSTYhrVS2VSEqLwq+hKkvpFCTjATXWC7yEhEkYRcsj0sRmvqZcSeIwAV91E+2TkkTg+A9oe2IITrrasJJ4IFmFGbjhbaShrrCaq+T1OpETU1C/lz8RUlUVRONI6VWtwPnh3XjO8EIhe2V/j6hMRvsOtOAYVL8haACG1KYq24gk6dTSSY05xfJSpSLohQDU5EJFJhadhVDWqt3X/d0fpR3rBM2rL/vR+NX832nRMwtSDkuyxoES9O2fIBlgteggAkJnAB4jIuM6lISrG5vIEyH186nLCLewm5zU7OzsiI3h00L7FrewpRdsZEASRx65XJFgE1uC60GwHzHouBbAMASuCRkqq2DPoLAKaf8car9jZVzE4u/xA6d1Wz4V7zAGCZOFCmZsogweltOhk27zqLRU5DydHL0VUYNyIVI2n+58I5FTtEJBeDytTn1RTVhzbBR4EbPhpsgXqI6uwYokpsA5ThJmlH+FCexaoCoKbYUIX1qS2kfQWuwYZEnYNzKUnNN288oVaIqvxQzGb2xNmevf1ZWzw+IrtnHoQMVstvs5b98JD7krg1e9V/g2xreqsO4lSOVJmcqzonLte+S6K+9DuarsGchjigXp8BIiBMpDw1pZu+lDWV9mnFsRtj3zQ4OVTyMzaJ5Qg914sg6F5cqyqArLBcAoZaxOheXqItyGIYoMPg55Y8T9stSQ/udCNo55tGZa7okHeqzoz4jt96Lo2prwHVcb7zfJvlNfD1XlHkF4VpOpui8wxMvSyYZbK5+H7iC5ZbOO4tMh0pAdnyPu8lne5vgzzsr7Nc84o9crwifm4NVXtufOc9eOWBHT858jDfSATwAtPkB8asIUmCNVekYogfBjEP/oVmnOOo4nSxYo6Jj2eVDPbft72UXs78sZNGv2B3wxTVPl/ZpMQ69XRem4gLF0XFk5xjC5otOynA2i8KQCPqp8SRkT0bMs/OynO9z5ooje21otxJ/+MY1E7tdkDHpd34xheKHqBK7HaXSJDvDmMFKydCvM4ajCANZCTRQJK8Lj62gjq6gzJ7kzv39K5nS98h4fAbCVA2hGABihShAZS4dI2RhshbIxg8KuF86N+DigW9ewyR+/K8xP3MGXSUe/UfsuPH6q4u54A85MTxEmpjAF4kRJqpQnl8NOIUwRmEHQz0fNv3YBP+OP5M4xu8sCc1zfvxs0w+8m2fNqyqTyug4l3YtGoSXdNdr0+MA+FCMrWwmtCepqQGMvVK7SwgK9yichfXHRqz2WLr3jolco0gujW404jBc+KsdGRahm4w+rXa+EGPoEknSzsW2FYKiTxvLD4gJl2RdcGWKRJF0gV/YIgHvh8Odyn5I5Moq8vTfRntdo1RnY3gQBzIEMMLgZAQBDJ/MvVJPZYAptEKVJT4U2/sMOPpQLwEAML2XSFdqIycQwdzR4zIn16vWEubXx12V7okJYiz6vGGufnvmHHjDPyaPFPA/DvAkV5lF7gy+cYRSzs/o37iZ8FV4PH9pHwv1GqUiYiFSZ1DReVEg7RgIfDLgECnCniJmKG0Ur2zSlcbpj3s5zEdkjefbFb4Yy6R5LcwcNT9e2ZxJwSAsXAzhnkO2UDWnNYTAWn7RWVWXFvFXMhlsiDeRwvITfZIZcDuNjMtCPf3qW0VGLoAN/2kdat25wCaMbUdCtlK3XNGTEXHmdemDl8yCPCz9CFyw7BQtlQM8LgZuMrBDh+UXKHy+ziYIxexYE581t+KzliEH4ZvJGLM3ZwdKYHUaE2eH07ti9RW5zw5YOSxm2bfjG1ZVtVwTjC8hOHxZJ9AG74MUsPqkGUkUhs3MsbNXK1wml1CUeo+Y+fBm9Yeab6e+OivHFqYwCNVEKrBCl/EnC2SZ1JgbuLRxZbG33qZkeUGLQolSYW60xGvag5nGZUoE6Ns1CZMDbTZEA/1/mFSGQiQUiL/gZuVdI6GCla0aaGqPogU4h1VSgc40clDkW0JfWgr9EhV6jXQ+ZnqjAw66HGi2qHNogjEbNgRODwhzk7XvUb8rTL2EH9u0+sH3YYy6hyDkPoK7Z75BqyniwmFJ4h1p2BVMsUQiUHTMUggy0oyS5l8694FCybF+94OVFY5Ma7mz3k+RRNLBlkKGKLCn3glzES0ZZD8LcYm1PcbN0aMKdMDh1ffx1PuUGhXlvuUAWBx4f+9oWQZK0BJEABr6Jw5BuFnyhAn13oDTgxHmStZ7AR9XyNjEJ2Q1Muu6Aj75sRtYUtmUkT5YsFHMFSTihsFJe7gVzVdWvWyivx0mk6lcJC9WBbpyH67qftEFAjJFJpLDUs/KpzLCnUibIwkvYvrcV3GMOE/NhUWiVDrCAF+FsVruEmF8Rup2utPEwA1bIE7FhgxMVa0xjFSDGTVX9btxXxpOWKz6lqDpTiarBeIsf287j+L4vC93JXnng2iDXVD15i0T514O3mMWi8xYZLEw9NDV4zIktc/WEObFjth4wD3Cjw7yoBYY5kwrztmt7nRxQsDE4f63N2eNjPuHbPZmEyCRpUjzmdTDMAyXqbVyNqGY1ia/DYibDcaEZVDO7KEPktcKCMMD6pA1mty/OjNhp5l9o91HWHJAwT5Yov4BUCyURZwwg1WaQ90IGJGOU9LOb+9331+1Zm+u/mFzr6Xk787CgwTjOQI1KXnvpQ/T6zl9cg3Zbbv/r2Lh5MhIINU0JgccMjMdKdrlQscuALKhvq0Ncb3bn4O2nwjqxhu2YrXcLqjF/irvdG7SItz6wUDrsUe8/L7apGQta1AIoMzmstFplFvT3FpzAj7L/DgvajEpUDUabDwtu29t054rAcdaTZoy5f6ahnrQ5Uf71oM0Z6XTaPGsEps2bGzzm3LiJAzcvNQ5enPB5vf3B33oY8Lpif9o1rv4Y5q5UmH9NGHCqveWGyHWHa39npHyfR1YUXvuNGedIAU8OswiR5XJlvy9gJ9Eug9ptvRx2ebdwyBQH1uRT82/5bzt8VJcy9dqGgzDv70Axg7GPbOvlUWsQLO7TOGdN201X1asvVQkA6ZudmLyAE5++J3p6+2chwwr4BGfYkBIjA2DWHwSojEWyTQCPqQOAdGvdWWF7go5Gjd/PZEuD9nwKSCm8NrNm2xPAfo0IAOZk+ySw4zUAAJ1bLajmloGuH2d55Gxq7jwn8GDLA3GL+j92qKb14/iFdOvH+Qv+t36M8mfbMNf8uSPGcfIHBB18tTetlx7WjxfU+xnViT8qctnrZh/uyiN76mFlNHQh3crolwVk68dUIP0n68fZjg+jfbvv4GxeP75h6kC5gx7Wj4mJKHpACYg1DUrxC05W3QIscc+gxhdgEYmhXIAFSKH61I1KnxqMfziGu7v/qdT84L2pnZfM6tvUXhv/kCR4rHr30PYUnXt4qQSD3N3gIR/W90rdJSNahudtsHV7Wdxjun4gT0nNDO11fzd761HPWpOGT2mujzWtYNo1LQ4GuYfBQ040GvqBnOjm6UPK59NK+TwM8pZUkDdM2l+Qd/IMZ+mWJ7+dbTJqJT7piZMhFUn4JL06TSgQdkPvwOIeZca5PJWHnDNA29drmYg2r9erUf0+JkdN937t9fVl2kLSR9PMx0IJ2rpn7hzG1Dsn4boMiXsWAEC8dVunFPPyeEigfBDSd/vDLtg+etfl4D1T+n3+2pmzRI/xkJ7Pu5YBgDIgQHyydN19wNB73NGp72bHXgIgGkgZD74AZitK5EJIZ4LnE4qYQFJUcsLkgcnKg6evE0lRvGj6vpbN6ojgvGmTTjbolIyXEAvV92g2Gywn6T3LzB2RGBq4pt42iM6Qmo2xManWMsGyDTrR+OXsUqTwFMxU3jABM02KrIMk8GBZI8quhPm1B7dYvlkesdh2Q3J29hZbQuEcdFiSwjkYRe8Jv21QYQ8i495UL0TYNVKgdQTOBWuhi52QFBCBJAVrieehxIkze0XkvZDFO2+bgd+t+I8a9uoBLETUKcECoo7an1YMCvvTp2mtYfO32wbuXyV61220Of5ogg0HbmPAdGeq1TiqOmP7jVS3YpYIiCb4EYABc1uTeMp+5iKJOBnEXnJ0dcYL/SKULmcm8mAeLFOeJgURB+BQggQQwf3KIdPE8Fa45yKWyICNQ4pEIBe9mOwU2Mgc4e+AqEFqXcKBZVBIkuFZO/UEW0W6hJkKF/G1s40/h9y5/vC+a8T8ntsH55773ZIWNs1T2IQP6HAci3mf6jgWsm50TydbWa/cVqIPRPqyQ9txbIJvLA3dynVMv7mtuJ4ejSVRA+nhxJEtRGgW2ZTIB9q/6J5OxrIZTh7R/T6IGQoYVQTsr/j2edjoK5Hbr0cfiPfzj6vRFUWIivQeHSpAbgy0aFJFp686hCUx42SwshWcxXhuCeXqegEphDUGFsAi75zcZ+6M36bs683dn9/l25rPl67iWGYZpRpIg23qtKpg3aW7dKzLumug7gzdcpJTDNLMFZgErMyfMAmqd5o1+rQzl9uaLv8QNu6eeH9C0VTCxhgynqYSUl7WeymrNqiWCSVjSpkXomV0OqjlFgeNFUBkhEBpF3UApvHP2pe8Wv3O2Th/DGN+9mtCBIkOrBmmYYSqAAdRNpTgMO/p1l3ZXWmlyi24LuiEz95ZcMImNWxmrQczMtrbLsCHKKplf80QpZxUFQghc5oSITCnUb+tNYPCbzuzhMf97msfMn69s9mr5iOP4L1RLvDRmLFBXO0XDgJV59pgfgPmCYMIMQn8CvyuTCbAVqZQdmEGyhaVV+h7oa7baK0cJ9nIH56lPlZBBb8XvHEsjGhI/tyaXjRG0eGEW4pFifKEm4ar5AM4UGpeotOyAvIAahiQF+vZ4efbtUFQ6KZ5f/bmHZ58gVCmA95NUqYDuVyRp0TUf3o4vjYEAiQlE0Lb1hxGF4sSXc6uOyAAYXLhwRfKlA2kyY3tzU1Ln86wHhec1YDXf1/Zk134aRmE3aw5LctJFQHW1udjq+hnS8KXLzXaavTjbJIeALOlBQxIVI04UUqbAT/TnkH1R/NIO12FGiuElzRaVTbxgMIt4X3ItIbiRr9NOGFZHzm6DZjByZDKBKoqXohTywqM9YhvWTkHmMDa1MJpRzNOOgZPrDtsiWVzxTg9sLbInI61uTXEWjL/OEe3c/B1uGr6nJSZdhZmnu55bkELGk/Z1tv9EL4nhzGXrEao8qre1+7aoDqpkAV5QYxvvZAphhpGTwaFYQy8Zn9/ROedAVsH/OqQ3ecwPtHTDm4dKODSJyzMLYCl4gQ6HP72ZktSAeTKDQxkGH75MEhwWH7mmw+ERCuL+MSlK6/IK5u7efXmtm8FNh4VP7AGO0g/pa03AoT/1gvgjZSSJSTFAOFPeVHZs+AsrhoocLkBJmZCb0MiZnpg55gBeohhRX5S6jQ5XI2WpAv45EbkWto0uxs+vMi9i7q5789r2wqvY5CSMCQn5dHrFemY+cGtWkXEdg9d8CK67dmBvu0rqWOyAMynIczGZFk9U1siMFd2SbiFGvtVq1uJErFckJiGiAfMciBf3Uy/78H4Ht46cPnh2LCBWYv8cFhalY+rGf7iiPpWCbaeKGwDyWA73QaBDVUJbahUwtm6zT+07SSJnPzXuwivq2M5xLpJUhEvUcCMShOJSHQBlcPcBrtPDO+DMisUj+CJhHylkKcLYf4hCFNk2muC7adYI746OoQeff5odhdblwc0z0lW30mNrG2qmTuH4fAcoGtFtvmWA9F9Vtm53wgaNaQKhAJWLYBKEiJGnlhz4cTFLVfCgxfMOL6238cXYXj3GRlI031WXq5oOo//fIhR94hxdOGhLkaX94asrezeLywi/5yqiA5MsNn3jLL0k5bIOaqQk+FEDYoWeXZdyeMpmQxu8M5TZi2v9cj+iq/ajgoI+ZYOnqrvWQzRApJEg5bDM8M4ztqc7jgrdHKTcedZMRwqq7gbIQYSMhYMAYLqTCWrSblMNEyVmSSV5GuMFzoLysjSzGB9HjALdFoIc1AeGYa+AmKrMNHnk9c3iYxwu7olJ3xb2rhVN5K+EApCIG9FsjGBXK4KKBARp4QCiDhqqLwYhp5/Q9SW+sm/Ieau6SH/hvmULv/m0R8Y5N4GD/nUEyd7H/3Dmrtl4pM5XV5+aa0fyEd+c4tqe29U5KG+RodiNtmX6uO06js6yAPeYZD7UEGu88lJGwzyajg5SYzG1E5OEt0ztZOTH64/2be6QSl35fMXgybGb36pdnJyxaH2dte/1wk5bFRr3xjn3K9qJyelBdzlm226crIazWKFtRiTDkgmDHJ3BZBMURJRUADJDCXlOol9HkxICZ3isKWN0dNrDzSOYkLhJZU+8Z42r0pebuNserR5iK/H/n/0cBSzLRX/m0UUt7m/3TJ4gzE/4cZLWzz/GygX+9kiiRy6i8gGjvblVpsFC+EBzBR4YlE5ABJSwjhTp4NAtQ8Ou27i+yNg5du5j3Z497te4SNqgEP2IW29chAqPnoIJtktsrVreGLh0QOdtvkdlbttSGMICXKoWQKzAqnzglpNvVjyWCiOLlxsXcfilwZjK7PXVrXL2EUAq0sPUbOrUSGwEJ79eEjqh1Nh1VCVEqGOFXnxSH5Xm7J27mHzFvX91TfJ5J7hnqmCKAGZoUEp5YFuteo8Y7B5hUw2BDNsysFQD8s9o94qSU03L2vM3B+9Z3BO36Q+TexrcD8XnhBAhIh0Qw6euMp6qJsb20q1ewghUsKD1okEFginm8gr2AyNb/Sv/N+w1XaKm+evhKUawK4lBMmHFqRHD3Tb120RJFS+uWqpqlxklAVLKRXUphPMG1+XOEYesFnQ0Hf0Qlf8LiI2ruYuoopSFejkPKBDJ+AB5hi1Y1AYxtd9orjG3v+wF6w5F7wqOqy/5kK8piWk6jzigt/PVaW6pUvQVVbtDOH0MS2+vb2RELzAOubtxxhHkkci3xvQNvsbKKb4JwC2c2SH82DFyPzHumV/a7VNu9FMdOWX1JmB+ZuWup59MHQ8frET2Y+lMOs4YoXbVAQVV9lMcABW6BOqzgo58OjbY51sXV0ELAGYadRQ5dWOWL/Lt3fwwrmf6n2IOybGayIOuJccKDVSNbsEECYgNTQwxT/WzdhVvIVG3GuusS00qGkQGYFbaBqH3YZ4IdCgeqg9lR4y/E4IGZ8aubSW5kasGZNttuTLtL5V3gnBx53D2GVcAhsok/jkUoB6B2Od8km06YTw7tNjq2bdLwTs+JJf3yaoXhM9dkL4foC1rP+CNUF5Fj8vr7k90byyfb0BPFsgPFvI5hxs7jjRWKdsEi06IThJOjFlJrzwcQ1u9+6acGeLXjsh3Gju/pnL6sDa5tSheP9L2T094DOQFh8gPgZZc1/PnRDc2kwb+TN7fdDsA0bGLg0mtajRTgiQK3VoufK0tiFxpewoxhX9d0KIO3jsfqDZY9YMc19BahePxzXaCcHHC1UnpHX/pd4chtS4pGo7IXTyZ5fk9xzHmb1u8hz51saEw4/V3gkBItKBFpEvtbHUmA4MCrv+39YJ4dsT167n33YM3+sb22b4qiEfq6gTgqh2CU0nhA61Nex6lXdCODcw4LIksg/nYPtNG/nHzvyt504Iejb+MH2ODzGk7IQAMKzhTghEe17jnRAQwCg7IXRQTeaOVJPZYDauiNKkp4plxG0OPexcFdYqodm5yqmFYd6JCnMDrarUtOmyszM7PA6ds/x08Y6Qr/PoHkuPVZUumZXQVFXKMCv5X1UlJX8uZRZ3uXPgUsgk/3Z1TUU+L/RQVenGktOzHrm4Ri/9VutewRCbSq+ZAHaehuykrBe00qykiqsqzROturLm/PqobSO2eLXqkBSkh6pKJ/LGN9j9myBkgsnzWz0Oj/5XDyhl0KIUY1ZSdVWViFnvNV5VCZEYyqpKAClUn3b+L9OniyNec4s2d+HO3dO6yfL+PT2rSZ+6mtLp03Mm/9OnKH8e/2z3+eK96cEbFrXN2v74wEY96NO3a+o0KXxgG71jSE/+fcdmxXrQFE1M6TTFR5Oq1qd9hs8OGxGYFjS9o3Ot1V3bjNSDPiUuEugBJSDWNCitNalCfUq0oTWuTxGJodSnAClUn3ah0qcGExMQp5PB1u9imtCFBAwV5L5UkBt0Mhtxm0QtmY24tqKWzEYM6NSS2YiRhloyG9FoqiWzEaVBLZltSsdLzKn7n7DnRt4QxLHWlaolsxGdN+2T2VwsjrX2iXjP2hf3rWiOSaMuekhm66o3/ltVI/+JFdzU+E8sYKPGf2Lymxr/iekAGjwxpuLJLwOly+p3fhe2wHi/1fC6YYv0wJNuVDwxoF4Ppe6ckn9zerAPLmF5J47+/JjkUfTcLWm1S+pk/p3prAUBT7O6rMrcVnPdkvK/V3W3pBMbvv939HrwoxJVg7HYY2fmmp9+9z14qufVgt/XjUvR0yoeUf71YLK//KDLP9/3A0tv8Dd4zJMaxv5jNHlU8BSjvTKxS8RUw105zSmj7fVQhmHenQpznc2kNaP6zOSDVx83zJzYKHTbsWFPbbcs2ahmJonyq2YmiTNGzUwSGavmJmXt9nx4uvlZzqaSRRe6eTWzU3OTdm4MnF4Q9YC7LeXvlkvWd8jWMK5Q65MKUnTuvvEZtaNYqwcn139tPvFfPRjXHlSctIhdNGJ92tCggrdfBJ2ZG//CV75D9wQjwT8yoCq1Lxj4C7abKGZGSwXiEC4zFR1Du73CU2ntO/w1Jivy0IN1t6+bZ46jfSzNgnyED2jbq8Kdwwiwgxs5bAbjksaqDayE1EBj95Aug8JJKdpYYUpYXSANVvBM4YmBkSN9cblwcGz/zvzAGcODfk1VuD7B7xUGKUfQ3CvECHovbgQg6QIhyafKqbC1q5GcCpNEAK1KaZSVlf3UpQ4gE88YWHoqTcSTIVuQIui+kPIm98S23PTl3SKP5jb8t+Nfm3cS6quig5DUV8UoVcGd0gZ03ClqYADcAdropy6JR005qUI5UtE4EccmTIWQMmdXb+nesgHZ0eNO+AQ5ntg8Cs8c5Ygk67vllKpgTi4tc6SGwBzIH3XmYJaJijmdWanwKxGegMeRg1sF4sRMZT1Gf6ZEyhsOyze2RX4r/wT5jHp/dm2/nRnfAtd1/tP90c6O+BIJdeLUxtc84o6jVgXzQmmZx6wZ5mlRY9O4Ag76l3NQniIUZ4qBEwzYB9gllogh68BPIkk6QoS/+kBSKi9DeYGUj8IFTbv2XPdHVPaJeyskfYIvEQqlpZBlTKOXq4JzX+rTce5S/ZrmHLwJbrbolEVTX7lULRQn0ytCr7uJR5YKvcKmpox0fXmm9Se8IqT0mcopel8L90J9CBhxnNZwq7wRRYj6qQEMCj+1sfHI2OMHP0YfNS945tZpJGETj61cyImRCUYIBel4NxViSpX05s6CBYnkaotBSG3ZZIEkVaCQZTKlygHlNmHKRK8wcS+BGI1fqJ3XC53mpc89fim8sP6Gg8ySca3onlVzwxFPr9sH/COVyBTBQpFC+cVk7j7l4dOWHMbAhgD7XLKNyCzg0ho3pEyII42GQzBskDOVyDNq5dF7bqq3bG9Wk+iJ1y9PH/tqGv5Isjk2qqZYqigVxcmRac0tVm0RBu3uUHtVl25db1U2TgbIxUHkAsj0SEBrDsOzoU458A3j1FwYpmSEQCYTUrSzsLeK+LWOy03Oujompyec2Nag8lOYgBVRR+gBK2NarO5Vb5SArWOaoSEX/BB0du6vvP/TXIB6fNjFQJ/AnyaIbSNaVXMsMMA+Cv9fR93twd+hCrdZVGrsf/X5/6P6/LmTru39uiyVtfW9S12+OO8rLWz6rM9/qFEJTX1+v0Y6HRLSsj7/AXbu0PH3j4cfqB3dcgXD6akeD6LrWUfCcua7IEKU5cxnNNLQkVVRn9+p3o49B+8uYU8Yar99+v7UiBqvz8+nRQXIjcHEDrqdCdJfff5xKT0arJlZL3SzzzLWy/AtgwymPr8dLeveNKwR1lV7fX6T5xM2nj5iF7S47GyTi8fe+hF2Oqu7Pj+iZSgLrAMtU231+Sf/evrbvSZZIVsDD/gunTkNn41QM/X5+bTg+BHAqaiOQ6Xq8x++7nP8yKaSwHyTpZGbP12/bQCVLiBCdrQIgTmN+m2BDAq/jcNq1fqn/zVW/gPnjVeWv8NX6bNCzvdJJSJg0TV9NnMKnDuWb5EIy+9Hy2QAxGWStOQU4MPJBchSjS5lHuYVCyfXt8/l5PzFaXec6/+a8mk1CyKoEbVN+3PlMJhNAL48Nlx0IeBbBML7DMfKnrmyK38scBXFgvTVzVq12vB4TGzYAnnYhHUl3qWVb+tFcKFCs+9Kh4+bHZrT9WfPQb6uqyrpQtm24DAcIHpN2STSad6Kwyhz1MmFQtuj8wXJMgG5f2k92WpeXvzH8IkXbtSxOnCtKeHwFHIjyeEp5XW9VwQG73/ake79VzrWtLOkkkwdHCX4yEIJX5hIU/YmblSCVZtveyLGOYyb/7iTrwleVrEBNGVVRakKZmTQMiOmZphBdH8YuuxYeEWIJQpgvniJcO3Uw8cfhKwgskj1ZLb1T0yRyPiezHb+8uEyBfILubd6ufOLuoUzHgfOOiO9nMUKnYC3a/ALYhWZIpLWmOWkqmCWBy2zGAYxc+BQOnmrDcsXusVpsgQ5zQxqfabTPmYfH/ac4oX7h0+8+XdlQuVKsiPLB1Xk8BToJY2SUW05m5846ualopqcxtuKjK/PNW02K3r7wIe7f5de21GjYS8EoNARBeAWCQBQtejkiWKmjLr+ROY345Ahn724Gy92+9exUY8ZNXoOGAIQRAdAH2tHzNFkM/678nH8rjS9Nm/5Uda6UVvGpw4buana8nGCnOnycRROVZ2Pk/68XsOLCdsCdn3+a87S9JwIA8jH8XOm2920czaApIIbN25UQz7O2LVvWda3tkaueBLJb/9zWFeDyMd540THnWInA+BOteTj3Co2cj9tKefOH/OzRV/3pwcNIh9nKS1zFIbAHEZN5uNsN+tsNPePIaydjg6sPxx7NDeofBwuLfNca4Z5hpmPI8nZ0edDUrfofTNjkn69NcCxhvNxvjWh49y1JjXNuSrNx1mUGpnHftk2bLZwzJVAnzOlBpGPg/gQlPk4QBGifmoQ4/9APs7YB/n9NkzqGD0u6cU9BmN+Qg3n43Cb0uXjfHSunnycJKfIeQr7AQET3+feDJyTkKP3fBxibK6HHJOgpnQ5Jk2aVlU+DndsLneETVrA/sWRkS2a1amt93wcoo7QA1YfnemwOle9UUJN5+NwqNTY8KPC1sKoTey9R6JFL54OeIffKemZBs9Ohsh40hTNE6Y6bF+4BgnlUnh6TLWbk9lGecqUyYPl9JLhN5BK3nJh6vxda7w460zybh360WcP5fNp7uSoEzXkzyIWqLBo9aNYJFJJPPekpVSqRiPJpzGGNbsaseFfwvnP/u6cx7VrlVjHCkSAYQJ+GNDrGdhwCFuVrAymYqXOZ9I8VLJd9WfSbGZkdp3YsV7gkWKbvV2iamWrnUmb8eFDk6zbt0Mmpjwf4NTcLFrtTNrstu95gZtCojZ7/etua+yySO1M2tn4AxF3PBcG7r6UNNPjvHe22pm02baRLReF5ASvdr09OK/d4Z9qZ9IuDBpyj+P6OXrTP2Om1Q+64612dL9r1JVTC92KQ3P69pQtcppSoHZ0f/ZjXkncHSmnQNSo64HYjW0ByRwlLXZ67Jg0xS9wU6bk/rKVHvCsnQVKandxzY8NSRGcDXbZA1ZZ3JkMSJYo6aj86oM0y2uR05ZfGtP2VIMdgGSFkub6pj2bN/Jh2Bze3C4N3OTBgFQHJdWv36xFByNmeMGkF1fDkn6dBkjWKGmyZdywHhH8kE0Pin+RB/leBqS6KGnwYOaGZ7Htg+fMWjnm1YiLcwHJBiX5nos4NCUiJmpqa6n9oJHHhgOSLUpquTUp6Xb78+EFtUzDV8T/iASkeijJ6+Sjw65tTwTM+C0u4erSJecBqT5KuuTUauqeYfeCJ3T/8suVGZajAKkBSgo9EJqxuCw5tOBxmlNurTv7AckOJUmbtrOOuryLlXu07MrAfo2SAakhSnoWe/Tn3asWrIPOwrb/hB/5FZAaoaTE8zcsWq7O4xxu+rblpD99JwCSPfbwV58mhU3+zp3evTMjaNDJPoDkgAlbvN30I4vNWHu3X3he0jPpGSA1RkkdekdbDTscELVz7I/Vy8bl8QDpF5RknbjG7tyYhJAj47ednWvcchIgOaKkV+3L/hny+lHUqnEP9p6KmdUFkJqgpEBJhy/LX6cEjctpvuvdPzsSAMkJ4/IdwT+XZxcFLjcb83pM0enpgOSMktpeqdso492B6DUlbUb/UufFn4DUFCVtaWf/+sR1k8CcZh3E9p/OwvdioqRSdrFd6cmFgVu6Dn1eq+FhmcZhSxcGxWHLxfU7OpU6vGBPCbD75V3/87/q4bBlCJWKapi0vyDv5BnO0i1PfjvbZNRK/GIiJ0MqkvBJMgioepa6oXeocj6RKuzyVJ5IBJQQWuBey5QBooIifTTNdU6UoG1ZLGABhriWQP1K4v0GeHIY5q46ZVTalmdUKh+E9N3amdTZ4+lYys3+cC7RsufwH3pMqNSzk1sGAIqHAPHJHLd9wK3zcdUpG6BjL+AwyZC1O74AVvCVyIVICgV4PqEI9mNWyQkTeFBMHgy5EklRfJbY5EL3fovYE1ysW97yHdsMvwWq+h7NLdBykt4rr7ojEkMD16PmBrFfrZmup2NH0TboROOXs0uRwlOA+GWYgAkcEFWHJuq90h9PnSX7bqyLmP/p78cuPU5mEFbL0WFJVssxir65B15KKexBZNyb6oUIu8aOqY7AuWCJPdiitYAIJClYvRru3vMp70rgDKei31aN/JJS+TQiPYBlTgsWEHXU/oQy/nf6QJ+nD4geerWdPtjSgu70gWeLqjh98HBixvqM61ND95i4OTdt4TBGj8aSqIH0cPpgbQu6ZO1RLarl9MGq2cJWK9YIo3ZPbhv/pGG7FTV++iCOFhUgNwa6U1J9pw8m3Snw3Ps0M3z2mvl1V5yPXWYwpw+MaVl3z9VA3Rk9nz540ahEvGizG3t62HGTBWuOX67h0weIlqFMHwdaptpOH5yakLc58pt50Lw7H119XsS7GcDpgzhacDxbVOPpg6F91rfsm/k1cHmG6YM63d7ga4DU3OkDY1qEwJxG/bYwBoXfdmYJj/vd1z5k/Hpns1fNRx7Be6NIO7vYIK72CweB+G6SqCcMIsQk8CvwuzLVWy4CZYvKK/S9UNdttFaOE3H9kvy5Nb1ojKJD15cZAWjXFw1XyQdwoE6AbssKWrWdlEya4uboLwlct++PpmuZG9wJm+zwbpJNduRyRZ4SUf/poaXLRAiQlEwIbVtzGAMDdNo7c0AAwuTCgy+UAfEFdHJje7b/5nGWo7w4OQOKE+61OIYvH2wRhN2sOS3LSRUB9mefWSf398sJHne1qeiGe0RlD7RDwDrQAgYkqkacKKXNgJ9pz6D6o3mk05yGl1YIL2m0amD29jc5HTM4B12Sj23clfR3feQwDmAGJ0MqE6i27hCnlhUY6xHfsnIOMIG1MpvZM583nhY5q/3zQVd6Fh7UA2uf9qBj7aEehuMf5+jWG67i1qYhPtY3TZ57Bk61MQn90q5vVo21Ni1rg+ok2NpUqhHfeiFTDDWM4QwKwxh4zf7+iM47A7YO+NUhu89hfGlgO1hyUwGXPmE2rgDuDwt0aIjmzZakAsiVhT+RYfjlwyDBYXkfND4QEq0sInHbruIH1mAH6ae09UaA8Ju3BqCXBpL0R4sBwn+pVWXP6rG4aqDA5QZYyhd6GxIx0wPr7QXQUx7igz8pdZocrkZL0gUUJ3CuBns4to9fEDyracF00e5IG7yOQdqkknSPQ69XmH9Rt499R3M/9vaunt/Xyjq0q6SOyQIwMyDMxoEkHcGmtkRgruyScAs19qtWtxIlYrkgMQ0RD9hdgnx1s/am1Ixev54IKbjO7j2Hdz4Rn1VQPq5m+Isj6v1EkycK20Ay2E63QWBDVUIElUo4W7f5h7adJJGT/3oX4XV1LIfYS1gq4iUKmFFpIhGJLqBymNtg94nhfVBmheIRPJGQrxTydKEihSkBYYpMe01A3KWneU6ynsdqZG1Tz9w5DI9WAF0rss23HIhuy8rO/UbQqCGdERWwkx9UkhAxUgB2HF87Irn0atTct7+FnH5iWoR3n5GBNN1n5eWKpjMxK6Gy6VQAOSZEbjWZywAbm3xpSek+a4mcowo5GU7UoGiRwrcgeFXao/MXwg7ZeXHTj719hU/VRgWEfEsHT9X3LIZoAUmiQSu/ZbU6WNiDmsdlSgXqODRXy9nxigAurUDkBT8j9woJHQyd3GSBjJAlDP9UVnE3QgwkZCwYAgTVmUpWkycPEwxTZSZJZdsre6GzoIxFllTojcwCnRbCHJQdTqGvgNgqTPT5pFCMD2pnec8ymL3v0C5Z8qLRxoSNCfhWJBsTyOWqgAIRcUoogIijhorLoDBUBlO3nqgt9dPdpwrK1nu2pOvuU0cFeaTBQ07MjdMP5A4H27hf+5kUseLWNLt2/5x7qgfI73nRQX7IC4M8igpyg26oRJJEiWVlkiRRYlmZJEmUWFYmSRKlKitTM4kSy8okSaLEsjJJkiixrMxfQ5u9anjwecB6PpfX127WFO0bKhHTL/WQ8hZNxf9mEcVt7m+3DN5gzE+48dIWz/8GysV+tkgih+4isoGj6ZSbUsy2ZsFC2LInBfa4UQ6AhJQwzkTTELTb3iemnFb4iBrgkH1IW68chIp13MEku0W2dg07Rc5w02nt2lG524acBpFA1gA8wC/UeUEPA8decZk/LWDKQt6QU8fPra/MXlvVLmMXAayM3VGzW6ZxwB42vXUj9cOpsGqoSolQx4oUpdsWBZMe3mvGmcQd+Sz1/XaGHtMixvWO+nR6fUbwRsm00KmBmcf1gBKQGRqUYtx069/uGYPNK2SyIZhhUw6GeljuGfVWyeRvB7rxBA85S1xST9kuV9yuwf1c2JkRESLSDblCEAbfc9PNjW2l2j2EECWq1ayAFginm8gTK1mvTl5cuiV0Eu/YFZvRZXMMYNcSgrTLjQ6kGW667eu2CBIq31y1VFUuMsjGIrWCsvpx6vD1ERfDFi8K+eMqcw2+4p45Nq7mLqKKUhXo8GnR8XPDHKMYBoVhfN0nimvs/Q97wZpzwauiw/prLsRrWkJjCnBd8Pu5qlS3dIlOZeOIByy03RvQNvsbKKZQDwDbObKzj2UA1DL3KtimzWzXt4Fp5s7AgzOMd11tNfs4frET2Y+lMOs4YkVanKjiKpsJDsAKgGDFkMlYDnDNHTx0snV1EbAEYKZRQ/W98dlr8+0LAxY+bxC5pIcI37PdggPuJQdKjVTNLgGEqcydDqbT7roZu4q30Ih7zTW2hQY1DSIjcAtNo8nwEC8EGlQP9aTSQ2z3c96+Ex5yVwaveq/wbexEXIdO5UmZynUakvVyKtfcXXkfttuDnEvhMcWCdHhJIBMmogZSK7VEPNxF84RkK+VqZC1x9XHnMK51K4FVk0h8cinMeeqmk6Kqi2xDKRd3weOQvuVvrQtOXSnZGrZynfvZRRs6++BdJGQATRdJebmiOUc851bJOQczk89BeLZQVXRY202nbBJr5fPQFfoavWTy9stnF7AOZnFKLsTX7off/VPer7n7h16vCJ9r+WfGCBZNCz7s9LLT1KdikR7wGUWLDxCfmsgwMEcSN0YogfBjEP/oVgncOo4nSxYo6JjWcVnjvB4910Tuta+3Op1zkJAWorxfk2nodb2v2QKueNJyxdiguFJ2FOOKTubLBlF4UgEfVb6kjGl1wf/u7n+Whs50iFnuODF8KZ4xkcj9moxBr+ubMT5eqDqBy4wa8arUm8PI6aZbQOaowgAJLETCivA4faJp/+j3I4PGO1hIpc9rj8Bn1bKVA2hm1WKEqkAkjhYRh26YXe/FoLDrhXMjPg7o1jVs8sfvCvMTdz7geaz8Ru2TYfxUEQbegDPTU4SJKcCthGcLeXI5rGigyopBzb92wQfxnDbZ82rKpPK6LnmiXdE8UY3sFx8QgMR1rewOeBPU1YDGXqgsUgOPMCmfhLzb67Jgq0l//gxa2c/73OFN0/GG34zKsVERqtn4I6mkEEMfshwN21YIhjppLL8oVKKUZTlxB7VgPpBcuT4ASwHCn8t9SubIqNGkiBLteY1WBYVxLQKYAxlgsBYTAAydzLFUk9lgNq6I0qSnHtfEbQ497Fxd8qXbuSr0xTCPo8I8am/whTOMYnZW/8bdhK/C6+GrRiH95KUiYSJyLExTkVIh7RgJ/AFgnhTgThEzFTeKVnqSWJmC7rE0i1nh6dou3LQEkWR3AOcMsoUbuEeR273EWrUaiXlOmD2xDIO6FMdL+E1myOUwPiYD/finZxkdtQg68Kd9pHXrBpcwuhEF3SoaUS8aMmKuvE49sPJ5kMeFH6EL3JyChTKgc2B2ApLMhOcXKX+e5g66GvupKGzS8rCEYc/H4pv/GbE0ZwdLY3YYEWZHlzrxfid8uoZt7Dp0bvJzN0Vl10wAO0shO33Ishdggk5R9xI1kCpaWXKOFSRKgIbWBaV+HtOPfP2cFrQp9OuHlZsXX8GjFKiJUmCFKL0sKz3wsdWygPn9N/5i/r24vx5QyqVFSdq9BJVBlSzRZrso6wVCx0gLgIhZ73gbphxK04ah16tiwRuRmC9kC00ObRCkUH3a+79MnxLL+VSTPg3yp9Onb/z+p09R/tQ3P75/utO0qNWfe/otu5Fcqgd9SizTpAdN4edPpyns/Ktan67irp/Q+Npr1opnuQv3He23VA/6lLhIoAeUgFjToFTsV4X6lGhDa1yfIhJDqU8BUqg+7UOlTw0mJiBOJ/0ks3U0avx+JlsatOdTQErhtZm99BASBPjRhQRMFeR9qSDXOZmtLgZ5NSSzkdTAw1Q9SQ08LJmNpAYelsxGUgMPS2YjqYGHJbOR1MDDktmIHppGxhrUiqQiRqyep4eMtXi9MdmqGpn8n9WRJCmqiDGZuOevwRNjKp4QyxbqgSf9qHiSt+9RvylPv4Qd2Lf7wPZhj/Hn/ExieGKBSLNAK5Vi82AxpfAOtSrTTLFEIVAWF1IIMhRMZXFW0tcm1l0keRRttJ1VbKJMIhL1ghYLXlRvyErQhHvujr/B6zc08OjvJ317f6v1lUoTmveWC2Rx4PGxr20RJElLEMFcLVgJFhb+4QsV6LsDDwPucjzJWk9gCVaqV6MZixuwSh2BAvVlM7KmsC0jebJkoZgrSMIZQCvl5V6wZ4f6dQvl9TiJVP0qoQRsoBvHv7RjiQ0CYowMnhtUCJVPZYY9FdmEkvHSw8R8WHYLg9fIAl6EWy9qlxBfXYSWFVYGBLATiJAnYsNaUGqGSCET8FJVvxv3lfGkqntQUe1PJaoGY5aJVUD1tFRHlH892OWlnejs8qhOmF0eYPCYE8urGu7yaIY3Hebx3hjmA6kw19lMWjOqz0yS1M3FzCRJ3VzMTJLUzcXMJEndXMwXel2nXl5C9+Whsxrz4pv2GX5NzRfiLpyf2yyuWeiavwf0Zi/y8NUwrlDrkwoSsRivHozrICpOGmjLMWLR4WprORYQQddyTBpe1S3HYlufnHr8aevIvBEN3XfvnYgvtFozLce6RNA1cLGNMIC+SaWlpdXQcuzl250Jcwp+CVnUZc7gI2U7thtEy7HScDruFIUbAHeqpeWY9Epc96bfPFl5pnk8b+fv5wyi5VguLXOkhsAcRk22HNv/YdbLifLX7H1Dhzt8nn8On3Nc0y3HQmmZx6wZ5hlmy7Fjvdu7PTi7mL2t8bZDyWHZ+B296m859iWMjnOXwmqac/CmKms51mNP4xe/nPqNfWhDkZ1rx634ynQ11XIM8SEoW44BRYj6qb8yKPzU/6aWY8S2GDXccmwgl67lmDG3mlqOfVrg5337n7A1nCzLEvOpn/Xeciw2adyEu4Pd2NO3/hwye+Wzb3pooxXHpWuj5cmtqpZjo97vDZzbeHjkxGVpd4csbPpC7y3HiDpCD1gZ02J1r3qjhJpuOTaYSo39rwj/f1SEn9hNqNqK8B+KpCvC7xdZFUX499STN+m6aUrE9OQWza5Nqh+ox9PmetaRsGb5rki6muUzIqulCL/FvBlBK/IfhG9ijL92Z0SyV40X4efTogLkxmBiB90O/uivCP+f35wON3b+IzL7qn+bBVZnThlMEX47Wta94f7/UYTf/p6wvvzwrpBZCT+cna72uFnDRfgRLUNZRR1omWorwh/iWDfv7rGeIVtEY/Zfq/sPXjvXTBF+Pi04fpHVWITfqO79n3aSsIgZzQoyzjkP2G0A5SwgQna0CIE5jfptQxgUfhuH1ar1T/9rrPwHzhuvLH/XHl9HADnEJ5WIgEXX9NnMKXDuWL5FIiy/H62FARCXSdKSU5iqprG61HIgdlikfFrNqgdqRG1z+1w5jNJYgC+PDRddCPgWgfA+ILayB6vsyh8LXEWxIH31OpfPRwwNOhxcOGgV7/zSBfaV791FcKHkDrV/i0tPZ01Pvb+706rTvEq6ULYtOIxHEL2mbBLpNG/FYeyL1cmFqqOcvnxBskxA7l/e+vfiok9fRZEFs7ftnLq0m5hwQgq5keSElPK63sv+gvfPoX3/lNiadpZUkqmDowQfWSjhCxNpatuM3LF4gscL68hFEz9cH3qgVICXVWwATVlVUaqCGQG0zHCoGWYQ3R+GLjsWXhFiiQKYL14iXDv18PEHISuILFI9mW39E1MkMr4ns52/fLhMgfxC7q3mFWy6tNz7ZfSG9sX7WyS33oy3a/ALYhWZIpL+l+WkqmBWWS86Zp3uZQgzBw6lk7fasHyhW5wmS5DTzKA7jMWmdZ8bRR15e9RzzxeP6ZUJlSvJjiwfVJHDo56XNOpCteVs3hSrm5eKanIab+s096CoUbfVIevXm4y8LY4dWaNhLwQgAwPgFgkAULXo5Ilipoy6yMS2u93sr9zxDpn/fVBk3iiFO8GUVe9hXwhAHToA+lzvhTmaPMZ/Vz4OsTF3teXjPO1Nl49j17uq83H+fp7w67+lPaL22oww4h6Z1dMA8nHu9abb3dzV2wCSCi5evFgN+Tg5N3ctHhCcGLY+pl9Hu3Pnog0iH2cGLXf4hsCdasnHcf17QV/xUqOAeSu9TwVbJ203iHwcP1rm2BkCcxg1mY9TT7K7Z7JF3dCNZ0JTjM91H2RQ+Thv4uiYVxxX086uAeXjPFzQq7Xz0UPBs7fu6L7gt2udazgfZykt5xQ1zrkqzceZ1pl/MMPvCTffyjt58uRpGw0iHwfxISjzcYAiRP3UBMb/gXycLe3sX5+4bhKY06yD2P7T2T41nI/zpg9dPs78PtWTj9Ngs/n1+AeREUv839jnP3Sdo/d8HGJsrocck6d96HJMDvWpqnwcn8WTbsbPzg1asSNv2YAdDn/pPR+HqCP0gNV8WqxEff6/ysdJpFJjw48KWwujNrH3HokWvXg64B1+p6RnGjw7GSLjSVM0T5jqsH3hGiSUS+HpMdVuTmYb5SlTJg/WzEuG30AqeaXsYrvSkwsDt3Qd+rxWw8MyyufT3MlRJ2rIn0UsUGHR6kexSKSSeO5JS6lUjUaST8OAhbkaseFfwvnP/u4c/29dSqxjBSLAMAE/DOj1DGw4hK1KVvKpWKnzmTQPlWxX/Zm0RjnOl1t8esYdf8ctxvPL+L/UzqQ1nR01uKW3dfjGBh1s3ua3+KF2Ju3Gz+/vA9rt4GyQGSUuic05onYmTd6Hd6GeWXHEwZ7RCctL039TO5O280aopP+BDpHLh95OZneJ4qmdSXu4fmbIF8+30RMehjAzVzx+o3Y+fwRDsvdz3f7cXdm1HEx+X7VTrdlM1wVnWjzLnxyw9ZnpxoYZ8yMAyRwlzY/ufjvl6svgBfsv7UuMPj4TkCxQ0rUGizgrBgZxlu7/1brn8MuvAMkSJUUemvfX0AfRUes/y+6vPRvjAkhWKCnU8qeM58PjzFwja+077K9VgFQHJVnWHzT/38IhEbuOB40vTr29AZCsUdLE0XfHDOs5P3DjjkbFIyc+gcfw6mJPmDjTNL7e3qA1onp13n3NsgYkG5TUamq/gcnNd0SszTg5K3RFu5GAZIsp5H6K+xHyudHZz5x71T3tBTGsh5LuLuk6PGlT/4h19gPbTFlimQtI9VHS8dNDD7rt6xe2Xp7B9BXdhlxugJL6pnds/o3bJDSrYYjxrBDb5oBkh92153Hsqu99glfdjxuQf0UBkW+Iku57DTG7sZgRNG9Nt+n/tlgwEZAaoaTZsxc9aPt344htdX2miUqHpf8/9r4DrInteTt6UUEEsYNYIjZEmr2iQAg1FMEKtkiiRAPBEAU7oiKKBXtDRVRsqNgQUcGKDdu1d8VermK71+53zmY3ZCvJZUly/9+P5/F5ZIfdbN45Z86cM+/MAFE9VLT/y6zZRae7e63L7e2fELZtJhBZoqLLrWc1ltc/xssteiUIOHc6BYisUNEEl/h6J8Wd3Q8FtjqzIeZeTyCqj4oSXwXZdhz50WN2mlO37fXe3gUia1R03kMWfPtXrudSC+uMtAOezYGoASra2Tc99c/Zb1xTJzfp/WLpeTjYGmIjqrJ0ftHdGNfpdXv96PzLLg6IGqGi9BerXTpMb+qzveY/7hMmT48Gosao6Nm6WxFx/K8B++3CXRakJ8DqElxUZNZly0T7u9f4uePqjsgb/PIdKdmyCYcm2XLr7FV/3W0SF5AwaMX8B48WP2Ah2VJMZ6LqDD+wc+XJM/zUzKLx5xpMTMMfJvLjoqUyEQWDgK4xaQv0DhXnEym1HhMplEqBEUKr2GtIGSAaKMpXI59zogJNa1/B7pADCqB9pfB+Xe35nLgB2jWBKGFUKl+E8rtVdnmZ67jGnrf+wva2TRodZJNQybKTWwwAOg0BElE5bjnArUsboBUboEMwcJjkyNmdSAzL9MpiJAiFAryfRAqbLqvGCRd4UFwh3HKFU6Jo2y8r9P7xB+45SyMaTmjxxyd8CFT1OeQQaImI9fKqLZERwwBX0ACDiFeT6Xpatg11QCeaqERdigihAuxfRom5wAFRtWGij5VOrHv+xYyP3f2zEpvVehbmUZtwWo4+luK0HJOwrT3wpZSD3YNKe0mOyGAnRUy1BK4JRuzBDq3FRCApwdry60vojv5nBcm7C/lncppmlZ1GxAJYcYxggaGOrj/DOTTrz/+yD/5V9gHRQ9dZ9kGDMKbsg9TQ8sg+cBhX54m7YoFPzrWWNW0/efqwuFgSLRAL2Qe1wxjJ2qE6yT6wXOjZ9VCD6a4HEvq/9Vn8M0jv2QcnQplQAePGQCMluss+mPrI7vvO1vvds+UNWyxs2K+nwWQfKBhVJ9CP6nSefSDyy3SuGn/FZ6b8WVarV6Kpes4+QKwMPX08VHfZB1cGjPdd+a2Rb1rBvucn2jc9bADZB4ixoQUnNVSH2QeO/au2E12c67Vlbuju7w7F+N7G+ss+UDAiBOY06reN4ND4bWdWCQU/u9TzSshoVOVV0wl5eG8U6VkX4iHQ/ODAHd8yEvWEwQ5xOPgV+F3j1PsqAmOLjlfoe6Gu2ySNHCfi+SX1e5O9aEyiRWsXjzi0tQvJVXKGYzS2HHpLbkqfcfJHyouA6fGdb83LvfCOEGSHd1ME2ZHLpXlKRPvHQt+W7hCgaKpBaNEaWLg4rWJnlghA2LiwFUnkYPgCOfVi23twz+L97dr7zm/wT9N/xjVYiZ+WHtjN5GlZIioNsF0XvoyfuKipZ9L9V0mf8htasQDYm1gmwMCI0osTpVwz4N+049D9kFM6jRl0aYroksGqCi5NHPne7k7gireXzk5Je/yyJpKMA5TBj4uWi1WhO8SpdXMPse3fqmwOMEG16+/kz1p97JB/wpvMupN+997FgmpTGVWr0JNqqfzjFO0awJXev/RlSkWv7XU+eh7YNqDb65dyc731Ly12QG0S7F8aTdrfOiJTDF0YIzg0C6P71Xr3xnba47o9bLBlct/D+NLAtWHJTQU8+oRsXDGMD4u16HrmxJNFAsiVhT+Rx4hKHoNsDkuanYnAINFoRSSG7Up/YZI6KP9KU28EDP64oQD0F+4UTdCCwOB3HVrWXD03gRoo8LgBlvKF3oYsimuLNfAC6CmT+OD/lDYtBp5Gy2LFNBk4jybPWD+qYw4/N77ayLOX59zE2xikFypFizj0emk2pln1z62H/OjkvuHW3EaH9q+3LKONiQcwR0OYjdwp2n4ltUJgLuuRcHM19atOt8JlUTHi8DHI8IAtJKhPN7f2WlzjyOPqXrOM0ub1ecnBV1Q3LXkuefuLE7Ke0WSPwjaQCrbTDghsqEmQ0JmEc+ZNP7bpKPNP/PDOz/HKFD6xYXC0VBgu5gaMkUopbAGdw+yA3RcF74NjVhI1ViiViJSDPFaiiODKwDZFrrklIEbpGd6TqrGxmlhT6hmsRzgEoGtKFXxLgegOKevcrwsXNaT9oQK264NGEiJG0/PxfFCHuyZuMxoHDOu0JuAvvPuMPIjsPisvlzadiayEstKpAHIpELl0KpcBdi+JGELrPmuInLUKOTluqMGhRQlfwg2HqknBfwZsvWfVL7Zeu0V4qjY6QKhDOngp27MYouXKiJblEJ06WNiLGvceFy1Wx6GpGmfH0Q+4tGKpI/ybGEcv7yHQyR0hlhNYwvCnrIa7LrJAQsWCR4BN9TilqqmzKAgLU1kmSVl7KDuis6DYjYpU6ITMAq0OwiyVbUyhr4CsVdjQF1FCYWy2NOZXwEvBQfGeoDu1Xz4iBCbgt6IITCCXywMKV0YowBBHF6qRHJqFymDq1hOtJTstfMqhbH3qYMZWAYMxyEcZPOREbhw7kDcrnPI1quYv3tQHU9MeFU1szALkAhET5PYiDHIpHeRaszKrY5DrgJVJQaLEWJkUJEqMlUlBosRYmRQkSoyVSUGixFiZFCRKjJVJQaLEWJkz/5jpJdx6zSNvx6UadZ5cGESivMHBSzn6iPRLFihvkXT6t/E74XBvV1XPTUaiYddfWuD1X0t52M+TymKgu4gEcMhOeWWa2WbjKYEteyJgjxvlA5AtJdxnojQEzcL7RMppqa9IAofqjzT1ysFWceJAMMluUp1dw3aQP8K0Oru2VkbbkGwQGVQNwAP8Qs8LspL33Zo8MMZ194sTk+uGOXUvS6ytfI+xjwCsFAPRZbeYlGAPttWdB1L64XRY1VFRItSxokTJ9OL3IKO+/XmLsmvOX1NpZQMWaRFT+wR8Pp0R57lFNss7yX3cMRZQ+hHGhNKRMO2atNsHYfMKmWwIZtiUg1s9jHvGECr50X7sr4Q8n2yPdgkzuZITeoznwvaLyCCiDMhlgW2wYKB2bqydKnoIIQpXq1kBVyCcbaIEZ/7krs1Xvt7gtlBS24ZrXWuIAUQtIUjNGEH6EaZdXLe5h0T5zVVHVSVDBgks0huo2PrP+q4yvStICu9/ed7RFRfwUUTsueQookpSHuhcpaUEQHQywzDHKIpDszC+7hsgMHL6yluyvtBzXaBPKPkgnrwSGtGA2wQfz1VR3WJlWpWNIyZYaBob0JT9DQxTziAAWyFV7mMxAHXooHII017oMiMwz7FfwLJrT2t2M2pOKN2HxGNplnWcsDQrTjRxZWWCA7CyIFhBVGMsBbjmSYO0WuvMEbDEYKbRQ+VqsiQy1PuUYIPg4thcx/Q+eEvEB/dSA6Um0rFLAGEayghT50HaLXalh9CIsWa9hdCgpUHGCAyhkToJD3VEoEHtkIzODvFaFjp1mfZAkOa57r2ii1VD4jl0pDCaqzynoTgvp3PNWyrvw6I9SF6KkBsljoWXxHJJOLpAamSWiMldDG9IdVKuJtYQV2dYxiWmAFZNovDJowHq1WK0MlTmSBhKebgLXoe6TIBLncVGP7vyZtYYsde7Rxj+W1ZCHkB2kZSXS5tzxDy3Ms45yEyeDuHJpKvoMDBGKzaJmfJ9mAp92fX9nfn8ZSO3xZdG9WneJ301PvqnvJ8c/UOvl4ZPrfr1jF2enBdszP0RVn1mD2cW8GnPiA8YPvpgGBgjxI2xSiC6c4g/2lUCN+stlI8QK5iUJnU9ub3rzd+uOUYff26u3IpQnU15P1lp6HXWz2xhMTE5k1YOyQ1JK8X5mFa0Wr6qIwYvWixCjS+lYhRL6uSPrz3b5/CPR+uupw2zxivGH7mfrBj0OtuKcXZEzQk8ZiTtV6Od+BzvGO02ZNYqDJCNhVRSGh7mEcMvjF5a6JbJEZ78iz9/HJ5Vy1M+gMyqxQTlgUg1RkQuybF1PZpDs65nLfT7FNatq0/ip58K4+O3P+J1rPxEzckw3VU7DPwCzo2NkIRHALcS5hYKY2JgRQMVKwZd/jXbfBDztKnelzwmlde14YnKUZ4oif3iDDYg1eRljYA3QF0NuNhLlEVqYAqT8k0ov/hkr0nxvj4+XpusHt0Ou2OJD+RWoXNsVAIdL/4IlRRi6EzF0bCwQzDUymJ1D0BHlLIsJy5RC/KBYpTnA7AUIPx/iU/JnRAwibq0DWE912tVULivRQCzpAIM1mKqpprMo+kms8EEroijiaUe18QwBwuRq6TRTJGriNEY5nI6zAP2e144wznBiw+16iZ55VsDXzUK6ScfLZWEI2lhZENKh7S1P/AHwPKkAHdKuZG4p2hkJ4mVKZhei1zMCi/X9OCmFZ+zeSyAcw7VwQ2MUQSNLTBTnUZinhO2nlT1gbYUp0v4SVWQyz4ibAwMEJ2eVyHfxCP3bT1/s9a1LmHyCjRy00DEvJDGiLHyOv2Dle+DvC78E6aNW0NPiRzYHMhOQMhMeH1R6ufwSZvzxz8Ge2bIF661tJyAp6RWcCPPDjfS7KhAmB0ds+v2SvHt4j+7gU2i95GOE8t6ZgLLCEB1OlOxFyBBJ25sgRpIpZ0sNQoRh8uAhdYGJeftG9JMu9Z1z8yb4dft4tYeeJTcySi5l4rS6z7yjA3DHdx3XPITnV/8ZzQLKAUxomQ7tgAdg6qxxMh2UdYLhI6RBgARWe/4NUz5KPIahl4vjwNvZMR8oTposnRAkELtacx/zJ4Sy/noyp4qGO2p4n/2FNVPm/0mL3PbnnfbunJA+qybDZqwYE+JZZrYsKcKRnuqKG97urzWk+nbdi/03i+3qjxyc4VWLNhT4iEBG/aUESVbRTnaU+Iaqn97qmC0pwrMniro7KnB7AmI04kdMluHClbv5/KiPbI/u0ZkXZ0bzMKW4EsM05bgZgwG+Rg6yLUms5ljkOuAzEZRAw8z9RQ18DAyG0UNPIzMRlEDDyOzUdTAw8hsFDXwMDIb0UMjMdagVaQcYsTqeSww1saypmRTHSr539WRpCiqiCmZGPMn6cSITifEsoUs6CSWTicrcx4OmPnki09uzr7cXaMe4TdVlYKEUWIpuUArnWGzdeNGwzvUqkxzo2QKsbK4kEIcp+Aqi7NSs3UIdRcpXkUTa2caEi6XSaXBcMWCF9UbshIsof21RvG2dzt7JSW9m+bXby1tbrNxnxixvDd4fexjm3vIxgyTQq4WrAQLC/+IJAr0uwMPA0Y5iuIzCCrBSvWSmrG04HNSI4EB7cLjxM/kVfUXykdIogTi4bgF0FR5ORj27FC/bqK83lsWrX6VUALWvQV/4IrIguoIiEFymDeokCjfqgr2VlQTSi6M9YkSwbJbGLwVTOBFGHpRu4T46lK0rLByQwA7gUiEUh6sBaW2ECnkYmGk6nejfnJhtOoedKjG0Q1Vg1mWiVVAWTqqI45/Ftbl3lFM63L7KGxdHmfwmBPLqxru8egLRmL/aRWxfzwd5lovk2Yc3S2TFHVzsWWSom4utkxS1M3FlkmKurmYL3QzbYXLp5l73HfMqWUUKazSWc0Xal8sr2FqusXjYPHOUTnWNyqSFldo9albQxKK8bKwuE6g06SBthwjFh3WWcuxY1OZWo6FTi3vlmMfV5t/6nRmb+Cc9gO/b00ITTeAlmN5U5kauGydagB9kx4+fKiDlmOrFvsPOjF/uVuq1+sxuU/jvhtEy7GljNpJMATt6KTl2IFvteLfDd/hv7faq+u9erTC01f11XIsilE5oYagHI4+W45d68E/snd/RbeVM+b+3jnCe69BtRzzZFReW/0ozzBbjv3Ii7xoczXRf9PuoDZpF4Yn6LnlWCNGzVXVu+bgTeXWcmznIJsVR8//7bNnaMPn+z5mGRlEyzHEh6BtOQYMIeqnTuTQ+Kn/pZZjxLYYem45FpTA1HKsWYJuWo61WXI2WFYtkJ87PafrvKtRt1lvOVb17BZJi+xg1z2Ln9QISuEas9BGS5DA1Earc0J5tRwLXZVt1iujVuBMY/vBdTamZ7DecoxoI1jAqhkjVhYJ/1+1HJtEZ8b+V4T/XxXhJ3YT0lkRfs40piL8R8i2k4Ui/AULWj1wrxzpuf/NqC/res/Ht1svW7Y5yzYS1iz/kcBUs/wF2UaWRxH+vrPsztTdWNN7Vi9R1ZrJ3avrvQj/VUZUjujWGjLuHbRL/GGvCH9N07mbe/n48jMjt1qN2hCBP7bXZxH+TEbVLdeP6nRehL9d7wb8EWFB/gkmaz7VPDyMp+ci/IiVoa2iDqyMzorwL1gpsJ74ZKV3bmjlr0trXMUXzNJPEf6rjOAcSdBhEf7aiTZfLfqsCpgbdPlzO/kLfDkd/RXhz2RECMxp1G+bzKHx2/hudq1/u1x123y/0ZY/17wj1BFAkviiZVKwopN9NmManDuUhEgkJfejtTAA4nLZmBERXFXTWG1qORA7LNK+LbnqgZpQU25fMz6neyLAV8iDhy4EfI+A7f2LGWVNrKpd8lrgKooF5Vf/un5treqSbj5LXkYcvHqpD57R+696dxFcqE5jwzKdEw64HrTKLvxicaRvGV0oi+ZgIwnRa8yjGJ3GdmBjlaiVC1VNOX1F4hFyMbV/eSah67H3N5/y0pPq5N1eX+xFyJBCbqTIkFJeZ73sL/j+Fozf/8cMfTtLqpGphaMEX1kiE0nCGWrb9NjsM21WQIjv4toK//hti5PxYxV7AHmsqiTloQwwWRmUcVU/yiC6PxxtIhaOflEyBVi+hOHw7NTW2QVsWcHOItKe28YlPEImF9lz27rEjJYrkF+ovdWQadduFpxpyl8w4PnL4ltnZPh1DX5AiGKclKL/ZYmoPJR1hFFZmQYxc+CjtPJW65QcdEeNkQ+LYZhBCfdM6zgNC+RNP5i2KOhDx+Zl2SqXUR3xzqghh6mel0h1odrw+zRM1M5LRS05g7d1rO4skbFJkdv+OTOyu3l/maHXbS8EwAgD4CYFANC0aOWJYksZfZEJj/wnFokHAz2S99wK3d2wV329JvtCAC7MYABg6+4ZmKM5hfPf4uMQG3PrjI/TdSYTH+fPxPLm43C3xU7Yl3/Tff3To2/e3Zx03AD4OB1nMkU3bWYaAKng1KlTOuDj3B5SIadjn8Ee2+8o9lQb8TbOIPg45oza+ZZoANrRCR8nP5AztEWgmXdy4/isJisGhRoEH+dZIpNy/jQE5XD0ycfpdTnl6ZFTPL/4tHbJB7J2GBsUHyePUXlb9aM8w+TjOFWzflY9s0Aw7fHTJrMPdemqZz7OUkbNJehdc+XKx7HPEF3n3VjjtWTrvNUpg/akGgQfB/EhaPk4wBCifmo85/8AH+fZulsRcfyvAfvtwl0WpCdM1DMfJ28mEx9n4Uzd8HHiL6ZOXnwqzWtO3OIB0v1tt7DOxyHuzVngmOTOZOKYZMwsLz7OvBN+q4rGDPTM3jCi5a8/jmxmnY9DtBEsYLWQEavJut0l6JuPM5XOjI3Ol7SWBGzl7c8LlD5/EoZv42vaawzMnfSSC6MjyBmmWoQvmnlIYqJh9pgqmjPOQZllyhXCmnkj4CdQjjyzLlsm2t+9xs8dV3dE3uCX9O9HjuSoC0njzyQEmLBA9VQsilFJzHvScFSqnkbBp8mMBqOyLg/+I+R/hrbkD9wSXWAWIpYChYlFPsCux2GPQ9SqVGUCnSq1zkmzVY3t8s9JWzT6W+wfDfsGrJqzpsfUKad6quWkne6w8NCDKl5u2zvWedep25a3ajlp1YfPMjc+W+g2q6tTyst2zeLVctI8u/4++ubbdv/VNffPuze1Z4xaTtrDeueGRu61c9t6tJntlxWLd6vlpDWXdXtfcdoUt7QFOZLw/Mev1PLzm+18ZnTl77Nec2fm/bh0tet6tWYzdVZeCZx6bYjvzIN+v7bmfW0LRMao6GC1scU5Lmf4e3s+thXEjmsPRCao6PWU2k6LGnZ0TZr5z1S3z9s2AFFVVPR92pcf3h0X8xYdcHh24B/vcCAyRUU1TzYqnpq9SZBsdM2rZ59bO4CoGio6u3JRle/tRN7zxFUO/5XW/g8gMkNFX33v+vabstV3V5VdW86e2nsOiMxRUUrai5sn5de805NED9+YbX8ARNVRkYlkw5qEvB+Ba/fuebrnyj34Ghao6G19z4x5RxJ80wbfrfx4hT38rBqoqOVz48zqeVt9F7WbLl6Wcj8CiGqiopMh5jeK25913VJD+iL00opIIKqFiobM2Tib4+Lgfij/3dz7wbY3gKg2KpJ7Fd7fHjDDfZdf9aXBX2tZAFEdVHSm8Fiq4mxzn5Si/Nav16YNA6K6qKhSZLf84pQsr82WjXLH5nUbDkT1UNFA21mrBi9dFbhu2e2oeic/nQYiS1T0edn6Xl8+fA5ck+ntEBzW4AUQWaEir4f9jvld2+yT+KDTqc9d9nYDovqoaFOx09RdszZ4TV39a4Vzq3B4lzUqmp9jatw282LAtKcjOw8eeNociBqgoveSA+9edzvLT5jdru3Gn7O8gKghKnpsbd7o9rVi98TWTfb0fF3zCBA1wr5Xm2ldP59IcNvrNL2OXf8RS4GoMSrq5Hyvn3WsZcCCCd1e3753exkQcVGR+9PIePmqwsAZU7bZHbzT+Dwp2bIJhybZMrW47YM6cx+6LQhv3PbFko/2FGZD22TLaXQmqs7wAztXnjzDT80sGn+uwcQ0/GEiPy5aKhNRMAjoGpO2QO9QcT6RUusxkUKpFBghtIq9hpQBooGifDXyOScq0LT2FVgB4mYXQPtK4f262vM5gtnaNYEoYVQqX4Saj5+ypOrG3C4BOy5ejFyZ/iqbRUIly05uMQBIAQESUTluOcCtGzpbKzZAh2DgMMmRszuRGJbplcVIEAoFeD+JFDZdVo0TLvCguEK45QqnRHGbW5eNq63lAbntq+QuvzXxDj4Eqvoccgi0RMR6edWWyIhhgKvzbIOIV5Ppelq2DXVAJ5qoRF2KCKEC7F9GibnAAVG1YaKPlRbMEJw5apvutvOZe9p7d49lhNNy9LEUp+WYhG3tgS+lHOweVNpLckQGOyliqiVwTTBiD3ZoLSYCSQlWxQUW9ncqVfZfEcjJuX5eWKnsNCIWwBIwggWGOrr+TOfQrD//yz74V9kHRA9dZ9kHjZKZsg/ua7dWaph9cP5pseUdExv/Nd+6d2pY7Zw5i4sl0QKxkH1QP5mJrF05WSfZBzcbXBj3or3Ua5WdtN+xvyKP6T374MNsJlTu62dN1CBSorvsg6UbF/z96XOo5+LHK4/Ivsfiz1X0mX1wllF12YbqzrCcfRC6sm6M1KuSYFbT0KrJmc876zn7ALEytPRxYGV0ln3QvJGgxpwYgevhsXd+V+trLDWA7APE2NCCc3+2DrMP6sY6tZl0967Xgvb7Ck0XGB02kOyDs4wIZav8thkcGr/tzCqh4GeXel4JGY2qvGo6IQ/vjSI960I8BJofHLjjW0ainjDYIQ4HvwK/a5x6X0VgbNHxCn0v1HWbpJHjRDy/pH5vsheNSbRo7WK8Am3tQnKVnIEGTi8vh96SRe5TpNdGbwuYUen0qsG5HywJQXZ4N0WQHblcmqdEtH8s9G0xggBFUw1Ci9Z8TvFyrWJnlghA2LiwFUnkYPgCOfViu/UUP3vqpEm8GUf9Lq+/c3sSflp6YDeTp2WJqDTADl8Mufu9Es9vdZdGu4c429VmAbC7y5kAAyNKL06Ucs2Af9OOQ/dDTuk0ZtClKaJLBqsaU0cxJOmZo/vOddY3f1x+9q4mkowDlMGPi5aLVaE7xKl1cw+x7d+qbA4wQbUh3ls4g7rn+u257mkXlejvyoJq9zKqNk1PqqXyj1O0awBXev/Sj1VCFqeaenhNd3WyWVFtf6De+pcWO6A2CfYvjSbtbx2RKYYujIkcmoXR/Wq9e2M77XHdHjbYMrnvYXxp4Nqw5KYCHn1CNq4YxofFWnQ9c+LJIgHkysKfyGNEJY9BNoclzc5EYJBotCISw3alvzBJHZR/pak3AgZ/4VwA+gt3iiZoQWDwZ80ta66em0ANFHjcAEv5Qm9DFsW1xRp4AfSUSXzwf0qbFgNPo2WxYpoMnLPHN07knpnju+qyeG1rvyFP8TYG6YVK0SIOvV6ajany45eR+Fuox3y3992LHvHLyr+IBzCfhjAbuVO0/UpqhcBc1iPh5mrqV51uhcuiYsThY5DhAVtIUJ9u+tV6ebwOb4PvWgsR3zFpYC08q6DkueTtL07IekaTPQrbQCrYTjsgsKEmYSadSThn3vRjm44y/8QP7/wcr0zhExsGR0uF4WJuwBiplMIW0DnMDth9UfA+OGYlUWOFUolIOchjJYoIrgxsU+SaWwJilJ7hPakaG6uJNaWeteRzBkJ0TamCbykAXecyz/26cFFD2h8qYLs+aCQhYtSkqsDVrm/WD3BbWuH3ke+NJM/w7jPyILL7rLxc2nQmshLKSqcCyPWHyKVTuQywe4nHXFr3WUPkrFXIyXFDDQ4t6j6H0x4XPb02zWvh3ZDPbr9zv+Gp2ugAoQ7p4KVsz2KIljMjWg3m6tTBwl7UuPe4aLE6Dk3VODuOfsClFUsd4d/EOHp5D4FO7gixnMAShj9lNdx1kQUSKhY8AmyqxylVTall4sJUlklS1h7KjugsKHajIhU6IbNAq4MwS2UbU+grIGsVNvRFlFC0SjOK3Cib4bMiOydkStzanYTABPxWFIEJ5HJ5QOHMCEUD1UKVxKFZqAymbj3RWrLTwqccytbfn8NUtv7CHAzyWQYPOZEbxw7k76SL15gYD+DtLfo2tKVT2CcWIM+ezwR5xnwM8tl0kGvNyqyOQa4DViYFiRJjZVKQKDFWJgWJEmNlUpAoMVYmBYkSY2VSkChVXZPIJEqMlen4sKfL3NE3PbPCEuOtevm7kShvcPBSjj4i/ZIFylsynf5t/E443NtV1XOTkWjY9ZcWeP3XUh7286SyGOguIgEcslNemWa22XhKYMueCNjjRvkAZEsJ95koDUGz8D6RclrqK5LAofojTb1ysFW8AMNLN6nOrmE7yHnJWp1dWyujbUg2iAyqBuABfqHnBU3Z2/DskBPmAQneOxvvObRtcVlibeV7jH0EYHU2GV12i0kJ9mBbnUkO+DNhVUdFiVDHipoDkr4ru7XfJs/Zp8e/9+lqMoVFWsTUPgGfT2fEeW6RzfJOch93jAWU5jGiFJ2sXZN2+yBsXiGTDcEMm3Jwq4dxz+hDJX1Tzq4533K+1/b7o32sXz56p8d4Lmy/eJY2npsFtsHZWsZz7VTRQwhRuFrNCrgC4WwTJTirOwlufOh2JGD5tfi5/LWdZxpA1BKClM4I0rxk7eK6zT0kym+uOqoqGTJIYJHeQB1ZIXmU4xzpk/P3odpzLlyYjI8iYs8lRxFVkvJAZzwjOsOTMcdoDodmYXzdN0Bg5PSVt2R9oee6QJ9Q8kE8eSU0ogG3CT6eq6K6xcq0KhtHTLDQNDagKfsbGCYpdOELqXIfiwGornPKIUyb3NE3o3CUSLDuYtDVLh7cNfjDTiQeS7Os44SlWXGiiSsrExyAFQHBCqIaYymwcdocrdY6cwQsMZhp9FD1X9mk+9zAvh4JD4fuS2naCc96NeGDe6mBUhPp2CWAMLkywmQ/R7vFrvQQGjHWrLcQGrQ0yBiBITRSJ+Ghjgg0qB2aS2eHeC0LnbpMeyBI81z3XtHFqiHxHDpSGM1VntNQnJfTueYtlfdh0R4kL0XIjRLHwktiuSQcXSA1MkvE5C6GN6Q6KVcTa4irM0xUXFoAqyZR+OTRAHXpUq0MlTkShlIe7oLXoS409GVS4YgVf7uvNz8nXbLBpSbeRUIeQHaRlJdLm3PEPLcyzjnITN4M4cmkq+iweKlWbBIz5fswFfpyfPQpcVOrRx6bVu01GpVZ8yI++qe8nxz9Q6+Xhs+eIe99ijtf9o4XjBs8c5H4HxbwiWfEBwwffTAMjBHixlglEN05xB/tKoGb9RbKR4gVTErzMpHE+I+/7pb/INqpw/kFl/BKU95PVhp6nfUzWxjEYdSKh0FppTgf04pWy1d1xOBFi0Wo8aXejjXJr9hslInb2qHX7y5cVhkf/63sj9xPVgx6nW3FODui5gQeM5L2q9FOfM7spdptyKxVGCAbC6mkNDyeFQyVHXhTQ5Bk/tqkRafO+NS2KjzlA8isWkxQHohIGREJWIqt6/M4NOt61kK/T2HduvokfvqpMD5++yNex8pP1JwM0121w8Av4NzYCEl4BHArYW6hMCYGVjRQsWLQ5V+zzQcxT5vqfcljUnldG57oUpQnSmK/OIMNyJslZY2AN0BdDbjYS5RFamAKk/JNKL+49axbzfZvXCdI+h39JbvaejzXvQqdY6MS6HjxR6ikEENnKo6GhR2CoVYWq3sAOqKUZTlxiVqQDxSjPB+ApQDh/0t8Su6EgEmUiBLXc71WBYX7WgQwSyrAYC0mABg6mefTTWaDCVwRRxNLPa6JYQ4WIldblzBFrlaqME+hwzxgv+eFM5wTvPhQq26SV7418FWjkH7y0VJJOJIWRjakdEhb+wN/ACxPCnCnlBuJe4pGdpJYmYLptcjFrPByTQ9uWvE5XSFldg7VwQ2MUZgvLzBTnUZinhO2nlT1gbYUp0v4SVWQyz4ibAwMEJ2eVyHfxCP3bT1/s9a1LmHyCjRy00DEvJDGiLHyOv2Dle+DvC78E6aNW0NPiRzYHMhOQMhMeH1R6idDWHVT1TXPPPdtumQy1VHaEaefCm7k2eFGmh0VCLPjpM8/T6vNM3LP2zPbeFergjllPTMB6uwI1elMxV6ABB2b5QVqIJV2stQoRBwuAxZaG5TabHRNSJyyzGf7yKwlqcIZw/AouZNRci8Vpb/NuzXlfbnuseLHmotVJlnHsYCSOSNK35YVoGNQNZYY2S7KeoHQMdIAICLrHb+GKR9FXsPQ6+Vx4I2MmC9UB02WDghSqD1d8B+zp8RyPjqyp6JlTPa087L/2VNUP7OP+KwtvtDHJ2uttWedz9eas2FPCWWaWLAUQ5cxWQrBsvK2p9Ml6//q3maK15LHVnXqeLfpwoI9JR4SsIBSZ0aUmpWnPSWuoXq3p8iIobWnACnUni6ks6cGsycgTid2yGwdKli9n8uL9sj+7BqRdXVuMAtbgqKlTFuCP1VnKovoINeazGaOQa4DMhtFDTzM1FPUwMPIbBQ18DAyG0UNPIzMRlEDDyOzUdTAw8hsRA+NxFiDVpFyiBGr57HAWFvMmpJNdajkf1dHkqKoIqZkYsyfpBMjOp0QyxayoJMldDpZmfNwwMwnX3xyc/bl7hr1CJ/nVylIGCWWkgu00hk2WzduNLxDrco0N0qmECuLCynEcQqusjgr5dcm1l2keBVNrJ1pSLhcJpUGwxULXlRvyEqwhG/P1Cps9tDPY/GCP384n7WnZVIb94kRy3uD18c+trmHbMwwKeRqwUqwsPCPSKJAvzvwMGCUoyg+g6ASrFQv6VC6BZ+TvQgY0C48TvxMXlV/oXyEJEogHo5bAE2Vl4Nhzw716ybK671l0epX8VbYqGsL/sC9iwqqIyAGyWHeoEKifKsq2FtRTSi5MNYnSgTLbmHwVjCBF2HoRe0S4qtL0bLCyg0B7AQiEUp5sBaU2kKkkIuFkarfjfrJhdGqe9ChupRuqBrMskysAsrSUR1x/LOwLlssZlqXOYuxdXmZwWNOLK9quMejVVOYMP+mIvYvp8Nc62XSjKO7ZZKibi62TFLUzcWWSYq6udgySVE3F/OFjBfmv1q5ZI/77PefL7R7cqu+mi9kNzI5+2jBW9+cJ8G9oi69a0ZaXKHVpw6dE4rxsrC4rqDTpIG2HCMWHdZZy7Gi1Uwtx8avLu+WY8tbXDMO3TTDe3fHkFHznjRebQAtx+6vZmrgcna1AfRNunXrlg5ajgXGBt9oIv0QOP3o6lnjZYmmBtFyLJtRO+mGoB2dtBxbUjGn/+XJF/zyfnS4GBFye5RBtBybx6ic8YagHI4+W45FVihODRHl+ue/XDg+YtGBaQbVcmw4o/KC9aM8w2w5duVekfeP796B2dLbf19cP2GtnluO9WDUnJ3eNQdvKreWY27haaa9Wyu8kn53bV3bqi/PIFqOIT4EbcsxYAhRP3Ulh8ZP/S+1HCO2xdBzy7HoNUwtxzzW6KblGLdG8Oh/4g7wd37jeAYLhqxgveVY804mQaefP+fnDTi48pXp0TLHDABy0jVMbbT6rymvlmP5vx4083rV3HNF8aaBl7z7rGK95RjRRrCAlQcjVs5r/r9qObaKzoz9rwj/vyrCT+wmpLMi/Ny1TEX4H5JtJwtF+Efb/j7wo05v/9mtb5x8OXwLnkRWtmxzlm0krFneYC1TzXLjtTopwl/0s9XwbPva/nvMpk31r57RUu9F+D+tYULloW6tIePeQbvEH/aK8Ic9XmvF6RHhmx26e7dNJfvWBlOEv5BRdTn6UZ3Oi/BHLY+pX2VuNdcFYXcOrGl/cLmei/AjVoa2ijqwMjorwu9UsLblwz/7uy9cPGXjwrHZlQ2gCD9ibGjBAcZGd0X431atPXCB5KZrXqxL3qZJV7YbQDkLiFAhI0JgTqN+WyqHxm/ju9m1/u1y1W3z/UZb/lzzrh2+jgCSxBctk4IVneyzGdPg3KEkRCIpuR+thQEQl8vGjIjgqprGalPLgdhhkfZtyVUP1ISacvua8Tkv1gF8hTx46ELA9wjY3i9eV9bEqtolrwWuolhQfvWj7b5Ubn3qMW/hyAv+bapsw3dZ/Fe9uwguVOudtrGtr9Xw2fs62/uze2hZi81bNOdznkD0GvMoRqexHZ9zaZ1WLlQ15fQViUfIxdT+ZR2H2w+f8dPcZ5pmHM19npxOyJBCbqTIkFJeZ73sL/j+hxi//+Z1+naWVCNTC0cJvrJEJpKEM9S2Wbb1qSA3/ot/qtivqPGHvk3wYxV7AHmsqiTloYzFjMqI148yiO4PR5uIhaNflEwBli9hODw7tXV2AVtWsLOItOe2cQmPkMlF9ty2LjGj5QrkF2pv1WR79i3fsbNdpw9pPdNovE8v/LoGPyBEMU5K0f+yRFQeypIyKqu/Qcwc+CitvNU6JQfdUWPkw2IYZtCYX41bD05cF3Cwgsmroze6PCzLVrmM6oh3Rg05TPW8RKoL1Ybf58w67bxU1JIzeFuHJUbjN7bI8Dlc51bjJqnxffW67YUAZGEA3KQAAJoWrTxRbCmjLzJhE7Viyoi6lVyTnWueEAnsnug12RcCMJ4JgK2D12GO5mrOf4uPQ2zMrTM+zrN0Jj7O5PTy5uPcel0wbPvtYO+0vxruq5s1vqYB8HGK0pmimxfSDYBUkJ+frwM+ziibwyuXTAgX5L4CbvnrtAKD4OPkMmonwxC0oxM+TkKDpFq3Ak977PGUrN0jOGBsEHychYzKmWwIyuHok4/DefJPxI0vg/3XvL5bQVJ94HyD4uOMZFReX/0ozzD5OH2dOyfMOKjwys43i/vZzfGVnvk47oyac9S75sqVj1Mnsn330QW5rmv7j+1xUdxdaBB8HMSHoOXjAEOI+qlrOP8H+DidnO/1s461DFgwodvr2/duL9MzH2fkeiY+To/1uuHjXKy7477Hxl0+Sfm5c2b1kxeyzsch7s1Z4JgMX8/EMQleX158nNBD1+vZZ8z2WdPg1o1ODz+fYZ2PQ7QRLGDVgxEru/X/X/Fx1tKZsdH5ktaSgK28/XmB0udPwvC16U17jYG5k15yYXQEOcNUi/BFMw9JTDTMHlNFc8Y5KLNMuUJYM28E/ATKkef+NDJevqowcMaUbXYH7zQ+T/t+5EiOupA0/kxCgAkLVE/FohiVxLwnDUel6mkUfJpgWJirLg/+w4/K0NCW/Oq9lhSYhYilQGFikQ+w63HY4xC1KlWZRqdKrXPSbFVju/xz0gaG1+j+fPhJ/oKHH8+tb7teqJaTxv1+Jej+p5pea63abPX5Pm+/Wk6amenU2Ou/FG5rB47saD69vkItJ23H8Tp3f6Xe9F6UntVo8rH+wWo5aVZDDnYe3T3Va2bXiQclUpt8tZw0t/7RL+6t4/vOLXLcN7nTyRHq+fn20Zvix0z0WNyoU6WRC8fy1ZrN9DN//Vdm21e+K/r1z7m1cMJ1IDJGRcY7fxTurSDxy7WKb7gpr/93IDJBRZUH9PmHty6Pv/fZqaSRvXdGAVFVVNTqXsCap7NiAzem/foR9rb1KSAyRUUNW337+OH9MM/pq12HmJm/+wuIqqGi+0UfNsb8E85fFmI6eNf9trC4gBkqEjx9PnDLhukBmec2Lq1YGHEHiMxR0cxAc+c7XgVuuUuMolZ9qnQFiKqjovGVTy5NaH/EM3XBee6+sD12QGSBijq9LBg3MiQ8IGP3i2+tujj5AlENVFShOj/zXv3tXlO96t28WrSlAIhqoqLm3gOKLDxnB66MaukbkFvjFhDVQkV3Oo7Lb9c3lpc4NDjZvunqs0BUGxU9PbByxsn5Zj5T/2py/P2aSvuAqA4q2nVxX2L9pPb8FUtfJ3Sv/AJ+5bqoqNeZrS+mK5r47ovb8PrkRIEDENVDRY87ju3mesOfv9t6Zm2TVvumAJElKnp9sbf3sD96ueeubfnLtVAGB5sVKqo28cPL5b2m+M8+YjeyMDtxIxDVR0VZS2uOjrm4yW/6EKN1HxPqQpE1KmoccbdrD7O2AevaLJ1x7NpJ+FkNUJHX9AMt9tz29p9nXWePSaV0IyBqiIosd454u+3Yer+tWV/O1K/TbTkQNUJFvMez4jZOz+RttHRw2V+j5y4gaoyKMhR1a3xeNs83RbHCplbFzfA1uKhoy+5Xd3/x+wvS5ybb9kjveoKUbNmEQ5NsKaptaeZ88YH/wqGDtpzv6xRBYTa0TbZcR2ei6gw/sHPlyTP81Myi8ecaTMQHp6vw46KlMhEFg4CuMWkL9A4V5xMptR4TKZRKgRFCq9hrSBkgGijKVyOfc6ICTWtfgRXAd2MBtK8U3q+rPZ/TaKN2TSBKGJXKF6H8boPdBcH1RBXdNjxwr9XSpflrFgmVLDu5xQAgTwiQiMpxywFuXduNWrEBOgQDh0mOnN2JxLBMryxGglAowPtJpLDpsmqccIEHxRXCLVc4JYrhjz+7Zp00DlheMOiF690fQfgQqOpzyCHQEhHr5VVbIiOGAa6qGw0iXk2m62nZNtQBnWiiEnUpIoQKsH8ZJeYCB0TVhok+VhrSav2xH3UK/HZcutZ/UdGxHoTTcvSxFKflmIRt7YEvpRzsHlTaS3JEBjspYqolcE0wYg92aC0mAkldc8hi4sLKGf+4ZV9Yyenf91lK2WlELIDViBEsMNTR9Sed87/sAzazD4geus6yD4o3MmUfZGm3VmqYfVB8XzFy1e8P3getN9esEhMWweJiSbRALGQfvNnIRNa+qd1i+W+zD3yKPizotfqGx965E5ofHy9aplcaBkTlBCMqWfpZEzWIlOgu+yBx+pOtvSx3+8f3+dRzd+SHYwaTfZDKqLokQ3VnWM4+aBn49eOkVCvP3HarrC+9WztIz9kHiJWhpY/fpPBSyiv7YP3PSJtPm3bw5jY0T21wfyL+PFA/2QcnGMHJ2qjD7IO29b/OPdNpg9fBqZa1KweM+mUg2QepjAglqfy29Rwav+3MKqHgZ5d6XgkZjaq8ajohD++NIj3rQjwEmh8cuONbRqKeMNghDge/Ar9rnHpfRWBs0fEKfS/UdZukkeNEPL+kfm+yF41JtGjt8mkP2tqF5Co5Aw3s3VMOvSVfhtv+3tFhqfc03zcd5lf9dpYQZId3UwTZkculeUpE+8dC35ZiCFA01SC0aM3n3N2jVezMEgEIGxe2IokcDF8gp15sH7rfur730w3BZoFwWuXpEW/x09IDu5k8LUtEpQG2//j15e2uJPvPqHDA+e2R+lIWADvNCBgYUXpxopRrBvybdhy6H3JKpzGDLk0RXTJY1dOrT00WTD8euGfa1UWzqsnyayLJOEAZ/LhouVgVukOcWjf3ENv+rcrmABNU22/6vVoNhj/np3oc6znt2YsvLKg2jVG1c/SkWir/OEW7BnCl9y99NaXF8pbtb/vMGqQI3jk3Ml5v/UuLHVCbBPuXRpP2t47IFEMXxg0cmoXR/Wq9e2M77XHdHjbYMrnvYXxp4Nqw5KYCHn1CNq4YxofFWnQ9c+LJIgHkysKfyGNEJY9BNoclzc5EYJBotCISw3alvzBJHZR/pak3Agb/ms0A9BfuFE3QgsDgT9hc1lw9N4EaKPC4AZbyhd6GLIprizXwAugpk/jg/5Q2LQaeRstixTQZONYxTkd2tTnkvrhq/s+hRn0leBuD9EKlaBGHXi/NxiQLbn36MbatW/rj9/eWbesRVkYbEw9gXglhNnKnaPuV1AqBuaxHws3V1K863QqXRcWIw8cgwwO2kKA+3Uw7/ofZ20uzPLccPDj30vQhHfCsgpLnkre/OCHrGU32KGwDqWA77YDAhpqEjXQm4Zx5049tOsr8Ez+883O8MoVPbBgcLRWGi7kBY6RSCltA5zA7YPdFwfvgmJVEjRVKJSLlII+VKCK4MrBNkWtuCYhReob3pGpsrCbWlHrWks9xhOiaUgXfUgC6Fcs89+vCRQ1pf6iA7fqgkYSIUXON3U9vWP6rvWDJvS+nHjr3cMO7z8iDyO6z8nJp05nISigrnQogZweRS6dyGWD3krqbad1nDZGzViEnxw01OLQo4Rswzdq5/qPdgcnD5qybmNgiFk/VRgcIdUgHL2V7FkO0KjKi9XaTTh0s7EWNe4+LFqvj0FSNs+PoB1xasdQR/k2Mo5f3EOjkjhDLCSxh+FNWw10XWSChYsEjwKZ6nFLVlFomLkxlmSRl7aHsiM6CYjcqUqETMgu0OgizVLYxhb4CslZhQ19EvWg9zf4Qv/26Z4rpxkYnHj5NJgQm4LeiCEwgl8sDioqMUIAhji5UGRyahcpg6tYTrSU7LXzKoWx91iamsvVpKsg3GTzkRG4cO5CLKw7eW+tbsVeC0aUC5+yKu1mAPGkrE+RxWzHIN9NBrjUrszoGuQ5YmRQkSoyVSUGixFiZFCRKjJVJQaLEWJkUJEqMlUlBosRYmRQkSoyVuSj13LXlgkFeO8Z/8ZeGjK5BorzBwUs5+oj0SxYob1vo9G/jd8Lh3q6qnpuMRMOuv7TA67+W8rCfJ5XFQHcRCeCQnfLKNLPNxlMCW/ZEwB43ygcgW0q4z0RpCJqF94mU01JfkQQO1R9p6pXD46gMMMluUp1dw3aQQzO0Oru2VkbbkGwQGVQNwAP8Qs8L6lejeHKwu7v/tjsHogLT/r5Zllhb+R5jHwFYpWagy24xKcEebKsnZ1D64XRY1VFRItSxokTphJF06gPHhYFbf26zGN62qAGLtIipfQI+n86I89wim+Wd5D7uGAsoDWVEyT1Duybt9kHYvEImG4IZNuXgVg/jntGHSpIjD9st8eUJEu6OEU+Mmu6ox3gubL+IDCLKgFwW2AYnZWjnxtqpoocQonC1mhVwBcLZJkpwqk8/07VH/G9eRtr9eqvq+ZoaQNQSgqRgBGlohnZx3eYeEuU3Vx1VlQwZJLBIb6DsR6xzCbrZ02tDjX6rs+z4RvgoIvZcchRRJSkPdASM6HTOwByjrRyahfF13wCBkdNX3pL1hZ7rAn1CyQfx5JXQiAbcJvh4rorqFivTqmwcMcFC09iApuxvYJh6QBe+kCr3sRiAWnNTOYRp7wlP9KrgKfXcE/dGMSQ7qRb+sBOJx9Is6zhhqUfIBBNXViY4AKsrBCuIaoylANe8xSat1jpzBCwxmGn0UMX5VfSe+GItP7/lplYWrSYMwVsiPriXGig1kY5dAghTTUaYfmm52JUeQiPGmvUWQoOWBhkjMIRG6iQ81BGBBrVD2+jsEK9loVOXaQ8EaZ7r3iu6WDUknkNHCqO5ynMaivNyOte8pfI+LNqD5KUIuVHiWHhJLJeEowukRmaJmNzF8IZUJ+VqYg1xdW7J5yzfVQCrJlH45NEA9f67tDJU5kgYSnm4C16H8lt+e9klaZNVjNfSBY5tHuz6RejYiDyA7CIpL5c254h5bmWcc5CZvBjCk0lX0SF+l1ZsEjPl+zAV+hqVOnrq5uQNvosvRhnnJbcejY/+Ke8nR//Q66XhM/O34/ONm395LLr1ZGnA7b4ZLOAjZcQHDB99MAyMEeLGWCUQ3TnEH+0qgZv1FspHiBVMSrvT4O0wu0ep/os3Oe3n/dV0M15pyvvJSkOvs35mC7TiwagVZ4PSSnE+phWtlq/qiMGLFotQ40upmAVTH95oNmKIYNuSZYM2z6s/Bq8Yf+R+smLQ62wrxtkRNSfwmJG0X4124nPG7tJuQ2atwgDZWEglpeHxYviTTp5/5bvPKHC/6TTmT1c8q5anfACZVYsJygOR/oyIdN2FreuZHJp1PWuh36ewbl19Ej/9VBgfv/0Rr2PlJ2pOhumu2mHgF3BubIQkPAK4lTC3UBgTAysaqFgx6PKv2eaDmKdN9b7kMam8rg1PNAvliZLYL85gA3Izq6wR8AaoqwEXe4mySA1MYVK+CXW3qEfNrcb8MvNcOeXJoo1ZtQ/jBx+dY6MS6HjxR6ikEENnKo6GhR2CoVYWq3sAOqKUZTlxiVqQDxSjPB+ApQDh/0t8Su6EgEnUQ4mwnuu1Kijc1yKAWVIBBmsxAcDQybydbjIbTOCKOJpY6nFNDHOwELlamsUUuUpUYb6DDvOA/Z4XznBO8OJDrbpJXvnWwFeNQvrJR0sl4UhaGNmQ0iFt7Q/8AbA8KcCdUm4k7ika2UliZQqm1yIXs8LLNT24acXntIBUzTlUBzcwRvFtd4GZ6jQS85yw9aSqD7SlOF3CT6qCXPYRYWNggOj0vAr5Jh65b+v5m7WudQmTV6CRmwYi5oU0RoyV1+kfrHwf5HXhnzBt3Bp6SuTA5kB2AkJmwuuLUj+9F3psXlphld/0/SdOTxhujR82FdzIs8ONNDsqEGbHmnlPrQ6dtQvMDbvaaIDR0MCynpkAddpAdTpTsRcgQcd8T4EaSKWdLDUKEYfLgIXWBqWiliM/51lv95i3alH2q0uvzPAouZNRci8VpS9mWfeKxUGe60/NOhm5qXgUCyiBYc2A0rPdBegYVI0lRraLsl4gdIw0AIjIesevYcpHkdcw9Hp5HHgjI+YL1UGTpQOCFGpPd/7H7CmxnI+O7GnQbiZ72ux/9hTTz8SN/Xb4fNztt+TukAk/7CY+YcGeEss0sWApBIyWovPu8rankaObpjbN6+G+9Hp01E0Xhx0s2FPiIQELKDVjRMmiPO0pcQ3Vuz1FRgytPW2msqdZdPbUYPYExOnEDpmtQwWr93N50R7Zn10jsq7OLXM7X1gafxfTliBPdaayiw5yrcls5hjkOiCzUdTAw0w9RQ08jMxGUQMPI7NR1MDDyGwUNfAwMhtFDTyMzEb00EiMNWgVqU+SCdXzWGCs7WZNyaY6VPK/qyNJUVQRUzIx5k/SiRGdTohlC1nQyR46nSx98Xm1Q585ggNnA496/U6zwZfrKMlDxSuGKeZUt6RkURSsCYU+oCo5p7WGZ2Cwv1tvW5sJzl2DJ9nYB7bSyK8klm6sLJCFjxKLVDfRfQVyxZESmaahjhZ8zsJMYOs68mjOOcdmUviXRihcFP4l4rIQ/MvlP+Nz1y3o75O9aUuA69PWd9jyHxmrXZdgwR0rlEuEw6TUnKFe0R3OLluY65q9hmfa4fmZXGb0+6KP4gaSHaXAUh0lYk3NspY1Atqbl4k6SuQsuBaI9oiOEpM/WbvEUSoZ6JSoXRtlZfNxDMdj96QWd6/v+vsDI2p0ThPVcV9ZAyJtUEiOuFJAMrQNAglqQ/bS2ZCVOQ8HzHzyxSc3Z1/urlGP8LnClYKEUWIpucgznfmwdeNGwzvUKtVzo2QKsbJAmUIcp+AqCzxTj05C7VaKV9HEYzINCZfLpNJg6PXCiyVp48U9CWM0wKnOZas94a5ZC9Ldu0zYu4dujBr3iRHLe4PXxz62uYdsDJwZ4VJYTRoWDxNJFOh3B7sUGCktis8g6BEr901q6AQG78odQI9deJz4mbyq/kL5CEmUQDwcNyhMlZeDYd8f9esmyuu9ZdHqVwllpN1b8HnLdxRUR0AMksPcY4VE+VZVsLeiWpTlwlifKBEs3aca7SbwIgzfql1C9vtStDS50vjDbkISoZQH68mpVFM5RCEXCyNVvxv1kwujSwyIcqjuoxuqBuPaEysJs3TcTxz/LPj2P3Yw+fZvdmDmIdvgMScuJ4YbYrnLmBxUqEoO2k+HudauthlHd642Re1tzNWmqL2NudoUtbcxV5ui9ja2n6obP6pth1623tkr0xvUa1S/stp+avzXV1uL1k8THHzY/vKZTT5bSA46tPqUA4lY0JsFBz2HTpMG2raQWLhcZ20L+x5galv4Nqe82xaKmlu2n3bqXWBm2yq973b4Q2wAbQuDDzA1gepxwAB6r12+fFkHbQtbhq7KFk2v5Z9au/+HBpYrZxpE20I7Ru3UNQTt6KRtYbVPT13+eHCcP+PP5AcHVhjhGz3rq21hRUblAGuif+Vw9Nm2MOFsk/Y/B3EC8k46ptdI3Yivj6jvtoW3c5iUV6Af5Rlm20LZlfPrii9V5+XVE38OambZUs9tC3czam6N3jUHbyq3toVPbiSf+zj/kf8+3zlTJ48dedUg2hYiPgRt20JgCFE/9QCHxk/9L7UtJLbW0XPbwicHmNoW5hzQTdvC1nUEvNa+3/mbk8MtO6Rx8f242WhbWF1i13uuyV+8JfVnzwodPLEaC634Hh5gasVXeKC82hbu35f+MPzWQo9DpzoXGzeSGZV9ChOwItoIFrDKYcRqg279UH23LcylM2P/a+Txrxp5EDuS6ayRx+JcpkYevXPLo5HH60dHznz41tkve3jPOWffrylisWIFyzYS9j1IyWXqezAxVyeNPPi+bwO/vZnvevivzFt5NZvh68fro5FHBCMqYNwYzN5Bu+RB9hp5pH6Zc3buuQoBc6ZO/Hqwfth4g2nk4cqoOnv9qE7njTwmnKrZxuz7RUFCw8HRpjMnmuu5kQdiZWg7MQAro7NGHlNTql/ZuX+qT4bRC7uq593uGkAjjwhGcHrn6rCRB2dkr7dfZ23xWNsj2ztlQr1sAyiJAxFyZUQIzGnUbzvIofHb+G52rX+7XHXbfL/Rlj/XvGuHr0WCJAJHy6RgRSf7bMY0OHcoCZFISu5H6+kAxOWyMSMiuKrG09rUgyF2aaV9W3LlFDWhpvzgZnyO9DDAV8iDhy4EfI+A7b3l4bImZ9YueS3IIFJiQfnVux0e7rA64QEvLz32ZlvZUXyx0X/V/4/gQr2ybdagsNZL/1W+K4QTuvSYXEYXyqI5mL8QvcY8itFpbAfm72GtXKhqyukrEo+Qi6n9y6DnbZKK3vzBT/1eHNrd8e1JQpYlciNFlqXyOuulw8H3d2X8/vaH9e0sqUamFo4SfGWJTCQJZ6iPdcjh/LY856TAad7rP4wbN8gKP1axB5DHqkpSHsqwZFSGkX6UQXR/ONpELBz9omQKsHwJw+HZqa2zC9iygp1FpD23jUt4hEwusue2dYkZLVcgv1B7q/fm9BjxZNg+/vYByWN8t1c7iF/X4AeEKMZJKXrolojKQ1nFh5iUdfeQIcwc+CitvNU6JQfdUWPkw2IYZtDL7PfPB01c6Du15/qdr5J3Hy7LVrmM6oh3Rg05TBe/RKot14bfx/+wdl4qaskZvK1irp/XMdvMwNlnJ/E3PQqZoddtLwSgPQbATQoAoGnRyhPFljL6QjWZO3+kX2yyi7+yQcTbSy3e1iIsZbotGAAB+HWIAYCtRYcwR/MQ57/Fx+E9nhW3cXomb6Olg8v+Gj136YyPMzKPiY9TMa+8+Tibfvm/8jav5LfQ17Hte4uP4QbAxxmexxTdDM4zAFJBTk6ODvg4RX2/ykNX3AxYHdfneepX/+oGwcfpwagdO0PQjk74OO2KeXOC3h7y27jk2M3Iv/eMMwg+Tl1G5VQ0BOVw9MnH2RByYduOgIk+CxqmL3eNTH9kUHyct4eZlHdb79tEA+Lj/JVzUFZpcCvXhKJjf2V2/J2mZz5OAaPmdutdc+XKx+HOkSU8HSVwX12jSf5gX6vlBsHHQXwIWj4OMISon3qY83+Aj5OhqFvj87J5vimKFTa1Km7eqGc+zts8Jj7OMbJLWy58nF73qx5d3PMef/Pogp59XQT9WOfjEPfmLHBMXuUxcUyu55UXH+ezW6Mpdfud9Z+75N3i8B+pW1nn4xBtBAtYHWPEaoduXR1983Hy6MzY6HxJa0nAVt7+vEDp8ydh7/CRkl5jYO6kl1wYHUHOMNUifNHMQxITDbPHVNGccQ7KLFOuENbdHAE/gXLkbdn96u4vfn9B+txk2x7pXU/Qvh85kqMuJI0/kxBgwgLVU7EoRuW/zI9WPY2CT2MDi/vV5cF/hPzP0JZ8HjerwCxELAUKE4t8gF2Pwx6HqFWpynw6VWqdk2arGtvln5O2id/eurbjVd6S6Enh+yt4pKrlpF1fnr1r4p9y/t597nFFoqQitZy0axZzpbOt/vI49F4s75F6wkUtJ82/zeOQNLvF/BX7p28PLcppqJaTljRuzZQB07j+c047Dmn3qft3tZy0hi9PLpUUWPPzD5rcmfoq85JajY+OS5ZwBE33+Gw53H/upQ9e7moNq+bmhY7nnvUK2D5h2YjxB29/AiJj7IHD13duuiXdK6tBkw8JVf94AEQmmEi2KrdBo2muC1Zeq+l2uLEUiKpiL281+FLk0yj/Tc69tyhm3rEAIlNUtCPkjefno+MCkjYO+d7jW1gyEFVDRf0Gy+Z9yY51SxcKOm+U7YXFMMxQ0brVze5OWd/XY9rS1i3969eMACJzVHTXPyV2v8thwYyh1+9bdJjfA4iqo6J6e05fjQ+65Z0clnm/7ZHNtYDIAhXJqq08fNyls9uGViOaft7VoC4Q1UBF76NcLFaPCfVcv+etb02LW9uAqCYq4iy39b/Zu7LnxuMnkgP7JQ4ColqoaFuFxROiq3wK3GXdwntn9tNmQFQbFXVdW+PkfLs5AXPvDr/wbZL/YyCqg73Go57c2L8aeexNqhJ+x+VgFhDVRUW/h9u+az5ys1ti4kTfvwZLvYGoHio6LOQsSz/XwXt2cONnAV3ivwCRJSoaNWXiqJ0HxvjNzJoz6OHTa12ByAoVdXj6185433z/2aGJbdcde/ESiOqjouTRioCB02oIZoSOyVyYsDwQiKxR0dHKry5Wia8t2N3+u3HVnNE3gagBKqo91NemXZetnod+PpQ3kXgsBqKGqGhy/uScpSlS30XHT1idfXgWIt8I05ekwYamG274HPrj1G+3h35wADRGRee9g45LP/0TkGQz2krWO2kZEHFR0eNpL+MmvzJxW326MM8m+bYnKdmyCYcm2TL1wipTh4Spvttufx948bfZBwqzoW2y5RE6E1Vn+IGdK0+e4admFo0/12AifltWhR8XLZWJKBgEdM2NW6B3qDifSLuGmEihVAqMENoJQ0PKANFAUb4a+ZwTFWhaPw+sAHFHCqB9pfB+XWFxrSPaNZIpYVQqX4Ta/7dbNPinsKb/jOXcIdz9N3qwSKhk2cktBgApIEAiKsctB7h1Q49oxQboEAwcJjlydicSw1LfshgJQqEA7yeRwsbtqnHCBR4UVwi3XOGUKApTXx7jb/nMWy69L6t0u8EKfAhU9TnkEGiJiPUSzS2REcMAV+cjBhGvJtP1tGw97IBONFGJuhQRQgXYv4wSc4EDomrlxtCN60Dt4H7f73gcbt+ndacnd/mE03L0sRSn5ZiEbe2BL6Uc7B5U2ktyRAY7KWKqJXBNMGIPdmgtJgJJ3bO4byNOZsc1AXMeVH/Qtckrt7LTiFgAS8AIFhjq6PpzlPO/7AM2sw+IHrrOsg9sjjJlHxRpt1ZqmH3w8e+hcR+vXgtYcO2K18GmNV+wuFgSLRAL2QeNjjKRtase1Un2gZxXzSf5WQB//p0qwxcFzWqq9+yDv48woVKknzVRg0iJ7rIPfq0bs3BkT3Netvm9fY9WzW9mMNkHFxhVl2uo7gzL2QdX+jQYYBwz1vtQipPdtnPzpus5+wCxMrT0cWBldJZ9MG8Zz2j1gJnuedwwaYela/AFE/STfYAYG1pwio7oMPuge6OxAcnXdnvONhpQ5W3fuIEGkn1wgRGhXJXfdoxD47edWSUU/OxSzysho1GVV00n4LVujPS9DPEQaH5w4I5vO4t6wmCHOBz8Cvyuceq9WYGxRccr9L1Q122SRo4T8fyS+r3JXjQm0aI9VP+LaHsokqvkDDRgebEc+tPWrGJ/ThKV5b7+9NoluZWCahCC7PBuiiA7crk0T4lo/1jo/dQbAhRNNQgtWvM5rhe1ip1ZIgBh48JWJJGD4Qvk1Iutz8nDPV5uyHJb3e5F/lmP1GP4aemB3UyeliWi0gDbc7RFvcje3QIXGGedNeuYX9aa9xAwe0bAwIjSixOlXDPg37Tj0P2QUzqNGXRpiuiSwaq6PbsTOLDvCa/lPvYLG00s+lQTScYByiCXXK7s5h5i279V2Rxggmr3/vi19u0zN8+VeT3ir41vdp4F1Roxqrb4guH4xynaNZEsvQeywubxyFAbK6+1xsEZNq65+XrrgVzsgNok2AM5mrS/dUSmGLowHufQLIzuV+vdG9tpj+v2sMGWyX0P40sD14YlNxXw6BOyccUwPizWonOiE08WCSBXFv5EHiMqeQyyOSxpmCgCg0SjFZEYtiv9hUnqoPwrTb0RMPgvHQegv3CnKDAeBAb/3uNlzdVzE6iBAo8bYClf6G3Iori2WBNAgJ4yiQ/+T2nTYuBptCxWTJOB4+N7g986Ms5tqVWc4mO7d/g2y5WRfsoUbSbR66XZmL/HHT4f+SORt9jFeVjLHys+ltHGxAOYCyHMRu4UZa+TWiEwl/VIuLma+lWnW+GyqBhx+BhkeMA2NNSnm8O7d+nUuPa3wNVrV00yLcjDt6IzLXkuefuLE7Ke0WSPwjaQCrbTDghsqEk4QWcSzpk3/dimo8w/8cM7P8crU/DH3GbB4mipMFzMDRgjlVLYAjqH2QG7LwreB8esJGqsUCoRKQd5rEQRwZWBbYpcc0tAjNIzvCdVc3Q1sabUs5Z8zlCIrilV8C0FoNu+zHO/LlzUkBaqCtjyExpJiBh1Somp5dknnyoKDny5NTxRPLYt3n1GHkR2n5WXS5vORFZCWelUALmBELl0KpcBdkDyPk7rPmuInLUKOTluqMGhRQnf0ppeaXVTKvkt23qgt0vo1kF4qjY6QKhDOngp27MYotWeES3ucZ06WNiLGvceFy1Wx6GpGmfH0Q+4tGKpI/ybGEcv7yHQyR0hlhNYwvCnrIa7LrJAQsWCR4BN9Tilqim1TFyYyjJJytqH3RGdBcVuVKRCJ2QWaHUQZqlshQx9BWStwoa+iBKKd3mJS6L833rvf//wZQOLy40JgQn4rSgCE8jl8oCiPSMUXNVCdZJDs1AZTN16orVkpw1YOZStLzrGVLb+z2MY5AWGDzmBG8cO5O3fD0udcKCm7+q1PT+drS4u66kRhDz3JBPkW09ikJ+ig1xrVmZ1DHIdsDIpSJQYK5OCRImxMilIlBgrk4JEibEyKUiUKlYmmUSJsTIpSJQYK1MadPqSSdX6vHW+UYn1vwg+kShvcPBSb0IJ9EsWKG+n6fRv43fC4d6uqp6bjETDrr+0wOu/lvKwnyeVxUB3EQngkJ3yyjSzzcZTAlv2RMAeN8oHIFtKuM9EaQiahfeJlNNSX5EEDtUfaeqVg63inzC8dJPq7Bq2lF14VKuza2tltA3JBpFB1QA8wC/0vKBvwysfXytr5pFzaFjnY1HFoWWJtZXvMfYRgNWFo+iyW0xKsAfb6ixywJ8JqzoqSoQ6VpQohX0an3+xgtwt93Fqi8D9ByuySIuY2ifg8+mMOM8tslneSe7jjrGA0kJGlBRHyYcPTH6afRA2r5DJhmCGTTm41cO4Z/ShkhE/W/bMS23JT7jYYZWpX7PqeoznwhauF2jjuVlgG5yrZTzXThU9hBCFq9WsgCsQzjZRJ2sGOHX6/udu35wW29ZWEIydbwBRSwhSBiNIC49qF9dt7iFRfnPVUVXJkEECi/QGamytXqMG/LnIf1vb/ck/+A74ZnbG2HPJUUSVpDzQmcyIzsijmGN0hkOzML7uGyAwcvrKW7K+0HNdoE8o+SCevBIa0YDbBB/PVVHdYmValY0jJlhoGhvQlP0NDFM0dOELqXIfiwGoHsfKIUyblxx25fqtZ557HPvEWC62r4Y/7ETisTTLOk5YmhUnmriyMsEBWFIIVhDVGEsBrnn/Y1qtdeYIWGIw0+ihejBy79AqtQt81pwc8njH3wUpeEvEB/dSA6Um0rFLAGHyYITJ+Zh2i13pITRirFlvITRoaZAxAkNopG7kQx0RaFA7dJbODvFaFjp1mfZAkOa57r2ii1VD4jl0pDCaqzynoTgvp3PNWyrvw6I9SF6KkBsljoWXxHJJOLpAamSWiMldDG9IdVKuJta0a2lLPudHYQGsmkThk0cD1A8VamWozJEwlPJwF7wO5bccf9GprufN9a5zR1dYnbt952i8i4Q8gOwiKS+XNueIeW5lnHOQmfwFwpNJV9HhSaFWbBIz5fswFfriTwoSXlq0TpAXPlbsaZP0Bz76p7yfHP1Dr5eGTxf/0UU/Uz/7H3C5e275sdfvWcDnEiM+YPjog2FgjBA3xiqB6M4h/mhXCdyst1A+QqxgUtq3cYsCd+Z4+i8I/mKWuvwFnkpeWXk/WWnoddbPbIFWNjNqZbFBaaU4H9OKVstXdcTgRYtFqPGlLkmyfFz/jpG+7tPSK/c3a885hFeMP3I/WTHoddZ7RDui5gQeM5L2q9FOfM7tQu02ZNYqDJCNhVRSGh5fP3c06+9m7pf067NDI6f2TfCsWp7yAWRWLSYoD0QOMSKyphBb189xaNb1rIV+n8K6dfVJ/PRTYXz8Nj5yhH6i5mSY7qodBn4B58ZGSMIjgFsJcwuFMTGwooGKFYMu/5ptPoh52lTvSx6Tyuva8EQLUZ4oif3iDDYg3cnrupYR8AaoqwEXe4mySA1MYVK+CfX29unXSo5vq3ltDXH7cnfFBvxpbBU6x0Yl0PHij1BJIYbOVBwNCzsEQ60sVvcAdEQpy3LiErUgHyhGeT4ASwHC/5f4lNwJAZMoESWu53qtCgr3tQhgllSAwVpM3VWTuZBuMhtM4Io4mljqcU0Mc7AQufp2jily9eochvl5OswD9nteOMM5wYsPteomeeWLp3ebI/3ko6WScCQtjGxI6ZC29gf+AFieFOBOKTcS9xSN7CSxMgXTa5GLWeHlmh7ctOJzZl8AcM6hOriBMYrBFwrMVKeRmOeErSdVfaAtxekSflIV5LKPCBsDA0Sn51XIN/HIfVvP36x1rUuYvAKN3DQQMS+kMWKsvE7/YOX7IK8L/4Rp49bQUyIHNgeyExAyE15flPoZ1bFeQaXLzwQpfe5YPduXOhWnnwpu5NnhRpodFQizo2XVde84jUf7r7nXMzz/YvHxsp6ZAHUmQnU6U7EXIEFHfqFADaTSTpYahYjDZcBCa4NS7/X2tTsG/h0wf/H1tHYxlz3wKLmTUXIvFaVZ7+3fX1ud7Jfg4LA5LHN8WbNLIUqDGVHyvVCAjkHVWGJkuyjrBULHSAOAiKx3/BqmfBR5DUOvl8eBNzJivlAdNFk6IEih9vTCf8yeEsv56Mie7j3PZE+Tzv/PnqL66eN5YuSMRp0993uOtbg4ZICcBXtKLNPEgqXIOs9kKVLPl7c97Wq62iHlxiS/lRFhm7utMYpiwZ4SDwlYQCmJESXF+XK0p8Q1VO/2FBkxtPYUIIXa04t09tRg9gTE6cQOma1DBav3c3nRHtmfXSOyrs4NZmFL0PY805bARgX5JTrItSazmWOQ64DMRlEDDzP1FDXwMDIbRQ08jMxGUQMPI7NR1MDDyGwUNfAwMhvRQyMx1qBVpBxixOp5LDDWLrOmZFMdKvnf1ZGkKKqIKZkY8yfpxIhOJ8SyhSzo5E86nazMeThg5pMvPrk5+3J3jXqEz/OrFCSMEkvJBVrpDJutGzca3qFWZZobJVOIlcWFFOI4BVdZnJXyaxPrLlK8iibWzjQkXC6TSoPhigUvqjdkJVjC6a2WBjxqdjxgzsK5Cw8/fP+czhIa94kRy3uD18c+trmHbMwwKeRqwUqwsPCPSKJAvzvwMGCUoyg+g6ASrFQvqRlLCz7H4ywwoF14nPiZvKr+QvkISZRAPBy3AJoqLwfDnh3q102U13vLotWv4q1wZV4L/iPe2YLqCIhBcpg3qJAo36oK9lZUE0oujPWJEsGyWxi8FUzgRRh6UbuE+OpStKywckMAO4FIhFIerAWlthAp5GJhpOp3o35yYbTqHnSoXqEbqgazLBOrgLJ0VEcc/yysy0PPMq3LQWexdfmqwWNOLK9quMej5gVMmP9SEfuv0WGu9TJpxtHdMklRNxdbJinq5mLLJEXdXGyZpKibi/lCSz2/1u820Y2396Bb2KKBe93UfKGeXq4+xaHJnrlXi+qtXDtiPWlxhVafciARi/GysLhep9OkgbYcIxYd1lnLMYurTC3HNl8p75Zj+1qmHL40McB7UfBphazfHK4BtByrdpWpgcuXKwbQN+nMmTM6aDn28g2vavUNb3xzz/Ravn9SW1uDaDn25AqTdi4ZgnZ00nLsx9M9Pk4nzD13VS/uKV6ei6cy6qvl2CFG5Ww2BOVw9NlyLP3ctYnBa3v5r6h4ZWnEP0ltDKrl2GJG5cXrR3mG2XJsysvkOZUHPOBP+zXgedPVBRw9txyTMmquv941B28qt5ZjR056NbO2ruCTnzZ6VWPBmy4G0XIM8SFoW44BQ4j6qTc4NH7qf6nlGLEthp5bjq25ytRyTH5VNy3HjJzqPpm96bhbQt0t+9dnPsPzgdloOTbh7+B9468s9M5xuDX58sdPEhbaaK28ytRGK/FqebUce2XRN7n6Y5nvptvmRQu27J7Jessxoo1gASs5I1aDr/5/1XLsJp0Z+18R/n9VhJ/YTUhnRfgDrjEV4Te/Vh5F+KN7+LQ+2/KiX/b+1rKsfJ/dLGabs2wjYc1y32tMNcs7XtNJEf7DXxrkVXVr7re1eke7FQey8UVm9VGE34YRFTBuDGbvoF3iD3tF+Mc8GP/XIKm9YO3laWFtmvbDF97QZxH+b1eZVPdMtwsZpjqdF+Fvt+ptrX5VZ3kuyheOGJ7U1VLPRfgRK0NbRR1YGZ0V4U/eVOV23QrVBWuvpzw0yXGpYwBF+G0YwTG/psMi/FNlGx4trtjQK/7Azg09LWJOGUA5C4gQMqdpEQJzGvXbbnFo/Da+m13r3y5X3Tbfb7TlzzXv2uHrCCBJfNEyKVjRyT6bMQ3OHUpCJJKS+9FaGABxuWzMiAiuqmmsNrUciB0Wad+WXPVATagpt68Zn9PjJsBXyIOHLgR8j4Dt/asbZU2sql3yWuAqigXlV7/0fnj7Eb6bA/edOtMs9vRlfKO6f9W7i+BC7Xt/5+Y1s2VuC3uahAR3G7KujC6URXM+pytErzGPYnQa2/E5LW5q5UJVU05fkXiEXEztX8bU79C18vAHrrnnHhwYlVEFf5RS2QO5kSJDSnmd9bK/4PvXZPz+v27o21lSjUwtHCX4yhKZSBLOUNvG+NjgWPuoLwHra19+c3ZCs3v4sYo9gDxWVZLyUAaYrAzKuK4fZRDdH442EQtHvyiZAixfwnB4dmrr7AK2rGBnEWnPbeMSHiGTi+y5bV1iRssVyC/U3mrF17kWlcdu8t6p+OO2/OlhHn5dgx8Qohgnpeh/WSIqD2UdY1TWDoOYOfBRWnmrdUoOuqPGyIfFMMygZNPNv3I+VvTb38HCfrX7cZuybJXLqI54Z9SQw1TPS6S6UG34fRrf1M5LRS05g7d13vH185o5foFzwkOjj9VubKLXbS8EoDIGwE0KAKBp0coTxZYy+iIT5/MPtmty+4xvzrTK320+560gLGW6TfaFAFy6wQDA1r03MEfzNue/xcchNubWGR+n+y0mPs7Vm+XNx7lvdP5C/fldPDdtfpfhvHfscAPg43S+xRTdbHbLAEgFWVlZOuDjVP+72a131bv6b/qa5Bk+fOQzg+DjWDBq58dNA9COTvg4MRPeOW04sS4wNaNDWPd/jO0Mgo/z4iaTcq4agnI4+uTj5N5ZkzPU8a3rzFqmFsUvshIMio9zhFF5mfpRnmHycd4YBX6PN63pMSO17o9zG00+6ZmPs5xRc9P1rrly5eP85RsWcTLurG9y7QNFyz+5tDMIPg7iQ9DycYAhRP3UO5z/A3yc895Bx6Wf/glIshltJeudtEzPfJwjt5j4OItv6YaP02JFQYj9lCH8pddbPzmx+49s1vk4xL05CxyTQ7eYOCabb5UXH6eXaYu/Brzt6ptnldRlv4nbJ9b5OEQbwQJWixmxitftLkHffJy7dGZsdL6ktSRgK29/XqD0+ZOwd/hISa8xMHfSSy6MjiBnmGoRvmjmIYmJhtljqmjOOAdllilXCGvmjYCfQDnyHk97GTf5lYnb6tOFeTbJtz1p348cyVEXksafSQgwYYHqqVgUo5KY96ThqFQ9jYJPkwALc9XlwX/4URka2pL/fuq5ArMQsRQoTCzyAXY9DnscolalKu/RqVLrnDRb1dgu/5y07Cu2TX5em+y5znFp4ed3S0ap5aSt7XHCvl7KH+4HhTaZjxv4WarlpE0em8DtVLmrzyz3tjtyBb2lajlpr56bHrBb/N1rz2uR74RPLYrVctIGrm1hwbXa4jf75x9FAeffSNRy0rx+nVohGV8cOOdmza3+tR+PVMvPv9VpqXzBqyqC5NDgzFTemJVqzWa2Pp61LiBrt9vOfnHOLWICDwORMSpyidw8bfKHV17pE/882dzCaDkQmaCiJWPTTvZuYu6eL0+1/zEwMAOIqqIiz3qbtjilffdcnph8OfP+kkAgMkVFDRWW7d/f+H/sXQdYE1vTDh1FimKvsYIKiL0rSQg1FAWxlwgBooHEBBQ7NsSOBXsBsaFesSv2CrarXtu1915Rsbf/nM1uYCuJLEl+v+vz3O/THXbZfeeceeecmTOj5CXfMquw3b8VPMheBhW1qXTRxPGCUrTVsZOiwuOU8kBki4q6zPDK66c4JtzdfcHXtb+6JAORHfZdNS8s8vG9HZh5yrRe+ecVmwORPSpKuO28WjimEm/3vXnfHs/ecQyIHFDRhSWjf9nuSvZKthWHOvZ0TwKisqjI4WqHkZIU06CDOyLj48ocewBE5VDRmzeP7Z6ushbMbplX8e3yWj+AyBEVBfpFp43doApMvxzzdNbFfWeBqDwq8mggDHrcdAEvq2/fVuaRodeAqAIqelH20azm5Wb5rvt0MeDSx0q/gKgiKip3ftzz6c8OB83pfmuidJ+/GRBVQkXz1rY7nt22kSi9wl+m/WxNVgBRZVTkNnF6xsCjv3ymvtnNb/PjwmogqoKKenZ+1SyuTnOv1Ok3f8zYXwFquSoqmtDVrlm5reV91vde4HyxdNwXIKqGinzmKk+ceLzCO+mV9eSb1U+dBKLqqCi0nr2d/L0fb9e/2fsqcipDDGugogV2OZ3aJLXw3v1h1l5ZVNUoIKqJinzT2r1ccKBF0Oy8A12H9ts0G4hqoaL7lvZjykf78hbHmfZ22hczAoi4qOjvC/1Tu1g8DNjA2+u9bUFmBOmwZW0OzWHLepIrTza4/R2Y2Hf/xZ4HX01l4bDlbToTVSEyO2vx8ZPCpRvvjzhdfVQafjNRmKCQySMoMgjoGpM2QO/Q5HwipdZVMWKZDBghtIq9likDRANF+WrkfU5UoG3tK8AAF67nQPtK4f16wL4j13VrAlGQUal+EcpvWzb8dT+lySCP+TFzRzUYWdmhOFGiknVy8wBAZyFAEVSO227g1u25rlM2QMuuwGFSInt3ERJYpleukiIpFOD9pDLYdFkzTrjAg+KK4ZIrnPqMz2rFoTOi1/xlYw6L63YYfB0fAtX8HnIItEDEenlVJ2TEMMA157pRxKvJ6Xo6tg11RSdaRIG64qLFcWD9MljCBQ6Ipg0Tfaz0lOW1+CGixr5bX9SrWLVbEy5htxx9LMVuOSZhW3vgo9SD3ZNKe8luyGAnRUx1BK42ltiDbVpLiEBSt169u72S49hdnvt7LFhjvqHXyuKnEbEA1hpGsMBQR/nnDoeGf/47ffBbpw+IHrreTh8k3GA6fdDmRkmcPjBJHndl1PZ03vZloj3dnVdvYZEsiRaIhdMHcTeYkrUH3NDL6YNDCxzr931XUTghbG3Hbj+nJxj89IGIERUwbow0UqK/0wfndwqHXIqe6r/v5vclL2Zd22w0pw/qMarOwTCq0/vpg7XdI/Ozxw0XZo15NDd5QQqhH5LeTx8gVoY2fRxYGb2dPmjPkQ7cOb6taFze9sTmdU/jo+qGOX0gYgSnzQ09nj6Ya/+GG8mP8t9e1n7kucDy5kZy+qAeI0JgTqN+210Ojd92colY9KNtJe/xa2paPa878gDeG0V61oV4irTfOODjW0ainjBYIUaCfwK/a3jhvorA2KLjFfpeqOs2WrtzCIT9S+r3JnvRmESH1i4DnqGtXUiukjvQAPdZCfSWPPm0Sy3Hxtc9pppYXGggrtSaEGSHd1ME2ZHLRXlKRPvHQt+WPhAgBdUgdGgs5Pg80yl2VhkBCBsXzhFSJRi+QE5Ntu6CTmfKv4/32zen1ovgTl1n4qelJ3YzeVoWiIoCLHjEVcn4Acf56+2qLarCfzeXBcBaMAIGRpRBnCg1Z8Cfac6h+0M+0mnNoEsbRJcMVvVS0IWa53/V85ytXBn/qVbNJ+WQwzhAGcIEhVKiCd0hTi2PH+Lco2HxHGCCanlDHJoP6VVDmPJpxfS4gY8CWVBtGUbVfn5qPP5xim4N4IruX/q+74lhSQl5wo3NGs2yCHZtZrD+pXmuqE2C/UsVpPWtGzLFUGK8x6EhRv6lSreGtt7m8VfvfpWnhe3HlwYuD0tuxsGtT5iNK4HxYYkOXc+aCOQxAHJ14U/kMREFj0EWhwXNziLAINGKEYlhu6JfmKQOyp/S1hsBg7/BbQD6Uz5FE7RgMPhL3y7uWT2eqBAocLsBlvKF3oY8luuMNfAC6KkP8cG/qW2aCu5Gy4dJaE7g9Ppaf+6XKpm82abfj3c/e/0m3sYgvVApWsSh14u0MVcmPXq1bofHht03y4yrmbC+mDYmEcBcB8Jszqdo+5XcEIG5uFvC9QupX7O7FS6PVUnC45HhAVtI0HSda3AlxLR1m4B1OZI79+8MaonPKih4Lnn5ixOyfqLJBYWtDxVsJ1wR2FCTcJ/OJJy2q/u+aSt5QNK7N/5uF8cKiQ2DFTJxuIQbGC+TUdgCOofZFbsvFt4Hx6w0dqhYJo1QD/Jh0rhorhwsU5TaWwJilJ7hPakaGxcSa5t65iTk7LwF0LWhCr6lAHSn3iru3K8ISQ1pfxgH2/VBIwkRowSgzTXv7qU6zeGtL+uwI9CuZl28+4w8iOw+qy8XNZ2JWQnFTacCyG2FyK2kchlg95Llt2jdZy2Rq6ZBTokbanBoUcet178dfG8ZNzDJNGGQW37wWHyqNjpAqEM6eCnbsxiiNZURraG39OpgYS9qHTpcISmMQ91COTtu/sCllcjc4M+o3Lx9+kMnN0qiJGQJwz/FNdwVEYKEigWPAIvq4WpVU2qZSEzFmSTF7aHshs6CPB5VUmETZBbotBFWWd3GFPoKCFdhQz+CEopzle3sxt5Q8uZMvurZ7YTFT0JgAn4VRWACuVwSUExlhAIMcZSoHnBoiMpo6tYTrSU7LXxKoGx9m1tMZeudNZA/NHrIiblx7EAurv0roNbgsd4bfCwrV2vqcZkFyB3uMkHOuYtB/ogOcp2zMu0xyPWQlUmRRIllZVIkUWJZmRRJlFhWJkUSJZaVSZFEiWVlUiRRYlmZFEmUWFbm/SW1vjXb2ihgVe+o01N3BLiRUt7g4KUcfcT0SxZS3h7T6b+O/zHXW1tKe601jxh45ZkDXv+O6s1+gUyugu4iEsAhO+WWNLOtjpcUtuyJhj1u1A9AlpRwnYmmIWgX3iemnBb5iiRwqH5IW68cLBWdb4JJdpVq7xq2g3yqW5i/mjrahpwGkUPVADzAP+jzgr6eVPn1WFfZZ81d95GP/I73LU6srWS3sQ8BrOrdRGk3j3TAHiyrLW9S+uF0WFXQpEQUxooSpZi9Ps9fbfxLsNvR27FNl8zaLKZFjOsW+OHEmgSvTPkUn2T+8CMsoPT0BhNKp27o1qTdJRibV8hkQzDDphxc6mG5Z/ShktCLxxZ5vh3ks7BfZFKPlzdHGjCeC9svIoOIMiC3GSyDHW7q5sY20kQPIUThhWpWQAbC2SbqqKV/iOftSaVE4xp6zjrbPvOnEUQtIUjfaaOWEKSnOsZ163tK1V+u2aoqGDJIYJHeQD3q8rXR4EeNArIcff75vnx5Ij6KiD2XHEXUSEoCnUuM6BzSxHSfcGiI8UVYoMi8yRdBasYZr/Qg317kjXgyE5rTgFsbH8/VpLoNk+tUNo54wELb2IC22d/AMOXAmXeG6uxjHgB18c0SCNPOP5YXl9Rqgvfyxb2qiC5euY3f7ETisTS0jhMWZcWJJq64meAArCMQrGCqMZYCqzvpxnV2CFgSMNPooep2fFHZfct7eO2P2+jDPemMJ7lSQnAvNVCFRHp2CSBMixlhSrqpG9kVHUIjxpoNFkKDlgYZIzCERuokPMANgQa1Q0/p7JDA6UyTthPuiNK80t/Gta1Sg7gPHSNWcNX7NBT75XSuuZP6Pizag5xLEXNjJcPgJYlSGo4SpFZmiXi4i+ENqXbKC4m1xNXdScgxf5IDqyZR+OQKgPqxxzoZKjskDKXe3AWvQ/mVNWut6DPX9ZNvUsgR+b8DbizFu0jIA8gukvpyUXOOeM6tmHMOZiZzIDwb6So6vHysUzaJrfp9mAp9TTebErby2Rj/bV2fN/W6N8IEH/1T30+O/qHXi8JH0XnEP8tb7PKc5ui3ZEftezEs4HP1MRM+YPgYIsPAGkncGKoGogOH+Ee3SuC2oWJllCSOSWntjiQ43ThqGZB5IV65rNvYV3ilqe8nKw29zvqeLdDKZkatLDUqreQdxLSiE33ZIwZPIYlAjS+lYlpN3fBIaDaHv8tmz9q7hwaJ8YoJQO4nKwa9zrZi3N1QcwK3GUnrVUUTIef+Y90WZNU0GCALC5m0KDxO7r3zdb7nc6/9X44PKdfwZxN8Vq1A/QByVi0mKAlEjj1mQmTNY4zXn3FoeH3zHP/83u3b+Sbl/4izPnr9PV7H6t+ofTJMB80KA0/g3GHR0vBo4FbCs4VilQpWNNBkxaD0r93ig3hOm+p9yWNSfV2XPNHHaJ4oKfvFHSxAPMm8rmMEvDrqakCyl6qL1MAjTOo3ofxw4c0HNwdFvPRIeV31X4tK2fhW6lZ0jo1GoGfyR1JJIYbuVDkaDo0QDHWyWB0C0RGlLsuJO6gF84FU6v0BWAoQ/r3Ap+SODBxN3UCFwOcGrQoK17UIYJWpAIO1mDw1k/k53WQ2msAVcTSx1OOaGOZgIXJl+pgpcvXuEYb5CzrMA3d5nT3JOSZI7FWlvfS5X1l81Sikn7xCJg1HjoWRDSkd0tUCgD8A6CkO3CnjxuCeopWdJFamYHotcjErvFzbjRt4kPopgHM61cYNjFFEPs2x1exGYp4TxielfaEtxekS/iYr5LJvBDYGekacmGlysJTnnteVAmwbO57H5CY0cpsgxLyQxoi1+jr9g9Xvg7wu/BGmhVsNL6kS2ByYnYAkM+H1Ramf8K8eadXKtw5IF3V5kBO8eQpOPyY88uzgkWaHCWF29Jxo2nzTTGv/XeXjw3z7Tn1V3D0ToM6ZUJ3uVNkLMEFnxNOcQiAVtbNUM0QSLgcWWheU9s1dvrX2u18eKRPqjTonSMNnIJrwySjxi0Spzr2Xe21LfxHsr7nz8aAnnndYQCmSEaWuT3PQMagZS4zZLup6gdAx0gIgYtY7nsPUjyJzGHq9JDa8kRHzmWqjqbIrghRqT1/+P7OnxHI+erKn+54w2dOUJ//ZU1Q/q4fWm93cmSuaerpDfbn05SAW7CmxTBMLlmL3EyZLsepJSdvTZ4uF0pmjk0Vzmk0YVuX4+iks2FPiJgELKKUwojTqSQnaUyKHGtyeIiOG1p4CpFB7+orOnhrNmoA4ndhJZmtpUuXtDIHCc+cHj+jNl2Z0ZWFJ0O4J05KgkQby13SQ65zMZodBrodkNooaeJipp6iBhyWzUdTAw5LZKGrgYclsFDXwsGQ2ihp4WDIb0UMjZaxBq0g5xIjV81jIWHvDmpJt9Kjk36sjSVFUEVMyMeZP0ok5nU6IZQtZ0EkenU4W777bc/LDz757du/Ys2XwPfw5P4tgcaxERi7QSmfYnHlcBbyjUJVpbqw8TqIuLhQnSYjjqouzUn42se4ixatoY+1sQsKVcpmsK2QseLFwQ1aCJfS/6uFqbTWeP2vj8PtH3Ls40llC624qiTIUvD72a+t7yuMHymCuFqwECwv/REjj0G8HHgaMctxPXENQCVaql9SMpYGQ0+AhMKBtBZzEyYLSAWJllDRWJInEEaCN+nJX2LOj8PVS6uuhckXhq4QSsPwGwk31H+bYIyAGK+G5wTip+q2ssLeimlBK8TDf2AhYdguD16QUvAhDL4UuIb66DC0rrF4QwE4gUrFMAGtBFSKiOKVEHKP5t3l3pVihuQcdqm/phqrR0DKxCihLW3XE8c8CL0c/ZOLlHg8xXn5n9JgTy6sa7/ZoKGNiv6cmsf89HeY606QtR380SVE3F6NJirq5GE1S1M3FaJKibi7mC+11O3X9dIN8n+RJTmMEXPs5hXyhVfNrNVEt43tlh5cJtp4dnUciV2j1qZcrhGK8LJBrPp0mjbTlGLHosN5ajq18xdRyrN2rkm455vfzmeO982G85cumu9V2XRFvBC3Hlr9iauAy9ZUR9E06cuSIHlqOeW+ocmTh53L8jbnrczoN8SY0czFQy7GhjNoZaAza0UvLsTEKt8078q94bXQflXX8Z3aEUbQcC2RUTjtjUA7HkC3HKsxclPv98E6vA6v2nbrY7Ht/o2o51oBReeUMozzjbDnWdvLxK9YvvXmzzv/rkq+6fMjALcd+vmTS3POXhtYcvKnEWo6NaN5hat7V7oGrZo16UutRlJVRtBxDfAjalmPAEKJ+6gcOjZ/6/6nlGLEthoFbjrm/Zmo5Zv5aPy3HWrb4soJ/NCIwddaCDRmvL+Bj2my0HOs9pLXkoflOn0kLZ9iObOvZmIU2Wi6vmdpoVX5dUi3HjlesL6qXn+S1KsbU4rDZxtXFn8IErIg2ggWszBmxytMvWxq65dhHOjP2XxH+3yrCT+wmpLci/HdfMxXhTyPbThaK8G89cmL45NDWHuP+9r47dvzxVBZPm7NsI2HN8puvmWqWnyDbyJIown/DxTV0XIKvR3aNQct/Th2Fr6xoiCL82xlRAePGaNYOuh38Ya8If434/cv7eGcETFEubOg//uIwoynCP51RdQmGUZ3ei/A/sn9YZ9zIXvzpRyyXrdzatZOBi/AjVoa2ijqwMnorwv/zparPqJAv3qn3XaocOf/vQSMowr+dEZy013oswm/mVXvhq35eQelzOqeVnR2bbQTlLCBC0xkRAnMa9ds+cWj8NiGvUeNfHS/x1t2umXlh+Rv81q8NcohPIZcBRif7bNY0OLcsCJFIC+5Ha2EAxJXy+KhorqZprC61HIgdFmnfllz1oJBQ29y+ekLOzrcAX7EAbroQ8D0ElvcD3xb3YFX5gtcCV1EsKD99ytbKf9v//ZqfdMY6y+R5qdfF791FcKHu93Jq8HPlqqAJh3mykWfsvxXThXKoL+RshejVElCMTmtYXvStTi5UGfX0jZBEKSXU/uXPtcdN/J15/hntVGlLPrmfJpyQQm6kOCGlvs562V/w/VMZv3/oW0M7S5qRqYOjBF9ZKo+QhjPUtrkawj2yOsckYL/f5GPOu5v0wY9V7AHksaqRlIQyBjIqI9AwyiC6PxxdIhZu/rHyOEBf4nC4d+rs3hEsWcHKIsaF27RjeLRcGeHCbdZRNUQZh/yD2lsVL1jQ/22b0oELxwY9qHXiagie1+AvCIkbLqPof1kgKglltWNUVgOjmDnwUTp5qxUKNrpj45UDVQwzaNfxZA+LN+e8s16urH703ke74iyVi6mORHfUkMOjnudJdaGaCrsteKubl4pacgZvK1VS6c0p93T+wex9wV3adLxh0GUvBGAMBsBVCgCgadHJE8WojL7IhOjyxawLIxcG7lhv8fDEowthBj3sCwHwYQJgvctbzNH8zPn/lY9DbMytt3yc7e+Y8nFE70o6H2feuSvHT5dz9d3u7j04yHdwLSPIx9n8jim6ufSdESQVrFu3Tg/5OCsWOCwJ6dLVZ+/lpQFr7nU8ahT5OMmM2okzBu3oJR8naOTwZlkJt3y39fk09dC79juMIh9nAKNyRMagHI4h83GuH8mutYizx2dKzqH78UGZYUaVj9OGUXn1DKM848zH8fw469OBpWEeuwb28Mq5OTXVwPk4Doya+24Uy5QSy8cJmfzqvrT7Io/59avu7efQ66dR5OMgPgRtPg4whKif+oXzB+Tj3Le0H1M+2pe3OM60t9O+mBEGzsdp854pH6fMe/3k4zTunRfWblyWaGmfPY6jqpgOZz0fh7g2ZyHHpMV7phwT7vuSyseZkn7+5u5rqbyUC6v67v80+wjr+ThEG8ECVmUYsfqsX7Y0dD7OVzozNuSgtLE0cL1g14Eg2ZOHvd/gIyVd4uHZSW+lWBFNPmGqQ/iinqdUpYCnxzTRnOGu6lOmXDGsmRcFfwPlyPv7Qv/ULhYPAzbw9npvW5AZQft+5EhOYSFp/JUKASYsqPBRLIpRSTz3pOWo1DyNIp9m6iMwKisK4H+E85+9nIRtpjzKsQ2RyIDCJBG+wK4nYI9D1KpW5Tc6VTbfHshv17inz4GsxICpeVn/Eqw8UJ9SLlMXqtah+V8rYQIYX+HqECi6HYk+Cu1hCfOhBsfKYTfLSK5OvUcyXDfPveo2xWMGNzQp+Nis60xvTMFLOLkOJbMT1xzjcI7xKXKaNgPLkLjyWAnkNIVeXlPzwUqZYO/6n7EDOV2jWMxpYrmDhgOwnR4QIdhBg9SaFvqrAKHidoGrLcCPIXRBHQjHlyuMTbhRolh91MjPlZxe87e/2HX7aWoFfNNxS5qBgl1nPVfGBQWKS0UysDw5Z/Ux0oa3jkBV7S6B2z8IQvh5R43Qz0qr9uc0ves7W3gwRWiZfBW/XYc+jLxdhwlKAqNDGUwYEQeT6W9ghMS30FQWgFORo2h859SspTc8Mxe9HlMmYN13/FyED6NoK6i+XCJjKJ1xDKUdQw3/dzrD3/BHpcqbuGbCHfy8b5KaUXjDb4P0W6TLp6Vbh9QIkIhV8Up1Pqs6AKO27rC6rXbGvWZGx1OnY6K9tmdsuraM01JA+1Zk5i4k1MWsbwQ4HuFTFLflALN+aD3JrOuYg1GKD3u2QAAov3da7dCDyXNPB65W7fddqWrsSWyMoCInRamvFmXfiUaPDfsOoVrIoyjJClP8AFS09p0yOYXYyVIayxVRYrR/3IS0b6M8/aZkP906v1701nJIWgv4dmECWLppnGDEfe7h2tSg4bxDjVGcYNoUCafzLghO6NT8gU4l0tQ0b5rPs8s975PRqtV1k6y6R81E0oGYLP3psur9m4aJsixnSX8+LY1flaOhP3XSifbzlustUXtq6vQXdSkXnf2yTJMu9U6IQgRJFxb3t+pgc5L+zci7oIWlOoxIzlKA9D6qyXse6mGxTj4ZV+OTRVHDQV0HvfXtEUdHugpX78iv7pzHcWTRRZP+7Lm8S8OPfmtrdh9VsenFAcWcwu5wki5BXTRyVeVGCGA67eVV8SSMF02vM+qmqaX+Xn1CdIu3foRPnzPzDkcRws76zaBKcUHRcKCaqJBDARroRP3JoeHQ+U8/LHPtNl2UfSrosPevtDr4bOwC80TeyqPbXqlYcCIllivRPKA02dRZ8Fz5jZtqNTNLJ63MKWP7xm9NFzeHHn51qtG9JjlpvECmQ2/GxO3H1L0ZKet0HtpyrNh1Ohf+SNyTPruH7861mYEejxrfINbpJMr1UafTsQArMCGUUvFAGfU0uPRkfOD3EcKAmbPdztWzerURr40w9Fbub5XpJFIlC30RPaA2KQtQVoYWeNsxHcp0ao0Rp4nlor4ffPySJqz/J7YLvw0NRr9VpJNohljACIxpBowSNx/TpUhn+YIinQUGgBKltfcWVRl9rU1g9rkx0QGNz08yaIHOYFd0rFAW6PRxQ1BCDeovOoNa8f4Mz3LtzgnSWz44mHViGN4dNuFTbyeWVccaKKDklFaLcCV/0NAEqRQQa3Vl857uyW+0zGNer8yq1j+O9SJ8gzZDVltdaIJyxFgVIPPPHXPgTgwkNxR1CNYfi/qLbso1qyJd+ZvO+0f8Pe+CwkCoL4wnom7yJ6P+0a59XcHnK56Lvi8/ZzW6WoKBUD+zgIi66Z+M+mfbzbfyJMFeGblTjseszRtsINQ3byWibvYnoz7lrcvby8um+Y93dV3Xe+MIoYFQL3OWiLr5n4w6sQCygVC3e0pE3YIO9Z+Ttq5ydDPn7+xTefEaRQBVQUs88qVLHnmtq3Fazzn4fHHqNv7Utx/ONn94rSpL1Tg/LMjo8vndh6DlG31cu/au/lRLn5tJI4oUokYs/0iNVEwc3KxlF2efnYtXVq9Us6olSxp5cS7UZ6BZF/6eFU4/Pc7Id7GgEa8NRI1Y/ZEame/1pWr7UTzB9r283nP7bOexpJHBY0cNzsqO95+8eXrfu48ut2NjjuQQNWL9R2qEWE+WJY38ZiYHo890l6iRUnQa6fLgTpCV7Kz3iuwDpmN31sZXbykdEi2NjOPCUBBeLTBtli4ro1pQZCTMpBHLZAUxFzQ6R4nrwhqx7rcnRPtMrrzR1eThpdt0r0ABrra7BnCUvjzO4YRSZVYMcAHSF8eLGYKzRSKDcXKY+RtJPYAcL43vsnFKTMD2c4etO+2tio8hUYfhtBg/w245c374NeYv3x/i2ydxQYfi1o0BWA2AWC2k2mmybizkOLw8rtOhZ7UG5ciooMRlY7zdnHZDwgVrKmbZNHk58gopIzpSO2CKG/AGX37oBdOXg1FiBNnQyAjU4YiIDSyTz9Q5odGn9p/WOnTyWTl+d1unJmfxuxpIkX19wc9lhP/8c4PATzrgXNwMI/WMgMU66AL2I783CGx6c1TAvu4m+4LXV3r6m5aiuMnorqgpOORBkW4Ft2LBhEAJprQRE0w/nzrPK+x97LEmQiTuXn7m5JIhmA6uOQwEs8+luHU2tCAYi2XzHav+8hPMannxr4R/qtZmh2DM1sckdO131DvrsqDbbPHf4SwQTAuIFe08L+OqW1WNIglmSu8ov8FhSr8si27zDjyZs9uABPPQhenLwSj5EwnG+9U1i6W3KwVM7y+QH5tr1chwBDOPEX6ZYeA3AMFU3uvqdOlXpP+Kq1PKN/ty5qHhCAYxBbQEAyYESjA2Rkwwk80me4vXX/Y8sOl82QoPz/YtGYJ5OpCJYKIH6oFgdjSoYXt/R0uPGc2Gu5tlxPzLDsGs7zKv7KEH9t5TzNNmdnvGyWaBYO4OZJrnuweyTDCvf3VuP7nXN94Wv7O5n7IjXxuQYFIYvxyMkj+RYEqLk1zueSUHZrvHDrRvnmlAgvFghL+yYeA3AMHUOzP2S2y5n4Jxd8al3bs/qpbhCAYxBbQEAyYESjBl6AgmbfaM+Jd+n73nD6moWjzVBW/dLb1gxdM47XPvWqtv4KrkMRJuBBgB3HgVPKeskInDJdFyWQQYHsi5pUjk55AzzHHiKJVWOXi/2jvdeHu5Em9DuSdJpg//Lm8pkocPlkRobqJ6dXLujvq6tuntsBJzY7BINBVQnVqCCmh4nJyLByGCHEyRiwf/I+biBU663Skk94XHxNPbE63fBl0i5uJN6J4+9rqij8/CQ2mLHi+c3gmTm3KK2VOb+IspcvVorRZs+YiqkTqbZLdtjKhJR88DH1PrvWq8YkhxtMV+CTOYcQb1upTq+Eci3KxprNftGOxFbWLjZbL+KvANsVGaj7Us+DdCuSPd23UdTZEzSKercl4Fsy08XhYXr6ROGdwXtCXv7LaZ3kmJUy+mBl1KZ1SZlUD9JPKZJkxQEkpLbMSkNDAZDcFA5iKB2qDCW8Zq5j2iG2yO0pFNHfiW0C+VxqokSqRUMvgVOINJqatRPUJecM4cEKb+1d//kn3lZkRdWQXEx8EETw34hFRx+FvdySzlXmTup8XrKfG8nlN9krvwev8t9/Eo7qkYmB/bkEmpac7HibmfTAmyduhgl6ib6lKCx9sS3aB05eqiCf1j1vS4HLGCcaCbQ0tHPkKEXGXdyXJD7dIhHgWluzdBhjhK6bZ/AKWvntTaZXnva/ytNeMcTtW8lKwnSk8bwETpaf3+o3TqZOmqq0fM3jXeM6nWIe/jnXZ2MjpKTxzAyA79//coPZH3MHXCCK5oZa5pypHVt0RGSOke/Rmtf7//GUq3fBlXy6ONi2Cc64ipC3euuKQ3SheFTuyzYam516KBH9dU2juiMwuUzunHpNQBfVmn9GPtb/ZdIF7D36wYfLfb63OuRkXpiF2ipXQwxFFKt/sDKH1bJn9qVuBt0aboTw2XrGkxTU+UvjmfidI3v/+P0qnL6379JRT0lAStFl88cGL+9tlGR+lp+UyGJDj/f4/S+ySsGVu2+mivDRcsDs3oIyprhJTOYVQamIz/K5Q+ckqv5XuON/VPfhH0ohHHpo/eKD2yQsgXk6RRXpNNdilja/sns0DpA94zKdXhPeuUvrJ2TFLE9am8VI+HiW3Sh28yKkpH7BItpYMhjlK6/R9A6aL58xbWCa3jk/GpdzfBAue2eqL0Hk1zGCj9qnvOf5ROpa0kle2DqxMcAzM6P0m5qOjf2egoPRjqldaQODfVaxTRKCj9erP0QWcdx/NXfjGfHCC8Vt8YKZ1RaWAy/q9QeviwD7EulqaiialXG1+NSbmsN0qf3qP81AOLrHi7tpx9nNMl8hELlL7ZnUmpye45bFP6zhvjr4h7DuIfPHW8bbfvpl+NitIRu0RL6WCIo5Tu8AdQeos8ZVkbm0zPvXlZg3dX+9dUX5QexUjpkf9ROqW28tbt3z/obq7/wq7+o46PblXO+Cg9ipHSo/73KP3KdJWn8JCl1+zTfspFt09/MEZKZ1QamIz/K5Reqf7RrKzd13ySxAO7f5QtvaY3Sv+n8ZRayqpHBHvuPxcFnj6RwgalRzJSeiTrlO5yuWai88023snJbyb4d19RxbgoPYqR0iMxSi/7B1B6o0HTdh7Oee23+2HXLrHn39TTE6XzZzNRuuns/yidUlv29eWbh+c5iWY13V0hsuKFJUZH6Z1mMxmSRrP/9yjdYVyzDtY76/MnS24Pse0cXNcIKb0io9JM9as0Q1J660Op42o/kwdtuS39vGVS76p6o/TfLNPCpNTXKUxKvZ7COqW/Pul4pt5df895sy98dz/l8tyoKB2xS7SUDoY4Sunl/gBKH/Hl+fr7GRNEe++2+OfkWt9MPVH6zw1MlH5gw3+UTu2ALRpw8+vs1fy5jhU9zXKVzPxgCEr/uoHJkDze8L9H6W5Xg+v8/DrRZ1Vvl37fPJ93MUJKv8CotAP6VZohKX3IzcwxPzn3A5Jax67dndqpjt4o/TfrfDEpdT2jUudvYJ3SA5tU+KfKtnCPzbNX8tuO3L7NqCgdsUu0lA6GOErpjn8ApXf29vDN6zXNa8+l+5UWr4jK0BOl98plovSquf9ROqW2du099u5hu1YekwY592k//MY+o6P0sFwmQ8LP/d+jdHHTs8/Hiz3500aNms070oD5lKhhKN2NUWlV9as0Q1L6kmYjbq16tyFwjx+v5qXwPVP0Rum/WSiSSamWjEp9l8M6pU9sOD/wXr2jgdPnzJiz/+7bJ0ZF6YhdoqV0MMRRSi//B1D6qvm1mqiW8b2yw8sEW8+OztMTpSfeY6J0j3v/UTqltiSymqFrz+/0OeB9uOmbGtkzjI7SR91jMiTR9/73KD1O1qWlc/fDntumuln+cO3T2wgpPZRRaR76VZohKf2fAy8c9z9J8522/9/Xp3o8sNUbpf9mpWEmpbowKrXyPdYp3f+qh6u11Xj+rI3D7x9x7+JoVJSO2CVaSgdDHKX0CnSU3nRV1+O9szK91q2yP31kzIf5+DpS3kp5vALP6M6a6SAv3DAcuSSQy8AXwUtYO3bKdgk8bhR8LuwE5a0Uq1TRcoUCdsxE3lRl6uuJDR+n7LGbBh/v6TlhdkXzvQ1v9gMijOa2Nh+TOP/CXtHOFjLfajk/fYAImz3bYts9FD2qL1g5t/TY+elfGwORGSp6evLLe+v3UT4T9553afV3vgyIzFHRynp92wuT3nqmv3w/eOS33FpAZIGKHo8MSt7brKFfSrsHjqva1U4DIktUNLvK+PaZO8z8t6j8rEI7Hz0IRFaoqM/hak2v33H1S8s4UPGRtG8TILJGRUcHXR+yfcc3/v7PDk/OeAz+B4hKoaJxVTtc6HDkq2BLY9PYe2nCPkBUGhVlX2gyb/TxXl6T78oTq6+YAtGwQUW7Kzyf/US8yyOlnP2ZWfWvWQNRGVTU7rxyK2+fUrAg7LNN9sCTJ4HIFhXdGXTs3U2fBI9VFvNuT1pRfwQQ2aEiQe4tF7O/bAIz0tdOa3O0XCUgskdFa2du+PK4yveg9JNzzonTFu0CIgdU5LXYNKfBPt+A7O9bV/+VPgx+cllUdGLd9DfLZCc8tsta/t1mebeXQFQOFZ0+HDj/2eBLQZN711/7SNCkGxA5oiLfGdWq7PHq7T0vv+Wd2x8fXwCi8qjob+HkrH9NnURT38r21nQ66AREFVDRi7KPZjUvN8t33aeLAZc+VvoFRBVRkfek/dvGPfXmzWthUWvb7c9QlZVQ0Zzq0rufuo4QTusVtltWP/gcEFVGRStmPRq6p9p2jy2Tq/4std4mBIiqoKJaF24MTSzjHzijT8dbw/ucGw9EVVFRavvHA9tV/Cja2nda+/VVLp0Comqo6MKDFR79Dq73mxkleH3y4Sb4wOqo6NX6tKo/Eiw898w62Las+8kJQFQDFa2512XY9r8C+TsvWYznenaEo7cmKhp9eoBkyZ0e/An8hhUXSje8A6JaqOj9419rqnTI5K0r0+7MywXH04GIi4qenZ7f5eIOIS/10vq9PQ+EWVv7evbHWaPa4D/qrtHNzm6TtPTxnz6/vCgqa689hdkgWUGiXeNgdk1toirSmagKkdlZi4+fFC7deH/E6eqj0vCehTBBIZNHUHSFpau12AC9g4t2gQVkCisQxohlMmCEVJKoGAlsKK7VKoNooChfjez0oAIt7fx5sK44n58D7StF70kPFyFnVT6pEiMT6zloOsJK1C9C+W0HHVPDKg7oFDDff/+345X+bcViB9hdx5M9LN6c8856ubL60Xsf7YrpFsCF1xkIUASVW7C7oZCzO1+n8ostu0rA0FBJh8JeueHyGIVcJYVyLng/qQyp0omNE65YCUZSnDxGGk6J4uDzK57Jeh0M3Oh0+5xH/wH4QsClNL+HhGQhEdt+A4RrFSNcKflGUTTQpLhFA13RiRZRoK64aOA0x4gHS7jAAYF9fQfCPub0zX2zV+dbV026Lly62nb2Tf7h9jj9WYegjyWpr0DCtvbAR6kHuyeV9pLdkMGOA85Ed+Bqh4HlhRT8JNb9WEIEkhKs9yte5q/uuUkwvU1q0ljJ4Xp4sLBnksHSSEoCrFWMYIGhjvJPJTr+CatlOnjeFgd+drrsTfvR1j64r7LXNDZWd14n85AVDcbZJgU9kVEmAkMT/BWAAR7AjRSHx8mVwNjIwUpcCoauDPkFbugvQuUqbrg4ljtQwlXFKxQyKdDQQDkQgvvVj4yPhbfCXbRYuNSRSUeAH0EuunEF0eLYKAmi396BfbkKbGcKMkOcPCpKBmaHJG6YRBKL/EzcMDk3BgwCLbmR6KEzwkYaE8Qf0LZqMbBtQz8AhVeg2oNLA1zZ6oNOXFm2gCvRF6LunXQsZ2lM9Qle+1emLzdpYpbOIlkSLVBxaxUDhJQQoZlUU2IdsP79PuhElnVw4xHpf6ceeihgUpoOePw1pnzPFet5iZ/3N9tjMo+L33OgGRbYddbX0gAVP0ZUwLgxcB1jSw72525nXWoZt/CN5IYq4yUuyCzGa0uqKmwXnN3d3LljuE3d3BtSqiwnuuqtjLPRvks3zBoypl/dBviq44GaB5EbrheSlYTq6jCqzs4wqivanWFql10jWA4WJpASoNZUCkm4NBKadzULUKonocHSyBtNF3vv/8ui3IrRR0rjjRDyPLIRUl9mWykDXFEr40OllDw3xMqQvBQmPBqEQrICiAyVqHlRB2COTbB8fWTejaDs5sN+LJhyfSl+mYY+mLxMwwQlAY4fIzitCOCYFgGOk5qlChhcF3TqlSudv1V6wiex2ZfAGx1+zcQvUTTxKvISpUBUEgjVYUQIzGnUb6tM57edXCIW/WhbyXv8mppWz+uOPID3RkXAR+OGeIrI8Uq6jQO+QClRe2syeC/qCYMVYiT4J/C7hnMBtso4rgLOKGBs0fEKfS/UdRutXbEuwv4l44az5jvIXjUm0RLzFGchJ8skl8O5yadwndyBRmaZ5NI1fKDcZkBeoBAmlF87q8U/M65m9fFJDO25YFbujcmMX2sRAp9GNmLqy0V5UkT7WExPajMA7C8ImIJqkDo0FnIy8ICZoIDREXVlBDBs3DhHSJVgeAM5NRlH71AueB4zPnDt9FaNVkddjmQErpQn9jDyNC4QFdmXqfLuS1uPvOcvy69iFtZsZXGrHUAAFzECCEacQZwuNcfAn2nOofuTR3LCSjHo1gbRLYMVvlRmm82Pva6+e7q9GXVuUujlcr6xwLICZQgTFEqwZC/0LEseP8S5R0PmILmuDjRB1WuPjxo+d8lb/o495UITqjd5zIKqJzGqeqSBVE3lX6d0pt15ouxNISrEB5TKfTU1b2zKAZ+AxEMZ3mfF184zxxDh48gxROQq63uBrqgN20wVQ0xzQ6YgSrRV6IiWf6nSraGtt3n81btf5Wlh+0W4rykP29TGwa1UT2lkpEQpAdCoyLskZjTYNhHIY4AK1M1ykcdEFDwGWWyq2yTBjSqYQ6QVwxLDgEW/MEkdlD+lrXcDJkO9z8C7eQomw13iZAgGk8H6c3FbK/FEhUCB2xdyhUQJvRd5LNdZPeZVXIAeQszI39Q2TwV3t+XDJBHUpLMptW+lcOu8wH2RNdIzx2bUxducMKRfDtnmoNeLsjmNXrwxs9/3w2eiV70Brw9Pv1xMm5MIYOZCmM35MEZO3PxriMBc3C3m+oXUr9ktC5fHqiTh8cjwQNp5UWI5N35DlvuRIK+5x4ZU2/3E+yYOS5uC55KX0zgh65kzLihsfahgO+GKwIaahKp0JuG0Xd33TVvJA5LevfF3uzhWiPs2264SJGWFGxgvk1HYAjoH3BW7D+Y9IWNWGjtULJNGqAf5MGlcNFcOlj1K7S0BMerP8J4kLeDFWqKb5iTkbP8E0LWhCualAHSTPxV37lf0RVrIwV1ciQrJu0MQowRgy7bvP0as3u6XGBN0J/R1LMHdRh5EdrfVl4uazsQsh2JO50OwoDBEbiWVC+HTSMhZ+om0cYllummJXDUNckrcUINDixI+87/Nt3e/+ki4t5qpRbZ89SEcfGXQAUIdIsJL2Z7FEK1kRrTiPhkkadE6dLhCUhiHuoVygNz8gcsrkbnBn1G5efv0h05wlERJ6OYG/xTXcFdECBIqFjwCLNKHq1VNfYiUQEzFmSTF1GuwGzoL8ngUevVogswCnTbWKgci2EJfQd16Eh36EdTtJux7zz+6ZJvvurpj1tZyqzeQEOiAX0UR6EAulwQUyYxQgCGOElU1OqLiRtXdmTxjCn/u0Y2iRV+yR+K/Bzp5w/EERWOL6dZ9jjwwxpRq93U4muJGCSzRWlK8CDmjpkgbnDo07XhobTv+QeVSl+99gtYU1wYDu9EKQs6Fe0REyDnAc2iggby60UNOzLVjB3Jf89U/O41O4608EvZhgVXqHRYgt/vKBPnPLxjkNegg1znL0x6DXA9ZnhRJmSYc2qRMbKOFIikTy/KkSMrEsjwpkjKxLE+KpEwsy5MiKRPL8rxmVd1tz2ax54RrHR9sstjdmJRCBwcvdWYJIZ2ThRS6mnT6r+N/zPXWltJea80jBl555oDXv6M6eCCQyVXQXUQCQmSn3JJmttXxksZGIMGGcPQByJISrjPRtAbt0gWIKaxFviIJHKof0tYrB0vFBh/BJLtKtfc9AKzIH+uWNlBNHb0DjqRCKYeqAXiAf9DnGbXeWLt39CMr3oF6r+9VFSdtLk7srmS3vQ8BrOp8RGk3j2iQNoNltflHSj+cDqsKmhSLwlhRovTwbWnT5k+CgpZNueYbnnsmk8U0i3HdAj+cWJPglSmf4pPMH36EBZQef2BC6cQH8uYDk5/mEozNK2SyIZhhUw4u9bBcNvpQS+c3zZw/mL30SD2/YfQ5h6POBowPc13QQUQZ4INn5ew+6ubGNtJEIyFEangi5DEwkwowEM42UTsDr3f986/9EL8Vp3LLrn436rsRREEhSF9po6AQpMc6xonre0rVX67ZqioYMkigkt5A8U402zTg8ybvrUfnb/XifWuIj0JizyVHITWSkkDnAiM6BzQx4lp0xPgiLFBk3uSLIDXjjFd6kG8v8kY8mQnNacCtjY8Pa1LnhsnRXVbtiJB4YEPb2IC22eTAMB2DM+8Mn2IDKg+AuvCjbtnkWoV5Xy1Mcjx5sZtvas9+N4IXnpmK3+xE4rc0tI4TFmXFiSauuJnlsCUxBCuYaoylANd8o25cZ4eAJQEzjR6qc2nfA2fsfuWzavSCYb17x+NXgqWE4F5qoAqJ9OwSQJgWMsI08aNuZFd0SI0YizZYCA1aGmSMwBAal+Q7uiHQoHaIS2eHBE5nmrSdcEeU5pX+Nq5tlRrEfegYsYKr3qeh2C+nc82d1Pdh0R7knIuYGysZBi9JlNJwlCC1MkvEw2IMb0i1U15IrCWu7k5CzjhOLodTlSqVVwFQF3NI+SiMcw8JQ6k3d8HrUH6l7VbVj1Rxl8Dt63vU8PumMMe7SMgDyC6S+nKREXXCublizjmY6TwWwrORas5xwJyL55CyT5gOftuq3wcdE5ToTLKp13fygfpB2eJ3tyYOS1mHj/6p7ydH/9DrReFzpULdFtsPeQcdqLyr+YW7kcW1SRCfwYz4gOFjiIwDaySxY6gaiA4c4h9yWglTbq9tqFgZJYljUlq52KxdVov6B6R0KN38wvt0/DkuS/X9ZKWh11nfswVa6c6olQCj0kreQUwrOtGXPWLwFJII1PhSKmbASafbCXWqBGyf+v50r929s/GKCUDuJysGvc62YtzdUHMCtxlJ61VFEyFHwcnVaUFWTYMBsrCQSYvCIz03ZVGLHo6i1evK/+zZfnE1QgUJ9QMoKkiggpJARMyISFcOlhpTm47XN8/xz+/dvp1vUv6POOuj19/jdaz+jdonw3TQrDDwBM4dFi0NjwZuJTyrKFaBlW6hrBiU/rVbfBDPfVO9L3lMqq/rkGfahIPmmZKyX9zBAqQ2mdd1jIBXR10Nda2McFl8BDzmy1W/CeWHfxrmMsbJ95THxORzdzZef5eDH3x0jo1GoGfyh+l0rhBDd6ocDYdGCIY6WawOgeiI8lSPqMIHv2A+kEq9PxAtjYqGfy/wKbkjA0dTN1sh8Dmhpgjya8hDCb3Oep6bCwpYZSrAuG4IYOhkrmP0gSviaNImcGXCLXoLlBDmYCFyxcEMKGXkKu8XtjCqS4d54C6vsyc5xwSJvaq0lz73K4v7VLuAeFmcVCGThiPHzMiGlA7pagHAHwD0FAfulHFjcE/Ryk4SK10wvRZJFQS5ths3DYUcH5iqOZ1q4wbGKJqZ5JLLi2F8QlFeDP4mYnkxYnkwYnmx3y4fRryRonwYnW2q4SVVApsDsxOQZCa8vij1s7TBXyd+Hhvpu7ltduM1bcoNwOnHhEeeHbwiaxmtjNx9MPVNJf6e6zX2DGr3t3dx90yAOr2gOt2pshdggk4Hk1yKul10INUMkYTLgYXWBaUrFZvbhTcdz5+neK4YVr4fvjiBCZ+MEr9IlEb3P9BqbscBgUt6uKWViz76iwWUmjGi5GySS6z4xJjt0lWiAsBAx0gLgIhZ8HgOUz+KzGHo9ZLY8EZGzGeqjabKrghSqD2t9//MnhLLA+nJnt7iMNnTXM5/9hTVz9N9ou1hS3d5TR7QVnz1Qa2ZLNhTYtknFizFDQ6TpfiHU9L2tHlVU9t6S3p7L1qbuWDf53OlWbCnxE0CFlDKZURpP6cE7SmRQw1uT5ERQ2tPczVrgvpGvyYgTid2ktlamlR5O0Og8Nz5wSN686UZXVlYEixlXBLM00DegLVkNjsMcj0ks1HU1MNMPUVNPSyZjaKmHpbMRlFTD0tmo6iphyWzUdTUw5LZiB4aKWMNWkXKIUasxsdCxpoTa0q20aOSf68uJUWRRkzJxJg/SSfmdDohlkFkQSfOdDpZvPtuz8kPP/vu2b1jz5bB9/Dn/CyCxbESGV4nTAdinXlcBbwDLRijipPHcGPlcRJ1sSJYjZU7FDk2RvnZxDqOFK+ijbWzCQlXymWyrpCx4MWCI6B5nQmWMPOD55HM+Rt95q8P/76+0+WHdJbQuptKooT1XrFfW99THj9QBnO1wPsghYQipHHotwMPA0Y57ieuIajEgsaAujcQcrg/czictgJO4mRB6QCxMkoaK5JE4gjQRn25qzQqGne9lPp6qFxR+CreCue2bSDMrPUzxx4BMVgJzw3GSdVvZYW9FdWEUoqH+cZGwDJeGLwmpeBFGHopdAnx1WGCjOZSmRBYpUIsE8DaUoWIKE4pEcdo/m3eXSlWaO5Bh2pDo6dlYlVRlrbqiOOfBV6O/MmUZB72E9uqa2T0mBPLtRrv9mhXxsR+/lcM88as0aQtR380SVGHF6NJijq8GE1S1OHFaJKiDi/mCy2ceyM56RSXP2nbP20UXib2hXyhH2PDPoxzdPFa5zDZ5uGAmIskcoVWn3IgEYv7skCuLnSaLBWyYOia+EGeWa8+S1pzM9/hy+Whgb8A8D9KYCq1rzJYFQsZxnKDFJJYbxE3Bn2GdgFBYhFjxtciV/Ej/ICWU8PDSchxNYXRGgGHc560NQNWZl/IpWiY0iRqqIc2Vs0SlhCIh2U/o8WxgOQoP3xmx4MNTXsP5af2vvJkYfPkIfiAoKf6CeSAICZgvSISgKQxhGQdXeJEbVODJE5YhANoNUZjz549v3QpHsjFKwbWq4qXiZVInFEG3RfqzAmnVi39Bw/wWdZ9ft9uu5/itxGsQ9CHUBRlxSQloZ1KjNqxNQbtAGv0S5fsolrCGKkKKYMcjlMTZkIolVM+eXEPWbtG/nu2+L7YmfzSE68c9RMpNnELJCWhHDNG5XwxTO0ZvHKgfgorB2MmOuW05sXAX4noBLyOCtwqiQ0fri7i2JErV4iHwJqPTZF/FfwE9Yxq7fJ1Q6b9v7zslo9mbJv27xb8OfbQQs8nn2PHSUtCeW9MmJT3yIgKB+ELc5oXocGOBRpURUtjh8cCJxioD6grVh4LVQf+JpMPQ4Twn+5QFCNOUF+g1OPzs9WVikAz/q4TYaeXTP7nX0L1tGiqtGj0cklo7gaj5v4xuObgTTCiolOqTDn1fjRskMRoCEeH85y3Plvpm/HsZMSSA+u34w0hrc9UIGF9w9sN9SHgiuMEya1qghhC1E91pfNTq5iPDDmyNz/ooHXWowatRrrgI3UC9UZOsFIyVCoZRq6tSJfZ5sSDVYdUhTaDkIK0URJ5jCROOZyrUD9QZe+rzubyje0qiUXXL/TOK7HNBtO7kqOKeLldGPgfhVwZ5yWVxal/MZW7T3vCtKGQEwexX0gVbUwELm0/U52qKzp6Y9ggByeRd9TKo18//9kFh50tfFPiKjjvHVwuHz8ssaeSh6VGUtQ6mVjsrLjrZICcEiLnQWVHPBoLOdGmOiW6Vwgt5MJw5UMlSqWUpgfGZe/KSxoG3uNnPhx/5tMU9+vFn8LEdAmCjWABq36MWIXq1w/F9jGt0CUX/CHo7NxKu/XLWoJ6fNhFvjv/lwXCbURWtcYWBtiPwv8vU9jtwd+hWW670Zmx/4r6/1ZRf2J3Ir0V9T8DRzVtUf+NZNvJQlH/txUfLjr4Y5DHX77220c+H4s/7lK80+Ys20hYA/0URIi2Bvohso0siaL+zp3enXFNdw5Y/LxSXZOHYg+DF/XfyYjKRsOsyinXDrod/GGvqP+hpHJtrZZ09t6XO3NaQ6sMfITCkEX9VzKqbqFhVKf3ov61xZe3/D3jvDDlwZlpw9yuzDJwUX/EytBWZQdWRm9F/XPf+l4RvLQKmpIy0br1s/wlRlDUfycjOBsJ4BRVrKFYRf1FI/v8JR9izt9tZWMnyFqLrydjuKL+KxkRAnMa9dua0PltQl6jxr86XuKtu10z88LyN83xdQSQQ3wKuQwwOtlns6bBuWVBiERacD9aCwMgrpTHR0UDH04lQbZqdKnlQOzYSPu25KoHhYTa5vbVE3JamgF8xQK46ULA9xBY3tuYFfdgVfmC1wJXUSwoP90iJfn9pZ6PvWeGNRp41CFaVfxeYAQXimgYi9tbuL6Q0xyiV0tAMTqtGwk5Dc10cqHKqKdvhCRKKaH2L51mpnSrN76GcOLD3Oulauf4Ek5IITdSnJBSX2e97C/4/lqM31/BzNDOkmZk6uAowVeWyiOk4Qy1bR7lvbV/kbZGmGTrMa39ugx89rk19gDyWNVISkIZNozKMDGMMojuD0eXiIWbf6w8DtCXOBzunTq7dwRLVrCyiHHhNu0YHi1XRrhwm3VUDVHGIf+g9lYTOri+Ofx6j2hJq6tvh205tQrPa/AXhMQNl1H00ywQlYSyPpkyKeuVwZcZWF6NTt5qhYKN7th45UAVwwyqditkhvjORt8Jp+f5Ps+93qg4S+ViqiPRHTXk8KjneVJdqKbCDfXNdPNSUUvO4G1FOjbvVvZzHf66PaO7h/8YXc2gy14IQBUMgKsUAEDTopMnilEZfZGJpXNGx260euH919qnHa5Ksj0JVKbfw74QgJ+mDACE5WkcTff/Z/k4xEbfesvH2W7GlI+TSPYsWc7HqbDYe++OSm5B87rVdFve9aqdEeTjbDVjim6uMwxD45MK0tPT9ZCP02bJUt/pA84Kt891ULXZww02inyc5YzamWcM2tFLPs759hYNzY4+9plrO8Isfdby5kaRjzOVUTmJxqAcjiHzcY5dSl/rHOHlt/O8OCxzzua9RpWPM5RReTKDLxONKB/njmJDlNnLtoHbx38JvrGh4zwD5+MMZNRcD4NrrkTzcf5Jc/U9876hx8yLobH3OTk9jSIfB/EhaPNxgCFE/dSmf0I+zvvHv9ZU6ZDJW1em3ZmXC46nGzgf56MZUz7OXfrNUlbzcbgWwxc+9nfh//Xse5mY469UrOfjENfmLOSY5Jsx5Zg8J2+UspSP8yCCx3k2o1LAzPYV/l1u/ug+6/k4RBvBAlZ3GbG6ol+ba+h8nGZ0ZmzIQWljaeB6wa4DQbInD3u/wUdKusTDs5PeSrEimnzCVIfwRT1PqUoBT49pojnDXdWnTLliWDMvCv4GypH37PT8Lhd3CHmpl9bv7XkgzJr2/ciRnMJC0vgrFQJMWFDho1gUo5J47knLUal5GkU+zcRfORxORQH8j3D+s4uTsPmEXzm2IRIZUJgkwhfY9QTscYha1apsTqfKivdneJZrd06Q3vLBwawTw/B7QSZ8agWWVVt3Cp1xSqtFuENWKBmQDl+xVcmDeEj+Nyp5aOsdmNBoiQs8MkusZe4hHop6CzrUf07ausrRzZy/s0/lxWsUAauLPH1ZuuSR1/rEJvH0HksnNn9z3jBpZBM8sYnTSEs6jaTNnhH/0u+z9/whFVWLp7r0xe+JesHkmTiyR0a7vFTfwFUB1lf3u4xXQZcX6dUWLZdFwHKMMCUwEvk5xB2OE0eptPJBiEckmVtLq9+EvJ2rvq5ttBoYoTHfAJimVEl9sKh6p2855PJLECK4jqMovwT/I5ZfCpx0u1NI7guPiae3J1q/DbpELL80oXv62OuKPj4LD6UterxweidMjh1G/e3yTMRfTFGeiU7TNrB6AKpGSm1N23a07ZANkaLEwJHnS+eEuhZHW+xHw5yFnBFQr0upXJ5EeND8m0EaT9rA/o79VeAbYqMKDEbBvxFTM9K9XdfRFFWi6HRVzqtgtgGHKC5eSeO43k+oXz9haOCeMht4jfueX86oMiuB+kkUtY5RQUkorSuj0jrpV2mYCTYXCdQGFd4yVjPvEd1gc5TO2avjiba+lsaqJEok6w78CpzBpNTV4i7NXvV1uug3N8/62fOXEdOIurIKiI8TD5RpClhwCMEu+FvdyXTlXmStr9+kKyalNmJUasVvOcRaX4wNFNDBLlHXZ6EEj1gmhbnTPbR05DYdyFXWM0rdULt0iEfR6d69CTLEUUpvRUfpXR7cCbKSnfVekX3AdOzO2kn4XNmQaGlkHBf2lcXTOuQrup7W1YIiI+FSRCyToe1XpbBxHize7UYJsNvdzh1nDLnqtbl3UmKVLgE8uleg8Je0TbcHI+P5TIBUKJ+qGZ6LkLN+ZnFbVNsi3XfB3FTBF6YuvjDRb3dXs0aBiReqLLj2rXJtYoMXyk8s0iX0d3x2tIJgld8KhwihW3Ifx+Im3gOsHkOsFvKocj/AAv/CTFKDIMasMbUG5ciooMTFX9W8foDt3YAt0k1H1ubUu0PaUo7UDpjizifw5QcYvxyMEiPYTkZGoA4xNhtYZ4ip9NQRN7Gb4BM/YNqyPj1/md5+gR+X8G59wT+fEf7xhoGflCFW3Ebd6hkBs53Bl1Bq5I1s3vJS1j0F2+9/HeDUpHf+b1qK4u7mu6Km4JAHBcEEuyITAiWY1kZMMHOXnr68UNTXe9OIzwGykCFlS4Zg1mcyEcygTD0QzLljqgjzE498Jky0fDRl5zc3dggm7aiZ7evzU7wy9+6dcX5i/5YsEMyaTKZ5PieTZYKZsbjiil/fwrynBPifHtW/v78BCWYM45eDUfInEkzVxR8sPn684Z3s3v5Wp9x7/QxHMGGM8PMNA78BCEZi2m+749c87/Hm53Pcd5puNRzBIKaAlmDAhEAJpo0RE4ws+MT5UqWrCtL9YpOqfhbllwzBmB5nIpgjx/RAMOW2tzjoXHO73/pzoYO/u4rS2SGYyA5tW9cq/zVo2Yolo21yDvixQDA/jzHN8+fHWCaYKeVbCO5e3OS9YEWvDZaBFxYbkGCuMH45GCV/IsGkiisNXH7ole+6Ltvqz84r9dxwBLOJEf7FhoHfAATT4u3ApSOzy/ktW9E5/5S9ZKLhCAYxBbQEAyYESjBtjZhg7i+p9a3Z1kYBq3pHnZ66I8CtZAjG7w4TwZS+oweC2RNwPKTmCBff1GFmMxptebqdHYIZ2uBKiGnrNgHrciR37t8ZxMYKxusO0zxvdodlguk0OOxYh7ZnAhdbjHi9IqhPvgEJpibjl4NR8icSTJc1DacvvWojPNi0c7sN5af1MRzBfLzNBP/92/8rBCOu/Sug1uCx3ht8LCtXa+px2XAEg5gCWoIBEwIlmHZGTDDXrKq77dks9pxwreODTRa7G5cMwXh9YSIYyy96IJgNo11CT4yZ6D9n+estX18svMUOwcyN35DlfiTIa+6xIdV2P/G+yQLB8L8wzXO3LywTzADFp+4f/Sd5bKyef6/c7TmeBiSYqoxfDkbJn0gwI97Vq2/y+bQw49ayJ9d+LfU2HMG8+8wE/+3P/ysE42u++men0Wm8lUfCPiywSr1jOIJBTAEtwYAJgRJMezqC0bmngrNGeyXfU6Ha7ZpvDyeME83//u7TgvgDBwr1VHA7mvVAWLG2aBrPtebMZryphXoqTB6zrfoVVZjf/LBN3apk3ZheqKfC7eimz/ouueu/h2OWllM2Yk6hngoNve9FvOCU85z5OCO+vDTsc6GeCo9HBiXvbdbQL6XdA8dV7WqnFeovNbvK+PaZO8z8t6j8rEI7Hz0IRFaoqM/hak2v33H1S8s4UPGRtC/sZWWNijx7Os/t3WSgb8buPYrwmytgB6xSqKj5k/Xj0q4GeOw5r5ztnu8dCESlUdHn6Uf29u3blP/XuL7VwjZOg70ibFARt+evesJGl30XbBs79sqziRuBqAwqcpFlZt+ek+u7fsOD7XP3B+QAkS0qmrho+erjc8wEKevKNvVx8XoIRHao6PysZnNMny4LSl67zjW4RqdWQGSPim6tbhL43eSk947P5j2/nVvLASIHVBTW8e3M6++bByQGNXew/drpMBCVRUXzyn1cf0f8zjvDpWzjL+fNBgJROQzeMNOFZXepguZPzby9zr05RN4Re2BKqawRsxf5ZV7xff59b1ZdICqPiuY0rDTt272ywoXdH05rcKJ2KSCqwKFtxVERe+CYsYpjAc78rEs/alo0yBsLRJVQkVz0ZcnKeTf8Fv/z61F9a4txQFQZU4rz5y79U68Fze/x3KTntsttgagKKoqsPLd088kuPlO90tYMnRZaGoiqoqJXdd7YxlRZ6bW5zaon6x8tHgpE1VBRJdXdQ21arvFPHCjOyvhuWQGIqqOi9dbnv10IGuy5LfBrvlPPqDAgqoGKutqaKOJt1gpXfHRpan5VMByIaqKiTd9C0xu6n/bY1Pb0zpdmf08DolqoaPlot8D8W5Gi1R9fnIz61CgBiLioaFWtMwdOfUzjLbGbK56fteQtqVlIbQ5Ns5D9kpzp9mdXCFaZH1hareu1LRRmQ9dmIR3oTFSFyOysxcdPCpduvD/idPVR+PZXVsIEhUweQVEBi84BboDewcVqlkpjoVsYAxxiYIRUkqgYidYlr4gGivLVyJmNqEDb3q1OQs5Bi1xoXylOb3kA9zjTQqeKoA4FFUHVL0L5bYknc74P5XYJGrfDhPeE93YuiwVBWT6kBbOr90OAIqhy/3Y3FHK2WehUzaplVwkYGsjZ8whJuDxGIVdJkRJg4P2kMmTphI0TrlgJq97KY6Th1CPk/tJf7dcF+u/4NevwcNnoUHwJH83vIZfwKRCx7TdAuDIZ4VphYRT1lsjlJnX05FzRiRZRoK64aHEcN0Y8WMIFDggsJzBQDGtx0Nb6afzk6vVuR97x13ayHnZqcft/CNUe0MdSVHvAJGxrD3yUerB7Umkv2Q0Z7KSKPzoCVxsrTIcVXZAQgaRuCWxlf/RO23KCLU8HhNXpPvZp8cvgsQBWJiNYYKij/NORjn/+q579W9WziR663qpnl7Nkqp79Tjeu1LJ6du6XxmdlHg78rWUj72zsfiicRbIkWiAWqmc7WDIVG7a01Ev17Oyrdz8Ftg7x3jlhDqdHvn8vg1fP/m7BhMo7w3CiFpU+itpgYq969pxrHuUGce947b006OC1LSt3Gk317KeMqrttrO4My9Wz60vXH+Vd+Oo949CBR/G3ZnENXD0bsTK05Y+BldFb9exPK50rSpL8eSsmyA61+9scH8IwTPVsxNjQgvPOQo/Vs+3yvy9omfYqKHPW2a6eywIGGUn17KeMCN3W+G2d6Py2k0vEoh9tK3mPX1PT6nndkfjFubUI+GjcEE+R9hsHfKyaIRd2dMY8YbBCjAT/BH7XcC7AVhmnrhMNjC06XqHvhbpuo7VynIj7l9TvTfaiMYmWGKc4g0loCzC+SRV1c4cJ/mV021ZAXqAQBtSeUrOy98168zx3ZS0Jlfab3pwQTYJ3UxSJQi4X5SkR7V8xPaXNACBzW7QmAWkQOjQWcr6W0an2S2UEIGxcOEdIlWD4Ajk12cbEVqgdtqSJX+qhJ99jbp+Q4qelJ3YzeVoWiIpsyHTluuhVuQXeqa/Snsw+cfU9C4DllWECDIwogzhRas6AP9OcQ/eH3JLEmkGXNoguGazq83Sfbon35b5beybXWeWdU7McUkweKEOYoFBKNKVnEKeWxw9x7tGweA4wQbV2C6asHuN9ir9o0KUD7S7HBbCg2puMqr1gINVS+ccpnXVytcqICtlzSmWW9Z19K/JfS/+l3smnhk6oH0EM+FEUtlNfZX3vzhW1SZt5FDG/NDdkiqHE2JmOGPmXKt0a2nqbx1+9+1WeFrZfhPua8rAASRzc+oTVZCWwvpFERSZJMxosmwjkMQBydRkU5DERBY9BFofqXBO4sQQLe2jFiMSwXdEvTFIH5U9p642AwS+1AqA/BYP/LnHwB4PB39uquL0meKJCoMDtBrlCooTehjyW66we4youQE/dhAL+TW3TVHA3Wj5MQlNBvsyS4648715eKWGlugkGdrPB25gwJOmAbGPQ60XZmOvlDwXPefnIf3ViEG9h4Kq4YtqYRABzFITZnA8PrhM36xoiMBd3S7h+IfVrdrfC5bEqSXg8MjyQnCjqVcTnjkMCr08TTuw7iJeZ4Iwvb2lT8Fzy8hcnZL2chQsKWx8q2E64IrChJsGDziSctqv7vmkreUDSuzf+bhfHCnHfZttVgtSR4AbGy2QUtoDOYXbF7oPFSJAxK40dKpZJI9SDfJg0LporB8sUpfaWgBilZ3hPkhbwYm1LJzoJOU0hujZUwbcUgG61Ys/9ir5IHh7cdZWokGI4CGKUAARa1DEJsGzsN/PrwFe/Zk7oiHefkQeR3Wf15aKmMzErobjlAAFyTSByK6lcBp9GQk59K1r3WUvkqmmQU+KGGhxalPD922GOn0X4Q+9J9ve3vPr0htD6Gx0g1CEdvJTtWQzRqsaIVlkrvTpY2Itahw5XSArjULdQzo6bP3BpJTI3+DMqN2+f/tDJjZIoCSlx8E9xDXdFhCChYsEjwKJ6uFrVlFomElNxJkkx9Rrshs6CPKq0OY8myCzQaSOsciCCLfQV1Pm76NCPoISixtjvFtfqf+XvCs2OveDSvRUhMAG/iiIwgVwuCSiqMUJRVkNUPDqi4kbV3Zk8Ywp/7tGNokVfskcWWfmPxhbTreu0ruJHtJbaVPHjFGmDx1XtcKHDka+CLY1NY++lCfsU1wbDpE1LtOhyIqkMNvAcnltikPONHnJibhw7kOdsTIrr+uKkZ8qP6vkjqsy6wgLk/ayZIA+zxiAXsJaVaY9BroesTIokSiwrkyKJEsvKpEiixLIyKZIosaxMiiRKLCuTIokSy8qkSKLEsjJb2d1LfHdlgdeSHOtXD/zr25BS3uDgpRx9xPRLFlLePOn0X8f/mOutLaW91ppHDLzyzAGvf0f1Zr9AJldBdxEJ4JCdckua2VbHSxobgQQHwtEHIEtKuM5E0xC0C+8TU06LfEUSOFQ/pK1XDpaKg6Bdu0p5YgSsyP0sddq7rqaOtiHVzOVQNQAP8A/6vKBGobHZgupT/dKVxx+sDV/YrjixtpLdxj4EsIq2RGk3j9QgCiyre5ID/kxYVdCkRBTGihKlmpL1LWo06BC490r5Kz+qvz/HYlrEuG6BH06sSfDKlE/xSeYPP8ICSn6MKLW3JG8+MPlpLsHYvEImG4IZNuXgUg/LPaMPlUzKX53fV+bGT3ENltVMmCwyYDyX64IOIsqAHCxg20/HeG4jTfQQQhReqOcaZCCcbaIE59eczA8Td1bj71ziEB0RuUFgBFFLCFIoI0h+lrrFdet7StVfrtmqKhgySGCR3kCpPnTJvH3/acCCXdsffvZx3YePImLPJUcRNZKSQMeDEZ1WGl9USEeML8ICReZNvghSM854pQf59iJvxJOZ0JwG3Nr4eK4m1W2YXKe2x8QDFtrGBrTN/gaGKRvCdoZPsQGVB0DN0I3qtAvTCp8nrJYsX+exlMsZfMq/E74DnQ0Sj6WhdZywKCtONHHFzQQHYO2CYAVTjbEU4Jr/pRvX2SFgScBMo4eqXidJswHLQgWrqo54PLdm6ZZ4SyQE91IDVUikZ5cAwpTBCNMiHcmu6BAaMdZssBAatDTIGIEhNC7Jd3RDoEHtkBedHRI4nWnSdsIdUZpX+tu4tlVqEPehY8QKrnqfhmK/nM41d1Lfh0V7kHMpYm6sZBi8JFFKw1GC1MosEQ93Mbwh1U55IbGWuLo7CTlXbXJh108Kn1wBUN9to5OhskPCUOrNXfA6lF8p+tn5y5lK03kHav2U7No/gHAOCXkA2UVSXy5qzhHPuRVzzsHM5CsQno1Ucw52JDtjo1M2ia36fZga1WZ0incPGPeel3ptb8tVx2dm4aN/6vvJ0T/0elH4nMuttSXmpKvnnMHbDsyVle3MAj5HGPEBw8cQGQbWSOLGUDUQHTjEP+S0EaZcXNtQsTJKEsektDfXdlT18l/pM37woMh5bU7WwytNfT9Zaeh11vdsgVY2MWpllVFpJe8gphWd6MseMXgKSQRqfCkVM7zz0BqZTlN812yf9nyHb4YpXjEByP1kxaDX2VaMuxtqTuA2I2m9qmgi5OTa6LYgq6bBAFlYyKRF4THBeX6NJlMcfA5mD25e2f5ZE0JbB/UDKNo6oIKSQGQ3IyKZNhive9Px+uY5/vm927fzTcr/EWd99DreS0F/o/bJMB00Kww8gXOHRUvDo4FbCc8WilUq2JFLkxWD0r92iw/iOW2q9yWPSfV1HfJEk2zQPFFS9os7WIAkkHldxwh4ddTVUDewQJoswiNM6jeh/PCte19MvrVlf2Dmq5v+Y8deW4IffHSOjUagZ/KH6XMTIYbuVDkaDo0QDHWyWB0C0RGlbiuPO6gF84FU6v0B2Moa/r3Ap+SODBxNXSGawOcG7WoP17UIYJWpAIO9RBM0k9nH6ANXxNHEUscvYpiDhchVdxumyFWQBnNfOswDd3mdPck5JkjsVaW99LkfvqC6XQCuGR3ZkNIhXS0A+AOAnuLAnTJCSzut7CSxMgXTa5GbseLl2m7cwIPUMGV2OtXGDYxRTCmTS+75hfEJRc8v+JuIPb+IPbuIPb9+u6cX8UaKnl50tqmGl1QJbI4uLQjnNFk7oPZTh8BU8cHVGxbYjMG3IOSRZwevyAZD3/ctSW47poPfnAemuWtLS98Vd88EqHMZVKc7VfYCTNCZWyaXopkWHUi/06hxaYOkfXFOZh4H3cTPf5YS47catWvUSERpwvMHPb91+eo17frcGfemjWIDpSmMKI0tk0tsw8SY7aLudw0dIy0AIma94zlM/Sgyh6HXS2LDGxkxn6k2miq7Ikih9tTv/5k9JZbz0ZM9bcFoT2v+Z08x/TTcIHBzzdgSmH59WuThl3vOsmBPiWWaWLAUzRgthXOJ29O2FfzmjW5U1yNpbbk1I1tlHGfBnhI3CVhAqSYjSuVL0p4SOdTg9rQZoz2tqbGn/ka/JiBOJ3aS2VqaVHk7Q6Dw3PnBI3rzpRldWVgSvGdcErzQLAlErCWz2WGQ6yGZjaIGHmbqKWrgYclsFDXwsGQ2ihp4WDIbRQ08TYlBcg08LJmN6KGRMtagVaRe9BCq57GQsRbAmpJt9Kjk36sjSVFUEVMyMeZP0ok5nU6IZQtZ0EkgnU4W777bc/LDz757du/Ys2XwPWL+kDhWIiP3p6czbM48rgLegRZ4gW3RubHyOIm6uBBskcpUw5ZYd5HiVbSxdjYh4Uq5TNYVMha8WHDkM68zwRJm2Ly+VVXR0HOPl0S12nSWks4SWndTSZSwCSv2a+t7yuMHymCuFngfpPBPhDQO/XbgYcAox/3ENQSVWNAYUPcGQo6kNDCgbQWcxMmC0gFiZZQ0ViSJxBGgjfpyV2lUNO56KfX1ULmi8FW8Fa7doYHwR0TpXHsExGAlPDcYJ1W/lRX2VlQTSike5hsbActuYfCalIIXYeil0CXEV4cJMppLZUJgVQmxTABrQRUiojilRByj+TdSmFhzDzpUg4yelolVQFnaqiOOfxZ4eWppJl4eXxrj5WCjx5xYXtV4t0cTGRP7EzSJ/V1Yo0lbjv5okqJuLkaTFHVzMZqkqJuL0SRF3VzMF7qfPeBp67uVRQuntu3ImXf1YSFfqP+cw2cz/Y/77Rr0wKm+aHQEiVyh1accSMRivCyQa1c6TZYKWTB0Tfwgz6xXnyWtuZn4pZE9GvgLAP+jBKZS+6qAVbGQYSw3SCGJ9RZxY9BnaBcQJBYdZnwtctU9wg9oOTU8nIScibAqQWUBcJtJWzNgZRZsSwoRMqVJ1FAPbaz6JCwhEA/LdEaLYwHJUX54TtX4nRlXXHnL53Q8veGpoxk+IOipfgI5IIgJWK9gBCAZDyFZR5c4kWBrkMQJi3AArcZobN269Zcuxf64eMXA+lLxMrESiTPKoPtCqZuQN34PdvuPDEidV9H68yrxTUIRVfQhFEVUMUlJaCeWUTsRxqAdYI1+6ZJdVEsYI1UhZYvDcWrCTAh1Iv1BwbXGO0/5bX4gXZm/JQMfGrNWP5FiE7dAUhLK6cWonGBjUA6ErrByMGaiU05rXgz8lYhOwOuowK2S2PDh6qKLHblyhXgIrNHYFPlXwU/QpGf/K+4g2tiJ99eiL+sdZ6fG4M+xhxZ6PvkcO05aEsrzYlReB8MoT4tCmuZFaLBjgQZV0dLY4bHACQbqA+qKlcdC1YG/yeTDECH8pzsUxYgT1Beoa4qcVzltfFXKd+Ukk83VDmUMI/XWoUiLRi+XhOaaMWrO2eCagzfBiIpOqTLl1PvR0tgoZkN4O+KT+64TLYPWlek3wiR7HN57tKb1mQokrG94u6E+BFxxnCC5VU0QQ4j6qSF0fmoV85EhR/bmBx20znrUoNVIF3ykTqDeyAlWSoZKJcPwbirElC6zzYkHqw6pCm0GIQVkoyTyGEmccjhXoX6gyt5Xnc3lG9tVEouuX+idV2JbDKZ3JUcV8XK7MPA/Crkyzksqi1P/Yip3n/aEaUMh5zTEfiFVtDERuLQ7yC4ttkCmXA17Y9ggByeRd9TKo7fvsLVx3RrtfNfWcc8ZdtIEX3vMGnsqeVhqJEWtk4nFzYq7TgbInYTIeVDZEY/GQs5BW50S3SuEFnJhuPKhEqVSStOzgrPDd7hcMsJ7bkr/j2WnvW9a/ClMwIpoI1jAagcjVhv0a3OxfUwrdMkFfwg6O7fSbv2ylqAeH3aR787/ZYFwG5FVrbGFAfaj8P/LFHZ78HdoltuhdGbsvyL8v1WEn9hNSG9F+OvaMRXhN7MriSL849K6Pi0fO9RnZ9MFB4J7rFvN4mlzlm0krFle246pZnklO70U4Z/9Kiy4+7t1wjnc84/eLhp10uBF+G0ZUQHjxmjWDrod/GGvCL9tJdXbxSM4HhktBm3sE+m20GiK8H+xZVLdG8MsHvRehH/hv5H3Zq3oFrQhZG1Kvt+U7wYuwo9YGdoq6sDK6K0If6mMdNtNnaO9J073j2z1r+iiERTht2UEx8xOj0X4l1WZYFX9TlWvyY6vay9JipYbQTkLiBAyp2kReqNZfnaj89uEvEaNf3W8xFt3u2bmheVv8OXebZBDfAq5DDA62Wf7P/a+A6yJ5P0/eigoKtgQRDGiCChNPXsDQuhNsfdIAkQDwSSoWLFXVPRU7B1ERbErNmxnwX6eenaxnO3svd1/ZrMb2N3ZJSFLkvv9vzyPzyP7ssnu5515552Zz3xeCwacWxRukUgL78e1MADiCnlSbBzI4WCVa3mMTloO1AqLjE9LVz0oYtSW29dQyJsFW6BIABddKPjmgen9IHqapOPBqhqFjwWu4lggX/3UiH6S+RN8AheditjyOfCimf61uygpFDUw6plCWTsJeTMgevUEqHrEcLNWtxSqkrr7iiWxCgk6vwz+1a/S6gd7wlLW1Dh5wPnnIsoJKexGxAkp9XXOZX/B+w9jfX+Z0ZMlTcvUIVGCjyyVi6XRLNo2C+7z8qx580N2ygv6eG77SKkzR3wAva1qLKXhjEGszuhpHGfQimPrsmPhEZIgV4HhSxQN105dvDqAKSuYWcS78Zt2iI6TK8Ru/GYdlEMVKuwXdLb6uLNt+LXg+8LMabe3H26r+kYe1+AXRKmSZYj6l4Wm0nBWOKuz/Eyi58CP0ilbrVm40J2QpBikZOlBGz9Edts5a1XwoUjxDOX73h31mSrr6Y4ULzyQw6OeF2m6UE2Fm0brmKXikZwl20p6kbbgReqUiPlW3+Isc71CjTrthQAkEgBcRwAAQ4tOmSgxlDGLTEy+PXtjeffvwjUbz7hO7P6qKWUoM+xhXwhANzYAugdUIRLN7v8xPg61MLfB+DiWVmx8nGv0zJJjPk7OzeWD71d+HbJ3fp/+Fx++PmECfJwKVmy7m/8aJ+iTSQWLFy82AB/nUZ9MpVkzv+B1ty+1qj/v74cmwcf5UIXNO89NwTsG4ePMjHAIebfDLWjb2Icflj9SzDYJPs59VudcMwXn8IzJx6kSbz2l7qVX3umVXk/MtKiWYlJ8nHOszjtm9GTXhPg4sa5leNXHNgxb83Buqkv81FtG5uPsY/XcVqN7rlT5ON4/Wr2a1KBtQNad6o+dv+2/ZhJ8HCyHYOTjXNPkqT3+L/BxVozxCH9/OyZ0/cfnp2M/NR5hZD5OmBUbH6eVlWH4OPtF1a6dql49YGunQ3nPJmVKOefjUOfmHHBMQqzYOCY+VqXFx1Fd/zuy+rhw70Vmse2/fX4azzkfhxojOMCqFStW7lb/X/FxejKFsaGHpU2k4RsFew5FyP5+2OcVeaekcxI8OxmgECXG0U+Y6rB90dBPqkyEp8c0uznJ7upTpnwR1MyLhd+AbHnr6p09dObjKp+lVeaLFm5d+obx+eg7OUWNtPZXIQqEsIiiR7EQrZJ67knLVqn5NASfphY8hW8jgP8o5z+7OguP2VierBwlkQGHScRBIK6PID4Oc6valb2YXGlTkOpXre0FweoWDw5vPTXcj6KCgXZgVXV0R/iMV1FtIh2ywgcD2uErrpQ8qIfkS6DkoW12UIbBS3yQkfUjSuTm+eCo92ZC/efk7euqe5j57u5ruyQjMYxCVkKcvqxY+shrfWKTenqPqxObJes3bB7ZYkH1SB8mj6xKS016Efw5YOFQG+WSGW79yGui/pA8o6JnZIzTS/UNfCUY9dX1LpOUMOXFarXFyWViKMcIKYEx2N9h6bBKFKvUKgehHpEsHyqPHiIRa25CPTp9OVd9XdvdahCEbCoAMMuiSH1QVP2jBUJ+CUIE53EI+SX4jyq/FD75Tseok8+9J+XvTLF4E3GFKr80scfqcTcS+wam561a/Dh9VkfCThxGLbE8E/WLEfJMTJ62hOoBuBvRe2AVPq1rM29p8C65T+s7ew+10sdb3O+GuQh5NaBfl6FSnhTQhSpWMErhSUtY33GAErxDQmxhwCj8HQs1o7zadhmDUIli8lU1/8LeBhIiVZICnbg+Czj9a9dK+d7T4iYd9ajT8Rqry8wF6k9CaB3jhtJwGo/VaaAzGmNtwCxUoA6o8JZxmn6P+Yboo0zJnqMfXvpamqCUKDDWHfgKUsBE+mpI5539Rz9Z4XOg7sFmwSG11lN9ZR6WpBINkmkELHiUzS74rV704cqrWK2vEg5XbE59YcHm1AILmtYXawEFvLFL1Pos6BIBFJkU1oZuBiMdvUwHdpVzRqkHHpfyfBCV7r08sSaOD+l9mYb0zg/uRpjLzges3Heo7Ljd9aeQubJRcdIYFR/WlSUP63C8YqppbR8REwOnIiKZDC+/KoWF86B4twcSYGrBQaZHQORL2tLtQcv4CuuqdvVFFcNzE/Ju6F2iujJWfRf0TSV8YLQ8fv2t278dzQtOG5f17G/z19nUAi/IVyw2JaQWXdeXeA+w+gyxSvdBcT/ABP8lvSg1K2tM7UE51iqQuPQJTG99d+pWQeqtyOjJcza50paUY7QDRt/+BN78Ieub3zBsgWmG5WSsBeqwx2YJdYbYpKe6RWxLqf3LJMHEfvLap3bdyCG3S3i3oeC/yAr/78aBn8YQ07dQt7pHQLYzeBO0VAel4m4JI4W+q/nueCjI80YMMJHuWIfAB5h+TAOMzno+Lhrvlb6ejyotb+ygU619DtZJTV48vP6oIno+TZee8/5tmV1Y+vFJT/7ZOa1aET2f0x5Te56MWR+R1mL2kPwBlmFF9HyOWx9oONRWGrGhjGDq27vCpUX0fPbZlwtIrFPgs2fr6mkJ/f6cU1TbkF75l9A2RFT+JQr1Iir/WuCmxbX69+2fu8o3pdvNoMd/foLCjBVwU/mDVdZXS+gautzx7LtP4SFVgKkibnKs5L/55cH5IfvGxU8QWdVOACZL3OTX+UTUGOdTPnPrbPzqO3XTD2CqhJty7o10tWl/2T8rqtN92YJ+HYCpMm66f2VyrRTLD0ErPX87M8nueSAwVcFNzfzlHz0PLPddPnJ4XsCxgB3AZIWbMuPG1k49WStkbbXMcQ3n9rYGJmvc9Ev8rhN1rV4IV3zrv6rPEXNfYKqKm97e2nl5Q8xgwfJ/4l+V3bBzEzBVw00fX0zuutu+Q+AeUZchk2MqKICpOm6q1/HlrsxT6YJ1H+c2HXVlVSow1SDea9jCuiOnqCJWV7jSfPHMp9HAVJPHKANlg5s2fR0Z5zQ3WLCxaqfTN0XTbYGpFm66l3SwY0xff/+5T23HHx74vQ4w2eKm8ffyytxr3NJ7ZfdGLU/WHDYUmOxw04+lmxpvdBvhvX/Q73/d+PZmIzDVxk0P36oy7redFjx5Ye13vUf+uRyY7HFTc9ujex+8ehO6dPrg+VHZxyBQdXBT3L2fKyaNPuyTtah9w7/cXrgCU13cJGnVYP67br5h20b1rra2yUEnYHIg/LWrjfn1299811+KfutYJxGKdtbDTQ+EzsEjHyuES1fmZrf/uHgWMPGJ7hD1bmlyVGDYHq+6Ezf3HutME6qqz2MQqnoo6yWqd75S4IIvt1zazql4kQOhqv5MIapmzL6tS06cFi7bXDAyv87oVeSpq3BEokwuRpy+YEqAG+F38InzsliZOmU8SIhBEMIrAGp53IIaoJCPRp9V4wZtdcOdhTyZ9UkYXxE7h96wILu1bgU0C0+jqh8E+W5/11nS7umjuMDVF78eqzai3hYOD6NyvEEIV/YGQ4DEqHnnXlchb6C1Tjlxiy4S0DQw3pNYAkscyZVS7PgJeD6pDJs6Ee2EL1LAE9fyeGk0mqk2clTjMvXHBGcua31Pkrd7NZk+rvkeOn280MR5aRpnrMWwwBVqbRKZHP2oo46ZnDve0cSF7lLFiVT8eNEQCR8kIJoS1sw8c4sc+ZEx9bYFbD1odiI6TFaPwjTEPxbBNCQsXHsPvJS6sfuhvDfNA2vsNLa5jsDVJw5FEYQ/CRVIJFheLfsJFfZuoTMa+5061TWNHKlLdASLA7C6s4IFmjo+/gxgGn/+p9xQIuUGaoZuMOWGw9Zsyg0rdRsrtVRueNWh502rvOpBuQvEI+0+nnvA4WBJjUAcKDcctGY76L5Dt8GypMoN3Rw2Ntl9aXDYpC/1zZrYZCYZXbkhixWVlcYZE7VgmRpOucH3YbkW8xIeeK9xLxcqftg21mSUGxawum6mqaYzHCs38MtkbJbP6CPYavsjWn50+ksjKzdgUYbx6P0ORJZSWsoNJ0fwrYYt2B0+eXftwLWzCzaagHJDFis4K60NqNzQaHKFey5rxcGzPr6LvvPpCLkom/GUGxawIjRTk7cNZMrbTi8Vhf5oUytgQoaD+bMGow6Rs9FQkKPxo/xCtV848NUUw4XVBIhMGMwQY8CvIO9K5gNsFSq1RgEItnh7hbkXnrqN0Spxoq5fop+bnkUTFh3K4u6ohZfFpaVKXsAD82vptqyAPUARDJBvl8H7o/+Rs7f9p/yzoO3Oke8GUXaT4N2IAwrY5eIyJWr846Dm7bZaOPuK1gitmwh5mbV04h3bYgAR7cJFLFWA5gvs6MHWwtOSv2Ptk7B1tV4oKtqPJssaV/AjbqZ3y0JTcYBNsDq38nKl58IdOR/ND3dt5cQBYMtZAQMtyihJlHrMgH/TnMf0Q5fDsmDxpSXmS5ao6mmev+CZqGzQlvRt61JuX/u3GiZkApwhHJGokGhoz1hS6+Mb5dLTVb8EmOLa/ZHpDYRDuoRsbf3m/cTMHBcOXDud1bXjjORaVH48t5NOqVal0CLxHOnMsfe63wk8PcI7vd6FLqOyrh+gbvghDlWpr3K+dueOx6QcFKlklQfWxfCBUcQ0MPpeqXV7WKsd3tl9+tvO7H6QLB5QA5JfVXDpE55klkBuvUSHivGeAnk8gFxNwcU+Rlz4MdjksLBQPCSVajUiUrftin9gmjuQf6VtNgIav001APoTX0QB+UjQ+C2q6ctP8QktAgpcboBlkGC2IU/guxDFzwF6agEk+D91TFPC1Wj5cAmDesmfWd1SWzZ+LlhxotqtOl7LyKNt+e4Y6YAeY/DrxcWY2p/vuA7/5B++c0nbRpZNu23TM8akQCInhNnMF1EyfZorBrO+S8JORdyvWd2KlicoJdFJWPPAOFFobS3+vVu7Lx8L3DvRxjvo431ywUPLws+lT39JRs6plG44bH1RsJ1yx2DDQ8IgppCQX6XBu6Yt5WFT3r4K8fhjnJD0bpW7SDAOIz88SSZDxAKmhNmduA8SYbE2K00YJpJJxepGPlyqiuPLwTRFoX0koO7SszwnzQtks7bH9pyFvDtVAbqWqM23uQDdU1X17fs2QRgPD666SpQYERtDDAnACI8pP9p2HR8xa9ezMo6nrvcmp8/YB9HTZ/Xl4rozlZWg71E0gNwtiNwaVMoAK79ersqYPmuJnL0GOQWpqcGmhYTv49ZhVvPXV/ed2Pplz69+bclJdSW8gaC3dMhWrnsxROsUK1qHqhqFxW7RNTlRUhSHBkU4Ox4hIKWVyDzg3yg9AgIHwCQ3VqKgUOLgj76B2wYbIKFjwUeASXWy2tVIL1MHJn06iZ5+jfTAe8FrFG3O2xPrBTothNmGY9jCXEHN38WbvhgJReOxS0euv7ExYmKriuUPD4u4QdmYgG+F2JjALpcGFKdYoQBNHB+oopkGKpOp+UeNltyUPy6Fkn8rq7KV/FukgVxs8pBTuXHcQD7erHzzeW1jgpaq2q058Ny+EweQW1Zng/yX6gTkEs5YmVYE5AZgZSJIlAQrE0GiJFiZCBIlwcpEkCgJViaCREmwMhEkSoKViSBREqzMDqmSj2bLBP4LZx1RHbO0WE6jvMHGi2x9VPolB5S3GCb/O4Ycd7+9raJ/ppl40NWn1mT/V1cv9gtkciVMF7ENHHpSXp6htzn6S2G54zhYH1j9AdiUEs4zcRqCdtv7VMppsY9IAwf1R9pm5WCqWAvGtevIEyNgRv5Jt21+e/VuG6akIYeuAXiAX5h5QV1n/xz5uPOL0PR4l4x60wp26rPXVrrL2HkAq5rEsPuaJk4IptXl0Xk4E1Y1NZSIolghUZq/qHvM31edvTe6vluwMXZSIIe0iPHdwj+cyhjhnyWfHjjNN/koByh9smZD6Yk1ffGBLU9ziyT6FdbZMMyILgenegT3jHmrpPHMz2W2dPwndILl2bqK/pXfGnE/l++GNyLkhhw8PG2pYxrbWLN7CCGKLqL3CUcgUmxCgnNilF/uoGc1A9Mid6SlXJ3YxwR2LSFIZVhB+qTjvq6Tn1T95pqlqsImg20sMgeoV/03tnDxzw7O9LZc5xLejUJcJD6XvouosZQGOv8w7ulCdB5o9nRjmQbG593DQ808vwgWrD3rvzoiqDd9IZ4+EpoxgFufvJ+roboNl+skuU89YKHt3oC27G8QmGJgozrri1iAeg1AjaQvQOm/TfurvVWfvwYu8ZnUOKZqcLMX5DLMlth+LMOwTjIWF8WpIU5fJjgASwzBikS1sbkgNe+t21hXBQNLAnoaM1SqXg0zy+1WBsz6q9X2HlaOZ8mRSAjuRQNVxGTglADCFMkKk39V3Qa74rfQqHvNRttCg5EGayNwC41Pyx09MGjwOBTHFIcEzmc920y8G7rKf/UbVRu7utR16HhRIl+9ToNYL2dKzZ3V9xG7Pdi5FBE/QTIcXpIopNH4AKlVWKIe7mJ5QtRKeRGzlrh6OQt5k21OQsVpRE6eCFCX2OgUqKpg21DqxV3wOOjl8H/HpGzw+eC7901bB2HbO+SSp+WwD6CnSOrLxfU56jk3PfscZCZPhPBsRvU5qIaZbKMTm6Sy+nnYRNI7vbwxyd22dVBKoxM3gxdbZ5F3/9T303f/8OvF4WN3peDZsOZbw8YHNLbo07/PYA7wkbPiA5qPMRgGFhhxY5gaiPY86o9uVdQqdxUpYiUqNqc92y52/JqZFZHTccgVB3nvLmSnqe+nOw2/zvmaLfBKH1avdDYpr7w+THhFp+HLCgt4iRIxHnyRjrk9fNn0A622CFbYNhsW0mrcBbJjwrD76Y7Br3PtGC8PPJzAZUbafDXRU8hT2eg2IbPXYIBNLGTS4vCI3FDvlPvQmaFZu8K2HzCrtp8iKaT+AISkEG4oDUQkrIh0tyHGdSnTuJ4zL+R9n3Ztg6a8/6GyOHbjHdnH6m/UngzTXjPDIA/g/OFx0ug4kFbCs4UipRKqQWpYMfjwr93kg3pOG/W89Dapvq4DT7S5Dc4TpbFfvMAExIk+ruu4A14HTzXU4kmYwC88wqR+EuSLe7yYGxkvvx+2wGHzhwDzri3IjY8psdEYDDz4Q/pcU4ihF4qjYd0Yw1CniNU+HG9R6pImpINakA+kVK8PwDIK8P+FOSV/VPgYJKLU8dyoFVXgvBYDzBYFGNSxdtJ05sEmv3FFbU0cqU1Stzk42Lkys2Hbufpek8B8CBPm4Xv8z5/mHRek9LZrJ30WXJWsuB1GEkKlB1ImpO3DQD4AhicVuFNGkVPVKk5SlSnYHosuBE62a7twAw9SQ6rmLNTCDdyjaFkLoTdJjCcIvUn4TVS9SapeJFVvssR6ktQbEXqSTLGprr9UAWKOLvK3L6r+cGhUwcNndn/XEx1ynf4iy9/60HuHT7Hidl87xpVr3OpFxLLXowvu5zms1HfNBLgzGLrTC8VegAQd71onEUKOTCCVRCT4x+m72R0c64bNult5TchMR/L5au1Egqko3WvdYOyj7+Kg3JPPZA0b/9SXwwlRasmKklstmgQgK9tFXWsBJkZaAERlvZPHMPVH0ccw/HppLHhjLeYzaqHJ1h1DCo+nsv9YPKXK+Rgont63YYun+Tb/i6e4fyS+opqTVS+C522KyXIt77GCg3hKlWniIFLctWGLFH/alHY8fVl5nnDxm9CQlU07v6uSdXksB/GUukjAAUr5rCgdsSnFeEodQ40eT7EWwxhP8zVzgniTnxNQuxM3ZLYWZezepAoS/XZ/8I7LuZLahYMpwSrWKUG6BvIEzshsVQjIDUBmQ2jgEaEeoYFHkNkQGngEmQ2hgUeQ2RAaeASZDaGBR5DZqBkajbEGoyKyiVHV8zhgrMk5c7KlAZ1cMh1JhKgi4WTqnj/NJ2ZMPqHKFnLgk0QmnyzZe6/X1Iefg3L37srdNuQ++ZxfuUhRgkRGr43CFNhcfPiJ8I4iFbr4CXKVRC0uBOW52TRsqbqLiEfRJtpZRkUr5DJZFzhiwYuFRz5fd6JEwl19fr65m1U+Ik15ZujLqXaMTGqLbkqJAgqAE1/r5CdPGiSDXC1YRQcK/4ilKvzdQYYBdzkKUjIoLiHKHNEWpRsJeVVrggDaRsBLmSqoGCZSxEoTQiUxpAHQUn25C6x3WvR6BfX1rvLEolfJUbhGx0bCp9Y1T1phIEYq4LlBlVT9VObEU6E6lEI0PChBDGW3CHjLVIAX4dZLkUtYri7DSzKpJwSwiqpUJBNALagiA5FKIRHFa37HhIk19+BNdajJD8tUFVCOluqo7Z+DcblVTbZx2VOzVKcwecyp8qqmuzzqzkrsd9IQ+5WcDZOVeYYbJhG6ucQwidDNJYZJhG4uMUwidHOJXCimY/Wo+1McBfsnj/y+/mi9iCK50NGJyYev757oM7n3+f5Wo5/coQ2uMOqj18coYrwcDK4qJk+aaLl2quiwwcq1N7VlK9f+gy4lw3G59t+HLPmQ3ibcP+2YeePfB/WKMYFy7Z62bMVvnWxNoOb0pk2bDFCuPeicQ9sXvdIjVhx8uCaqzVJKxVEjlWu3Z/VOVVPwjkHKtf8SealAuT3Oezkvfuau4RnLTKJcuzmrc34YR2vGhMq1n404fyX3TB+fPTGPy3cZcoJcl9bY5drf1WJz3lMTEgoyern2Q5WyHW29lvnMOLBB8tdlC3K1KsOXa7/L6rk/je45eFOplWtvI/lUc42Hfeiu+WsndozcStaGMFa5diyHYCzX/kOzgZjElKf+l8q1U8tiGLlc+whbtnLtg2wNU669+sew1UfSwoIOfAyId15Xbgjn5dqp4mYclCAfZstWglxmW1rl2q0n5tRaMGVJ+LrOrZsnOwzey3m5dmqM4ACrQaxY9TRsHmrscu3DmMLY/0T4SyTCT60mZDAR/ou2bCL8OfTYyYEI/58dfbzSHFv7rx5rnyhZn06WJ9fvtDnHMRJqlp+3ZdMsP06PkaUhwr/29dms69ebBK71eN7GY62wjdFF+HNZUckxzqwcOXfQ7eAPdyL8MZWvdHp3sGnY5AbL9jXa6UAuXW9MEf4MVtctM47rDC7C33He0J5f6tTw2zx8yosula5SdlUMLsKPRRlGFXUQZQwmwp9z6uoZUQdBSE4d1+8XLzQi76wZR4Q/lxWcHFsDivC3PfHv4YN/pvlt/ryiT+UsL/I0zXgi/BmsCIE+jedtw5nyNqFP4yb/drjis+GOQ9blFa+ak3UEsEN8iXIZGNHpOZsFA84tCrdIpIX341oYAHGFPCk2DuRwsMq1PEYnLQdqhUXGp6WrHhQxasvtayjktbED+IoEcNGFgm8emN5b2el7sKpG4WOBqzgWyFdfpuzjmJ7zWrDiqJVnzf6JZInrEtXuoqRQ1MCob7F5JyGvFUSvngBVjxhu1trpVghb3X3FkliFBJ1fOmUu4fmMqRo66/pm223HYviUE1LYjYgTUurrnMv+gvdvwPr+dnbGTpY0LVOHRAk+slQulkazaNtEtjBbnHxxp9/Oy1UfqLIvtCK3VeID6G1VYykNZ1ixOqOccZxBK46ty46FR0iCXAWGL1E0XDt18eoApqxgZhHvxm/aITpOrhC78Zt1UA5VqLBf0NnqjeiLz+zCIwKXPtkbPCev+TryuAa/IEqVLEPUvyw0lYazvtmyOeuN0acZBK9Gp2y1ZuFCd0KSYpCSpQdNnK7KCipYFLy38Z2Rqz5VPajPVFlPd6R44YEcHvW8SNOFairc5GqnW5aKR3KWbCuz1b2MkydkgrVrzpwMetFxkVGnvRCAugQA1xEAwNCiUyZKDGXMIhNOzQKPV2ixyXt/hX7DZo1THaAMZYY97AsBKMsGQPf3mkRzxH+Mj0MtzG0wPs5eOzY+ziR6ZskxH2fNtsj6X6c+CZ86Pm3H+hYpmSbAx9ltx7a7udk4IzSZVJCWlmYAPs719NfbqjXJ8p1qV6bZj0qpK0yCj7OG1TvppuAdg/Bx2tWbdebDFX7Enr1/nm7zpfNFk+DjzGZ1ziRTcA7PmHycuLirGW0C1obP3x48Pb9D+HmT4uOMZHVeotGniSbEx1m806P1GtcP/ptjjiwb9q2Fk5H5ODGsnutrdM+VKh9nzfweTU9X44ct3LP7RNvf1lw1CT4OlkMw8nFAIMTz1OT/C3ycB0Ln4JGPFcKlK3Oz239cPMvIfJyvdmx8nIfMi6Wc8nG+pU48XV0RFJZxccupN7XOCjjn41Dn5hxwTD7bsXFMXtIXSjni43yoqfwYaLYifGfXxU3LN1qezDkfhxojOMDqIStWNwwbc43NxxnJFMaGHpY2kYZvFOw5FCH7+2GfV+Sdks5J8OxkgEKUGEc/YarD9kVDP6kyEZ4e0+zmJLurT5nyRVAzLxZ+A7pkZNS7pclRgWF7vOpO3Nx7rDPj89F3cooaae2vQhQIYRFFj2IhWiX13JOWrVLzaQg+zTF42s9GAP9Rzn92dxZuOVrzZOUoiQyWlBEHgbg+gvg4zK1qV45icqVNQapftbYXBKtbPDi89dRwP4oKBtqBVdXRHeEzXkW1iXTICh8MaIevuFLyoB6SL4GSh7bZQRkGL/FBRlaRKJGb54OjPpoJ9Z+Tt6+r7mHmu7uv7ZKMxLD1xZ6+rFj6yGt9YpN6eo+jE5sl7DdsHulTneqRMUweWZWWmvQi+HPAwqE2yiUz3PqR10T9IXlGRc/IGKeX6hv4SjDqq+tdJilhyovVaouTy8RQjhFSAmOwv8PSYZUoVqlVDkI9Ilk+VB49RCLW3IR6dPpyrvq6trvVMAhBMMuiSH1QVH1tdYT8EoQIzuMQ8kvwH1V+KXzynY5RJ597T8rfmWLxJuIKVX5pYo/V424k9g1Mz1u1+HH6rI6EnTiMWmJ5JuoXI+SZmDxtCdUDcDcivVXxefvUW1me4QfjXg+/MqRqgT7e4n43zEXIOwL9ugyV8qSALrSnulEKT1rC+o4DlOAdEmILA0bh71ioGeXVtssYhEoUk6+q+Rf2NpAQqZIU6MS11eWGLc+1TwnZcMWuViXJ64esLjMXqD8JoXWMG0rDadmsTltrWKcRIdgsVKAOqPCWcZp+j/mG6KNMyZ6jH176WpqglCgw1h34ClLARPpqZYTEvfOYJSEZ8S/MBy+9M5DqK/OwJJVokEwjYMGjbHbBb/WiD1dexWp9lXC4YnPqYlanzqlO0/piLaCAN3aJWp8FCR5VJoW1oZvBSEcv04Fd5ZxR6oHHpTwfRKV7L0+sieND+limIb3zg7sR5rLzASv3HSo7bnf9KWSubFScNEbFh3VlycM6HK+YalrbR8TEwKmISCbDy69KYeE8KN7tgQSYWnCQ6REQ+ZK2dHvQMjJhAfCuvqhieG5C3lS9y9NXxqrvgr6phA+MfFFfq2ovl955Fjx71oGh1X7/Gkkt8IJ8xWJTQmrRdX2J9wCr9RCrdB8U9wNM8JdW0401pvagHGsVSFxsXN4/H93DKmR/7Bpx417ff9KWlGO0A0bf/gTePI31zUErMYHlZKwF6rDHZgl1htikp1rJ9qZ7X5knmB84999drcL6ktslvNtQ8I9hhV9pHPhpDDF9C3WrewRkO4M3Qev9UCruljBS6Lua746HgjxvxAAT6Y51CHyAGcc0wOis5+Oi8V7p6/n0cOjaJPnoPp/V/4zrXPNdp9Aiej5Xvl+9+c1lqDBX7FppV1DFx0X0fMbmXF24YmPP4LmqqtNfNn09tIieT3QT3oCnP2/5rLhyRbpzQN8/iuj5zMtu4jw38VLworOBVY7cb/SmiJ4PovIvoW2IqPxLFOpFVP61wE13j9duatV9Vuj4L5v+sTvz6BgwVcBNFqPKrf4ofRGWtX6gNGuPDKJRETfdb3PErv0vN7xTq6gCo4Y8bQFMlrjpjyHPl9/qXiBIHRrc7+A1h/PAVAk33d42/4zbygvBmwJ+5TW/eeUuMFXGTdmj/l3oHSH1He/WPP/f+YHJwFQFNwVGthJ7nVcKDomfZc241jETmKxw0yhPC9nwu7MDc9t/f5CeI00DJmvc1GqH+I+/320OTbmXsPjeify6wFQVN814c87hqaR86KrT+bcKBl2vDEzVcNPZDrsufsutGZ7evMXFhFcDfwWm6gS8TmPLrD1xKfhQ/sKGH3Y+OQ5MNXBT+Vf3HrXIGiLYVev6ts9Xm/UGppo8RhkoG9w0bcOjV9u6zAja2u9Y/+viugOBqRZu8k+7MrjTvflBU1xWjrJf3O40MNnipkmpyuPr73X0mXYpcKDi2Mn9wGSHmzxmbIsJXzXYb7172c39+jhfBabauEm4fde5D7KnoVPrt60kmN4dKkTZ46Yu1c02nr91STA33zX/RstGz4CpDm6q4dDaSyU/7bvSc3bNPd+fwrZRFzd9XTG645v+331T9zzh7zbLWQNMDripTY60yz3XkX4zxWNrLmxtkwdM9XBTpbKuwq1VRvpPmZlwI29xdfhdfNz0xaFt/rw0J//MOZUCv+6+EEkTqqrPYxCqqrjS6VyP7p7eqweo5iw8mCvnQKgqhSlE1YzZt3XJidPCZZsLRubXGU0WjTcXjkiUycWI0xdMCXAj/A4+cV4WK1OnjAcJMQhCeAVALY9bUAMU8tHos2rcoK1uuLOQ521/EsZXxM6hN0iPG9vrVkCz8DSq+kGQ71bmXYByUQ8PwYY3XYd2XjqlHIeHUTneIIQrex0hQGLUvHOvq5D3q71OOXGLLhLQNDDek1gCSxzJlVLs+Al4PqkMmzoR7YQvUsAT1/J4aTS6gp3t7qMz1hdETD4e8WDwMhG5DGkFzffQ6eOFJs5L0zhjLYYFLr69SWRy9KOOOmZy7nhHExe6SxUnUvHjRUMkfJCAaEpYM/PM2zyIf1N12aewzS/P5C4x45OL2VlE4R+LYBoSFq69B15K3dj9UN6b5oE1dhrbXEfg6hOHogjCn4QKJBKsWWumdar2UhA+r8yjyTv9mpBPSJboCBYHYDVmBQs0dXz8Gc80/vxPuaFEyg3UDN1gyg3z7dmUG5S6jZVaKjfYf0j5MdA9X5C7Pr/3zCMWLhwOltQIxIFyQ5o920H3qboNliVVbuA1GLVzwdjb3muPNJmQNWDNH0ZXbhjDiorSOGOiFixTwyk3WP/T+8Px6x8iNmcvdOd97Ere8jemcoOU1XUDTDWd4Vi5oVb/bHfPxGyfxXfMrzbvTznea3jlBizKMB69n4rIUkpLueFCxuGctNhWEdk/H4VcX88n6+oYR7lhDCs4SnsDKjckeHzxf5h6NGJF273fak4s89FElBukrAgN0ORtE5jyttNLRaE/2tQKmJDhYP6swahD5Gw0FORo/Ci/UO0XDnw1xXBhNQEiEwYzxBjwK8i7kvkAW4VKrVEAgi3eXmHuhaduY7RKnKjrl+jnpmfRhEWHsrhTHfGyuLRUyQt4INZRt2UF7AGKYIB8u39sYlul7u8YsarL4u1TvpsNpOwmwbsRBxSwy8VlStT4x0HN28mOOPuK1gitmwh5oxx14h3bYgAR7cJFLFXASs7yBPRgO/3DrlcPv5/w3lFdWqPxjgCyDk8FP+JmercsNBUHWK7ztbk3B/b1y7n/y7TWp4/lcQDYUFbAQIsyShKlHjPg3zTnMf3Q5bAsWHxpifmSJapavXy4ve7ptoEbJ3Vr8Wb34+xqmJAJcIZwRKJCoqE9Y0mtj2+US09X/RJgimtPb0k5c3/IzbDcM+4ubkMq+3Lg2n6sro0ykmtR+fHcTjqlWpVCi8RzpDMX+r0bbvGiTcBy0eYHb8P3+FI3/BCHqtRXOV+7c8djUg6KVLLKA+ti+MA4kWlg9L1S6/awVju8s/v0t53Z/SB51boGJL+q4NInPMksgdx6iQ4V4z0F8ngAuZqCi32MuPBjsMlhYaF4SCrVakSkbtsV/8A0dyD/SttsBDT+Z3UA6E98EQXkI0Hjv1VHX36KT2gRUOByAyyDBLMNeQLfhSh+DtBTCyDB/6ljmhKuRsuHSxjUS2rVzf75VfVMOEN+9cv9WR/Ieyflu2OkA3qMwa8XF2PqBty2Grxli2B9wouX4sZzVugZY1IAzE8gzGa+iJLp01wxmPVdEnYq4n7N6la0PEEpiU7CmgfGiUJi2fR93pWZL3cGbKvCq9f7Ystr5BMZhZ9Ln/6SjJxTKd1w2PqiYDvljsGGh4RJTCEhv0qDd01bysOmvH0V4vHHOCHp3Sp3kWAcRn54kkyGiAVMCbM7cR8kwmJtVpowTCSTitWNfLhUFceXg2mKQvtIQN2lZ3lOmhfIZm2P7TkLedshupaozbe5AN1levd9myCMhwdXXSVKjIiNIYZuhKLIDoKMuv4LrkxJClgyuy45fcY+iJ4+qy8X152prAR9j6IB5HIgcmtQKQOs/JpRhzF91hI5ew1yClJTg00LCd+7mWtz6zbaErh3/uvYGj/L9yIfc8cbCHpLh2zluhdDtJaxojWvjlFY7BZdkxMlRXFoUISz4xECUlqJzAP+jdIjIHAATHJjJQoKJQ7+6Bu4bbABEjoWfASYVCerXY30MnVg0qeT6OnXSA+8F7xG0ea8PbFeoNNCmG04hi3MFdT8Xbzpi9GynHkVprd+5+mbZn3nrx+fal6gbEzAt0JsTGCXSwOKZaxQzNMMVJOZBiqTqflHjZbclD8uhZJ/yjpsJf+GaCCfYvKQU7lx3EAe85t9D+mMA96pHT89fmIu/MQB5HfrskF+rS4B+VTOWJlWBOQGYGUiSJQEKxNBoiRYmQgSJcHKRJAoCVYmgkRJsDIRJEqClYkgURKszKkHQxtYTXfzn7fwr2aRX/auoFHeYONFtj4q/ZIDyts0Jv87hhx3v72ton+mmXjQ1afWZP9XVy/2C2RyJUwXsQ0celJenqG3OfpLYbnjOFgfWP0B2JQSzjNxGoJ22/tUymmxj0gDB/VH2mblYKr4HO4PXEeeGAEz8nzdtvnt1bttmJKGHLoG4AF+YeYFHQ/uapM4d174rBeuHTwntTujz15b6S5j5wGsntrjw+5rmjghmFbfoG/4s2FVU0OJKIoVEqX0Yy7TD+R+CNtVdmHz2tcm5HNIixjfLfzDqYwR/lny6YHTfJOPcoBSPitKB+zpiw9seZpbJNGvsM6GYUZ0OTjVI7hnzFsl/1ZbZbdo68DQfS7Kq+dy2qqMuJ/Ld8MbEXJDDh6evqvjfm5jze4hhCi6iN4nHIFIsQkJzuZ3c/LCP/8SkFvObfHVYRO8TGDXEoL0JytI+Tru6zr5SdVvrlmqKmwy2MYic4D6nO38myyxIDAj67l3sP8tCheP+Fz6LqLGUhroHGFFZ49mT3c608D4vHt4qJnnF8GCtWf9V0cE9aYvxNNHQjMGcOuT93M1VLfhcp0k96kHLLTdG9CW/Q0CU1uYwp/1RSxAvQagNqQvQOm/TZt2Y8/TJ+XXhk/80Suq6YjDe8iLndh+LMOwTjIWF8WpIU5fJjgAqzUEKxLVxuaC1NwDvebEBFYVDCwJ6GnMUD1LehxaKz0gcFLTt6OmnB9JFnOvIAT3ooEqYjJwSgBhasgKU23ESrt+W2jUvWajbaHBSIO1EbiFxqfljh4YNHgcmsEUhwTOZz3bTLwbusp/9RtVG7u61HXoeFEiX71Og1gvZ0rNndX3Ebs92LkUET9BMhxekiik0fgAqVVYoh7uYnlC1Ep5EbOWuHo5C3m96p+EitOInDwRoN6mvk6Bqgq2DaVe3AWPg3zL4LJzTs78d1vQlB2Oe97FZTcmp0jYB9BTJPXl4voc9Zybnn0OMpN7QHg2o/ocVMMMq68Tm6Sy+nnYRNK3DingZzW09N287dKxstNOPiDv/qnvp+/+4deLw+fxyWaukdWne+8fleVn8U9zfddNID4CVnxA8zEGw8ACI24MUwPRnkf90a2KWuWuIkWsRMXmtAO9y0078dvWgMyIpTlDW3wPITtNfT/dafh1ztdsgVc8Wb3iZFJeeX2Y8IpOw5cVFvASJWI8+KJrLjzN5m3rsNp3du7pWS1rRjiQHROG3U93DH6da8d4eeDhBC4z0uariZ5CXmB93SZk9hoMsImFTFocHitGCQ+0Tv81aNbL3o6jCxaJKZJC6g9ASArhhtJApA0rIo3rE+P6TKZxPWdeyPs+7doGTXn/Q2Vx7MY7so/V36g9Gaa9ZoZBHsD5w+Ok0XEgrYRnC0VKJVSD1LBi8OFfu8kH9Zw26nnpbVJ9XQeeqHl9nCdKY794gQnIF76+O+B18FRDLZ6ECfzCI0zqJ0G+eIXNyqip71199sfHN6svHUge2syZEhuNwcCDP6TPlYMYeqE4GtaNMQx1iljtw/EWpS5pQjqoBflASvX6ACyjAP9fmFPyR4WPQSJKHc+NWlEFzmsxwGxRgEEdawAY3plnmfzGFbU1caQ2Sd3m4GDn6jqfbefqogbzVCbMw/f4nz/NOy5I6W3XTvosuCpZcTuMJIRKD6RMSNuHgXwADE8qcKeMIqeqVZykKlOwPRZdCJxs13bhBh6khlTNWaiFG7hHUdERoTdJjCcIvUn4TVS9SapeJFVvssR6ktQbEXqSTLGprr9UAWKOLvK3Xaceyb39+1HBkrh3+4//srkmWf7Wh947fIoVt3utdBhrFjY4YsU/5j8iTjw6qe+aCXCnA3SnF4q9AAk6NRxPIoQcmUAqiUjw7dDfJYPmhQWmVTjTxc2h9cYSiARTUUrudT+1UtV1QYeHfnHrW1OiL4cTolSRFSWeI00CkJXtoq61ABMjLQCist7JY5j6o+hjGH69NBa8sRbzGbXQZOuOIYXH09n/sXhKlfMxUDzdVZ8tnq6s/794ivtn5t5NIU2b/+O7eo61mfKvBzc4iKdUmSYOIsWO+myRIqt+acfTUXP7dnwz3T10dcCD3LHr9jtxEE+piwQcoLSSFaUF9UsxnlLHUKPHU6zFMMbTlZoJ/hyTnxNQuxM3ZLYWZezepAoS/XZ/8I7LuZKqr1gEnBKo6rNNCWQayOdyRmarQkBuADIbQgOPCPUIDTyCzIbQwCPIbAgNPILMhtDAI8hsCA08gsxGzdBojDUYFdF7uBT1PA4Ya2mcOdnSgE4umY4kQlSRcDJ1z5/mEzMmn1BlCznwyTwmnyzZe6/X1Iefg3L37srdNuQ++ZxfuUhRgkRGr43CFNhcfPiJ8I4iFbr4CXKVRC0uBOW52TRsqbqLiEfRJtpZRkUr5DJZFzhiwYuFRz5fd6JEwnaedqdqT6vvPdcxjvekdhKj7rJFN6VEAQXAia918pMnDZJBrhasogOFf8RSFf7uIMOAuxwFKRkUlxBljmiFbBsJeQ/qgQDaRsBLmSqoGCZSxEoTQiUxpAHQUn25C6x3WvR6BfX1rvLEolfJUbiKTyNh5YJ6J60wECMV8NygSqp+KnPiqVAdSiEaHpQghrJbBLxlKsCLcOulyCUsV5fhJZnUEwJYRVUqkgmgFlSRgUilkIjiNb9jwsSae/CmOt/kh2WqCihHS3XU9s/BuGzJulT3i2ap7jeTx5wqr2q6y6NlHNgw/6Ih9i/gbJiszDPcMInQzSWGSYRuLjFMInRziWESoZtL5EK5Z73yf9uQL9z256SR13idnYrkQkv/2rnY52nroLQqCc3Xh4wZSxtcYdRHNiSqGC8Hg+tCJk+aaLl2quiwwcq1l2vAVq79El1KhuNy7Y96W5ctmzImLD3ZM3XBnv4dTaBc+y8N2IrffjGOYAa55vTatWsNUK59gLtTVMyMM8IlUyf3GFZXuMgkyrW/cmTzziNT8I5ByrVf+r3OxiWqGd7Tf8SYdXlr8cgkyrXfZHXOJVNwDs+Y5drXWtyW7d+T671Dcv3oXZm1lUmVaz/J6ryDJiQUZPRy7TY3evPLDb0jWHD3lzNHgifYG7lc+w5Wz2UZ3XPwplIr186X9LJufNDdf0n7RLPMKg8umUS5diyHYCzXfkmzgbiIKU/9L5Vrp5bFMHK59tAGbOXaWzYwTLl2ud+FvjOW/uk30zEm5J8Kmbs5L9dOFTfjoAR5cAO2EuTeDUqrXPvNqs3Lrh6ww297m/Qyri0kU/TvwhSsqDGCA6xasmLl1uD/q3Lt6Uxh7H8i/CUS4adWEzKYCP+6Bmwi/JPosZMDEf52/HGNjvLXCxYcuf9jt1nnOxyeNuc4RkLN8jUN2DTL0+kxsjRE+P8+fqPt4JzvEZnlvicdO9Y/yOgi/LNZUZlk2GjIOnfQ7eAPdyL8wWfyb4/yPud9eIGFvUf9r2dNRoR/JKvrEo3jOoOL8Ndut1yWe/BD0PRm/Q4OvXb1I2Wn09Ai/FiUYVRRB1HGYCL8I2Sr//ryJC9izb/RFcdHRE8zARH+2azgTGpgQBH+W559Kuz89Wfw0ovlV309kkye+hhPhH8kK0KgT+N522KmvE3o07jJvx2u+Gy445B1ecWr5mQdAewQX6JcBkZ0es5mwYBzi8ItEmnh/bgWBkBcIU+KjQM5HKxyLY/RScuBWmGR8WnpqgdFjNpy+xoKeZUbAnxFArjoQsE3D0zvHzBPMbU8WFWj8LHAVRwLNFmo/4JPl5rVCNl47HbXUWcsKIXOSlK7i5JCUQOjvsXmnYQ8S4hePQGqHjHcrG2oWyFsdfcVS2IVEnR+KR7jofj+rb7v7uXHnidtyU2gnJDCbkSckFJf51z2F7z/pwZs7/+P0ZMlTcvUIVGCjyyVi6XRLNo2Y+s6btzyB89/enSezYquYxqS2yrxAfS2qrGUhjMesDrjL9NIf3i67Fh4hCTIVWD4EkXDtVMXrw5gygpmFvFu/KYdouPkCrEbv1kH5VCFCvsFna1O+DSWtyZmYcjqIen+v60esJI8rsEviFIlyxD1LwtNpeGsC6zOOmESPQd+lE7Zas3Che6EJMUgJUsPsp89d9pom1tB+xcOXT6/xuTh+kyV9XRHihceyOFRz4s0Xaimwk0/dMxS8UjOkm3tUkYmNnawDUhZuT/Ar5n1aaNOeyEAbxrgAFxHAABDi06ZKDGUMYtMnHh1Lz1VbBY4788G9/vPuZdMGcoMe9gXAnCVDYDupzSJ5pL/GB+HWpjbYHycWQ3Z+Dg9G5Y2H+fmy67Cob1/hM6XbO4X189ZYQJ8nBkN2XY3UxqaAKlgxowZBuDjVJy1f5pv+xu+K6c4J92qJzpnEnycYazekZmCdwzCxzk0WBjf/0H3oOkD3gvqf1TGmwQfZxCrc3qagnN4xuTjrIiLcsh0TAxNnTXjrKuVwyeT4uOEszrPzzjOM00+TsEf671G+cz23TbDJ2Ho73ZNjMzHacvqOS+je65U+Tj/fjoU4Nqolc/8aq2TZ4ivbDUJPg6WQzDycUAgxPPUpf8X+DiVyroKt1YZ6T9lZsKNvMXVjc3HOd+QjY+zl57SlgofZ8K4I3GfXo0S7J/n3XSSlfNbzvk41Lk5BxyTsw3ZOCZH6QulHPFxqu56Kzf7VeK7ZP35tlbtosZzzsehxggOsNrLitUWw8ZcY/NxljGFsaGHpU2k4RsFew5FyP5+2OcVeaekcxI8OxmgECXG0U+Y6rB90dBPqkyEp8c0uznJ7upTpnwR1MyLhd+AbHlfHNrmz0tz8s+cUynw6+4LkYzPR9/JKWqktb8KUSCERRQ9ioVoldRzT1q2Ss2nIfg0v8HTfjYC+I9y/rOXs/DyfP7JylESGXCYRBwE4voI4uMwt6pduZzJlTYFqX7V2l4QrG7x4PDWU8P9KCoYaAdWVUd3hM94FdUm0iErfDCgHb7iSsmDeki+BEoe2mYHZRi8xAcZ2Z36eIncPB8c9RVMqP+cvH1ddQ8z3919bZdkJIatL/b0ZcXSR17rE5vU03scndgsYb9h84inA9UjK5k8siotNelF8OeAhUNtlEtmuPUjr4n6Q/KMip6RMU4v1TfwlWDUV9e7TFLClBer1RYnl4mhHCOkBMZgf4elwypRrFKrHIR6RLJ8qDx6iESsuQn16PTlXPV1bXerQRBaBMEsiyL1QVH14Q4I+SUIEZzHIeSX4D+q/FL45Dsdo04+956UvzPF4k3EFar80sQeq8fdSOwbmJ63avHj9FkdCTtxGLXE8kzUL0bIMzF52hKqB+BuRIsPfn020vn1VuGCd3nnvnbbv0cfb3G/G+Yi5C2Afl2GSnlSQBea6WCUwpOWsL7jACV4h4TYwoBR+DsWakZ5te0yBqESxeSrav6FvQ0kRKokBTpxPdVYuHTNg6phOW//lA1pnfUPq8vMBepPQmgd44bScNp4VqcNN6zTiBBsFipQB1R4yzhNv8d8Q/RRpmTP0Q8vfS1NUEoUGOsOfAUpYCJ9NfzNl5cTMz+Gz/y1YUbOsrE8qq/Mw5JUokEyjYAFj7LZBb/Viz5ceRWr9VXC4YrNqfGsTo12oGl9sRZQwBu7RK3PguZMU2RSWBu6GYx09DId2FXOGaUeeFzK80FUuvfyxJo4PqSvYhrSOz+4G2EuOx+wct+hsuN21yefB6kYFSeNUfFhXVnysA7HK6aa1vYRMTFwKiKSyfDyq1JYOA+Kd3sgAaYWHGR6BES+pC3dHrSMUbDiZFdfVDE8NyGvT119eWSVseq7oG8q4QMjXzTE68DijGWHwyd3zm04udskstqQGcMrFpsSUouu60u8B1glQ6zSfVDcDzDBl9fVjTWm9qAcaxVIXHK8mtxzdTjrO6X65hYbC75a0ZaUY7QDRt/+BN5cwvrmoJWYwHIy1gJ12GOzhDpDbNJTebv6j6g+TRI4rzl/2N2d7U+Q2yW821Dwd2aFP8A48NMYYvoW6lb3CMh2Bm+C9Ai14m4JI4W+q/nueCjI80YMMJHuWIfAB5jVTAOMzno+Lhrvlb6ejyB1R29vlx/Be5wCx/c4X15ZRM/H/aUTLzl1Q/jaC1a3VAttsoro+bRs1H5s/OrD3jsu2j/J2+Bcroiez+mwUTOzHlcNnvf81RrR7shbRfR81p1b88R+7NyQDbuaTnxQ/feWRfR8EJV/CW1DROVfolAvovKvBW5qtqhG0KYdPwUz6v484n0/ZR0wVcBNi8z9k1r7SoNm+/3W4Myn8/OBqSJuqjh7fXjkAJ+wRZMOPIgcN8MbmCxxU8GI8JVJn5aG7bFK79f+1UeovlgJN83NXHN4VERlv0OzZiQO6t0sCJgq46a2v1zzr/rxRcj0cucuZDQbeBKYqhAfuP7BxWkJN8I3rq/Z+pW4VQVgssJNcW69urkrmgYvvlr2XXyfqSOByRo3uSZWrDmAfyggW/jDYuzdhGnAVBU3KZp6R/LcLwccKnsuYKzvvVRgqoabWn0fP96vvDBkwspQ768TWi4Cpuq46elGWWVxYp+wVdM/nzP7p/t7YKqBm2KOPzXfP+Sr36TEO++v90v7G5hq8hhloGxw0x99Gv+o9OY375x1a6IXbni0A5hq4aY3z48fC6k4LmTRIN9lVk3nQyFFW9w0evesuNDKnQO2HU0Q92grtgAmO9y007bcY6c7SWGLsq/WGXtx0RFgqo2bLMfe7Dpk8bWQbc6N9jf3n64AJnvcZPPoqWt+2quI+cqKVbt4W88Fpjq4aWpvi9DJyZ2EC1KHvkkY+8UMmOriJsco99P7n43wXdnv4975tq2hyQE39RTM7jXa5a+wnSP51ta5touBqR5uCnRV/XZ/RG3f34Zcap5dPfkpMPGJTrTv8PE/MkaHZbe64hvf1jafJlRVn8cgVBX3Rn6gRe2zESskM5w2T21wGhE2dBWqWsMUomrG7Nu65MRp4bLNBSPz64xeRZ66CkckyuRixOkLpgS4EX4Hnzgvi5WpU8aDhBgEIbwCoJbHLagBCvlo9Fk1btBWNxyWsGp0EsZXxM6hN0iP7RrpVkCz8DSq+kHQxeor3Z9+/ddI/2Xjf/3kefoBWYpev8OoHG8QwpU9dwiQGDXv3Osq5DVopFNO3KKLBDQNjPcklsASR3KlFDt+Ap5PKsOmTkQ74YsU8MS1PF4ajUSx/9PXm6eE8YOWNlz+tkNU4mMyfVzzPXT6eKGJ89I0zliLYYHLqpFJZHL0o446ZnLueEcTF7pLFSdS8eNFQyR8kIBoSlgz88wr/rHr6AL/84L0uDdb3/7qU4vCNMQ/FsE0JCxcew+8lLqx+6G8N80Da+w0trmOwNUnDkURhD8JFUgkWMvCaw8++GqZ34LlFR6e6rSDrINZoiNYHIBlxwoWaOr4+LOWafz5n3JDiZQbqBm6wZQbJjRiU24YpNtYqaVyg63FxZW/n4gPX7lsW/13K/KaczhYUiMQB8oNKY3YDroP022wLKlywwrzyxsmn7IR5GY3ulfDrUJLoys3yFhRGWScMVELlqnhlBsuhFQKavktIXhD9T0payfP7GMyyg09WV0XbqrpDMfKDRXHrO99xmJBxKqfx78uv+tBrhFneOUGLMowHr0fhshSSku5oaX9/JSXP74JFy0Qmf+TNf5fE1BukLGCM6iRAZUblvasUjB2ZeOA5bYZBxp02fjCRJQberIiFK7J29Yx5W2nl4pCf7SpFTAhw8H8WYNRh8jZaCjI0fhRfqHaLxz4aorhwmoCRCYMZogx4FeQdyXzAbYKlVqjAARbvL3C3AtP3cZolThR1y/Rz03PogmLDmVxh7njZXFpqZIX8EB3d92WFbAHKIIBmhT/245bdyXjAnYutcttPzjuDWU3Cd6NOKCAXS42U6LEPw5q3qrccfYVrRFaNxHyBrvrxDu2xQAi2oWLWKoAzRfY0YPtsah9WY1O9wxdk9RnWtaoxz/J3dKPuJneLQtNxQH25OS9hvUT08JnPOY/39d5V2MOABvIChhoUUZJotRjBvyb5jymH7oclgWLLy0xX7JE1Ukv3l+0nhwQdrBmt9cZa7b3qYYJmQBnCEckKiQa2jOW1Pr4Rrn0dNUvAaa4dpAiueGPuR8CdzyfbndXYRPKgWtDWV3rayTXovLjuZ10SrUqhRaJ52jJsjUW1aZ7z/feNXnZ6L9WfNxH3fBDHKpSX+V87c4dj0k5KFLJKg+si+ED43qmgdH3Sq3bw1rt8M7u0992ZveDZKJDDUh+VcGlT3iSWQK59RIdKsZ7CuTxAHI1BRf7GHHhx2CTw8JC8ZBUqtWISN22K/6Bae5A/pW22Qho/H85A9Cf+CIKyEeCxp/vrC8/xSe0CChwuQGWQYLZhjyB70IUPwfoqQWQ4P/UMU0JV6PlwyUM6iWDNnkdrT5pn2/O5COLIn6vRy5LXL47Rjqgxxj8enExZkzoXydTz3kHzhi2JaQZ784+PWNMCoD5GoTZzBdRMn2aKwazvkvCTkXcr1ndipYnKCXRSVjzwDhRSCz33Vzzp++4L96zvC8+v7x5Ym3yiYzCz6VPf0lGzqmUbjhsfVGwnXLHYMNDQgZTSMiv0uBd05bysClvX4V4/DFOSHq3yl0kGIeRH54kkyFiAVPC7E7cB4mwWJuVJgwTyaRidSMfLlXF8eVgmqLQPhJQd+lZnpPmBbJZ22N7zkLeaoiuJWrzbS5Ad6befd8mCOPhwVVXiRIjYmOIIQFwGvdh2lnhIP/l/0yzmBY3gELGwj6Inj6rLxfXnamsBH2PogHkVkLk1qBSBqzyqzNj+qwlcvYa5BSkpgabFrqQi/PIheF+Q4PWP6899at86QDyMXe8gaC3dMhWrnsxRGsmK1rjnY3CYrfompwoKYpDgyKcHY8QkNJKZB7wb5QeAYEDYJIbK1FQKHHwR9/AbYMNkNCx4CPApDpZ7Wqkl6kDkz6dRE+/RnrgveA1ijbn7Yn1Ap0WwmzDMWxhrqDm7+JNX4yEIrZgkkP/S5e8N3o22xr5fdV5ysYEfCvExgR2uTSgmMkKxXjNQJXJNFCZTM0/arTkpvxxKZT8G+TMVvKvtwbyDSYPOZUbxw3k36V/PK3YqLPfhsfyRYH8MXkcQH7ehQ3y310IyLM4Y2VaEZAbgJWJIFESrEwEiZJgZSJIlAQrE0GiJFiZCBIlwcpEkCgJViaCREmwMhf+nl3XWfbFf3crWbZ5Ts5WGuUNNl707gqFfskB5W0jk/8dQ467395W0T/TTDzo6lNrsv+rqxf7BTK5EqaL2AYOPSkvz9DbHP2lsNxxHKwPrP4AbEoJ55k4DUG77X0q5bTYR6SBg/ojbbNyMFW8AfcHriNPjIAZea5u2/z26t02TElDDl0D8AC/MPOCJi6++m22eaog65ebp157Zk7VZ6+tdJex8wBW1xvhw+5rmjghmFafpm/4s2FVU0OJKIoVeivjvpXXtKDv3hNb22dfe3RhIYe0iPHdwj+cyhjhnyWfHjjNN/koByjlsqK0qRF98YEtT3OLJPoV1tkwzIguB6d6BPeMeask+PTtmx1bPIrYP+7vjQ8yav5txP1cvhveiJAbcvDw9Hkd93Mba3YPIUTRRfQ+4QhEik1IcLKdIhv+6rAvNHWaMkMxcZXcBHYtIUjHWUHK1XFf18lPqn5zzVJVYZPBNhaZA1TLF6kV/976l//s1MbHW9Ta15q8i0h8Ln0XUWMpDXRyWNHJ0OzpbmIaGJ93Dw818/wiWLD2rP/qiKDe9IV4+khoxgBuffJ+robqNlyuk+Q+9YCFtnsD2rK/QWByhSn8WV/EAtRrAGp1+gKU/tu0s1qet9yUetN/16VNjy59DhhIXuzE9mMZhnWSsbgoTg1x+jLBAVjOEKxIVBubC1Lzuug1JyawqmBgSUBPY4Zq7NCrE25UvBOwsdrRzum9HdqSI5EQ3IsGqojJwCkBhKk6K0wVECvt+m2hUfeajbaFBiMN1kbgFhqfljt6YNDgcWgzUxwSOJ/1bDPxbugq/9VvVG3s6lLXoeNFiXz1Og1ivZwpNXdW30fs9mDnUkT8BMlweEmikEbjA6RWYYl6uIvlCVEr5UXMWuLq5SzkBbqdhIrTiJw8EaDu4qZToKqCbUOpF3fB4yDf8tqLAdcbHh0RlD2w9YlvFwrGkFMk7APoKZL6cnF9jnrOTc8+B5nJ/hCezag+B9Uw27vpxCaprH4eNpH07E2p+4/NrCPYYp919mdCKFnlCH9d+u4ffr04fIbs+Cq9eMnKP/XGhaSCyuZ8DvBpxooPaD7GYBhYYMSNYWog2vOoP7pVUavcVaSIlajYnPZ5avODzf/uFZAy0OZeVI3bzchOU99Pdxp+nfM1W+AVB1av1DApr7w+THhFp+HLCgt4iRIxHnzRSviBRyr5v3OIWDhk8+GRWUPLkx0Tht1Pdwx+nWvHeHng4QQuM9Lmq4meQl4rN90mZPYaDLCJhUxaHB7Dyl4/O2HeHb/NnRYfqfW1XQ+KpJD6AxCSQrihNBBxYUXEzo0Y17OZxvWceSHv+7RrGzTl/Q+VxbEb78g+Vn+j9mSY9poZBnkA5w+Pk0bHgbQSni0UKZVQDVLDisGHfy1X4SjntFHPS2+T6us68EQ/NsF5ojT2ixeYgDxpou8OeB081VCLJ2ECv/AIk/pJkC/+y2S7acELf4aML/98jV/ZdnXIjY8psdEYDDz4Q/rce4ihF4qjYd0Yw1CniNU+HG9R6pImpINakA+kVK8PwDIK8P+FOSV/VPgYJKLU8dyoFVXgvBYDzBYFGNSxBoDhnXmLyW9cUVsTR2qT1G0ODnauTjZh27k6rMF8KxPm4Xv8z5/mHRek9LZrJ30WXJWsuB1GEkKlB1ImpO3DQD4AhicVuFNGkVPVKk5SlSnYHosuBE62a7twAw9SQ6rmLNTCDdyj+OKG0JskxhOE3iT8JqreJFUvkqo3WWI9SeqNCD1JpthU11+qADFHF/lbH48rBdtHigPG13s499POL0/J8rc+9N7hU6y4XWTjkOuDH5/1yQ1IeVz/UgtPfddMgDsrQ3d6odgLkKDzi/tJhJAjE0glEQl27ycft6Ktc9CqQ6nrZi2qP7oEIsFUlBpm9VNmPjgjXCBuecRp0OiKHKD0xY0NpVduNAlAVraLutYCTIy0AIjKeiePYeqPoo9h+PXSWPDGWsxn1EKTrTuGFB5Pc/5j8ZQq52OgeLrOjS2ezv5fPCX8k/Vh4qoa126HHzxwsp/dcMUpDuIpVaaJg0ixhjVSpLuVdjytG3209cINd/3XS5//E9xrSwsO4il1kYADlGazojSpNOMpdQw1ejzFWgxjPJ2tiafbTH5OQO1O3JDZWpSxe5MqSPTb/cE7LudKahcOpgTRbmxTgj4ayLdzRmarQkBuADIbQgOPCPUIDTyCzIbQwCPIbAgNPILMhtDAI8hsCA08gsxGzdBojDUYFZFNjKqexwFjbQdnTrY0oJNLpiOJEFUknEzd86f5xIzJJ1TZQg58spPJJ0v23us19eHnoNy9u3K3DblPzobLRYoSJDJ6bRSmwObiw0+EdxSp0MVPkKskanEhKM/NpmFL1V1EPIo20c4yKlohl8m6wBELXiw88vm6EyUSVul2IVjs+TYi+1u9Butnt6rKFAktuiklCigATnytk588aZAMcrVgFR0o/COWqvB3BxkG3OUoSMmguIQoc0QrZNtIyLvYGATQNgJeylRBxTCRIlaaECqJIQ2AlurLXWC906LXK6ivd5UnFr1KjsJzwFe8u9D4pBUGYqQCnhtUSdVPZU48FapDKUTDgxLEUHaLgLdMBXgRbr0UuYTl6jK8JJN6QgCrqEpFMgHUgioyEKkUElG85ndMmFhzD95Ud5n8sExVAeVoqY7a/jkYl782ZhuX3zYmxuXdJo85VV7VdJdHX7MS+59oiP17OBsmK/MMN0widHOJYRKhm0sMkwjdXGKYROjmErnQtgPOric3LAzaecHBUvlT4VYkF7p87PpRpzmvQlOHR16NPyw7QhtcYdRHNiSqGC8Hg+teJk+aaLl2quiwwcq1v3dnK9eeR5eS4bhcu5Xt7t9OSF+Erb3854TmGUdNoVz7W3e24rdPjCOYQa45vWzZMgOUa58xf0iF4JT40CVeXf6Y8ufp4SZRrv0Oq3eumIJ3DFKu/ausUVQ1pzXCnYq6DzrYRZJ30o1Vrv0Mq3PyTME5PGOWa59nmZOo2ioKXPL6pvOoT7+TZYmNXa59N6vzNpuQUJDRy7Ufs+mW0qftvND0kCm73A8nZRi5XPsaVs+lG91z8KZSK9c+qra5Y4pjQtg8/8pnk6vNIBc2N1a5diyHYCzXnqcRe9rHlKf+l8q1U8tiGLlcezsPtnLtTh6GKdfOm/hXuw1nbgTs6b/oZh3Z9K2cl2uniptxUIK8jQdbCXJPj9Iq1/555agc5c4aEVvHFUyrc3NAJc7LtVNjBAdYObFiZe/x/1W59lymMPY/Ef4SifBTqwkZTIR/vgebCL+SHjs5EOHvMaOu6uXkX/03bxh8+eg57wccnjbnOEZCzfI0DzbN8qn0GFkaIvzZl57En71Yx39ByBGrA+OVu4wuwj+GFRWlYaMh69xBt4M/3Inwl58SvdMm4kpgzrl1o6NjbfuajAi/lNV1A4zjOoOL8F993DE35ENY8MKhFzOexKbvNrIIPxZlGFXUQZQxmAj/Y3HKmj9c/X2m9UiMNHOqNccERPjHsIKj9DCgCP/uZxYd8vK6Bu44svf35g3+emUCchYQISkrQqBP43nbfqa8TejTuMm/Ha74bLjjkHV5xStyYRxL7BBfolwGRnR6zmbBgHOLwi0SaeH9uBYGQFwhT4qNAzkcrHItj9FJy4FaYZHxaemqB0WM2nL7Ggp53yG+IgFcdKHgmwem95eZp5haHqyqUfhY4CqOBXrqNE7su3lXZkC2RceJ96ovI9e0LVHtLkoKRQ2M+habdxLyvkL06glQ9YjhZq1uKVQldfcVS2IVEnR+ufnerJyfZxcEbLIL8rzVPoOspVjeD7sRcUJKfZ1z2V/w/o9Z3/+W0ZMlTcvUIVGCjyyVi6XRLNo2jT+n2WRLrP2yGkcmttuYSWmrxAfQ26rGUhrOuMzqjFOmkf7wdNmx8AhJkKvA8CWKhmunLl4dwJQVzCzi3fhNO0THyRViN36zDsqhChX2CzpbfdTeZm/HiT18Mt7u29ohvip5Sa8C/IIoVbIMUf+y0FQazjrE6qydJtFz4EfplK3WLFzoTkhSDFKy9KDf0zzy+3c9Hjhxa43tvSuYPdNnqqynO1K88EAOj3pepOlCNRVueqFjlopHcpZsK+npHJ89b10Cs/zyV/Lyvk4y6rQXAnCPAOA6AgAYWnTKRImhjFlkok25n5tvpWzxz+32q0Prcr3HG/WwLwTgBBsA3fdoEs0D/zE+DrUwt8H4OKM82fg4AZ6lzcfxbxkx7YVF55BNfSSDLq47/6cJ8HGSPdl2N+WeJkAqmDBhggH4OGPajPt3Qdq6kJX7fP9YJSx4ZhJ8HAmrd/qYgncMwsdZarvghezKCt9d2/v/8E46Wd0k+DidWZ0TYArO4RmTjxN9psOe46GNvLN9H1Wqk132mUnxcTqwOq+5cZxnmnwch9x1vV9c6RGQkv+tzi6/cw2NzMdxZfVcPaN7rlT5ODXbHN61Wj4xaOrz9Ytblp0+1ST4OFgOwcjHAYEQz1MP/l/g4wS6qn67P6K2729DLjXPrp781Mh8nIOebHycTHpKWyp8nKr3JkiU1077rH09wmXOAfcVnPNxqHNzDjgm+z3ZOCbbPEuLj3MudUkPL49tYVtetXp07vrVc5zzcagxggOsMlmxWm7YmGtsPs4hpjA29LC0iTR8o2DPoQjZ3w/7kPerLDsnwbOTAQpRYhz9hKkO2xcN/aTKRHh6TLObk+yuPmXKF0HNvFj4DWipnH2Hj/+RMTosu9UV3/i2tvmMz0ffySlqpLW/ClEghEUUPYqFaJXUc09atkrNpyH4NBOgMJeNAP6jnP/s6SzcPb7JycpREhlwmEQcBOL6COLjMLeqXXmYyZU2Bal+1dpeEKxu8eDw1lPD/SgqGGgHVlVHd4TPeBXVJtIhK3wwoB2+4krJg3pIvgRKHtpmB2UYvMQHGdk5N7xEbp4PjnoeE+o/J29fV93DzHd3X9slGYlh64s9fVmx9JHX+sQm9fQeRyc2S9hv2Dzi4Er1yBEmj6xKS016Efw5YOFQG+WSGW79yGui/pA8o6JnZIzTS/UNfCUY9dX1LpOUMOXFarXFyWViKMcIKYEx2N9h6bBKFKvUKgehHpEsHyqPHiIRa25CPTp9OVd9XdvdahCEpkAwy6JIfVBUPcYVIb8EIYLzOIT8EvxHlV8Kn3ynY9TJ596T8nemWLyJuEKVX5rYY/W4G4l9A9PzVi1+nD6rI2EnDqOWWJ6J+sUIeSYmT1tC9QDcjegCAb86bF9dpiDgt7YZgzOn/t5CH29xvxvmIuRNgn5dhkp5UkAXGulqlMKTlrC+4wAleIeE2MKAUfg7FmpGebXtMgahEsXkq2r+hb0NJESqJAU6cTVfzv/3fa8zgpUxt48kOVRbxeoyc4H6kxBax7ihNJyWyOq0GMM6jQjBZqECdUCFt4zT9HvMN0QfZUr2HP3w0tfSBKVEgbHuwFeQAibSVzdGjMyfL80R7qi05eeYv/u5UH1lHpakEg2SaQQseJTNLvitXvThyqtYra8SDldsTu3L6tQurjStL9YCCnhjl6j1WZDgUWVSWBu6GYx09DId2FXOGaUeeFzK80FUuvfyxJo4PqQfZRrSOz+4G2EuOx+wct+hsuN2159C5spGxUljVHxYV5Y8rMPxiqmmtX1ETAyciohkMrz8qhQWzoPi3R5IgKkFB5keAZEvaUu3By1jMBSm6OqLKobnJuQFu+jLI6uMVd8FfVMJHxj5okOXf3j6V3wn4dy/a3SOzd5OVk4xY3jFYlNCatF1fYn3AKs4iFW6D4r7ASb4/V10Y42pPSjHWgUSl3YDa/5SbVFC+Oa48s+bWp49T1tSjtEOGH37E3jzrqxvDlqJCSwnYy1Qhz02S6gzxCY9dWhjjdqyKRX9p5a7+88LWXfyGhSmUmQo+L1Z4W9pHPhpDDF9C3WrewRkO4M3QXqEWnG3hJFC39V8dzwU5HkjBphId6xD4APMMaYBRmc9HxeN90pfz+fga4VZm9EXA3cWzIgYubAhv4ieT7UeFj6dT2wPWm29yGZSpuxBET2fY8O33DjT5kLQKun15+nRQU2L6PkcezA4rd9SRci+JR8qOI5sfqeIns/H+5nr9iiGei8IrhxTc2C134vo+SAq/xLahojKv0ShXkTlXwvcNKVC6+B9Y+uGrxp/aNSD9k8tgakCbnq5769RiX5/Bu+YGbrX3aXFBGCqiJuuz1uYsed1F+8l69Ys6ju6ZSdgssRNFg3v9zh2tU/I7tHzVEmj9gqAqRJuaje+kpv4QE+/lAv5EtetD/cDU2Xc9KRMZOb3Lk+CdzpdXTR0ew0fYKpCoNGpQrfBEcO8l/zs273Lze2/AZMVbnI/3t3m05Q/fFffudo9bZ8oAJiscVOZ0eZhZfk8vxUFDQsezz2xBpiq4qayrQNijv/t5X3wz9qVJ410mwJM1XDT7tGV2mSdv+ez83jEmhWPmg8Epuq4abxH+MEuPb8HZafced/Vev88YKqBm4YH15GW2f17yOGr3Z9Yfb5ZCZhq8hhloGxw086tf7nxFOADn+yxn/Es5how1cJNg0c+L5v8tiBozr2Nn0cqnu8FJlvcNCHJrteSZ5MCt5SJVmV8SfYCJjvcNHfisUqdP1yJWHFpyS9znJuMAabauMlv1zme2at2EVO93tofvZLXEJjscZN/6ovr075tCR7v7adsnbcMerkObmp7dWFB3cffw3YLVyYH/1Ie6krVxU21Gm5+ICij9N/tr6i+v1rdaGBywE3OzvvfLt36t+C3V08X9JxWRQpM9XBTh5TL8uH+jbx3jnk+/nbvRVAglI+bHCfs6vvlX9uIw73ufJruHryEJlRVn8cgVNXmyZphzTMzvffN3nRt5f6PqzgQqjrOFKJqxuzbuuTEaeGyzQUj8+uMJn+XuXBEokwuRpy+YEqAG+F38InzsliZOmU8SIhBEMIrAGp53IIaoJCPRp9V4wZtdcOdhbzaTU/C+IrYOfQG6bFZU90KaBaeRlU/CLr+XtXo8Pw2HUM2nHp+bUHAtFkcHkbleIMQruzZQoDEqHnnXlchr0pTnXLiFl0koGlgvCexBJY4kiul2PET8HxSGTZ1ItoJX6SAJ67l8dJoJIpnnibYtamwKDgt6OTmRWOrLCDTxzXfQ6ePF5o4L03jjLUYFri+eplEJkc/6qhjJueOdzRxobtUcSIVP140RMIHCYimhDUzz5zXaMrVqR2G+mZe/G3XpSfd+lCYhvjHIpiGhIVr74GXUjd2P5T3pnlgjZ3GNtcRuPrEoSiC8CehAokEa8nwkHotrQ+HTLfYbxkc2I88UyzRESwOwDJjBQs0dXz8OcE0/vxPuaFEyg3UDN1gyg3xTdmUG8J0Gyu1VG5QvWoxf/qj694b7sRe6PlizkwOB0tqBOJAuWFIU7aD7iLdBsuSKjc4dqm2N8t1nWDp3ZutzR62Xml05YYerKiAdmOiLFPDKTd4nHt48dqqfOFCueu6ssfWbjEZ5QYBq+vaGMd1BlduGLci4d77JQMD1q/r0G/W02tnjazcgEUZxqP3IkSWUlrKDWlud36x9Po9LKtp1YveaU5kUrRxlBt6sIIT1tSAyg3/dsv9t8+PnX4LAlcOrrDib7KEo/GUGwSsCIE+jedtvzPlbaeXikJ/tKkVMCHDwfxZg1GHyNloKMjR+FF+odovHPhqiuHCagJEJgxmiDHgV5B3JfMBtgqVWqMABFu8vcLcC0/dxmiVOFHXL9HPTc+iCYsOZXFFrfGyuLRUyQt4wKe1bssK2AMUwQB9QOFl4jy/QR7eKx2C7Dr8EfIHZTcJ3o04oIBdLi5TosY/DmreDmiNs69ojdC6iZDXrbVOvGNbDCCiXbiIpQrQfIEdPdgqmy6YfOrS2/CZ88bK/xnn2oHcLf2Im+ndstBUHGBBssCnAwpahMyRnQ7uMS6/JgeAhbACBlqUUZIo9ZgB/6Y5j+mHLodlweJLS8yXbGPOicUPV3X86J3T0un530lWVathQibAGcIRiQqJhvaMJbU+vlEuPV31S4Aprj3x9t8Cv/6d/Q853077Mq5lWw5c24rVte5Gci0qP57bSadUq1JokXiOdGb7WRsz28zuFJytepY9dhDfm7rhhzhUpb7K+dqdOx6TclCkklUeWBfDB8aTTAOj75Vat4e12uGd3ae/7czuB8lllWpA8qsKLn3Ck8wSyK2X6FAx3lMgjweQqym42MeICz8GmxwWFoqHpFLtRkTKtl3xD0xzB/KvtM1GQOM/3gyA/sQXUUA+EjT+3c305af4hBYBBS43wDJIMNuQJ/BdiOLnAD21ABL8nzqmKeFqtHy4hEG9JLOPvIojPyNse2bzP0XCieRD7OW7Y6QDeozBrxcXY3wXn0/cfKyi93bbHXOG9FxWT88YkwJgPgphNvNFlEyf5orBrO+SsFMR92tWt6LlCUpJdBLWPDBOFJqml/nodtrXgNCl47vPf/FwylLyiYzCz6VPf0lGzqmUbjhsfVGwnXLHYMNDwimmkJBfpcG7pi3lYVPevgrx+GOckPRulbtIMA4jPzxJJkPEAqaE2Z24DxJhsTYrTRgmkknF6kY+XKqK48vBNEWhfSSg7tKzPCfNC2Sztsf2nIW8WRBdS9Tm21yA7jC9+75NEMbDg6uuEiVGxMYQQwJwYWN+2suCcn47OnYYsPfcqT3k9Bn7IHr6rL5cXHemshL0PYoGkJsBkVuDShlg5deUZozps5bI2WuQU5CaGmxaSPjebnadtvDLlLCNd/bVHbZRVJl8zB1vIOgtHbKV614M0RrGipasmVFY7BZdkxMlRXFoUISz4xECUlqJzAP+jdIjIHAATHJjJQoKJQ7+6Bu4bbABEjoWfASYVCerXY30MnVg0qeT6OnXSA+8F7xG0ea8PbFeoNNCmG04hi3MFdT8Xbzpi5FQ2EuH1b626oVf7oI7D+ZFbWtF2ZiAb4XYmMAulwYUw1ihkGkGqtNMA5XJ1PyjRktuyh+XQsm/sGZsJf+EGsjPmDzkVG4cN5BXjP14xWlrQsiiXeHCeu9z3nAA+b7mbJBva05Ans8ZK9OKgNwArEwEiZJgZSJIlAQrE0GiJFiZCBIlwcpEkCgJViaCREmwMhEkSoKVOdQ3ZPQAx87Bc/cOuzDKp+AMjfIGGy+y9VHplxxQ3s4y+d8x5Lj77W0V/TPNxIOuPrUm+7+6erFfIJMrYbqIbeDQk/LyDL3N0V8Kyx3HwfrA6g/AppRwnonTELTb3qdSTot9RBo4qD/SNisHU8UTcH/gOvLECJiRr9dtm99evduGKWnIoWsAHuAXZl7Q5TtTRlm0r+Q3NfHNQffVHpP12Wsr3WXsPIDVsab4sPuaJk4IptU76Rv+bFjV1FAiimKFRGnRL3cfheyO8ln+bezLHebfHDmkRYzvFv7hVMYI/yz59MBpvslHOUBpPStKC5vSFx/Y8jS3SKJfYZ0Nw4zocnCqR3DPmLdK4tpsy3fp9TN8fOaqP+v1mzHYiPu5fDe8ESE35ODh6X067uc21uweQoiii+h9whGIFJuQ4AzzvnunXtBzYVZQTK/QC7WCTGDXEoK0lRWk9Tru6zr5/T/2vgOsieT9PyqnIGIXUSzBXmgWLIhKSKEXAVGxRggQjQSTIGI5USxYsKPYxd7OXrB7NvT0PLueHetZznKed+qd+p/ZEtjd2SWBJcn9/l+ex+eRHTbZ/bwz7/vOzGc+rxJ/c/1SVUGXwTYW2R1UzM1vyXmPmkgmtffc3OqU9VTqLiL5ucxdRH1LaaCzhBOdOfo93Z/ZAuPLqJAgK7dP4qzV52U5of7RzIV4ZiS0YgHXibqfq6e6paiNktynH7AwdG/AUPY3cEw1YQp/3gexAPUWgPrVSPa3Qdu0dbbLzl4VrgxaMOLBaLc146ibU7bYfixLWKc0FuXF6S6upExwAFZ1CFYYqo/NBqm5NXrNiQ2syhhYCjDS2KF66zgt9m1OI7+taXUuvYqetYvqiaTgXjRQhZpMnBJAmL624YLpTyODXdFbaPS9ZrNtoUFPg/URuIUmZOSOrhg0hB+6wOaHxM3Pu3VOvx+0UpbzTte5Tn36OvQweZIQX6dBrJezpebN8fvI3R7sXIpcmKhIgZcUGmUMESANckv0w10cT4haKS/UbCCu7s2lgnYd86DiNCInTwKo1+holKOqjG1D4Yu74HGQb7l2+ozZ7cYc9NsjLbf/fmp4e2qKhH0AM0XCLxc15ujn3Eo45iAzuQ2EZwtqzEE1zOYdjWKT2OHPwyWSfrzMk76d90d65/xTYYftN3EgdfcPv5+5+0dcLwofmw2Rl97Y+gXtbdX4vDxggz0P+NTnxAd0H3MwDKwx4sYIHAgvAf3HuCpqdpFyTbxCx2W0x5/fDiqTtytoRocIr42n73agGg2/n2k04jrva7bAKjacVvnWwZKs8vYoaRWjwlcVzOElKWIJ54s0zITpHcNHnrwfvP2R6wunim2oizLlg7H7mYYhrvNtGHdXwp3AZUbGfDXJTSpo1NG4CZmjHgNsYqFSFoXHgzJl3+37e7/vUVEZ56Yxo6nLsRXE+AcgJIWIhtJApAYnIlYdybj+C1tc3z438M++XTz9J//5RWd94tZ7qo3xbzScDOOln2FQA7gwJUEZkwDSSni2UK7VQjVIPSuGCP+GTT7o57RRz8vsk/h1I3ii+R0IniiD/eIOJiBXOpR0B7wekWrg4kmYwC88woQ/Cbr+S40Zvl3bng/cJe83xfnIGTm187ElNvoGEwd/SJ+7DzF0R3E0qrbCMDTKY3mFED0KL2lCOagF+UBafH0AllGA/y/IKYWjQ8YiEaXHc7NWVIHzWgwwBxRgUMcaAEYM5osWv3FF7008qU3Stzl42Lna2YFr52qTHvNLbJiH7JNdOCs4KU6LrtNF+SKgGlVxO5gihMp0pGxIOwaDfACEJx24U0WTUzXIT9KVKbgeiykETm03dOEGHqSG8WgGauEG7lE87ojQmyTjCUJvEn4TXW+SrhdJ15sstp4k/UaEniSbb6ovU2qAzzFG/lbut9H97GCV34G6rXyD5V0yqfK3IuboEBUpbjfkl9sfepdx955TZsHCzsP7tivpmgkw50doTncUewESdF53zEMIObKBVByR4J/67d5S9fIBafaN1MikEc/CiyESTEcpIn3tzrPPFSEbBYmf4/wWNuEBpcecKN3qyJAA5GS74LUWYGJkAEB01js1huEfxYxhxPXSWPDGesxH1EKTgwuGFOFPL//H/CldzsdE/nQWpz9N/Z8/Je3TIf34gTLfB0p2HDjxd9SLKDkP/pQu08SDp8jk9BTppe5Pr34/o9OJQYmB+2q373z00d0IHvwpfZGAB5RSOVFSl6Y/pcdQs/vTTE5/mqr3p1csfk5AH078kNk8ytR5lylOkuz94J2w/WpmOA9TgpCOXFMCmR7yq7yR2SqTkJuAzIbQwNOT2ZgaeCSZDaGBR5LZEBp4JJkNoYFHktkQGngkmY2eoTEYa9ArIrsYXT2PB8baNd6MbGtCIxdPRxIhqkgamb7nz7CJFZtN6LKFPNjkOptNFuc+6DPl8Uf/A7l7DuwYmk895/ddmDxRoWLWRmFzbC1EwiR4R6EKXcJEtU6BiwtBeW4uDVu67iLiUQzxdrYRMRq1ShUOIxa8WHDk8213midcPSo4f/KbI8H7o5ZIUyV2I9k8oXVPrUIDBcDJr20qUScPVkGuFqyiA4V/YpU64t1BhgF3OR6mraOZhCxzxChk20wq2O8BHGhnsSBtirhisFwTr0wMUsRRAqAtfjkc1jstfN0Gvx6pTip8leqFl0ubSTfmeuRVwUAM08Bzgzol/lQVyKdCDSiNPMU/MRbKbpHwlrGBF+HWS6FLWK6uIkoy4RMCWEVVKVeJoRZUoUCk0yjkw/S/Y8LE+nuIrnrD4sMyXQWUp6U6ev/nIS4/8eCKy3c9yLh80+Ixp8urWu7y6G1OYv8VPbH/V97CpJ3AdGESoZtLhkmEbi4ZJhG6uWSYROjmkrnQz9lfxq8+29978rDf//h3lWxcoVwo7Om7qisyK8rSt04+3bfH42RGcIVeH9mR6GK8PATXW2yWtNBy7XTRYZOVa7/fiatc+2amlAzP5drP6fYFb6gQI10TcPeg//wfqfMp85Rrv9uJq/jtFfMIZlBrTs+fP98E5dqHnMlqNeDn6r47tqzfntb772yLKNd+ltM6Ry3BOiYp1/7T61/KLqzv6J359cdk+eE6VG0Tc5Vr38NpnM2WYByBOcu1t9rw+/yY/ZKAoz3mW9cJOnzdosq153Aab6EFCQWZvVx79wO/fcvxW+6/wkbVtNySN9+ZuVx7Jqfl0s1uOXhTqZVrX17Z0194dI3/hqe7JlR43e0fiyjXjuUQrOXaN+vFnm6z5an/pXLt9LIYZi7X3qwzV7n2qp1NU67dPmKnldK5pe/mv/OXXfw2YBTv5drp4mY8lCBv0pmrBHndzqVVrl0XdHLSxpQD4l0xq3vKx22qVfIhTMOK7iN4wKoqJ1blO/9/Va79Dpsb+58If7FE+OnVhEwmwv99Zy4R/gFM38mDCP+eA3dn3v88RpJz45Cs3/kOFXg8bc6zj4Sa5WM6c2mWa5g+sjRE+NtNC+52ZE/N0HUeC8aMmVJZYnYR/gROVAaY1htyzh2MO/jDnwj/As3T6hX2dPKdMah+sq5OLaoYpjlF+CM5TRdgHtOZXIS/WjddHZtDOvH6gbPez/72KM/MIvyYl2FVUQdexmQi/HdXLRtqXWu5/+GzkWu9zv7eywJE+BM4wRnQ2YQi/HPft12UWrFr8NI2gU0bjv9rvAXIWUCEIjkRAmOayNvusuVtUlGr1t+6XhVtuNdg4+Xlb6gMMlvsEF+SWgUiOjNns2bB2aNgi0RZcD+hhQEQ16iT4xNADgerXKvjjNJyoFdYZH1apupBoUZDuX1NpIJnEF+5GC660PA9Bqb3h9mnmAYerKpZ8FjgKoEFWm7e2bPDhrycoAz5uWZLli1ZX/LaXbQUiu4YS1psvqlU8ASi11CMqkcMN2uNS6Eq4cM3VhGvUaDzy4tzGt+1O/RcNHdBPdEM56PLaSeksBsRJ6Tw67zL/oL3v8T5/nlmT5b0PdOIRAk+slIdq4zh0LaJ3vL5W0KHUFHWtrOPjn4IqkLtq+QHMPuqvqU0jHGY0xi7LCP9ERizY+EamKjWgfAlj4Frpy3cu4IpK5hZDHMWtukak6DWxDoL23bVDtfosF/Q2WqFY8NineWfJFsGLt9b3SOfuiVvA78gQpeqQtS/LGgqDWNt5DTWCosYOfCjjMpWaxUsdCcmawZrOUbQL9nVjtqra/mtbThkwuWDaXdKMlUuoTnS3AlHDo96XmToQrWRbr5hZJZKeHKObOuCt+KjpseOwIN1PILvP8vNNeu0FwJwjgTgJgIA6FqMykTJUMYuMlHt0ekgu8VRgfMb1NxTVf74s1kP+0IAtnMBELVKn2je+4/xceiFuU3Gx4nz5OLjtPUsbT7Od29FLaKF2f5ZrX7ccve+Y38L4OPEenLtbkZ7WgCpYNSoUSbg4zxYPjb+S8ow74XrOgyouer1U4vg44RxWkdmCdYxCR9n/EkncUK7xrKD1af+XNf9pa9F8HG8OI3T1hKMIzAnHyfdT7uo39KzQUuONpt/f+TZrRbFx2nBabwG5jGeZfJx7BaObeB6/EbA9HKPMzyHLf/dzHycmpyWq2h2y5UqH2fnblGDZcvcQnfvin6QdS0g0SL4OFgOwcrHAY6QyFPv/1/g43RNu6xOkTXz3j325fi70QvzzMzH2eDJxceZy0xpS4WP06Vl6vsyiTeC02J7tv+n65p1vPNx6HNzHjgm6zy5OCZLPUuLj3Om79srk5zPSLKDXB7bNro2jHc+Dt1H8IDVXE6sMkzrc83Nx3nA5saGH1W2VoZsEu87Eqp69rjvG+pOSY9keHbSVyNPSmCeMDVi+6KJRKlNgqfH9Ls5qS74KVOhHGrmxcNvQPa8RhP29Pv0zSH0aJ97f091CVjM+nzMnZzCjYz+ZxMBXFho4aNYiF5JP/dkYK/UfxqCTzMUCnPZi+E/2vnP/s2lqiEd8uwiFCpgMEWsP/DrI8mPw8yKmzKfzZT2DzMl1T1/Eed4PDq67UwKlQNSxgdtwGq4d0fYTFARb6IcsiKCAePwFV9KHvRD8sVQ8jA0OyjDYiUhyMhyOxIlco+JCNQfsqH+ddLONTVcrXz29nNYvC4peG2Rpy8rlj7yBp/YpJ/e4+nEZjHHDZdFbNrTLfKIzSIr52Qmvwr46LtguL128TRn6opVeRkkz+iYGRnr9BK/QagFUR+vd5mshSkvVqstQa2KhXKMkBIYh/0dlg7r5PFag3IQ+hHJ8kHqmKGKWP1NqEdnLufi1w3drQZOaDgEsyyK1AdF1Xu0R8gvQYjgPA4hvwT/0eWXQibd6xaR99J74rndadbvQq/S5ZfSe+WMu5XUzy/72MpFT7NndCPbycOoxZZnon8xQp6JzdK2UD2AMCO6Ck5Ow9llU26Kt7ZI+LD/XkzTkliL/92wFlKBGtp1KSrlSQNDSNHeLIUnbWF9x4Fa8A6J8QUOo+B3zNWMdvcMH4tQiWKzVXVZwWgDCZEuWYNOXLc5V4xf8usmn4Njb12qNayakNNkFcT4JyG0jomG0jBaX06j9TCt0UgXbBUkxh0qvGWcftxjtiHHKFuy10hClL5WJmoVGox1B76C4jCRtop69LF8+Y3pgRO37xq+JmfIObqtKgQn6+SDVXoBCwFtswt+qzszXLkXrfVVvHDFZVRfTqN2bc/Q+uIsoEB0dgWuz4IEjy6TwtnRraCnY5bpwK7yzih1JfzSMRGi0r27G9bFiZD+mC2k93h0P7SC6oLviv1Hyo7b60SVKawYkaCM0wlhXVlqWIfxiq2mtWNoXBycishVKqL8qhIWzoPi3a5IgOkFB9keAZEvGUq3Bz2jJxSmiPRBFcNzlgo82pWUR2aHVd8FY1MLHxjN78wb9WJVVp734tG/2Ee4hlALolqxvGKRKSG96HpJifcAqwiIVbYIxf0AE3z/dsaxxnALqrFegS4bf3Z1u1Hz/hDvXrO06Wrlj3LGknKcYcCUdDyBN+/O+eagl1jAcjLWA43YY7OFOkNc0lOLGtuPv/B7hmx++uv6ZzLbhVD7JbzbVPC35oTfyTzwMxhiJS3UjY8IyHYGb4K0CL3ibjE9RUlX810IV3DMGxFgwlywAUEEmCdsAcZoPZ8WeuuVvp5PrYtuLVf8cl30w628JsdeZ+UV0vPp9NeiQdVFg0VLVZ/Ef8e4Py+k5+P585XLh+utFM2a1+fj36f2XSuk56N5cHVZ7PF1kgPlbp1fkD/ru0J6Pse+WN/IP3DY72jMb8HBvya8KaTng6j8S2obIir/koV6EZV/rYmmTaub/lrJK9x3mu2wra417X8DTTZEU+cPM0Y9en5clB598vNNq6XlQFNFoml22DOnK9NfBuzsE/LlXff3p0CTLdHUIKDZ7ifzvsoyvVppv6y1ewqaKhFNd7MnVl/eqbtvTsCQk/XqCTSgyY4EKqbLOK8O62Tp24f3v/bzmuGgqTLRJHy45vjKqRWlP+wOU7bdK0kFTVWIpmnejSq27NhQtnfn9WdlnFM9QFNVoiks6/iJOv/c8dvRw3N8r3ZjG4KmakTTYbuP2ccVU71njLY6U8XxIFRSqk40xSc8GSL0q+qf9vlpFT+bqHjQVINo2lA9/6/Wzad5p9XNz5981hd+YE2iaXO2x7KVvX4N2jciR7b7sWYUaKolYJWBsieaPp22H3P22EbJ6uzZTbM8j3cATbWJJvnLzpHOnoGy7EZ3a1xeGHwRNDkQTd+S0k86uXpKfhDbVDvUJN4bNNUhmpxr+OR1E6/zmWFnXeHL909fgqa6RNOFqdX33KoZ4zN9ddLP3ee3jQJNjkRTudYdQwW3xgbvci/XvvoiDdRzrEc0ZW34fL6VZ7nAI51HTY2+umMZaKpPdoAf530909YhZMej3Lv1bjgGgqYGRFPmmcCuVR9tls1a5j+tZvtXx0BTQ6Kpx7tKzQOdNN6z3I6Ht3kvrg+ahERTh125m2wi/P2XrTtV/kR+BWuGUJWTgEWoqku9q7WerrILWpvteONJ9OEYhNswVqjqKZuLqhW3f9viU2elS7c8HHWu3piV1KmrdGSSSh2LOH3BlgA3I+4QkudlsTJ12mEgIQZOiKgAaOBxC7qDQj4ac1ZNNBiqGw65RV550L8idg69QXrs6WVcAc2C06j4gyDfbdDdWV6630eEbD5Vx2mOOCCHx8OoPG8QwpW9EAhQLGremdtSKpB4GZUTe4QrQNfAeE+xCljiSK1VYsdPwPMpVdjUiewnQrkGnrhWD1PGoBW6f3AoN7yubeiB65WWRR2a3JNKH9d/D5M+XtDEe2ma5liP4YDL3csiMjnmUUcjMzkXYqDFFphLlyDXCYfJhyqEIAHRl7Bm55l/PTJ0RL16oeL5giunIruu6UZjGhIfi2Aaki18Ww+8FN7ZJSjrZbhinZ3BNjcSOCfyUBRJ+FPQgUSCpakdtTHi/kTJnBmiXq8Fsq4lP4LFA1ienGCBrk7En2ds8ed/yg3FUm6gZ+gmU25Y7cWl3JBuXKw0ULnBZfeppLa/Z/htalUzatychet5DJZ0D8SDckOOF9dB94XGBcviKjdMGTc3eVvoPt8FndKiDkbeuWB25YZMTlTSzRMTDWCZmk654ewmXZmd77v5zBuy9Vql3YeuWYxyQyqn6dSWms7wrNzwomadF5Wn3gveIDv9PK/q3BZmVm7AvAzr0fuFiCyltJQbNJ4jOk6umiqbqly3+sfHtWkzSLMoN2RygpPuZULlhuTceTf91T8FTNh0YtuFXtEPLES5IZUTIbU+b/uNLW87u0Qe9KVzbd8J6xpUeNF49BFqNhoEcjRhhCTI8IUDH30xXFhNgMyEwQwxDvwK8q5UIcBWo8M1CoCzJforzL2I1G2sYZJXtPVL9HMzs2iyxYiyuAvFRFlcRqrkDiyQIjZuWQF7gEIYIN+uozgmYPaXfyXpF2pf/ffP9rRMKQLejTiggF0uKlOi+z8eat5miQn2FaMTVm0tFUwXG8U7dsAAIvtFi1ilBnRf0I4OtmFXwssdvlbeO2P/ClmPDUpqxU8bCXkzc1gWNBUF2JC6Wzs1eOAoWW8vlLfqe0PJA2DjOQEDPcosSRQeM+DftBOw/TDlsKw5bGmL2ZLDq844efL03EujJTvjrw88rv19cXVMyAQYQzoySaPQ056xpFbkE9Gid8uSJcD0sphhHasNyvvNLyM9o+WFB9N682DaYZymjTGTaVH58ezuRqValYIK+XM0O/fFjIqDQz/Iti1s9H7eo54N6Rt+iENV+FXe1+5cCJ+0HUUqWemKDTEiMD5nC4w+V2vfHdFxl/cPfQc4TI86TC2rVBOSX3Vw6ROeZFZAbr3CiIrxbmL1MAA5TsHFPia24GOwyWFBoXhIKjUoItK37Yp+YIY5kH9laDYCOv/nrgD033wQBeTDQOd/1bWk/BRRUCFQ4HIDLIMEsw11orAFWfwcoIcLIMH/4T5NC1ej1SkKFvWSwXfcfn2StUmyK8rNZogyV0H1MVEY6YDpY4jrRfmY/uJBS1weNvVeoMuJnDyo194S+pg0APNHCLOVD6JkekZLDOaSLgk3LWR+/epWjDpRq4hJxroHxolCYpk4WHep0dAZsnUfW+/79eVXB+qJjILPZU5/KY28UymdCdj6oWA744LBRriEF2wu4Vzlxu/bdFAHT/7jTaDrlXFSyrvZhSswDqMwJFmlQvgCtoTZhbwPEmGxPqtMHCFXKWPxTp6i1CUI1WCaojHcE9B36Tmek2EFarOhx/aaSwXHIbq2qM232QDdLSUe+/b+GA8PrroqtBgRG0MMCcDDu2O3vqx2S5TW98aab+ObnqCmz9gHMdNn/HJRw5nOSijpUTSA3DGI3CpUygArv+7typo+G4icox45DaWrwa6FhG/ZuQnD/7Z64rdhaH1FYo96W6jH3IkOgt7SobbyPYohWls40VrV1SwsduvI1CRFYRwaF+LsuAaClFahcoV/o3X19RsIk9x4hYZGiYM/JXXc9liAhIYFHwEm1am4qZFWpgemkgySEto1zJUYBW9RtDlvN2wUGLUQ5hCCYQtzBZy/S3T9WCQU5ca3ujD6zFHfTYerzvSfM47mL7C3QmxMYJdLA4otnFCs0geql2yBymJq/tG9JT/lj0uh5F96V66Sf6P1kL+yeMjp3Dh+IBd2+ye4Wts5kkz7bc6VD4av4gHyN924IH/WjYT8d95YmVVIyE3AykSQKElWJoJESbIyESRKkpWJIFGSrEwEiZJkZSJIlCQrE0GiJFmZH61qvu80Js93zcDaZeRhz35mUN5g50XXZqTRL3mgvL1ms3+jwJMud3dUlK23ih18/XlVqv1r4Iv9YpVaC9NFbAOHmZSXZxltjWRKWO44AdYHxj8Am1LCeSZBQzBse59OOS3yERngoP7I0KwcTBX/gfsDN5EnRsCM/LZx2/yO+G4bpqShhqYBeIBf2HlBrfq+vn37XjW/bUtHfqs7+basJHttpbuMfQxg9cmLCLtvGeKEYFr9grnhz4VVLT0lojBW6CM1LZy3Pf7YNGBOn2MP677U6nikRYzvGfLhzLqRso3qqX4ZPqnHeUDpNidK572Yiw9ceZpzGDmusMGGYUYOOTjVI7ln7Fslsr4xayr84yddau0xbYJifKoZ93OFzkQnQm7IwcPTb4zcz22l3z2EEMUU0vuEEYjim9ArASNahZ4pGyrd8mvi1OY//X7WAnYtIUhPOEG6beS+blOJEn9z/VJVQZfBNhbZHZTDcKW1bZMnQUuqOvyTM/jvutRdRPJzmbuI+pbSQOcSJzp5+j3dN2yB8WVUSJCV2ydx1urzspxQ/2jmQjwzElqxgOtE3c/VU91S1EZJ7tMPWBi6N2Ao+xs4pgCYwp/3QSxAvQWgtmcuQJV8m/ZVxboHMhavCNizsVLK0zcvOlIXO7H9WJawTmksyovTXVxJmeAALD8IVhiqj80GqXk39JoTG1iVMbAUYKSxQ7VnzPnrz1KX+G2aPGz3bx5/U4v+2UjBvWigCjWZOCWAMLXnhKkVYqW9ZFto9L1ms22hQU+D9RG4hSZk5I6uGDSEH3rL5ofEzc+7dU6/H7RSlvNO17lOffo69DB5khBfp0Gsl7Ol5s3x+8jdHuxcilyYqEiBlxQaZQwRIA1jkdAOd3E8IWqlvFCzgbi6N5cKlD55UHEakZMnAdT9fYxyVJWxbSh8cRc8DvIt2xx64amymey77X3Dkf47rzWnpkjYBzBTJPxyUWOOfs6thGMOMpPjITxbUGMOqmH29zGKTWKHPw+XSHpI6sDOX3t0Ddj8vPeEjq9uUicpxOsyd/+I60UebO/85XTL1PpBW7fF/P7vpFq9eMAnghMf0H3MwTCwxogbI3AgvAT0H+OqqNlFyjXxCh2X0c6UPTq+/Y/RonmnR39r+uFH6tG68vj9TKMR13lfswVW6c5pFQ+Lssrbo6RVjApfVTCHl6SIJZwvuubC8Ah/hWyQ//gQ0aJedZfcpRomGLufaRjiOt+GcXcl3AlcZmTMV5PcpILePsZNyBz1GGATC5WyKDwWDujxjySoa8gq4ep6q/6aOIgmKYR/AEJSiGgoDUT8ORHx9CHj+ju2uL59buCffbt4+k/+84vO+sSt91Qb499oOBnGSz/DoAZwYUqCMiYBpJXwbKFcq4VqkHpWDBH+DZt80M9po56X2Sfx60bwRGv7EDxRBvvFHUxAbJhx3cgd8HpEqoGLJ2ECv/AIE/4kyBf/a/77lIf/fgnYsOhxi/y/21LJcxXYEht9g4mDP6TP1YIYuqM4GlVbYRga5bG8QogehZc0oRzUgnwgLb4+AMsowP8X5JTC0SFj0TIvtHhu1ooqcF6LAeaAAgzqWNvoB/MfFr9xRe9NPKlN0rc5eNi5+k3EtXP1QERi/p4N85B9sgtnBSfFadF1uihfBFSjKm4HU4RQmY6UDWnHYJAPgPCkA3eqaHKqhulN0pQpuB6LKQRObTd04QYepIZUzRmohRu4R1FXjNCbJOMJQm8SfhNdb5KuF0nXmyy2niT9RoSeJJtvqi9TaoDPMUb+dpP05wvjtz/3m/v7zn80u2LnUeVvRczRISpS3G722YiqZZ+s8Nt667S0bfrskp6bfAvM6QrN6Y5iL0CCThNxHkLIkQ2k4ogEJ2dM8H74Q0PRwqNz54+23tihGCLBdJT2va+9+rdJL2RHN+b+XWntiZISDiBKdTlRqipmSABysl3wWgswMTJERZnGeqfGMPyjmDGMuF4aC95Yj/mIWmhycMGQIvzpn/8xf0qX8zGRPz3lw+VPt/n8z58S9lnUVxH+yGqL95o7A1+fj1yxhwd/Spdp4sFTnPDh8hT7fUrbnx7e/dTzQN2ogHlBD39IWznkFQ/+lL5IwANK2zhRWutTiv6UHkPN7k+xHsPqT7fp5wQfLH5OQB9O/JDZPMrUeZcpTpLs/eCdsP1qZjgPU4KJPlxTgjF6yP/ijcxWmYTcBGQ2hAYe6eoRGngkmQ2hgUeS2RAaeCSZDaGBR5LZEBp4JJmNnqExGGvQKyK7GF09jwfG2t+8GdnWhEYuno4kQlSRNDJ9z59hEys2m9BlC3mwyUc2myzOfdBnyuOP/gdy9xzYMTSfes7vuzB5okLFrI3C5thaiIRJ8I5CFbqEiWqdAhcXgvLcXBq2dN1FxKMY4u1sI2I0apUqHEYseLHgyOfb7jRPuNRxUVbNvmN9s8pOruk/t8VZNk9o3VOr0EABcPJrm0rUyYNVkKsFq+hA4Z9YpY54d5BhwF2Oh2nraCYhyxwxCtk2kwpeeQMH2lksSJsirhgs18QrE4MUcZQAaItfDof1Tgtft8GvR6qTCl+leuEon2bSdi+986pgIIZp4LlBnRJ/qgrkU6EGlEae4p8YC2W3SHjL2MCLcOul0CUsV1cRJZnwCQGsoqqUq8RQC6pQINJpFPJh+t8xYWL9PURX/WTxYZmuAsrTUh29//MQlx05l+pq6JfqPls85nR5VctdHq3WnQtzm+4k5v/wFibtBKYLkwjdXDJMInRzyTCJ0M0lwyRCN5fMhSa2X7i0xqPZkvVpXltiJ/5xolAudGNz1OHBvzQKWZ2WIu1xNWUDI7hCr4/sSHQxXh6C679slrTQcu100WGTlWuvJeEq157PlJLhuVz7Vd2B4R8kD8VHpy+Y/uyp01sLKNdeQ8JV/NZGYgE1p2fMmGGCcu1P/sisVjFkls++eP/tu3Wp1NVCc5Vr/ybmss4H88iZmKFce0y1+t+6BnYRz7reKeBEpyDqCrO5yrW/5DROviUYR2DOcu3VrpV72efe0ICFoR27VDsaVcGiyrXf4DTezxYkFGT2cu0zG2W4TJBUkR2sfuXPQXsVY8xcrv0Ep+X2m91y8KZSK9de4dO++XH31KLV4xZ/FK769MEiyrVjOQRrufZ8/QbiF7Y89b9Urp1eFsPM5dr7SbjKtcskpinXPiTiztCQRSt9lyv7P1/Vfy9NDpKHcu10cTMeSpBHS7hKkIdJSqtc+8tDorL/+lwK3nJh4JgeM16f5r1cO91H8ICVjBMrL9POEsxdrv0rmxv7nwh/sUT46dWETCbCv1vCJcI/n+k7eRDhf/lnYu7h3x38l7ze83Wuc/1GPJ4259lHQs3ynRIuzfINTB9ZGiL8lSduS/Pf0z5ka91KFz4/8s02uwj/ck5U5ptnzQQ5dzDu4A9/Ivw15jts9Y8rJ87tVi06uu7nKhYjwj+N03Rp5jGdyUX4f75x/9/EHZ28Z42PDN+1qVIV2k6nqUX4MS/DqqIOvIzJRPgzDzl8Sv5xgWi2d/bXfOfbtS1AhH85JzjzJSYU4b+zxfXCxMarfVZX2v3hxIYGsyxAzgIiNI0TITCmibztG1veJhW1av2t61XRhnsNNl5e/qYdVUcAO8SXpFaBiM7M2axZcPYo2CJRFtxPaGEAxDXq5PgEkMPBKtfqOKO0HOgVFlmflql6UKjRUG5fE6mgvhTgKxfDRRcavsfA9P49+xTTwINVNQseC1wlsEC++sh3lyXVakZJFsz0WrJOFk3VUylW7S5aCkV3jCUtNt9UKnCE6DUUo+oRw81aqXGFsPHhG6uI1yjQ+aV/9fI+Np5dgrPvLW639frmx7QTUtiNiBNS+HXeZX/B+1fgfP8vZk+W9D3TiEQJPrJSHauM4dC2CenyuOL5Hx/4LPrSWpP/b7iK2lfJD2D2VX1LaRjjvYTLGM8tI/0RGLNj4RqYqNaB8CWPgWunLdy7gikrmFkMcxa26RqToNbEOgvbdtUO1+iwX9DZqnf3lVf/Ep7wnejQY8+XzXOo3A4b+AURulQVov5lQVNpGOs+p7GuWcTIgR9lVLZaq2ChOzFZM1jLMYI27fHuMyOjQtCcezVr+V+f8LgkU+USmiPNnXDk8KjnRYYuVBvpZjupcVkq4ck5sq1yyi+Nc5+P9tusKi/a2qzhDrNOeyEAZUgAbiIAgK7FqEyUDGXsIhM38z8FNVF7iQ5NnbqzzcuASWY97AsBeCrhACDqpj7RhKPiv8THoRfmNhkfZ6mUi4+TIC1tPs6Y+KEx39vlBy/cnZVxvUb6IAvg4yyWcu1uzpZaAKlAC1L60ufj3O3188z1PUYFZO1Pd7prfdPGIvg4kzmtM8YSrGMSPk5S+ra6O9LOyxbe7vNg3ef00xbBx9FwGifBEowjMCcfJ7/u3a/3VtuGrM0P3fQ5d/oxi+LjDOA0XqR5jGeZfJyMcitb+JX5Xrxw5VXntOsPfMzMxwngtJy32S1XqnycKe/73Jh/bYFo45J9j17ZtJFYBB8HyyFY+TjAERJ5ahm2PPW/xMfp8a5S80Anjfcst+Phbd6L65uZj3NPysXHOcNMaUuFj9PmVVju0IyXftsjPjVsvfNXX975OPS5OQ8ckztSLo7JZeZCKU98HLsEt8Sh6z+K0xcHdLaqk3iMdz4O3UfwgNUZTqyOmNbnmpuPU5bNjQ0/qmytDNkk3nckVPXscV9qITbbHsnw7KSvRp6UwDxhasT2RROJUpsET4/pd3NSXfBTpkI51MyLh9+A7HkdduVusonw91+27lT5E/kVrFmfj7mTU7iR0f9sIoALCy18FAvRK+nnngzslfpPQ/BplsHTfvZi+I92/jO6ufSvpaI8uwiFChhMEesP/PpI8uMws+KmLMdmSvuHmZLqnr+IczweHd12JoUaZ8v4oA1YDffuCJsJKuJNlENWRDBgHL7iS8mDfki+GEoehmYHZVisJAQZ2WsfokTuMRGBuhUb6l8n7VxTw9XKZ28/h8XrkoLXFnn6smLpI2/wiU366T2eTmwWc9xwWaR7d7pFvmOzyMo5mcmvAj76Lhhur108zbk/dU1UBskzOmZGxjq9xG8QakHUx+tdJmthyovVaktQq2KhHCOkBMZhf4elwzp5vNagHIR+RLJ8kDpmqCJWfxPq0ZnLufh1Q3ergRNaD8EsiyL1QVH1Kd0R8ksQIjiPQ8gvwX90+aWQSfe6ReS99J54bnea9bvQq3T5pfReOeNuJfXzyz62ctHT7BndyHbyMGqx5ZnoX4yQZ2KztC1UDyDMiNZ8cN53SFVDEzT/6YjPSVUunC+JtfjfDWshFayFdl2KSnnSwBBa0t0shSdtYX3HgVrwDonxBQ6j4HfM1Yx29wwfi1CJYrNVdVnBaAMJkS5Zg05ch8cfeb80bJtfdupxwY1Nw1ZwmqyCGP8khNYx0VAaRpvDabQppjUa6YKtgsS4Q4W3jNOPe8w25BhlS/YaSYjS18pErUKDse7AV1AcJlowfV/+jZE334h2HkzZUafDnSl0W1UITtbJB6v0AhYC2mYX/FZ3ZrhyL1Lrq5jhisuoYzmNqu3O0PriLKBAdHYFrs+CBI8uk8LZ0a2gp2OW6cCu8s4odSX80jERotK9uxvWxYmQXp4tpPd4dD+0guqC74r9R8qO2+s0mcqVjUhQxumEsK4sNazDeMVW09oxNC4OTkXkKhVRflUJC+dB8W5XJMD0goNsj4DIlwyl24OeMR1WnIz0QRXDc5YKhnYrKY/MDqu+C8amFj4w8kVDX96bsL15lnh19sVKG0YlHKYXeEG+YpEpIb3oekmJ9wCrqRCrbBGK+wEm+OO6Gccawy2oxnoFEhfbkaFlFm9aFrpNpIrq1l9enrGkHGcYMCUdT+DNkznfHPQSC1hOxnqgEXtstlBniEt6qleM1GnkTLH3LJuBte8tXrSJ2i/h3aaCX84Jfy/zwM9giJW0UDc+IiDbGbwJumgBreJuMT1FSVfzXQhXcMwbEWDCXLABQQSYCmwBxmg9nxZ665W+nk+C4+SQe3M6+mUcyqqTsr5DYW3Dj1nnzr8LVUpmXTkw5dhnwfZCej79pE3yywwY4r094WjzuDvtHQrp+UxMejOv9ZlaIXOvT/3se3pEh0J6PmVCn6ytGX9QfKjm5RHCpqIBhfR8EJV/SW1DROVfslAvovKvNdFUbqXdnIvrckIPHTog8snPbwSabIimlckpo+dvue4ze8XoL+0UY+uCpopE066NVbyjhwyXHP193PmP7l/hB9oSTSNGuI5e8Vjlnf1+eJ20L+m1QVMloins+40nHf6xkWQ+HD3lR1lOMmiyI5pc39hfnhlxPHTu2durnsb7zAZNlYmmgW4ngm/VORP0w77NDm3874tAUxXSKJ/XzNn1469+h9oGbTyxbwh8jKpEU6VGsjGuuY6Sre0q7OiZM7AlaKpGNJ1dIXz0dbFGlpayLfO3Md79QVN1osn67p+Hom3r+e0IlXVrmdSzO2iqQTTZd/3Q5+CkpoHzZQPG/DxJsQ001SSa1qbFvWpz+Ir30U4DO/r75dUATbUErDJQ9kTT/ZOLRXUWrfQ+XK7XgHe6GE/QVJtosku1OVh5fjXpYpdVT1rW+wl2AAeiKfD9Ek1Km7m+WT0P9b30OhF+Vx3Syn1yA/3qJntP7hCyblp2fE/QVJdourg4+mh1yXzv3HKBv3ZpMHMWaHIkmg76Nm1Vq+Ia3+VZ17PWJrjIQVM9oumXny89vVcnxC+n9+VJCXYr9oCm+kTTzqFZjsLpp6Wr7gT2UX499xA0NSCarGx7uNfYPEY6+/KvQ0XvKt8GTQ2JJln73e4Nb8QG56xNj4w45XETNAmJpocXXOT/vp4vGn/n4om3VX49yxCqchKwCFXFb3viWanPX6GH7iefrxb/yY4HoSprNhdVK27/tsWnzkqXbnk46ly9MSupU1fpyCSVOhZx+oItAW5G3CEkz8tiZeq0w0BCDJwQUQHQwOMWdAeFfDTmrJpoMFQ3vLlU8No3D/pXxM6hN0iPb/oaV0Cz4DQq/iDId+szzK9X7PoqsknH1x/tP011g8fDqDxvEMKVvVcQoFjUvDO3pVTw0NeonNgjXAG6BsZ7ilXAEkdqrRI7fgKeT6nCpk5kPxHKNfDEtXqYMgaJYt/XVSvVbWQfOHdN2/utZ+yaQ6WP67+HSR8vaOK9NE1zrMdwwHXB1yIyOeZRRyMzORdioMUWmEuXINcJh8mHKoQgAdGXsGbnmW9oEObrvLi7eOeCf/rNWFXlJo1pSHwsgmlItvBtPfBSeGeXoKyX4Yp1dgbb3EjgnMhDUSThT0EHEgnWW9tu/06a6yHetrHimOxLlWJLfgSLB7BucoIFujoRf2zY4s//lBuKpdxAz9BNptwg8uNSbnDyKw3lhuRpZTXiw8dFU+62kF/1fH+fx2BJ90A8KDd09+M66O7hZxLlhpqTyjXaO7+z/9F1CUcnHV9A7R/mUG5ozYkK6DcWyjItaoGJP+WGn748qz5o8uPgte2OzXHxOd7FYpQbanOazs48pjO5ckOyXQ33lzVWB0/d/CH7dLWyn82s3IB5Gdaj98DLmEy5of7p7B9qbheE5mbafKhW/yOVIGQe5YbWnOA4+ZlQuSGjguP0zZlhoWnxo8tKJGHtLUS5oTYnQmBME3lbRba87ewSedCXzrV9J6xrUOFF49FHqNloEMjRhBGSIMMXDnz0xXBhNQEyEwYzxDjwK8i7UoUAW40O1ygAzpborzD3IlK3sQYlTvT1S/RzM7NossWIsrgeoURZXEaq5A4sUCvUuGUF7AEKYYB8uybx5TKSZl0OOTDWLaiq50zawd0IeDfigAJ2uahMie7/eKh52y6UYF8xOmHV1lJBy1CjeMcOGEBkv2gRq9SA7gva0cE2upd1x6nXm3vn3nn8eOZowRTqsJSQNzOHZUFTUYA9uxbbelL2X+JMRb3UXY1Uh3gArCEnYKBHmSWJwmMG/Jt2ArYfphyWNYctbTFbcnjV4LXOacFdDvrvnzbnda/y012rY0ImwBjSkUkahZ72jCW1Ip+IFr1bliwBppn2p/rvf/OaOUqcldPy9cv5OSXVe4OmteU0bRkzmRaVH8/ublSqVSmokD9HH2ls+Nue+PEPJMvPOw6J8fC5St/wQxyqwq/yvnbnQvik7ShSyUpXbIgRgdGWLTD6XK19d0THXd4/9B3gMD3qMLWsUk1IftXBpU94klkBufUKIyrGu4nVwwDkOAUX+5jYgo/BJocFheIhqdSgiEjftiv6gRnmQP6VodkI6PzZ/gD033wQBeTDQOef5l9SfoooqBAocLkBlkGC2YY6UdiCLH4O0MMFkOD/cJ+mhavR6hQFi3rJQ23ZKp/muocuHnIiZ7m4A7VIX/kojHTA9DHE9aJ8jCL/Wk4/7zWySUktNJO/hKeX0MekAZgXQJitfBAl0zNaYjCXdEm4aSHz61e3YtSJWkVMMtY9ME4UEsuFGa5fxTnekr3p+UMT5vjfpp7IKPhc5vSX0sg7ldKZgK0fCrYzLhhshEuoxOYSzlVu/L5NB3Xw5D/eBLpeGSelvJtduALjMApDklUqhC9gS5hdyPsgERbrs8rEEXKVMhbv5ClKXYJQDaYpGsM9AX2XnuM5GVagNht6bK+5VDAIomuL2nybDdANKPHYt/fHeHhw1VWhxYjYGGJIAM4N2LUt9aHAL+fBO2G67FxnavqMfRAzfcYvFzWc6ayEkh5Fgwe3IXKrUCkDrPwa6c+aPhuInKMeOQ2lq8GuhYRPGjZ9Z/U7NoHTG7493jZzEFV4qxLRQdBbOtRWvkcxRCuAEy1vf7Ow2K0jU5MUhXFoXIiz4xoIUlqFyhX+jdbV128gTHLjFRoaJQ7+lNRx22MBEhoWfASYVKfipkZamR6YSjJISmjXMFdiFLxF0ea83bBRYNRCmEMIhi3MFXD+LtH1Y5FQaGeGHr+2KtJ/4rN+l96/UdH4XdhbITYmsMulAUUAJxTe+kBlxxaoLKbmH91b8lP+uBRK/jn5c5X8q6OHvLLFQ07nxvED+YlTd+RNJ9sHrhly6cHCYx/ieIA8M4AL8kkBJORVeGNlViEhNwErE0GiJFmZCBIlycpEkChJViaCREmyMhEkSpKViSBRkqxMBImSZGXaXPCIfF1luzi7WfmsCTP2JzMob7DzInsfnX7JA+WtKpv9GwWedLm7o6JsvVXs4OvPq1LtXwNf7Ber1FqYLmIbOMykvDzLaGskU8JyxwmwPjD+AdiUEs4zCRqCYdv7dMppkY/IAAf1R4Zm5WCquAjuD9xEnhgBM/JU47b5HfHdNkxJQw1NA/AAv7Dzghq0rTvxyfzZ/jO/Wxbs26p+Ykn22kp3GfsYwGqhHxF23zLECcG0OoO54c+FVS09JaIwVkiU/v3naL9aPa9IF6wZMvuQbsITHmkR43uGfDizbqRso3qqX4ZP6nEeUErlRGmIH3PxgStPcw4jxxU22DDMyCEHp3ok94x9q2Twsbz8dseiAuZ6PwkWbBivMON+rtCZ6ETIDTl4eDrTyP3cVvrdQwhRTCG9TxiBKL4JXSdWuN760dJ80ZQbt9e8qZgwzQJ2LSFI6ZwgpRq5r9tUosTfXL9UVdBlsI1FDgd1ZsyTd4dPBk9c9Lx/uW9ntlJ3EcnPZe4i6ltKAx01JzoK/Z5uNbbA+DIqJMjK7ZM4a/V5WU6ofzRzIZ4ZCa1YwHWi7ufqqW4paqMk9+kHLAzdGzCU/Q0c028QtvM+iAWotwDUy8aFOsO2aeMdh/zldqecNM079cOON09+oi52YvuxLGGd0liUF6e7uJIywQFYTyFYYag+Nhuk5neMi3WVMbAUYKSxQzVn3O8HZ7jZSKfGNGn5Yst+L6onkoJ70UAVajJxSgBhuswJ0xkjg13RW2j0vWazbaFBT4P1EbiFJmTkjq4YNIQfqs7mh8TNz7t1Tr8ftFKW807XuU59+jr0MHmSEF+nQayXs6XmzfH7yN0e7FyKXJioSIGXFBplDBEgDXJL9MNdHE+IWikv1Gwgru7NpYIKIXlQcRqRkycB1J8FG+WoKmPbUPjiLngc5Fvejz6S1+hChnRT6uh/I093sqemSNgHMFMk/HJRY45+zq2EYw4yk7+D8GxBjTmohvlPsFFsEjv8ebhE0uslv5JfHThAnO2SG7rOe/UW6u4ffj9z94+4XhQ+x2btrTfs2sKQNUNy7rVZvOUiD/i8C+bCB3QfczAMrDHixggcCC8B/ce4Kmp2kXJNvELHZbTDO66kTQ8fKl52eqjs0pa4AKrR8PuZRiOu875mC6xyl9MqVyzKKm+PklYxKnxVwRxekiKWcL5Iw3Qsv1g7JuGq76ycH24/655LPexXPhi7n2kY4jrfhnF3JdwJXGZkzFeT3KSCv4KNm5A56jHAJhYqZVF4rO6r3D301a3gZZm1pyZmn3enSQrhH4CQFCIaSgORZ8FciNwMJuN6Dba4vn1u4J99u3j6T/7zi876xK33VBvj32g4GcZLP8OgBnBhSoIyJgGklfBsoVyrhWqQelYMEf4Nm3zQz2mjnpfZJ/HrRvBE9wQTPFEG+8UdTEDWM+O6kTvg9YhUAxdPwgR+4REm/EmQL/6i6ZhTsiHtZatvr1oQHLWW1vnYEht9g4mDP6TP7YIYuqM4GlVbYRga5bG8QogehZc0oRzUgnwgLb4+AMsowP8X5JTC0SFjkYjS47lZK6rAeS0GmAMKMKhjvV4/mGta/MYVvTfxpDZJ3+bgYedqcjDXztX3esxrsWEesk924azgpDgtuk4X5YuAalTF7WCKECrTkbIh7RgM8gEQnnTgThVNTtUgP0lXpuB6LKYQOLXd0IUbeJAaRugZqIUbuEeRG4LQmyTjCUJvEn4TXW+SrhdJ15sstp4k/UaEniSbb6ovU2qAzzFG/rajQ8THixKxT+7556t0e66pqfK3IuboEBUpbjeqmtv0KpWuSPb6q7aM1LQfXNI1E2DO89Cc7ij2AiToHA/JQwg5soFUHJHg7SN3v7uzaLLPoumP955zOnylGCLBdJQUvcID7m/sEjpr6/Ej7uMv7uYBpVxOlLaGMCQAOdkueK0FmBgZABCd9U6NYfhHMWMYcb00FryxHvMRtdDk4IIhRfhT+/+YP6XL+ZjIn8Zw+tPg//lT0j4vy26OrTe2vyT7sOtHpa9VRR78KV2miQdPIef0FL1K3Z+eFR/ZXtd1avDyjEOxdZaLiiO6TkeJvkjAA0rBnCiJS9Of0mOo2f2pnNOfBuv9aW2LnxPQhxM/ZDaPMnXeZYqTJHs/eCdsv5oZzsOUoFEI15Sgrh5yB97IbJVJyE1AZkNo4JGuHqGBR5LZEBp4JJkNoYFHktkQGngkmQ2hgUeS2egZGoOxBr0isovR1fN4YKzV4c3ItiY0cvF0JBGiiqSR6Xv+DJtYsdmELlvIg03qstlkce6DPlMef/Q/kLvnwI6h+dRzft+FyRMVKmZtFDbH1kIkTIJ3FKrQJUxU6xS4uBCU5+bSsKXrLiIexRBvZxsRo1GrVOEwYsGLBUc+33anecJf2vhuv5E4Nnhe8x0PZGEPXNg8oXVPrUIDBcDJr20qUScPVkGuFqyiA4V/YpU64t1BhgF3OR6mraOZhCxzxChk20wqmBoEHGhnsSBtirhisFwTr0wMUsRRAqAtfjkc1jstfN0Gvx6pTip8leqF3/o2k9plBOVVwUAM08Bzgzol/lQVyKdCDSiNPMU/MRbKbpHwlrGBF+HWS6FLWK6uIkoy4RMCWEVVKVeJoRZUoUCk0yjkw/S/Y8LE+nuIrupo8WGZrgLK01Idvf/zEJf3B3HF5R1BZFyuZ/GY0+VVLXd5dBsnsX+9nthfn7cwaScwXZhE6OaSYRKhm0uGSYRuLhkmEbq5ZC7Uesvoed03TZJM9Fgf+N1El1uFciHVvbndTlfOD9jjdNdZtHiDiBFcoddHK6fQxHh5CK4N2CxpoeXa6aLDJivXviuUq1z7OKaUDM/l2k/UEY7dpj0r3TjXp5N8aT3qyU7zlGvfEcpV/Ha9eQQzqDWnJ02aZIJy7RvazdYdXJkVsvNm8vj7EbHU3RdzlWtfxmmdeZZgHZOUa6/rlWXnJHrvM+XZ/INlbnbbaxHl2qdyGmecJRhHYM5y7ceDflIOrRso2j994IDGVSdQlXbNXa49mdN4Qy1IKMjs5drFS8bX7lFdJ12e1e/06VpB+81crl3OableZrccvKnUyrVXfBd90q79UO/ltln1fiq7RWwR5dqxHIK1XPs4vdhTQ7Y89b9Urp1eFsPM5do/h3KVa3/MTGlLpVz732ltHo0b+NV329zk3/ptW0wVTOSjXDtd3IyHEuQfQ7lKkL82TjbRiHLtd+2vBMnW9vMd3/WI0FtxKZ/3cu10H8EDVo85sbplWp9r7nLtQjY39j8R/mKJ8NOrCZlMhD88jEuEv21YaYjwl//xrwkNq3bzn/co4+Ceeyee8njanGcfCTXLw8K4NMtlYSYR4XfziL77+6xon6XikF0/uO+n1kE3hwi/FycqoN9YzNzBuIM//Inw1643TGUdfkCypHbt9B1rBy6xGBH+Fpyma2Ae05lchL/Ch5bjHvkt9lmzfW7yGbfOr80swo95GVYVdeBlTCbC//jii3Snj/f9s1q6N5eGSltbgAi/Fyc4bcNMKMI/ctWuhemtnojnNtu4rWyTPXctQM4CItSCEyEwpom8zYktb5OKWrX+1vWqaMO9BhsvL3/TjqojgB3iS1KrQERn5mzWLDh7FGyRKAvuJ7QwAOIadXJ8AsjhYJVrdZxRWg70CousT8tUPSjUaCi3r4lUcBDiKxfDRRcavsfA9H4OM00y8mBVzYLHAlcJLJCv3qlSZODx5EWhuXtmzDtUN/VkyWt30VIoumMsabH5plLBfoheQzGqHjHcrDUuhaqED99YRbxGgc4vhy8Mq9F20ZvQbfZtNOOS61ELMZeXYDciTkjh13mX/QXvv5bz/ZeYPVnS90wjEiX4yEp1rDKGQ9vmt/3HN26sO8NnQtSR14L0T1Q9cGvyA5h9Vd9SGsaYw2mMKZaR/giM2bFwDUxU60D4ksfAtdMW7l3BlBXMLIY5C9t0jUlQa2KdhW27aodrdNgv6Gy18YOxyl2fpnov9X/ks9N/JDUdsoFfEKFLVSHqXxY0lYaxxnIaS2sRIwd+lFHZaq2Che7EZM1gLccIyvEYWSlj2Euf/RFBozJt89+UZKpcQnOkuROOHB71vMjQhWoj3bzZyCyV8OQc2dbkGU5DX0+sGryoeeJY+0bZV8w67YUArCABuIkAALoWozJRMpSxi0x0SKu9eUujJ8Eb7oRXH7UzqD4tlJn2sC8EYCIXAFEj9Ilmo/8YH4demNtkfBzPHlx8nPI9SpuPY318xPidIRODFo1c//1Q7esJFsDH6dSDa3fTtYcFkAqGDh1qAj5OSu0565rXrSre2SC67c+x94UWwcdpwmmdupZgHZPwcaK//l477ll44NH1g+9lTt7ywSL4OFU5jVPeEowjMCcfp+y4qQle6Sk+C9w/Jh379iXUovg4/4ZxGe8Psye7FsTH+Zg8NrNDUpw4ve68Ge+jN9c1Mx/nN07L3TO75UqVj+Pys+OyBSkbQ35Ye67/nB9VbyyCj4PlEKx8HOAIiTy18f8FPo6s/W73hjdig3PWpkdGnPK4aWY+zpgeXHycOGZKWyp8nLrKb6uP+kRLtp7Z1mam4HJ93vk49Lk5DxyTUT24OCZJPUqLj+MUW9Mh4M3K4GnHrq56KKm2hnc+Dt1H8IBVHCdW/Uyb6pibj9OEzY0NP6psrQzZJN53JFT17HFfqnO27ZEMz076auRJCcwTpkZsXzSRKLVJ8PSYfjcn1QU/ZSqUQ828ePgN6MKHF1zk/76eLxp/5+KJt1V+Pcv6fMydnMKNjP5nEwFcWGjho1iIXkk/92Rgr9R/GoJP4wmFuezF8B/t/OfA5tJfOgfn2UUoVMBgilh/4NdHkh+HmRU3ZVM2U9o/zJRU9/xFnOPx6Oi2MynU6uhlfNAGrIZ7d4TNBBXxJsohKyIYMA5f8aXkQT8kXwwlD0OzgzIsVhKCjGxGCFEi95iIQL0ZG+pfJ+1cU8PVymdvP4fF65KC1xZ5+rJi6SNv8IlN+uk9nk5sFnPccFnkbgDdIs3ZLLJyTmbyq4CPvguG22sXT3OmahqVl0HyjI6ZkbFOL/EbhFoQ9fF6l8lamPJitdoS1KpYKMcIKYFx2N9h6bBOHq81KAehH5EsH6SOGaqI1d+EenTmci5+3dDdauCEpIEAzLIoUh8UVW8aiJBfghDBeRxCfgn+o8svhUy61y0i76X3xHO706zfhV6lyy+l98oZdyupn1/2sZWLnmbP6Ea2k4dRiy3PRP9ihDwTm6VtoXoAYUaktQZp/vxhS2P34HlZR04+aLg/uCTW4n83rIVUIIZ2XYpKedLAEOocaJbCk7awvuNALXiHxPgCh1HwO+ZqRrt7ho9FqESx2aq6rGC0gYRIl6xBJ64XHJ53bxQUHTR3U4+zT59Va8xpsgpi/JMQWsdEQ2kYzY3TaE1NazTSBVsFiXGHCm8Zpx/3mG3IMcqW7DWSEKWvlYlahQZj3YGvoDhM9JFnt5iGbj+UDdw3u+xDpxWTm9FtVSE4WScfrNILWAhom13wW92Z4cq9SK2vYoYrLqM6chq1WiBD64uzgALR2RW4PguaIE6TSeHs6FbQ0zHLdGBXeWeUuhJ+6ZgIUene3Q3r4kRIb8EW0ns8uh9aQXXBd8X+I2XH7XWaTOXKRiQo43RCWFeWGtZhvGKrae0YGhcHpyJylYoov6qEhfOgeLcrEmB6wUG2R0DkS4bS7UHPaAnTnEgfVDE8Z6nAJqCkPDI7rPouGJta+MDIF4062HjLhmNLQvbPrzxo4qrVSnqBF+QrFpkS0ouul5R4D7BqDrHKFqG4H2CCXz/AONYYbkE11iuQuMyYlPH5ZM530l2jPDy2uDiVZywpxxkGTEnHE3jzGpxvDnqJBSwnYz3QiD02W6gzxCU95e/69uXhOzUDDq67d7vduwsZ1H4J7zYV/N/8ueD/YNr63iT8DIZYSQt14yMCsp3Bm6ClOmgVd4vpKUq6mu9CuIJj3ogAE+aCDQgiwLRkCzBG6/m00Fuv9PV8bglr7luvtZIc7vzEqpzXpcBCej7vn1YMPrp4SNDSvdEV7KUH1YX0fEJ0Ib8GBq8KXP+nd7JvQOaGQno+UTViHg5vcc5nTsT021Y/1Q8upOdzz2vxB7uwwdIjHT7aVnVbriik54Oo/EtqGyIq/5KFehGVf62Jpmbtbdv0s8/xX/bd7zmqXbF/gSYboul52fwmp3YlSef3jrne7XgDH9BUkWhqXvfVxoj2qaErsgLnd/L7pT1osiWabv+wMeGWyxBRjvzmpZGXb9cBTZWIprk22lOLHu8V7Uy8Zp+wf/0w0GRHNM2Y0PXpYq9fg2bKBi3+V7swCjRVJpquD3GK8aurC1iSUs/xlKb6r6CpCgmU7aT6f7wK9NnluL/ufithT9BUlWjyvG19uYZtUsAG2XHxWKt2R0BTNaKpcqRHfqR9ss/eCSMHvRw9qy9oqk40tQtN//fFjgniqfvb5V/p18QONNUgmk5fuxB+4LvnPj/s8G78tWPvM6CpJtHUq+L7d46f/H3XDXUpMzooqCNoqiVglYGyJ5p8j5y82SV4UnDW7qtZk7Jv5IKm2kTTsHe9HXM23pJs6eHh2NBzojNociCalPtW+S28WkY0eUuLPucdZr8GTXWIppEuqh5fpE7+u35rU2/EFbvloKku0TRq2umrg+Vin7neNz8su3h0MGhyJJr2P3vYfvGqf/xmTYu5OvzO4OegqR7R1MYqYceG7TdEme/tn7XaOesdaKpPNE3svWHW97ZdglaoarRuU3YAtFcDoinu6NlazsdOeY/fdbpnivOUh6CpIYn8qRshmdO8fad+vvvTAcnoRaBJSN61oNulVcvbiTYHtaw2s/7eygyhKicBi1DV/Fzhqr4OGUEb99frlip2PMKDUFUrNhdVK27/tsWnzkqXbnk46ly9MSupU1fpyCSVOhZx+oItAW5G3CEkz8tiZeq0w0BCDJwQUQHQwOMWdAeFfDTmrJpoMFQ3vLlUMC0iD/pXxM6hN0iPdRHGFdAsOI2KPwjy3cZ2muKZ33K9/4zKo7KPrIy24fEwKs8bhHBlLwMCFIuad+a2lAq+jzAqJ/YIV4CugfGeYhWwxJFaq8SOn4DnU6qwqRPZT4RyDTxxrR6mjEFL2Obv3HC93E7xxKwVr9fFHd5ApY/rv4dJHy9o4r00TXOsx3DANSTCIjI55lFHIzM5F2KgxRaYS5cg1wmHyYcqhCAB0ZewZueZh3s1bhwc9UE8s9ejya5Bkn9oTEPiYxFMQ7KFb+uBl8I7uwRlvQxXrLMz2OZGAudEHooiCX8KOpBIsPZErrQ/PTFSMvPKnB5ZV/4eUvIjWDyApeMEC3R1Iv60Zos//1NuKJZyAz1DN5lyw90ILuWGw8bFSgOVG6wnX5NPWOfku3J8roNmxzZXHoMl3QPxoNxwO4LroPsl44JlcZUb9v0x/OKl25eC1g+4eNdvWj6tTKgZlBvyOFE5bJ6YaADLtKgFJv6UG54Ixcnxo+tJ5rQfXunOyhfUU0fmVG7YxWm6jZaazvCs3JDf/t4sV4+YgHn/9D3yoE4/KzMrN2BehvXo/SVEllJayg0Zvzf/umfWVvFm16evAj+VG2oByg15nOAcjjChckPG9+UPbXbwlmTsiHc5fefVcwtRbtjFidBGfd7mzJa3nV0iD/rSubbvhHUNKrxoPJq6RmEdBHI0YYQkyPCFAx99MVxYTYDMhMEMMQ78CvKuVCHAVqPDNQqAsyX6K8y9iNRtrEGJE339Ev3czCyabDGiLO6laKIsLiNVcgcW2BFt3LIC9gCFMEAffV8etzD0qdL7wMLknwaryj2k7SbBuxEHFLDLRWVKdP/HQ83bX6IJ9hWjE1ZtLRWcijaKd+yAAUT2ixaxSg3ovqAdHWwnLamhEWjOh6y50XbxS5eZ96nDUkLezByWBU1FAXZ1gE3I9IfWgevcV0261/BeWx4AO8gJGOhRZkmi8JgB/6adgO2HKYdlzWFLW8yWHF61fdmTb8esu+Y3Y3HAkSXzLrWtjgmZAGNIRyZpFHraM5bUinwiWvRuWbIEmGbacwN2N0javNA73envW8qntbrwYNr1nKZdZibTovLj2d2NSrUqBRXy50hj/rBmiF+zkO9ES+bHnWqRsL0BfcMPcagKv8r72p0L4ZO2o0glK12xIUYERhe2wOhztfbdER13ef/Qd4DD9KjD1LJKNSH5VQeXPuFJZgXk1iuMqBjvJlYPA5DjFFzsY2ILPgabHBYUioekUoMiIn3brugHZpgD+VeGZiOg87fvCUD/zQdRQD4MdP5mPUvKTxEFFQIFLjfAMkgw21AnCluQxc8BergAEvwf7tO0cDVanaJgUS+503D0rm1Lywfs/+N1bivZBqp6VfkojHTA9DHE9aJ8zIGy+Y1Cb0rFU7TO3S/dapFTQh+TBmBuC2G28kGUTM9oicFc0iXhpoXMr1/dilEnahUxyVj3wDhRaCfQ4OPqVSN2Bk/4PGfDL2++v0A9kVHwuczpL6WRdyqlMwFbPxRsZ1ww2AiX4MrmEs5Vbvy+TQd18OQ/3gS6XhknpbybXbgC4zAKQ5JVKoQvYEuYXcj7IBEW67PKxBFylTIW7+QpSl2CUA2mKRrDPQF9l57jORlWoDYbemwPHj+OBOjaojbfZgN0n0aWdOzb+2M8PLjqqtBiRGwMMSQA2s+67VvuTQ9Ze2fluz2BY65S02fsg5jpM365qOFMZyWU9CgaQO4zRG4VKmWAlV/fRrKmzwYi56hHTkPparBrIeHr+1fu+PguduKFd67lvB5r25d6zJ3oIOgtHWor36MYovWUE607kWZhsVtHpiYpCuPQuBBnxzUQpLQKlSv8G62rr99AmOTGKzQ0Shz8KanjtscCJDQs+AgwqU7FTY20Mj0wlWSQlNCuYa7EKHiLos15u2GjwKiFMIcQDFuYK+D8XaLrxyKhqJLgueFZ6nei+WU2VDg8s+Fk2sYEfCvExgR2uTSgeMoJBejiRKByYwtUFlPzj+4t+Sl/XAol/w5HcpX826OH3N3iIadz4/iB/HXE+wn9ys712R/tdGL7hz0teYC8ZRQX5E5RJORteGNlViEhNwErE0GiJFmZCBIlycpEkChJViaCREmyMhEkSpKViSBRkqxMBImSZGUOG2sjOhR6wXf2gMqDogY9vMagvMHOi+x9dPolD5S3tmz2bxR40uXujoqy9Vaxg68/r0q1fw18sV+sUmthuoht4DCT8vIso62RTAnLHSfA+sD4B2BTSjjPJGgIhm3v0ymnRT4iAxzUHxmalYOpogf0azeRJ0bAjLwWMyvnWrt2xHfbMCUNNVbHQw1Zgey8oOEnqiikg0LFWzvOj111oPamkuy1le4y9jGAVTsy7L5liBOCaXUTdB7OhlUtPSWiMFZIlHIP39mzcJmHf1ZG1euLXKSreKRFjO8Z8uHMupGyjeqpfhk+qcd5QKkWJ0rlI5mLD1x5mnMYOa6wwYZhRg45ONUjuWfsWyXdr1zYc3rXQb/lO9633xT7+asZ93OFzkQnQm7IwcPTLY1MY1vpdw8hRDGF9D5hBKL4JiQ4r9Z+l5HY8H5obtqZtN4Hv221gF1LCFJDTpBqRRq3r9tUosTfXL9UVdBlsI1FdgeVcn/wsaUe1UNmP/o7PLnc1V7UXUTyc5m7iPqW0kDHlhOdMvpctB1bYHwZFRJk5fZJnLX6vCwn1D+auRDPjIRWLOA6Ufdz9VS3FLVRkvv0AxaG7g0Yyv4GjmkihO28D2IB6i0ANdG4UGfYNm3Lfg2Tvu1cJF6b8l7Vcc2O9dTFTmw/liWsUxqL8uJ0F1dSJjgAawIEKwzVx2aD1HykcbGuMgaWAow0dqji1tVLv/m0XMjeFj8tnJcz+1+qJ5KCe9FAFWoycUoAYUrkhCnWyGBX9BYafa/ZbFto0NNgfQRuoQkZuaMrBg3hh9qz+SFx8/NundPvB62U5bzTda5Tn74OPUyeJMTXaRDr5WypeXP8PnK3BzuXIhcmKlLgJYVGGUMESIPcEv1wF8cTolbKCzUbiKt7c6lgdZ88qDiNyMmTAOrpfYxyVJWxbSh8cRc8DvItW+wd/9OvUeO8V98ol7kl7CJVtvQ77AOYKRJ+uagxRz/nVsIxB5nJORCeLagxB9UwF/Yxik1ihz8Pl0j6koOrmgSvdwza8lnb2/1BUAXq7h9+P3P3j7heFD4pj1b8267OvMB9L8c5Z41euJEHfDI58QHdxxwMA2uMuDECB8JLQP8xroqaXaRcE6/QcRltzcbuczdu/dF32pwLXqd3xN+hGg2/n2k04jrva7bAKqmcVlFblFXeHiWtYlT4qoI5vCRFLOF8kYaZGvNvrFf9SMn+vn2PzN94zp5qmGDsfqZhiOt8G8bdlXAncJmRMV9NcpMK5vYxbkLmqMcAm1iolEXhUU42Pm7ioXehh/5sM89xzriyNEkh/AMQkkJEQ2kgks6JiK4PGdc92OL69rmBf/bt4uk/+c8vOusTt95TbYx/o+FkGC/9DIMawIUpCcqYBJBWwrOFcq0WqkHqWTFE+Dds8kE/p416XmafxK8bwRPt0YfgiTLYL+5gAiJmxnUjd8DrEakGLp6ECfzCI0z4kyBfPPDqu7QG65/4Hhqw4NrfO4Z2pXY+tsRG32Di4A/pc6EQQ3cUR6NqKwxDozyWVwjRo/CSJpSDWpAPpMXXB2AZBfj/gpxSODpkLHrBgBbPzVpRBc5rMcAcUIBBHWuxfjB3sPiNK3pv4kltkr7NwcPOVaM+XDtXdfWYd2TDPGSf7MJZwUlxWnSdLsoXAdWoitvBFCFUpiNlQ9oxGOQDIDzpwJ0qmpyqQX6SrkzB9VhMIXBqu6ELN/AgNaRqzkAt3MA9ishohN4kGU8QepPwm+h6k3S9SLreZLH1JOk3IvQk2XxTfZlSA3yOMfK3W8f82cj3yJ6AKfc7VfXoO68qVf5WxBwdoiLF7bZMe5bSuUqqaOuMgecHnr1Q4qUlYM4EaE53FHsBEnQGROchhBzZQCqOSPCTcjvPDQscGDJ1bLDWNePF1GKIBNNROj3xL7FQWc9v/IVp7guaZTbmAaVITpQCohkSgJxsF7zWAkyMDACIznqnxjD8o5gxjLheGgveWI/5iFpocnDBkCL8aaf/mD+ly/mYyJ9+68PlT5/3+Z8/JexzWSE4ljm8i99S+dTlmy77DeXBn9JlmnjwFF/6cHmK931K2592s93W4eHsE6HZ/ad1fzb+jBcP/pS+SMADSs85UbrfpxT9KT2Gmt2fYj2G1Z8+1+ennS1+TkAfTvyQ2TzK1HmXKU6S7P3gnbD9amY4D1OCI5xTgr16yD15I7NVJiE3AZkNoYFHunqEBh5JZkNo4JFkNoQGHklmQ2jgkWQ2hAYeSWajZ2gMxhr0isguRlfP44Gx1oU3I9ua0MjF05FEiCqSRqbv+TNsYsVmE7psIQ828WKzyeLcB32mPP7ofyB3z4EdQ/Op5/y+C5MnKlTM2ihsjq2FSJgE7yhUoUuYqNYpcHEhKM/NpWFL111EPIoh3s42IkajVqnCYcSCFwuOfL7tTvOES9s/vCDfECGd2K1P+c1el86yeULrnlqFBgqAk1/bVKJOHqyCXC1YRQcK/8QqdcS7gwwD7nI8TFtHMwlZ5oixKN1MKmjUGzjQzmJB2hRxxWC5Jl6ZGKSIowRAW/xyOKx3Wvi6DX49Up1U+CrVC2d7NZNOcuqdVwUDMUwDzw3qlPhTVSCfCjWgNPIU/8RYKLtFwlvGBl6EWy+FLmG5uoooyYRPCGAVVaVcJYZaUIUCkU6jkA/T/44JE+vvIbpqV4sPy3QVUJ6W6uj9n4e43LM3V1wO7k3G5W4WjzldXtVyl0cDOYn9Yj2xvztvYdJOYLowidDNJcMkQjeXDJMI3VwyTCJ0c8lcaN6kVpsc3sukB37V5S2cVnNboVzItU/KvCHP3wevH17OrZyktz8juEKvj+xIdDFeHoKrN5slLbRcO1102GTl2kP7cpVrd+xb2uXae1g51emx9aJk1atq6zpNcqXuzpunXHtwX67it+K+FlBzeuzYsSYo1/7TmMbi9ieGS6dU7jb+zybVqafLzVWuvTOnddwswTomKdf+55uf33ic7S2Zv+FSkwObB5y0iHLtTTmN42gJxhGYs1x75wayv9uWjQ+cNSsrb9hPsXMtqlx7NU7jVTCP8SyzXPvtwe/K3gisHbhm2bOfDl+UVjRzufYv0VyWe292iSd4U6mVa39js7N+pby3vjsaTnnw4OHzVxZRrh3LIVjLtQNHSOSpIrY89b9Urp1eFsPM5doX9OUq157GTGlLpVx7r/F3Hsx8tjxg+4vaPg8bbPHmvVw7XdyMhxLk8/tylSCf1re0yrWPvZWyKHtUlmx3vtq6yeE9X3gv1073ETxglcaJ1QjTRktzl2v3YXNj/xPhL5YIP72akMlE+F/35RLhv8D0nTyI8Mf0dvtwQukaktZEk3iiYq/pPJ4259lHQs3yV325NMsfMn1kaYjwX6l0cbhgdytp7rinCy9niEVmF+G/yYnKBQuaOxh38Ic/Ef5T2j1Ju9/tCl5r9eyXKV0e/2AxIvwnOU13wDymM7kIf2BdUfj3qVUC1jg+/ae7x0NzijbAhVfMy7CqqAMvYzIR/imiTzdftKoS8MPfO3d30pyg9lvziPDf5ATnQl8TivD/MXBXZf+qu8Rzu7z1GFq3yjULkLOACJ3kROiAfvopZsvbpKJWrb91vSracK/BxsvL31AFaG2xQ3xJahWI6MyczZoFZ4+CLRJlwf2EFgZAXKNOjk8AORyscq2OM0rLgV5hkfVpmaoHhRoN5fY1kQp69QP4ysVw0YWG7zEwvXfpV9KDVTULHgtcJbBAJ08DPnweOPKU74qIa9tlv4lpeiHFqd1FLzZPc4wlLTbfVCroCdFrKEbVI4abtf2MK4SND99YRbxGgc4vrzv0Xzyj8SK/xZe/LvL7vQW17G95CXYj4oQUfp132V/w/iLO9+/Yz9zJkr5nGpEowUdWqmOVMRzaNvVEZ6Q6nwxJ9tomPVfOmZpH7avkBzD7qr6lNIzhwmmMxuYxBqM4tjE7Fq6BiWodCF/yGLh22sK9K5iygpnFMGdhm64xCWpNrLOwbVftcI0O+wWdrf7sdG7w9I0hAZOm7j3eu5rbEmpcg18QoUtVIepfFjSVhrHqcBqrikWMHPhRRmWrtQoWuhOTNYO1HCMoJMzKX9L0hXS2ZGnr6R6t+5VkqlxCc6S5E44cHvW8yNCFaiPd7NvPuCyV8OQc2VbvyVk9J90LCV36bl5+yznNGpp12gsB6EICcBMBAHQtRmWiZChjF5nw/NfZreHSGf67U6XTH9TzPW7Ww74QACEXAFHV+5GJpuQ/xsehF+Y2GR/nej8uPs4qZmbJMx+nyq22z/vWTApYcDQs3fr1ihcWwMe52o9rd/Mn8zh9KqkgJibGBHycqZXPj3t8Ly1g972Ps34b+T7ZIvg4xzits9cSrGMSPs6JpO1nHDJWSVbXf3UpvPteB4vg42zhNM4qSzCOwJx8nAZpf346+ayv3/w6NX98+XfwLIvi42RzGm+m2ZNdC+Lj3Nk37+kvf1bxPryo1eFT9b++MDMfZyKn5UaZ3XKlysdZcPX0N4f9sf4bmu5ZXbHqoFSL4ONgOQQrH2eVPk+V/l/g41Q+dSMkc5q379TPd386IBm9yMx8HIf+XHycsv1Nw8cRD+xTNnzGG+85U9+M7Lhj2Fre+Tj0uTkPHBP7/lwck0r9S4uPE19l4PflBwWGLLm19e3Fdn7NeOfj0H0ED1iV5cTqo2l9rrn5ODI2Nzb8qLK1MmSTeN+RUNWzx33fUHdKeiTDs5O+GnlSAvOEqRHbF00kSm0SPD2m381JdcFPmQrlUDMvHn4Det69oNulVcvbiTYHtaw2s/7eyqzPx9zJKdzI6H82EcCFhRY+ioXolfRzTwb2Sv2nIfg0V+FpP3sx/Ec7/xnZXOp3pXeeXYRCBQymiPUHfn0k+XGYWXFT+rKZ0v5hpqS65y/iHI9HR7edSZHQVDDQBqyGe3eEzQQV8SbKISsiGDAOX/Gl5EE/JF8MJQ9Ds4MyLFYSgoysBVki95iIQN2PDfWvk3auqeFq5bO3n8PidUnB1DCCOn1ZsfSRN/jEJv30Hk8nNos5brgskhpFt4g/m0VWzslMfhXw0XfBcHvt4mnO/alrojJIntExMzLW6SV+g1ALoj5e7zJZC1NerFZbgloVC+UYISUwDvs7LB3WyeO1BuUg9COS5YPUMUMVsfqbUI/OXM7Frxu6Ww2cUD4EsyyK1AdF1X+MQsgvQYjgPA4hvwT/0eWXQibd6xaR99J74rndadbvQq/S5ZfSe+WMu5XUzy/72MpFT7NndCPbycOoxZZnon8xQp6JzdK2UD2AMCPSWrfOfvyS3HtHyPqJXZaKIuVdS2It/nfDWkgF96Fdl6JSnjQwhK5FmaXwpC2s7zhQC94hMb7AYRT8jrma0e6e4WMRKlFstqouKxhtICHSJWvQieuy2rk5x4e9l+3/ddeL1/0/teM0WQUx/kkIrWOioTSMdo7TaD+a1mikC7YKEuMOFd4yTj/uMduQY5Qt2WskIUpfKxO1Cg3GugNfQXGYSFudXfA1PHzJWPG2mmky/1+7MIZXheBknXywSi9gIaBtdsFvdWeGK/citb6KGa64jLqP06g/RDG0vjgLKBCdXYHrsyDBo8ukcHZ0K+jpmGU6sKu8M0pdCb90TISodO/uhnVxIqQHsIX0Ho/uh1ZQXfBdsf9I2XF7najVTytGJCjjdEJYV5Ya1mG8Yqtp7RgaFwenInKViii/qoSF86B4tytaUIRWcJDtERD5kqF0e9AzTsEC4JE+qGJ4zlLB2hKXp7fDqu+CsamFD4x80eiumYLvk4Xi6bsayXpqfz1ML/CCfMWiife0ouslJd4DrE5ArLJFKO4HmODv72kcawy3oBrrFUhcYqtnhG7bddM7S+vaXzkwfyFjSTnOMGBKOp7Am2/jfHPQSyxgORnrgUbssdlCnSEu6SlN7Zg6V2Y3l23/6djvX89UcqL2S3i3qeBfwgn/HPPAz2CIlbRQNz4iINsZvAnSIvSKu8X0FCVdzXchXMExb0SACXPBBgQRYALZAszZJfKgL51r+05Y16DCi8ajqbri1lhRrAhJEJNuwhZefKg16YiCWsJYRRz4NVY4OLVw4TZnMGHE6fhwHkmcTBtr0ARyqWfSgw63UmW7Vdb7Zj3d6YZ+bubCLNli6B4WSGnS0k8JBL8hQxM8RTvhFP/F6xxnLv/145L6vj/0mnG9YtTHqTSXC+9G7OJhl4uKR8vuyMtvuHFPtKrdd0+ksQFHShiP0gBASRCgiaicD1ZiE6afMmZx3gEDiOwXLWKVGtB9QTuanSmq8i1qbMN88ZHK1/t9GPmBWtPYRkLezGRnFjQVBdieeooNywOni9KDb2RkHQjI5wGwixO4AAM9yixhDD8SA/+mnYDtx7gzY7aYLTlojCe+Zo2Tny4bmPUl5eOLa2NPm5fGCCzjzmmZB+PNYxnk6b2jPNc37Ldj1KEjPt28s/2a9vx7xcEQs9U3hLvUmEvZjpo4XXTFRggR14LY4prwwI29ul/miNZHNbJfnehOLf9ZPlytY5zY4Zo0NcRvAFGNPDemgc8MSZXykUoteuIUebVZowEn+vnOrLbzXOBfc2WoR0BoT2PXjSgjnjbtFF7aiBGeZoOZU9pU48JTFP5+sGYh9iDIN3uaO+lzffk//uMHRDye/Ht+D+qb4R/BfDPielH+Nvahdfkg8fSgHP9unda8u/iSh7rYSRAiCWpUn4EBahoyQLHOJDELwcNI0PRIfHYP7Lah1vJJkvH/r70rgYdqbeNTJNlSVLRokpAt7eutmTFjZ2RpX0iEVC4qCqmQJWvKvkYhpQURoULaaVG37WoXJW23vb7zHqOPmXOO7Rwzqu/3++7v3jlzjjn/93mf//s8z/99n9NPMq9oRrZuW8hPhW7jnErwp21hwz5HccCm0g8LGzbzAQ8SJGG0Zfg/NmvBxn9F27Ws/UhOyPz9JVNmzuvP7nonXitsDR+5a3nrhQ4VPIRzodP0cVtYGZ+4dtlfIVojLC6m+rvcwWGoWJk5WTVtcfr/obEdwE8dE78aX95hjA6qnMSaPNFKlstDHD7z4pNvhxUs0fR6mLZQrHHqvq45gq62elRlzXR+GgJvLFCDrZnFGwZovDHvXFZDkPwIzSCnhj7lH1Rapw9Fm44IJjcpgNrfrWRM0w2g4G+5zt6+aeEJxADwpIKiAfDU9hXOzoWbNrjWOzCSlW89ffmmUQvj93F2xW11ub0REGTFlEMQqtFIFFMJUQzlYFmXy2YO+TPUGN4Fmtvthw94YiF8ua2uJbiVzdrR1QRtVCVhoQJ8Ki1YGzSNIvJ2v8ePdqW4PtU/MGKboM7rgta7dfi1kNYBTZ+25eNcp59MSbVmamyLdaub/OzRzq7GJtBYq4OxrkDK8WgrQ/7sILf92U+n0LpmhqLLQRu7ITotZh4o1NjCY6mOOHzjLih8X/minrknOCx/lcfxMux6jCBrlnWqIrPgxNZnb+RqDXfe+zhVes+8PTgMaMhBrAGFJi9KhatrSI5HRFI2de7sPLcUanxQyLXCI0Fz24fkeE4kx7eJpGpoxBy7T+WUImVnvl1uIlI4INmYiYVkYmYZe22rg+eN929yzBDlYviS03b2VcMDQ3ULNp7u/V5loEwbxcEmCDndi4mi+ljcGThEleU/EEteRmqwubEY2BCNgd8PXLB6SoGzQcTXRSPHbWSotq43Ga23tyfDuwM5lSz8KLgOh29qPh5rXVNXeqf1jtYWllbt2wR30cD9YHWSoJb3i5O0cUo2iZhFxha/kfMIm/9f60BWQjERYIqkGy6BDM8lgSPEw9INi/48i8oB+i3IbaVGz9VabnmZsiNpXnD1o4NUzNft2rlUODs8EBBLAbSkkFbkoANbRQJHtIeF1kCTJjshO9tAvg0ghhzyBQhbxNU9qdIK2mY2yz4gTRdbb8F6KKfeovlCW7AVe36U0viHrnf0VeNNwUFlQTjABpkRBmyKCWWodRXkDZdNZ8lAgEH+DJ5z8P6+pvdDVrx+k4/KTitlJtsNP/tmfdwWPK2uq6lBFZZZNVJJnJ27HFRh9FiOjdlTQ4uUSY2K8kI6lPAyGsn/WPE6wkMLT8iuEq+XooQWjYBTK0v/hBaYoUVCbca9htkRjOB7wa/2jR11hVdDC7D9xRyMNeL6yQak4a6V/n6hxdRvhcnnbqcy4+9+OXKEumQRgaHFHOE95w+YXtWJkRlGfTsgYCAOA1pThTWg0OTtxtCCr/fJld9+MHQjbs1PCHSWVCYwtOhFkz51MP6IdsRwr1c2h11T8JgaVzCnxuXS7ggt8my3On11cdDL0NIRXTlCMoWXQovDKiz/gRhaAAaGzI3FwEb4hhaAfokLLY5fmeoTn+ihE6jwLiG39k0DgaFEI7TKSzxfihJKqEMI15wt7Ui1qB2hhEa/PLFbn6UNdxpet7SZ0ngYx9ABZ4cmDqYhQAdxDUwB0/BcaUcKRe0NHfYaD7JYOPkv/bDci57mMef68XaoAGCCzAQDpsTy0o6dUdrxUIHdA3MxNGhUYZkNYmhQowqjxXJMc1Gr1TzTye77wvi5Y//T3S8z323w+Gvm+DT13Wpm+L5in4tm+jo/bV+a62kcGtklhpaS0BvZJYY0Q27M85CzuzGehPwwgPw0GuRwqHaqGXITnodca3SmXFZ1nn7gJ5rdq4BtGvhAzr58wgFy0j9YkJNuNUNuigY5T3c1Zk84tGjXyL4qatGukX2+tGjXyD6u7e9qrN3g4kSW8aUmr33cGPOXy0IcGi+aoY1JwuY9NxpqV2ukHRz77fKVCTcQyAt5yzLymc1N3+RMAK2ygm5vPoW0fRmgd8bS5gyD0Rrx+uL3nw0I3NbXwMLBgbVbrXni4biAO3A+++1f9Jla+/kOjkjSSqzD4eyDEh1owvjTQJjQesKM91FhSCVpNk+YeWiDI/bN8OyjLar6O+PGLpnn+EWitaDUECy5QQah/dIxBVMrJ9CQA95B+3NHONgaSAYn56/dYGFvu9LW2RVxQEYL7DSIKd+vt906d/FV/6FnUX4Np7z156UOVBlqQ8qgBQtSKq4GckW1wR0SkomAPw63ALFCEdFbx47STzgirV/gH8t/9vTnEa0zV4iv1fRpW+E5AbnxWyFoRS3zsTA0HVrwSoI+CmRb6yZzsHUiG6JFTwv5jkz/npFHSS2ZtyLDVcidrVUCGGRNe4tVnHKyltfwXvEmKrMAcUDc5geteH1Dyjp03ukQdkB0mqYFIiZnsx3T9aiLKJGb/O/f96lvfaaPKOtOFFjYLhOBzDRMZNhNpXcbyIylwjsf11vYk1f+/2rzMXxNlAp2E6AINV8O9haYFJVomHNn9vE555cWtD5EpMXf4zxEpOVFInCKDMbCSTu4uZwyH81Tz3JXuZBNXaO/72TY5JOKc1u/myCcNzdch7Axkg8FajkjK0ewB57M2k9EXmu1qknLqGjINCVD/241Flnoq24pdfPk9AydsAaF9WPXvf6E/EsQDlRiXWknaqAMlxcGobYTQq2GHTVzCFPtsA75aFEa603hzWfImz+T3+qIfUijn7C3v31yolVN62NJqJzZU2qbrM/u07ronhshVNIAKupUTtYnaSvBqHRM+Ag5CStHJyswyzZT3RFxYa+OsGm74fPhELTdTZ/jLphXYUHwEQkCKVUYAtZ0WtBTq5N2w55s13abRt01NmnS5G0LnAmvTgLDeidejlKdBLuSncXL/1QnMauTk15sCuvrepTiY2kf8y5p/wperU6KQ27iBRhrxBLMLehqqXj571ed9DUnR/s66Bue/LE87vz8g1sIrE5K9uurohAtT98tveOQmULhahwGNBZzQKHJ243VyTvHA8ZvGa+sXVQ36cbXVY/uEVid3P3WVE73r2TNIy9ry/9TKBbEAUl9TCTlxMu7ozppsH50v6RMW3rOJL6kaTNn3OKl6iTYig37D8QYERQBIHNjMfDCniR8dDqiZJd0date8LWU9yPu3DDrRuGjEcS/t4TKUaqV8N42oXKchY+7br+Zl/PQTj/tTLknKWfTfQKFjzg7PAcIrUqAFmJZLhGapmmt0cJL+JidN0Bl0Hl3rfg3+qU1FZU7e5bwEcDmiQnbAqFyooWPm6JPrnIYnqSVKHtk413nT8N4SPgI9lTBZoVY3aSoweixHNuinhpaPLp1uExszGPdrBe6fstrhZ4QHlqEgLOgS9D2VIECplTxnz1V2KGFwZD7LpeK7A13pA4P10ufFcSrocVhaKwFS9A2jrhAHiav+DfcU1Xus1fGcYMZxbug16yyZdWKBIYWYfe28oUMK9LNDL9cZGxRPxiHAbUpxhpQaPJ2Y2hhuULzQa7uXO3C7UElHyZ9NSIwtLgx03OVr8Mp7cS/7s0x8TVJxAHJiiIsJF2KumVPlcnIIZdq5S/Qk2oTb8+gS5zhpdCiRIXlPxBDC5Arh8yNxcCL0Rj4tp9syF1FPUbk9byPGaMZgxGW7XAHZ87QAi5rativc7JycmautXf9aRqI3ZVZ8QZ8sBEZjjY2WDjaWjm7NhWkm/oHtC/ykN0oHr7SpsYwZdTenepVFffRfjJKpAFf60Dv79rCMvCiCJGGESjqFHYosS5p1AyAk5WFo6UN2dpxHbLl5f83eMyeUxvoxe7DDbRfZRztSrNtYt1eCOhtD0BC7CwAVIG+hag7q9p58lqLlhbYQUdexpyR1tF3dY6mu468vUOLrbMKDi0scA4zAHjTMMGrLehYkWJYk4lBS97FWkvJlk0TFFjcYqOliJCx++7Wi1zWDEeZUmyXcT8MWIVlWm5I6AiqwabVoYKyOt22CQHyCivnjVZWawEs8CFzts5OZAfHdXbN8QKIzyAEESETGVStel/qEjNx6M3zK/+Op7S2suY/wWllP68QAdQ0TKAgM2JxwZKeGo1tX/GlpNLyJbXY74yQV+LhcYRHY2D/RaY0WqEHYK4i/afQgx2Nzf969baslIFBkedY+tkz0k95NRoDGrEUabRsti+05HST/g0LPQ9zJn4+e/egbqTbx2xF4bHxBEZjfZ5uT68okqRHNV4YfuXUy1k4DKgp5oBCk7cbo7G3Whf+U5Z2ZRy6aX9/zaOIIAKjsW8j3hhZyYtTdih4po0btkkZByT5MZG8K9UthR7tgDsOf28N1g6Z8WPu0ulySbwUjYHzjmD/gRiNgfMvIHNjMfDSXygaOxMiKjkzc5nWgasu598uUtpBYDR2GForm0qVo0RjIVA09nUIR90Hp2hsxSO9QZucdJP/KzN+dikxDsdoDGe3VwmBpA9AQgwoQOlMTgq13IN3NFYzgep+XGChgecwscgxk6fe4PVoDIAH2RAGeNeHcBZ9cI3G2H03D0VjRios00IMMrTVYNPiQjSWFigWZik4T6NA/kfRwNdSN7gejQGgYDNCBQoyIxYXLOup0VhBvvWa3kvX6m1/Zm6+uE98EeHRWKUig+SsjRaNgQ6W77T+RGPY0Vh08fWA6HRrStGXETtivlqd4tVoDGxIt9dGW3LmQY6Yrv0bRmPKs3/IvI+7qBekViGQ/aHkM4HRmJa66M0+T1Vovv37aH+cMN8ThwEdjjmg0OTtxmjszPPN/9x6HaiZ+Tjry9IyOXUCo7Eo379T+cKkdA5P8dggL5/aFwckL2phIZmi1S3RmIn11u13lstr+B/8YR6c+OQrL0VjQCkB+w/EaAxUziBzYzHw8p4ku9uqPquXgHGOfmaG3DXny5Z63Si7I4FJSkWT3VEgTGOpeMvuVNZsWRyzVtsgX9BynGRWcRKBsjucHR4ZQusFFU0/BhqblVIJkd3l6Kv/O6D6sl7WzOfm0xynPOpZsjsAWywmbM5UwmV3Ik92+m2pua6RNEvE7vmXATU8JLsjqbLMClF216gKo8dybOY9NbRYPjp00crM/czcF/MlY5esP0f8UeaQ1VHmooUWlVBoUWL0J7TADi00i859eTf/CuNwUagZX5zLC14NLcDZktPmoq2fwLZA8bm/YWhRGfFS9lHGO3riNpdRnmf36BIYWgy5azvQ6WS2VtCK7zIjrs25icOA1hphDSg0ebsxtJhEC6xY2BhL37ksVCR8/sT7BIYWT8S/5erettSNJdFoGvN7vcQByUhMJB2MuiW0cJLi22S6cSPVf829nClJFRa8FFqA/SWw/0A+ylwVNjcWA1v8QoUe2m6TJ9YlWZqJd9budn8tkUa07I6JVugBsrsQJkGFHom97kpzZanUiGnjLMcqV2zEsdCDs9sDyrEaJlqtAijH8pjdVui5n//gW8HXUv3jjAPa23pvduD1Qg8ALwQTPBsmwYUedt/NQ4UeoGyCTQtVTZbH5Eahh/Jl+x27hsVMv7rRyvFTTU24XugBQIVgAgWZEYsLVqBxwXfvoykSavy03CVS0fscDFJbvdUYDTPj+Qwy+CfV1MyYQTbV1jGmk+k6mgxjhqEGdIVpQDNpTRNCrL8yQGO9k/O6NUixWrueKtR0f8d/jhjrRrZxaN/NiLFlu+5EPkV3seBiSvg0rZ0555ZN7J8r3wl0OQyqnbe15dOEzqfbyucaU46FPx5gFEJu737sXijGWDOaQUrzhIxxmwZYnLDMzrKnJgF2HPv7QY37N+0dSxYUGc4vvNAtas8pnlhqzxdb/iQBsJMAQ4uuMzNUr2llem8e08t70QxeTQIASdsETyxJm4znb5gEiHq0xEPxdl/DBMYxia/TtSUITAI8D+mtdXDQW838Awtn1j93FMNhQIUwBxSavN2YBJi7MF7+P5OJzK0Zcz2Dc73rCEwCfF6SuE5ikaNOdmnDyEHa5//FAcnSLVhIxm7pliQAOz3yUhIAqD1h/4Gq9oTMjcXAK3tSfTFBLXTJ7Ak0La/D/H3Lg6SedPexHq6Yx3q44l1fdKb++8RacxTNU5JUXnz3bw8C64s4Ozz4WA9XzGM9XAmpLxYYz/Ipl4/W9z/97jnJWaR3z6ovwsd6YMK2wJXw+qK/0mdT2VvlTL/51xLqmbtVeai+CB/r4Yp5rIdrs2Oz6qmhxdk5aoaj9+UykuoXmkxK9+Tvln5mQ73RQgtwYvttrz+hBXZocTppx+iBcywNg/vffxIj62nMq6EFCCMHe6Otn0DTpt7ev2FoYcM3J0J+dDY9KPl7baAynzaBocVE0+GMVYuNDLb1i3838OQKDRwGtMELa0ChyduNocWDfieTzlnf0Dn4sV/wlVLh3QSGFqa7RhyQ37eacWD7q+dPrjY24oBkOSaSR726JbSYumFxpvq2fEqBdO7Fj+Il83gptAD9zGD/gdrPDDI3FgNb/0L1RVcHjx/7UoQMjpQLvE8IousQvJFM1wtrI5mMF0H1RR3/VftiDn/Q2ep5T8+bb7kbjvVFnN0e2Aul6YW1F2qCV7fVF7O+rxGSfXKHmXyiOK06NTSB1+uLADwZTPCEvAiuL7L7bh6qL4L9UbBpoe6PmuDFjfri+JHmCd6idZqHRmdNvbSiUo7r9UUAlAwmUEI/uWBVp+qL8uylLBOGBtOwywXGdj4WocLYzjtRSoztvBuRy9p3K6LhxEoWH+5d8ZwacCrv0zidov6dgZjDrNp7X1uujX2fRhfLjJ6jGaRpOpBN+rYsM9qgWd/gh4H0gTOuaCRNflScVbGR3rrRSNMr6hgamZkid7ZCN7GW9yLYUcvLKMbS8itIFtHyOuKws7epQn03ziYqLS921mugjRDYKEmilJJI52ktRsi2U/5BpOmHMs1MOYaobS/Q6maEMWp1HWWQWn0HsZ9Uyy8gDtPugKo1Rj6LDaPODFGdnmOUi/6CHOPU+ipBff5QZxo0jp4LS5tab/0cR7tOzTSpphcxYuoYmpINzQxoDOPOTTvUByGML+p3UcYa9ftI4476ZUQbmL5BJqSs7zyGd22K/NVzdeHtA4fDHtC/ifckdpBnkIxEy0ikCS3d7Gq0wS/at3N22rcs3ZySWaYVBU6te4UKGMKZn9ZDjZWVG4faO9Dafp2Fs+3aVayQrymlhLxmPzZ11Mc7++/oFahMmbHdL5+M9JM4O+GwPm9rqrGPZ1fLAkoMUkh/CG1tGmejnLFiKoxHZ8W4fRavAKn5fyEUljnYd8qnSyMYceccPPqTELwB+pdR3AH6DUg2i/5t5P0ODgcupR2vp/pNzU1/RvP0aydCHAaL8dW2bJh9gnSRLsQhj1EiAdnwXy09xhp8PQZaAIaLxzA+ce2yv0K0RlhcTPV3uYPDcPUY066rzZ8iOVLTr/bjX5bmRRU4eIxGbxSPsaW3CkPI17v5xMW1naLsCezrf3i5TzZlGpvoMA3JxkxTqin4F6qhln4n19Cd+BMIE7sTT0GZ8Z14EpIxduIxiPbIbjJdHR4O2+3MM/BeaBiNYpA+epWRPDNauo11nWKWiR16n85xTmf+BoLRduYxKFbbmUchmW1nnoNotyctkr9/9I+iHCvb2HC017gTXR4jDsPt1EPa8tDs7r+LfEiCDDtkB+ShD7c0bIdO+WJJA6qWIcOUbGJmrEnV6KS3RXwIgmkifg/F9hC/i1iiQPoiovVcrjcYr6u0W3d/PFN8XsyMhLaB4DAP5G/h7bkaoQWPTQA0wMNbDvDfnfJcg9h+ced8E/JTEIYY+YsoY4z8ZaRBRv4m4ihbPO5dsqYiiuopt9xl/Gqlte1Ag2OYUb5GUK0FzQzAXi6joDLQ8b6FGTiimYGJT9Z9RTMfmqfbX7V5t29uRdSrtR54LNncWNSF7yor6HZby2YlWPukSezY4KymY5/bXVwEm0OLYPOdKItgoGsS+hLQvAh26tS8HIVENGQTDao+g07W1zFkdLg00fYTEeZr2zehzN22b0QyqrbvQjSeEMqnWROs6nV3jZgeuXDIyxkdRJLDrNpxS1sG9+2+3gvafHdKUkkEQ6p+eVRX9zjJMUiUI5DBrWs5153RTIu8anSub6AfbdeZTP2oT/mbW1fbja3sLVyRZ3o7xSYSVPJGW0crsiN4EqvpOvKpnmwwIPwQDvRJbYJ72s6+anhgqG7BxtO936sMlOlq0RqazbVZZUD3SSJ5cmyKBb2ks5pn8/pOLaPU2Q1KU8fYxJStotVkWU1m1tElVof/AMJc7/AzUKZ+h5+DWNju6EOQT7uL3iaRs8lKa3ufp7fmnHT/0rVB4bDUjj8B9yBWlkHKEygnkRJa+oUNnaKc8e16m65QUMf/AoKZdvwhKHba8QchGWrHn4JoqeZmJtKDSyQMDodu0Ru1pX5qF0eGw1Q78Yi2vDB7++EuUpwDZMqNA8pJnsktTXkjmikHXC8YIFQwjLl11eex60Omi7aWzTHWrmzS8DhxCu3RNhHJMlycHS0sneFtDFbQA+DErRNY0rJ2FrVP0Ccqn3BHReoZ9YD608HeE8//g/bLOAV9/7/W3jMxQdvMvRBzpSFtHQKKSpvkDvXpGvBz65DVBgv79RbOyBs5Kmxjh5+ObWTGrBf9/GbMsdYaq65tF1pwYuuzN3K1hjvvfZwqvWfeHhyadQsChBD3dZCUYYQ6JEhjQQSB4ujcZCKIEK37XDLdZG6ZdtTSqLUv44Ray/b7mIC7OSFq+hhvNRXQzsIYVCLJj8HelrzkjnWT6t+Ewc9JgojAC/N936PX9THwfyIkLHxCrbwVAnyQrXO8P/whEW8PjTHG20slN6/uXNC8Tf08Q33+cZ80du+9qJnE1FnUehOGPuRe2u9nRmk4WoE9HxZke+jrP4V7zhvXsTxO+9yMyoiXEm7Le1Pj9APqzj/Mmsb5kziF2+DTDnTk1c6AYLuI6FogUCPTO+RaxMEfb3PaRI58uoTPYKBuYIayuUM/7cOtpUXw/EDRbra62JaXIUeIP3wYbqIXInpiPdOdKY9D385pACwjRNkr5GVq0zlaAWKBJQaDhT2/6o+vHnj3aTU9XPl+341Xl7c+LbLfTy7hAKrFpbZg0gnwiL4z7TEt+KZVZvYI93k4wARZDQZM2ukdc8YiTUZltWqNFQpKqqERc+w+lVOKlJ35drmJSLV3muDvh9RYNnIYiYnI42BoWH7I9Rfa37D93YZNVQw+neJNJ2RlGqccIHB/g7oig0RJQ2tbCh9atJ+gtqXhDZGjfwga06OO5Dt9u7o7BMf9DewriS5OQiMIJPU0tM6bldAUrdnfbW1L1+qXOqz6K18zceCIM08vpH/n9f0NADzIhjDAo+wnuG0pO3Xx0P4GcDoEbFqIsv0KNdi0uLC/QfvYuEN3D8vQdy84MDm6zoP7bUsrVVhmhAoUZEYsLtj0C3GB7sfwGIFTh+i7016bB03p84ZgLshLxeICwVSCuMBywYzI3mNnG+Ss/2+n1D/SeHIBe0yFgztLS8VyZwtSu40L3MNHzRc1SmBkNCpa1Kx84NMTuEAQE7y8FIK5gH19zmNcAJsWqouDTIsLXCB/T8JmsmOggedyP/vh69f25gkuEMQECjIjFhds7nnZUPvn/vlJ+0wNMz8v9XaeJZZBYDYUHF9bKlyOkg0F3QzshTu0vbmd2VAv0/0VGZcWavl/K5hTxK9+B8dsqGS/vioK0fL03dI7DpkpFK7uostShxAqFEY75YasBCNERDZ0xda3KwzWj2BGrqFvq3G868rFbCg4UAvGADEfaK7KIIULd2wTbruyoWUL3r8x+zZPN+aa1sbHIlGNXMqGgre3x3x7unDzzlq3HpQN3ctQ3RJ3OZN2ZK2w/jLjioM4Z0PBljRK/3KUbGgiBGqtWIdcS/uyoZerrCslQ031/J7vvpmpMoOobGj1ahl+gYo9BvtLpu5KCNV83dXjTiCwpgGwENN8FNBppD/HCQpdzYYyi4+qLLh3lBmyopGZuvfxVwKyoZ8K7njNyRunH3yrQMFxScMZHGCCrAYDphKxjjnjtrOhu9+ayun+lax55GVt+X8KxYJcy4YCTwPbCGI2VFwNhoblh9x/oQhYQXy6efDxIcyImzPNI3YLbiUwAjZXYJBmiaGd9gL6xj4WJei0lwSVKXyNmW8N/KVqbkuZzFmJYwTMvpLoausXCKRJYmgHloDWfyJi3Xbai3bOl1jaxlV6J1bHCJ+OG+XP6xEwAA+yIQzwCkUJPu2Fnbp4KAIGvThh00IM7D6qwqbFhQj42QyFjBO1ezX33RDJvsRvNo/rETAACjYjVKAgM2JxgccvxAUPRVw0VIPO6R4QLvswMkHuIMFcQBLF4oI0EYK4YMIjs7maQ610j891UN75PX4kjlzAHlPh4M4+imC5s0qRbuMCc+mjUStXC+nt/figavLJMJ4/+QuAl4YJnqcIwVzAvj7nMS6ATQvVxVWKcIMLXMZtkHtotdzQ/+a5BqcEM0+e4II0TKAgM2JxwRY0LhifYly2OCtdMy2l/4XTHu/3tHY5Wo7r1ju0pgHh5klMW+e48v9HxcIfaayzh94IfCQH/Sf8bYThkKGSV4Hnwif6Olo4Odmsc3CwcmTtjXDqrUNvnnfs8lDoUi/WJXZJF3SpN+sSu4oCusTHusReVBPUoS9vBT9IvSCO/rng7CXHxIRp3h/GvXh1xSoLASfO3RlsA0lqHsimMfHskWPCnqRuMSbsiaUWY8Iey7UYE3Zqb/+YFE8XPcO8ME53n9PX0ZToys84jMnWnlc16Ft6Y8G2uxPpGefvlO14HzaKwKoBODVMWwOtagAORW2kEVE1uDV03r/iwfIaGYs+2Fkb+l/i3ZbujSD5qYFWNagZCyNERNVASr3XOMHxrrpFay7+K9d3nCcXqwbgREoYA8S8ORniJSkNAqoGzhJiE84JvaYlHqDO2/vpFoNLVQPw9tAYY7x9Ba2Zlbf1oKqBKt/R2a6SA2ixUl5XThcGLMW5akCBJk6pJlrVwByUYjQJqBoET/lckq/12DBgSNADlbMHxhJUNXj37HnigMFV2oUuZ0M2Jch2ta+rOQRWoSZaOpykxCCFa+JeNdCztpF3bBTRynKlband/TqKgKrB+ABanNmmKfTglRI3+rjuOogDTPaYMNE18a4aRPn+ncoXJqVzeIrHBnn51L5cqxoATwPbCGLVoFIVhoblh7b/Qpmi94v6jf5urK8R5CeyWMpbaDWBmSIyFMeXMNAyRfCGKQZBmaLlo8NW0F9ZaaYwNg4uPTNnEo6ZIvaVRBcnIQUCKY+BluwoASJhRrdlivq/8lhjmfuYEeohmEql+QbyeqYIgGeDCR6FQXCmiJ26eChTVKLMMi3EBEieKmxaXMgUDV9x93Ga9CZa9vW1VSZetfe5nikqUWaZESpQkBmxuMDrF+ICs7n6+z/z2dPSj6zlC0od+YVgLvCiY3GBCp0gLjiw2D//9SR3naz+KxQdLdOscOQC9pgKB3fmRsdyZ6b0buMCcRMni7B8ca2CUyP6Zo02bOgJXKCCCR4/nWAuYF+f8xgXwKaF6uJM6dzggpn22x7vSB5IC57y77wc+5lzeIILVDCBgsyIxQXePTJDzZ4QbZGhZk9itMhQs8cNLTLU7DTS/gx1r97rq57HChpGeicpvdrg9xyHDLVPz8tQLzZ8KrTEk6p5+PbE2zURLpsIzFCDrfiTNqNlqEFu7u4mIjLUj6WHZ/RbuMZgx9wlAxMehdvyblNgsLFcZTNahhp0t4UQIiJDff8S7brCgjeGRSM/F1bWLE/nYoZaXJWFAWKOtgb4wM0EZKhXKJt/PrFMTitqo8Ll0nNxN7mUoQZvD40xxttnb2pmgB09KEM9Y9mDxy6BtQahiz2KqrZQ2n18QXvL7dDEOeyBlqEG6bYFHgRkqD9dvzDQxP6NwUEp/bMV196/IShD/XQMY/SUsQGaRy73e6eWbCHdRS9DhsBK80BLvZZAXsbTA/cMtfgIk4Ort03RyHods91rTK0HARnqHNLxqtvTTZj+dlr5pd/dRHCAaQEmTOoeeGeoPy9JXCexyFEnu7Rh5CDt8/9yLUMNPA1sI4gZ6hA1GBqWH/L9hbISmycYfjv1Ll/3mLb7cubeS5oEZiVqoJgx0x0tKwFCAVN3grIS4yUKExMKp9NONOjUV9PnC+GYlWBfSXRxEpKg0DnFHS2wBn3Z3dy7LStxr3KIa+ITH1pArzyRzTpP7Hg9KwHAM8UET8Wd4KwEO3XxUFbCU4VlWojBtosabFpcyEpIDhL1u3qhXsPn4hgRwWLLG1zPSgCgTDGBgsyIxQV+vxAXRAZpuKw7oWSQ7/dslil912eCucDBDYsLpNwI4oKGF2U/bCY2GmYb1H6LC/k4G889TmwxFQ7uzMYNy51R3LqNC07YhlgY0QZr+np8fHh0bK5iT+ACKUzwGjcTzAXs63Me4wLYtFBdHGRaXOACOWdTo/mFbwwD49Pexy+Ys5onuEAKEyjIjFhc4N8jM9TsCdEWGWr2JEaLDDV73NAiQ81OI+3PUMumaSlPKcjROrRtftW1Iy+G4pChDkAbk3nnshqC5EdoBjk19Cn/oNKr9eQ0cXa0slhD1rS1d2bvKgjouTfKJBjTdANnbxXYPZOd4Ke2r7FK9Zb9zpdEXuscNhtgQ1L5Owvj93E6j1aXO5CLzYyFLD0asnRPjpQSED3GlosaAZdgBT21uaOoAGtAhXTAK7YaZ/D/vvDHOiubrc0hf4Yaw7tAc7v98AFPLIQvN19vNrmFKyuCehX3o59oGGIgqixR2Xy9N8p1YSbsnThYQrDp8///YfYbm34v/DrgK1jdZSV11q60coFnEsgMNo0i4qDtuxT4fEqZrpZP3Vq5A6P1lFunM8DdnOkM+NO2yNF1+smUVGumxrZYt7rJzx7t7GrnDJARA2NdgZR1jQSazdhyLreP/emo/z9QzUaCsL5BG7shOi1mHhla4djCY6mOOHwiAndHi9isoWaG+uh58D151tdgvbPFCnurn6PSmo5Ys0ydY0x7qXMMaC+2AX3b1yQ8Vpiu5UUZJxslcpyJw4B6Yg4oNHlbINkbNyTHIyI5+ftH6sETgvS4L6OFX5TaCLcPyfGcSI5vE0mK5rFxChrxzPjB2i6H+4/uqiwEPjwPE0l6bDnL6/z0Hh1sw9O/yTFbrcTyJWOm9jOqePaMUbSwILpO+JQxNoQCTRByuhcTRfWx+GdLVVj+owQCyYGjbqcKmxuLgXf2VAaedS3g8sCbvegRdBenilNrDhDOwIlQUHw7EY2BQUeE6MQ/DIzNwLP7xr4OdXtAz1iXILzjS0BfXmXgEmisqxPR3IwvFLyeTvwNGXi30PtyxRcbdFPqEuQD+6T4EsjAayOdhvYNFKGELr6THz+pIBKHAT2EOaDQ5O1GBj456225amYqM6JSxE9N2duMQAa20ltRGrIsiRLiN0N7V/HSfjgg6YOJpGNitzCwcpbiRuUbA3Sy63O139MWSfISA4Ped7D/QGRgsPsVMjcWAwf+QjnqMKcBfO6yA/WyGuVEKNI0IrsSAI2rXCJajpoMQfwxgaAc9a1DGrN6bw3UCgh2FqAeszuGY44aZ7cHDqghJ6KlWWugySqS2G056uWTVsuHHxvEzLd5x+fCt+8Yr+eoAXiQDWGA9ziB4Bw1u+/moRx1jTLLtBBTr7dUYdPiQo46zsdLJcPJXDM9aNsTeeekMq7nqGuUWWaEChRkRiwuCOp5it2+/cQKRfdYGxaLB8lX211xRftlOCh2gQTqfBSaYhfgHB9FhGL31fTYeP3JzpSc92dlaPpbVHFU7OKcaKJACJVHoSl21ZVghIhQ7J5/JjdnyzgKxTfOZ1eolRpb2bZbFbvg2GAYA0TNKuhbdzSKAMWuFM0tI/mQMtPn7+DXEimGJVxS7IK3j8d8e/+oZm8T3IMUu3rzr8lsMpCk7HjJdM7PPp2Ns2LXAZo4RTFoit0QCLawGAIUuyUPv1aekdNhxlcVxm56cKWYIMXu5pu3BbNsPGnx0RePWQ547d5FLwN2TpyIQZOiqkN+eF8M7ordhOrqJN9SEf34IHvPAdEmzgQodveFz543006asdVy+Icvqpc0cIApDBMmjxi8Fbvs6XauKXaN1Fg2gqjYJY2DoWH5oZBfKALWn7I9Z1/GZp2cKFLW0/3OfxEYATdC8cmEGLQIGDTmEOiYz2p/BFy7S/CNUJKAwdaT665+7xOD50nU7CuJrnYqhsI0tRi0IA5M0aGcvoqoCFgxW+L2gQgxDf+qbxrn5z/bwusRMABPABO8N9EER8Ds1MVDETBo+gGbFmJg56sGmxYXIuALyz9ExtSP0j652PpH6JFLU7keAQOgBDCBgsyIxQWhvxAXSEvfn1wrtkonV+o85eW+yf0J5AIwU92i0bigEeICo2iCuIB2drDb+o3X6RHDJisrLRr8A8/zhdhiqq72aYJAcolGc2dAYbUyuvu4oMbh7PNBQVpJn4b0f8I8lM/rXADAM8IEbxbRXMC+PuchLjiswjItRBeXpgabFhe4YMzVOcuLr9+n+jyoEBntF7SX61wAgDLCBGrWTy4I65GKXfaEaAvFLnsSo4Vilz1uaKHYZaeR9it2p0v0OydaV8iMPh7kuOPLhHQEnDqq2N3VU/VC/Nf7XJeMH0QJOP3pTF18ZTnheiHQ9y/yOJpeCKyJFhz/oxfC1gulS0wQEr1oq5+a98bjZoYM2z593tELgbZi4cfRRBGC0PLL8/hvqBcSmrAg4dbLRZphbzYvfBR5JopAvVDdFvlIhUm3dfyWOhtnBa7p8lGUQJOLOaDQ5O1GvVDcZJ2POtn1Bglrtlouch5hQ6BeyJ4vx2SZdLx2slKZ8xKtH8o4IEnHRFL9eLfohfrbKpkG9nupsXuov9+iZW4ivKQXMlJl+Q9EvRDo2weZG4uBw3sqAz/ZY3ar4fQPva1XBx1Tj5tQRDgDg6B4QiEaA3tChvmm4A8DYzPw2CoXy+JgZc3cvh4m2cz9x3mVgUF4qlaI5mY+QleHFv6GDPxfqbBYhvM5jf3vvtf2qY+/TiADbz47cLzolyv620YscxDe4dbVw8fAgApgDig0ebuRgT9G9F/g3HcXdftr90sWhhIrCWTgpN1V9nqKWwx2OC6ZNj2QkowDkvcLsJA8X9AtDFynKDf8osRzgxjdKIvN02d78BIDg2Z9sP9AZGDQPwsyNxYD7/6FctRnipPzNoQqM4IGq79VlZecQ2CO+jA40rcALUcNRNFGBQTlqBVd+i5dcUFJM/1qXEPou/oUHHPUOLu9SggklwK0NKsRyFEXdFuO2lMm2rFglwXjaJz5vanDp/rweo4agGeECd6sAoJz1Oy+m4dy1OBIU9i0EFOv2mqwaXEhRz3409D/jslIUQ9tWbH+H5U10VzPUQOgjDCBmvWTC/b0PMUuf8CkK/F9GjRyik4KJR9ZL07wGbu52Vhn7PpnE6HYjXhHtZxLUWcc22D6F7/MR3scFbs4J5pA4exoNtYZuxBCRCh21YqthppMaTTc+5+YerFHfWv77P4zdmEM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- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
- true
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-
3563
1945
689
424
-
3916
2157
- 21
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- deaf8653-5528-4286-807c-3de8b8dad781
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 21
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- deaf8653-5528-4286-807c-3de8b8dad781
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Second item for multiplication
- d03f0577-b2d6-4c4a-bc61-e67f45f7cd53
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
1947
339
20
-
3734.5
1957
- Second item for multiplication
- 4ad55133-b192-48a2-9bb9-ede0dac05fcf
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
1967
339
20
-
3734.5
1977
- Second item for multiplication
- 5e47d770-04d1-420d-9542-9ae5aa4a9503
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
1987
339
20
-
3734.5
1997
- Second item for multiplication
- 4f0437cc-c431-41ca-9ea0-f0f0b0d43ff3
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2007
339
20
-
3734.5
2017
- Second item for multiplication
- 7a9f299e-7b63-42fb-a79d-ed8a5addee69
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2027
339
20
-
3734.5
2037
- Second item for multiplication
- 1324b9a1-5b05-42d4-8525-24f6f00a3854
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2047
339
20
-
3734.5
2057
- Second item for multiplication
- 57ebd635-fbad-4306-b9ed-372b5bb0a60a
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2067
339
20
-
3734.5
2077
- Second item for multiplication
- cd93cfe4-22fa-49d5-88eb-f31236540273
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2087
339
20
-
3734.5
2097
- Second item for multiplication
- 72ba8766-1c32-4602-8a71-9bcf8f8e0494
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2107
339
20
-
3734.5
2117
- Second item for multiplication
- 63ee5cca-dfc2-4a7e-9dff-bfe52991dd7d
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2127
339
20
-
3734.5
2137
- Second item for multiplication
- 4ea32bc1-9e69-4758-aee5-284d8cd4dde4
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2147
339
20
-
3734.5
2157
- Second item for multiplication
- 2edb7be7-3854-432c-9b5c-fcf8333157d7
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2167
339
20
-
3734.5
2177
- Second item for multiplication
- 8e007a86-58de-4b78-8e26-c41d8320f19b
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2187
339
20
-
3734.5
2197
- Second item for multiplication
- 70aad31d-b19b-4e90-ad55-65444a2feff8
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2207
339
20
-
3734.5
2217
- Second item for multiplication
- c4edb4e6-afb3-452a-9234-52d518059bdf
- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2227
339
20
-
3734.5
2237
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
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- true
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2247
339
20
-
3734.5
2257
- CURWE CURWATURE COMB LINES SCALE
- 5898221f-b339-44b6-93e5-13b5e67ad383
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- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
3565
2267
339
20
-
3734.5
2277
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Number
- 0.0048828125
- MAGNET SURFACE INPUT
- true
- 8bcb0a51-4070-4e59-a6ee-d8fd467fdbf2
- true
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- true
- 0
-
3565
2287
339
20
-
3734.5
2297
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- c41e8ed9-a3a9-4b1d-8bc2-2bd52a55fc4d
- true
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- true
- 0
-
3565
2307
339
20
-
3734.5
2317
- 1
- 1
- {0}
- 180
- CURWE POINT NUMBER INPUT
- e21a4379-8973-42ca-826f-16d9225338cc
- true
- CURWE POINT NUMBER INPUT
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- true
- 6e5061e1-aa6f-42cf-93f2-4d449f23690c
- 1
-
3565
2327
339
20
-
3734.5
2337
- CURWE INPUT
- true
- e62dd267-c36d-4a94-850c-0a5624a2368f
- true
- CURWE INPUT
- CURWE INPUT
- true
- 0
-
3565
2347
339
20
-
3734.5
2357
- 2
- A wire relay object
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- true
- Relay
- Relay
- false
- 0
-
3928
1947
322
20
-
4089
1957
- 2
- A wire relay object
- 03e133dc-f180-4359-847f-79a292142697
- true
- Relay
- Relay
- false
- 0
-
3928
1967
322
20
-
4089
1977
- 2
- A wire relay object
- e4566777-f208-40d3-980b-74f5de01cc31
- true
- Relay
- Relay
- false
- 0
-
3928
1987
322
20
-
4089
1997
- 2
- A wire relay object
- 98ecc841-40d3-4488-beb9-9f3c245802d3
- true
- Relay
- Relay
- false
- 0
-
3928
2007
322
20
-
4089
2017
- 2
- A wire relay object
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- true
- Relay
- Relay
- false
- 0
-
3928
2027
322
20
-
4089
2037
- 2
- A wire relay object
- 05dd5cb6-0280-4514-ad3d-14b86cd8bb08
- true
- Relay
- Relay
- false
- 0
-
3928
2047
322
20
-
4089
2057
- 2
- A wire relay object
- 5b953b6c-7108-4ce8-b356-22d59d3748c6
- true
- Relay
- Relay
- false
- 0
-
3928
2067
322
20
-
4089
2077
- 2
- A wire relay object
- 16a5fad2-2cf7-4b04-87e4-4c2581280093
- true
- Relay
- Relay
- false
- 0
-
3928
2087
322
20
-
4089
2097
- 2
- A wire relay object
- 30c411a3-2d03-42d6-a25a-9bd6a9ca02e2
- true
- Relay
- Relay
- false
- 0
-
3928
2107
322
20
-
4089
2117
- 2
- A wire relay object
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- true
- Relay
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- false
- 0
-
3928
2127
322
20
-
4089
2137
- 2
- A wire relay object
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- true
- Relay
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- false
- 0
-
3928
2147
322
20
-
4089
2157
- 2
- A wire relay object
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- true
- Relay
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- false
- 0
-
3928
2167
322
20
-
4089
2177
- 2
- A wire relay object
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- true
- Relay
- Relay
- false
- 0
-
3928
2187
322
20
-
4089
2197
- 2
- CURWE CURWATURE THIRD DIFERENCE COMBS
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- true
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- 0
-
3928
2207
322
20
-
4089
2217
- 2
- CURWE CURWATURE SECOND DIFERENCE COMBS
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- true
- CURWE CURWATURE SECOND DIFERENCE COMBS
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- false
- 0
-
3928
2227
322
20
-
4089
2237
- 2
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
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- true
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
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- 0
-
3928
2247
322
20
-
4089
2257
- 2
- CURWE CURWATURE COMB SCALED LINES
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- true
- CURWE CURWATURE COMB SCALED LINES
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- 0
-
3928
2267
322
20
-
4089
2277
- MAGNET SURFACE OUTPUT
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- true
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- false
- 0
-
3928
2287
322
20
-
4089
2297
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- 1d1f0221-100f-44b7-8dd6-6ef7ebd5c7a3
- true
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
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- 0
-
3928
2307
322
20
-
4089
2317
- CURWE POINT NUMBER OUTPUT
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- true
- CURWE POINT NUMBER OUTPUT
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- false
- 0
-
3928
2327
322
20
-
4089
2337
- 1
- 1
- {0}
- 1024
- CURWE OUTPUT
- true
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- true
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- false
- 0
-
3928
2347
322
20
-
4089
2357
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
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- ee0c4013-00db-419d-8fdf-942ca7f37a69
- Interpolate
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1120
2747
225
84
-
1293
2789
- 1
- Interpolation points
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- Vertices
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- 970781a8-0343-4bae-b5a7-02468ff37b8e
- 1
-
1122
2749
159
20
-
1201.5
2759
- Curve degree
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- Degree
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- 0
-
1122
2769
159
20
-
1201.5
2779
- 1
- 1
- {0}
- 3
- Periodic curve
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- Periodic
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- 0
-
1122
2789
159
20
-
1201.5
2799
- 1
- 1
- {0}
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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- KnotStyle
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- false
- 0
-
1122
2809
159
20
-
1201.5
2819
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
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- Curve
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- 0
-
1305
2749
38
26
-
1324
2762.333
- Curve length
- bd1fbd5e-187a-4598-8a22-7f0fc26df5a8
- Length
- Length
- false
- 0
-
1305
2775
38
27
-
1324
2789
- Curve domain
- a9549af2-7267-42c8-8119-ce984d26de5c
- Domain
- Domain
- false
- 0
-
1305
2802
38
27
-
1324
2815.667
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- a5d5a292-9ba5-4db7-87cc-0bb840e03f34
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
2757
3388
104
44
-
2812
3410
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 169a6bf9-7051-47c9-8af9-6d54359501ea
- Forward
- Forward
- true
- 1
- true
- fafed710-e79d-472d-9b45-bedb0b22c125
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
2759
3390
41
20
-
2779.5
3400
- 1
- false
- Script Variable Left
- 2a3330da-d674-4b6a-a421-fc0cd3c74f7b
- Left
- Left
- true
- 1
- true
- fcee0c3b-74ec-4be8-81f5-750eae6bcae3
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
2759
3410
41
20
-
2779.5
3420
- Print, Reflect and Error streams
- b03c6bec-85be-48be-b72b-ca5d2a557279
- Output
- Output
- false
- 0
-
2824
3390
35
20
-
2841.5
3400
- Output parameter Points
- 770e8f58-8dfe-4f6f-905d-3f5cbadbdf1d
- Points
- Points
- false
- 0
-
2824
3410
35
20
-
2841.5
3420
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- 970781a8-0343-4bae-b5a7-02468ff37b8e
- Point
- Point
- false
- db13a26a-6a2c-48a4-a5e3-a419afc7c1b7
- 1
-
734
2545
50
24
-
759.1635
2557.865
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 3c11906b-2011-4aac-bb44-b0a8260f0bbd
- Duplicate Data
- Duplicate Data
-
1244
3420
102
64
-
1307
3452
- 1
- Data to duplicate
- b9352246-308b-4a41-a51e-8d16471b4ff4
- Data
- Data
- false
- c4650d06-e701-488c-9dbc-a658d92b263e
- 1
-
1246
3422
49
20
-
1270.5
3432
- Number of duplicates
- ba80eda7-39e8-4da0-85be-76dd9f3294e9
- Number
- Number
- false
- 20c0c200-b972-4cd1-beae-aa1e2ba08217
- 1
-
1246
3442
49
20
-
1270.5
3452
- 1
- 1
- {0}
- 2
- Retain list order
- 25332cf5-26a4-42d3-83b4-0b5265331fcd
- Order
- Order
- false
- 0
-
1246
3462
49
20
-
1270.5
3472
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 8b096aad-41f0-4c90-bdc2-44ece26f1604
- Data
- Data
- false
- 0
-
1319
3422
25
60
-
1331.5
3452
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- de29117b-9a5e-4a92-97ed-3c2864e3cbe8
- One Over X
- One Over X
-
1166
3492
88
28
-
1209
3506
- Input value
- b7bef66a-1949-4a17-83b4-4eb52de9765c
- Value
- Value
- false
- 20c0c200-b972-4cd1-beae-aa1e2ba08217
- 1
-
1168
3494
29
24
-
1182.5
3506
- Output value
- c4650d06-e701-488c-9dbc-a658d92b263e
- Result
- Result
- false
- 0
-
1221
3494
31
24
-
1236.5
3506
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 7b5f5b19-5616-42d8-ba58-288544f41550
- Shift List
- Shift List
-
1399
3520
90
64
-
1456
3552
- 1
- List to shift
- aa9b1c36-5754-4429-b60c-d84826926824
- List
- List
- false
- 1d9ca0e8-950e-46ce-8479-db13c1cd3229
- 1
-
1401
3522
43
20
-
1422.5
3532
- Shift offset
- b8123dc8-4417-4532-836d-1b3667eef304
- Shift
- Shift
- false
- 0
-
1401
3542
43
20
-
1422.5
3552
- 1
- 1
- {0}
- 1
- Wrap values
- 712ba1ce-cc2a-4c2e-ab7f-c3dfb1e925db
- Wrap
- Wrap
- false
- 0
-
1401
3562
43
20
-
1422.5
3572
- 1
- 1
- {0}
- false
- 1
- Shifted list
- ed039296-6dd2-44c6-9e1a-c1e8dfc59069
- List
- List
- false
- 0
-
1468
3522
19
60
-
1477.5
3552
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 7f9d1c96-2fbd-4af5-9e4c-9dd734401acd
- Shift List
- Shift List
-
1382
3413
90
64
-
1439
3445
- 1
- List to shift
- 9df69feb-1432-4fed-b436-f2fdcc9e6f5e
- List
- List
- false
- 8b096aad-41f0-4c90-bdc2-44ece26f1604
- 1
-
1384
3415
43
20
-
1405.5
3425
- Shift offset
- 05577071-06fc-48b9-9ea0-95de0ac6cc56
- Shift
- Shift
- false
- 0
-
1384
3435
43
20
-
1405.5
3445
- 1
- 1
- {0}
- 1
- Wrap values
- 1531b378-33ee-4cfb-96e9-50152c45e68c
- Wrap
- Wrap
- false
- 0
-
1384
3455
43
20
-
1405.5
3465
- 1
- 1
- {0}
- false
- 1
- Shifted list
- ab6779f5-8519-4c74-bf58-f285580cb58b
- List
- List
- false
- 0
-
1451
3415
19
60
-
1460.5
3445
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 6fcdde93-48bd-4eba-aff9-a0246408803c
- Addition
- Addition
-
1058
3650
85
44
-
1098
3672
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 66bca250-846f-4673-a9eb-159a32a2bd80
- A
- A
- true
- 0
-
1060
3652
26
20
-
1073
3662
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- Second item for addition
- 90e15842-1d83-4cd5-9f4b-9ba16be36eed
- B
- B
- true
- 6a8dea11-5285-47df-9db4-ae7cd329914e
- 1
-
1060
3672
26
20
-
1073
3682
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 1
- Result of addition
- 20c0c200-b972-4cd1-beae-aa1e2ba08217
- Result
- Result
- false
- 0
-
1110
3652
31
40
-
1125.5
3672
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 6fcdde93-48bd-4eba-aff9-a0246408803c
- 1
- 38226a8a-96d4-43f8-864a-454d3069644d
- Group
- POINT NUMBER
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 7fac966d-75d3-4d85-b4ea-7a678a11276c
- Shift List
- Shift List
-
2893
3361
90
64
-
2950
3393
- 1
- List to shift
- 53e4a544-1f0d-42c8-8181-edabc62890fb
- List
- List
- false
- 770e8f58-8dfe-4f6f-905d-3f5cbadbdf1d
- 1
-
2895
3363
43
20
-
2916.5
3373
- Shift offset
- 8f9c061e-cd01-4348-99ea-9f0af62458bc
- Shift
- Shift
- false
- 0
-
2895
3383
43
20
-
2916.5
3393
- 1
- 1
- {0}
- -1
- Wrap values
- ad18235a-a4ef-4d70-adcc-486461e889f1
- Wrap
- Wrap
- false
- 0
-
2895
3403
43
20
-
2916.5
3413
- 1
- 1
- {0}
- false
- 1
- Shifted list
- db13a26a-6a2c-48a4-a5e3-a419afc7c1b7
- List
- List
- false
- 0
-
2962
3363
19
60
-
2971.5
3393
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 8714601c-8d05-4922-a3e8-99ec5bee1bb8
- Subtraction
- Subtraction
-
1097
3761
85
44
-
1137
3783
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 2e5c86e5-e70a-4903-9d2b-95c6bcb6c57a
- A
- A
- true
- c74b06ba-0741-400f-a4c8-676744774743
- 1
-
1099
3763
26
20
-
1112
3773
- Second operand for subtraction
- 6085835a-7965-4b8a-83c4-098ca7abca0e
- B
- B
- true
- 0
-
1099
3783
26
20
-
1112
3793
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of subtraction
- ab54d613-8d13-4335-a8f4-c01221b4b1df
- Result
- Result
- false
- 0
-
1149
3763
31
40
-
1164.5
3783
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- a7f6c94e-b5e4-4c5c-a6fc-1eb1aab9a9c6
- Multiplication
- Multiplication
-
1071
3824
85
44
-
1111
3846
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- f18d75e7-d9af-44e1-bb5d-d0526569a9b0
- A
- A
- true
- ab54d613-8d13-4335-a8f4-c01221b4b1df
- 1
-
1073
3826
26
20
-
1086
3836
- Second item for multiplication
- 80a36f12-5318-43fe-8a19-c5f8cea93e2a
- B
- B
- true
- 0
-
1073
3846
26
20
-
1086
3856
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of multiplication
- b6aa70cd-ffce-47a3-a260-712054f216e7
- Result
- Result
- false
- 0
-
1123
3826
31
40
-
1138.5
3846
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 5a82e036-1da3-46fc-bdb7-89e70238a8c5
- Division
- Division
-
1286
3792
85
44
-
1326
3814
- Item to divide (dividend)
- 00d9aad6-1954-4e86-909c-12ed594c867c
- A
- A
- false
- c74b06ba-0741-400f-a4c8-676744774743
- 1
-
1288
3794
26
20
-
1301
3804
- Item to divide with (divisor)
- 5971abd0-d534-469b-9280-deb118a30aab
- B
- B
- false
- 0
-
1288
3814
26
20
-
1301
3824
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- 26ccf0cc-83e2-418a-8f4c-3a22dcee2db4
- Result
- Result
- false
- 0
-
1338
3794
31
40
-
1353.5
3814
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- f3612ad2-8be3-46a2-b3c6-b260c7c8829f
- Addition
- Addition
-
1405
3773
85
44
-
1445
3795
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- ae2bce56-0c27-47a9-845e-bcd3a3ec3adf
- A
- A
- true
- 26ccf0cc-83e2-418a-8f4c-3a22dcee2db4
- 1
-
1407
3775
26
20
-
1420
3785
- Second item for addition
- 1f518679-1901-4e25-b47c-95c43779b806
- B
- B
- true
- 0
-
1407
3795
26
20
-
1420
3805
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of addition
- 6ada5024-09f3-4903-bc95-bb9e58bfc140
- Result
- Result
- false
- 0
-
1457
3775
31
40
-
1472.5
3795
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 69a46f6d-5884-4eb5-aed5-3b2d6e594ef6
- Evaluate Length
- Evaluate Length
-
981
2589
142
64
-
1059
2621
- Curve to evaluate
- ce38b61d-d6bd-4be1-9ba8-66ec9bf55379
- Curve
- Curve
- false
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- 1
-
983
2591
64
20
-
1015
2601
- Length factor for curve evaluation
- 039927db-1f2e-44e5-822f-a8fc97e34554
- Length
- Length
- false
- 0
-
983
2611
64
20
-
1015
2621
- 1
- 2
- {0}
- 0
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 7005dea7-81ff-4270-bacf-d190d0643895
- Normalized
- Normalized
- false
- 0
-
983
2631
64
20
-
1015
2641
- 1
- 1
- {0}
- true
- Point at the specified length
- 484ba687-c0e4-4304-a4c9-f88e8e6271cc
- Point
- Point
- false
- 0
-
1071
2591
50
20
-
1096
2601
- Tangent vector at the specified length
- 72ce55c1-290d-4329-9208-b5c4d3190bc6
- Tangent
- Tangent
- false
- 0
-
1071
2611
50
20
-
1096
2621
- Curve parameter at the specified length
- 930c51b6-8d37-4be0-9339-ccebaca39c9e
- Parameter
- Parameter
- false
- 0
-
1071
2631
50
20
-
1096
2641
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6a8dea11-5285-47df-9db4-ae7cd329914e
- Relay
- false
- 6ada5024-09f3-4903-bc95-bb9e58bfc140
- 1
-
1187
3632
40
16
-
1207
3640
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- aaa5a334-801a-4f37-a832-229d9cc793e6
- Relay
- false
- 236190cc-8c61-4e05-ad13-e2c8c13610f9
- 1
-
1806
3363
40
16
-
1826
3371
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- Relay
- false
- 1fe668b1-ad7d-42fc-ba89-f43371616761
- 1
-
1724
3624
40
16
-
1744
3632
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fafed710-e79d-472d-9b45-bedb0b22c125
- Relay
- false
- 08aafdf1-9cde-4d9a-a5c8-2f9081abd6d2
- 1
-
2673
3392
40
16
-
2693
3400
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fcee0c3b-74ec-4be8-81f5-750eae6bcae3
- Relay
- false
- 58040f5e-60b6-45ff-8eaa-20ac9a1bc558
- 1
-
2713
3672
40
16
-
2733
3680
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 0675152f-f085-47f2-9154-4be9991ccfd5
- Shift List
- Shift List
-
2042
3872
106
64
-
2099
3904
- 1
- List to shift
- 0a6f1940-14a0-4c11-8624-be6ebfe9a432
- List
- List
- false
- d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f
- 1
-
2044
3874
43
20
-
2065.5
3884
- Shift offset
- ea53497d-2601-4b97-a4f1-ce79888ed6e4
- Shift
- Shift
- false
- 0
-
2044
3894
43
20
-
2065.5
3904
- 1
- 1
- {0}
- -1
- Wrap values
- 1764e100-1227-4791-b676-d899f68c6060
- Wrap
- Wrap
- false
- 0
-
2044
3914
43
20
-
2065.5
3924
- 1
- 1
- {0}
- false
- 1
- Shifted list
- c733a2e2-ed93-4f92-98e7-f6a908d64a92
- List
- List
- false
- true
- 0
-
2111
3874
35
60
-
2120.5
3904
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 134af8dc-fd98-4279-ba9a-9b330f78353c
- Merge
- Merge
-
2038
3810
106
64
-
2083
3842
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- a2d0a6fb-2703-40c6-af92-174831f5ba79
- false
- Data 1
- D1
- true
- d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f
- 1
-
2040
3812
31
20
-
2055.5
3822
- 2
- Data stream 2
- f53a7097-cfde-42ef-b02f-408031044329
- false
- Data 2
- D2
- true
- c733a2e2-ed93-4f92-98e7-f6a908d64a92
- 1
-
2040
3832
31
20
-
2055.5
3842
- 2
- Data stream 3
- 5c136c4f-69be-407f-a1b7-5e2fcf65926c
- false
- Data 3
- D3
- true
- 0
-
2040
3852
31
20
-
2055.5
3862
- 2
- Result of merge
- 413ecb15-763e-4e83-90bf-3ffbecc8e2c0
- 1
- Result
- Result
- false
- 0
-
2095
3812
47
60
-
2110.5
3842
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f
- Relay
- false
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- 1
-
2071
3944
40
16
-
2091
3952
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fd8d01b6-550f-461d-bf89-7d885534636d
- Relay
- false
- 413ecb15-763e-4e83-90bf-3ffbecc8e2c0
- 1
-
2073
3791
40
16
-
2093
3799
- 2576f657-2f0d-4e3e-9dfb-c79eb4cd13d7
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Loop Start
- Start the loop with this one. Double click to rerun.
- true
- ee8829f1-a69a-474f-ac63-380a98834db2
- Loop Start
- Loop Start
-
2761
4703
118
84
-
2826
4745
- 4
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Number of repeats
- 3ca87afb-e6e9-4109-b4a2-70e62bad5866
- Repeat
- Repeat
- true
- 0
-
2763
4705
51
20
-
2788.5
4715
- 1
- 1
- {0}
- 1
- 2
- If you want trigger loop to restart
- 48ad2736-1528-471c-914c-0958dcd53bf4
- Trigger
- Trigger
- true
- 3dae4219-1a09-4c78-83fe-fafea0163300
- 1
-
2763
4725
51
20
-
2788.5
4735
- 2
- Contains a collection of generic data
- 6322e428-eca4-423b-a4b4-7a28c279addc
- Data
- D0
- true
- aaa5a334-801a-4f37-a832-229d9cc793e6
- 1
-
2763
4745
51
20
-
2788.5
4755
- 2
- Contains a collection of generic data
- 10678145-91ad-4efa-b802-df158d8d0166
- Data
- D1
- true
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- 1
-
2763
4765
51
20
-
2788.5
4775
- Connect to Loop End
- dba71230-81ce-4ad5-ad65-b40a07910eb0
- >
- >
- false
- 0
-
2838
4705
39
20
-
2857.5
4715
- Counter
- 9d387d64-76a1-4df3-b7b6-8fa8c9cd26a9
- Counter
- Counter
- false
- 0
-
2838
4725
39
20
-
2857.5
4735
- 2
- Contains a collection of generic data
- 6e3091e5-a7ac-4ae5-8dd8-482aad3c899f
- Data
- D0
- false
- 0
-
2838
4745
39
20
-
2857.5
4755
- 2
- Contains a collection of generic data
- e5bf71f8-8f56-4764-8cb0-ff6b65c13310
- Data
- D1
- false
- 0
-
2838
4765
39
20
-
2857.5
4775
- 15483310-2ce2-48c6-b803-9dee8cb7cc9b
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Loop End
- End the loop with this one. Double click to pause the loop.
- true
- 8e88c30a-54ad-4e0e-a86c-5a9cda0fd361
- Loop End
- Loop End
- 0
- false
- Constant & Record
-
2964
4703
91
84
-
3009
4745
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- 2833f182-382c-4ec4-bab2-3c0ac238f8be
- <
- <
- false
- dba71230-81ce-4ad5-ad65-b40a07910eb0
- 1
-
2966
4705
31
20
-
2981.5
4715
- Set to true to exit the loop
- 1f9ae913-365c-42e3-8e3f-cc69fed7e90b
- Exit
- Exit
- true
- 0
-
2966
4725
31
20
-
2981.5
4735
- 1
- 1
- {0}
- false
- 2
- Contains a collection of generic data
- 3c417e2a-63b3-4784-bdb9-e29866396e66
- Data
- D0
- false
- fa427076-9410-409a-a28f-ff2c773f6a9d
- 1
-
2966
4745
31
20
-
2981.5
4755
- 2
- Contains a collection of generic data
- 77f32577-d9af-4eb1-ada7-e225446be236
- Data
- D1
- false
- fd8d01b6-550f-461d-bf89-7d885534636d
- 1
-
2966
4765
31
20
-
2981.5
4775
- 2
- Contains a collection of generic data
- fab7e2a7-7157-4003-b8e4-b15a9a4260d0
- 1
- Data
- D0
- false
- 0
-
3021
4705
32
40
-
3029
4725
- 2
- Contains a collection of generic data
- 74f7012c-7fbd-4e26-8738-bbfa495bca3f
- 1
- Data
- D1
- false
- 0
-
3021
4745
32
40
-
3029
4765
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 1d0c73ba-7b51-4bc7-8966-36d2b512a153
- Shift List
- Shift List
-
1920
3233
106
64
-
1977
3265
- 1
- List to shift
- a78d97e7-8217-47e4-aa22-6304b88ce3d9
- List
- List
- false
- 4eba5543-8aae-4c2a-972c-7fc31ea91b76
- 1
-
1922
3235
43
20
-
1943.5
3245
- Shift offset
- 850d7b43-afa3-4cf6-b5ca-c09fc145f711
- Shift
- Shift
- false
- 0
-
1922
3255
43
20
-
1943.5
3265
- 1
- 1
- {0}
- -1
- Wrap values
- 010db27a-fcda-4212-a5d7-098305b3829a
- Wrap
- Wrap
- false
- 0
-
1922
3275
43
20
-
1943.5
3285
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 1cfa9398-84a0-4469-b446-2fb43cb74a8e
- List
- List
- false
- true
- 0
-
1989
3235
35
60
-
1998.5
3265
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 305cdec8-fbd3-4861-bdfb-d54cf581c887
- Merge
- Merge
-
1916
3171
106
64
-
1961
3203
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 8ab8be51-71e4-41b6-9171-f19d1d81d758
- false
- Data 1
- D1
- true
- 4eba5543-8aae-4c2a-972c-7fc31ea91b76
- 1
-
1918
3173
31
20
-
1933.5
3183
- 2
- Data stream 2
- 03846402-d78d-4528-b02d-7e5dbe3e22be
- false
- Data 2
- D2
- true
- 1cfa9398-84a0-4469-b446-2fb43cb74a8e
- 1
-
1918
3193
31
20
-
1933.5
3203
- 2
- Data stream 3
- c3a9f6af-05a9-4180-b959-03b902ced0ad
- false
- Data 3
- D3
- true
- 0
-
1918
3213
31
20
-
1933.5
3223
- 2
- Result of merge
- 03d583ba-67b6-4697-afd1-3a5f24c931cf
- 1
- Result
- Result
- false
- 0
-
1973
3173
47
60
-
1988.5
3203
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4eba5543-8aae-4c2a-972c-7fc31ea91b76
- Relay
- false
- aaa5a334-801a-4f37-a832-229d9cc793e6
- 1
-
1949
3305
40
16
-
1969
3313
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fa427076-9410-409a-a28f-ff2c773f6a9d
- Relay
- false
- 03d583ba-67b6-4697-afd1-3a5f24c931cf
- 1
-
1951
3152
40
16
-
1971
3160
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 6e5061e1-aa6f-42cf-93f2-4d449f23690c
- X/4
- true
- Number
- Number
- false
- c74b06ba-0741-400f-a4c8-676744774743
- 1
-
5287
3158
50
24
-
5320.675
3170.895
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
255;255;255;255
- A group of Grasshopper objects
- 23918f61-bd8f-4844-a493-022a9a563376
- da1752d3-a71c-4640-8df3-907d2d4bcbb7
- 25715f20-5ff7-4c61-9cc2-352c53d742af
- 3
- a0caceac-d6b4-4a28-9b82-8b165ea9f451
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- f83ca58a-6419-418a-b3fe-8b21595db4fb
- true
- Panel
- X 1024
- false
- 0
- 0
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- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
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- GraphMapper+
- GraphMapper+
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- External curve as a graph
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- Curve
- false
- 9da3814a-8dc9-4bab-b390-b390edc62a2b
- 1
-
1811
4080
47
20
-
1834.5
4090
- Optional Rectangle boundary. If omitted the curve's would be landed
- b0339b52-7de2-4662-a003-50ccabe57648
- Boundary
- Boundary
- true
- 915ca187-0684-4984-90e1-1f06c10f7133
- 1
-
1811
4100
47
20
-
1834.5
4110
- 1
- List of input numbers
- ce0ef573-9001-4e88-a7d9-d6c99e0ca0c1
- Numbers
- Numbers
- false
- f8cfb071-35b2-4c7d-b14f-b623eac5d707
- 1
-
1811
4120
47
20
-
1834.5
4130
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 144027f2-4301-44ac-8786-7ab7b995b198
- Input
- Input
- true
- f570df43-5009-430d-bfd1-27f65f985d30
- 1
-
1811
4140
47
20
-
1834.5
4150
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 0fb785c6-a8d7-4fe8-b1c6-d98c6ff80bec
- Output
- Output
- true
- f570df43-5009-430d-bfd1-27f65f985d30
- 1
-
1811
4160
47
20
-
1834.5
4170
- 1
- Output Numbers
- d49245f3-5bf7-4e07-a2dc-594dca29df34
- Number
- Number
- false
- 0
-
1882
4080
39
100
-
1901.5
4130
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- b129a78c-ce0b-4659-9392-e69777ed9c5c
- End Points
- End Points
-
1824
4449
84
44
-
1868
4471
- Curve to evaluate
- 94a33f0c-dcb3-4361-ada3-e12df7594083
- Curve
- Curve
- false
- 9da3814a-8dc9-4bab-b390-b390edc62a2b
- 1
-
1826
4451
30
40
-
1841
4471
- Curve start point
- 05980ff6-43ba-4938-bab8-2f2daec47ffe
- Start
- Start
- false
- 0
-
1880
4451
26
20
-
1893
4461
- Curve end point
- 602db9d8-1f27-4fad-bab2-0fe9c4848923
- End
- End
- false
- 0
-
1880
4471
26
20
-
1893
4481
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- 31e437e2-63c4-4b78-aac5-4914c287fe8c
- Rectangle 2Pt
- Rectangle 2Pt
-
1767
4323
198
101
-
1903
4374
- Rectangle base plane
- d5bfa5f9-7c76-478e-bc7a-ddb84429c3bf
- Plane
- Plane
- false
- 0
-
1769
4325
122
37
-
1830
4343.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- b818243e-e2de-44d0-af69-d029b2edee73
- Point A
- Point A
- false
- 05980ff6-43ba-4938-bab8-2f2daec47ffe
- 1
-
1769
4362
122
20
-
1830
4372
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- 3f714117-1112-45d4-8770-7f2fa53939f9
- Point B
- Point B
- false
- 602db9d8-1f27-4fad-bab2-0fe9c4848923
- 1
-
1769
4382
122
20
-
1830
4392
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- b4a33b7f-64f6-466a-acf2-773dc5713387
- Radius
- Radius
- false
- 0
-
1769
4402
122
20
-
1830
4412
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 915ca187-0684-4984-90e1-1f06c10f7133
- Rectangle
- Rectangle
- false
- 0
-
1915
4325
48
48
-
1939
4349.25
- Length of rectangle curve
- 1a0fa2db-8b1e-4c0c-a25e-46189cdeb411
- Length
- Length
- false
- 0
-
1915
4373
48
49
-
1939
4397.75
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 54581da1-580d-4778-93ab-674f6e734ffb
- Bounds
- Bounds
-
1811
4226
110
28
-
1869
4240
- 1
- Numbers to include in Bounds
- 61e1cd32-b63d-4ebe-90d8-1f22e5dfdbcf
- Numbers
- Numbers
- false
- f8cfb071-35b2-4c7d-b14f-b623eac5d707
- 1
-
1813
4228
44
24
-
1835
4240
- Numeric Domain between the lowest and highest numbers in {N}
- f570df43-5009-430d-bfd1-27f65f985d30
- Domain
- Domain
- false
- 0
-
1881
4228
38
24
-
1900
4240
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- f8cfb071-35b2-4c7d-b14f-b623eac5d707
- X*65536
- Number
- Number
- false
- db0c3f90-16aa-4bcb-ae4f-fc0bbeaa378f
- 1
-
1838
4283
50
24
-
1871.717
4295.283
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 9da3814a-8dc9-4bab-b390-b390edc62a2b
- Curve
- Curve
- false
- 082832c7-f80b-4ab0-8cec-39daa2c6ee5b
- 1
-
1843
4528
50
24
-
1868.403
4540.254
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- db0c3f90-16aa-4bcb-ae4f-fc0bbeaa378f
- Relay
- false
- ed039296-6dd2-44c6-9e1a-c1e8dfc59069
- 1
-
1523
3984
40
16
-
1543
3992
- dc6f76a5-ffd3-4a50-b42b-fcb46a544902
- c6c19589-ab63-4b60-8d7c-2c1b6d60fac7
- True Only Button
- When clicked, the button object only raises recomputation one time.
- False
- True
- 3dae4219-1a09-4c78-83fe-fafea0163300
- True Only Button
- false
- 0
- neutral,N
-
2426
4730
66
22
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 236190cc-8c61-4e05-ad13-e2c8c13610f9
- Relay
- false
- ab6779f5-8519-4c74-bf58-f285580cb58b
- 1
-
1471
3374
40
16
-
1491
3382
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop Start
- Loop Start
- true
- 6a0427dd-97fd-412a-be12-fe9558ccba8b
- true
- Fast Loop Start
- Fast Loop Start
-
1774
3481
127
84
-
1848
3523
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Loop iterations
- 62d27cfd-3b3f-45e5-aa28-62ccbed2e6b1
- true
- Iterations
- Iterations
- false
- 0
-
1776
3483
60
26
-
1806
3496.333
- 1
- 1
- {0}
- 1
- 2
- Contains a collection of generic data
- ed77f663-0b90-457c-afea-47cc55fafb50
- true
- Data
- D0
- true
- aaa5a334-801a-4f37-a832-229d9cc793e6
- 1
-
1776
3509
60
27
-
1806
3523
- 2
- Contains a collection of generic data
- 6157358f-b6ed-4b5e-b7de-1f696efcd3a7
- true
- Data
- D1
- true
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- 1
-
1776
3536
60
27
-
1806
3549.667
- Connect to Loop End
- 6dea6cc4-dc4e-4113-9e42-6c3693b206af
- true
- >
- >
- false
- 0
-
1860
3483
39
20
-
1879.5
3493
- Counter
- daaf5468-a976-4ef0-a518-fb036bd9cf70
- true
- Counter
- Counter
- false
- 0
-
1860
3503
39
20
-
1879.5
3513
- 2
- Contains a collection of generic data
- b601bd0c-ff52-4987-a6d9-cb9fc1bcc354
- true
- Data
- D0
- false
- 0
-
1860
3523
39
20
-
1879.5
3533
- 2
- Contains a collection of generic data
- 8c825e90-4b27-4bb3-9e7f-bcb80b27812f
- true
- Data
- D1
- false
- 0
-
1860
3543
39
20
-
1879.5
3553
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- aaea4aad-2963-4409-84b7-3990db27a71b
- true
- Fast Loop End
- Fast Loop End
- true
- 0
-
2061
3473
91
84
-
2106
3515
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- c3bc5aa8-1b46-4010-93bf-b4a248668950
- true
- <
- <
- false
- 6dea6cc4-dc4e-4113-9e42-6c3693b206af
- 1
-
2063
3475
31
20
-
2078.5
3485
- Set to true to exit the loop
- 2e52e7cf-2d99-4181-98d0-2711d19de7de
- true
- Exit
- Exit
- true
- 0
-
2063
3495
31
20
-
2078.5
3505
- 1
- 1
- {0}
- false
- 2
- Contains a collection of generic data
- 2355d77a-2930-4385-a1dd-414f4809c4c9
- true
- Data
- D0
- false
- fa427076-9410-409a-a28f-ff2c773f6a9d
- 1
-
2063
3515
31
20
-
2078.5
3525
- 2
- Contains a collection of generic data
- d95e8708-b9cf-4d9a-945e-5db46367d6c9
- true
- Data
- D1
- false
- fd8d01b6-550f-461d-bf89-7d885534636d
- 1
-
2063
3535
31
20
-
2078.5
3545
- 2
- Contains a collection of generic data
- 15aa5336-9858-4ec6-beda-c3a2d7f52046
- true
- 1
- Data
- D0
- false
- 0
-
2118
3475
32
40
-
2126
3495
- 2
- Contains a collection of generic data
- d7b42618-d2bc-436a-98d5-a8857d8b2666
- true
- 1
- Data
- D1
- false
- 0
-
2118
3515
32
40
-
2126
3535
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- fa971063-246b-4f3c-9a7e-f4caeacb4839
- true
- Digit Scroller
- ᑐᑕ
- false
- 0
- 12
- ᑐᑕ
- 1
- 0.00390625000
-
5117
3080
251
20
-
5117.818
3080.651
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c2581837-95b8-4a64-bd0e-518e141acdf4
- true
- Digit Scroller
- ·
- false
- 0
- 12
- ·
- 1
- 0.00390625000
-
5117
3060
250
20
-
5117.502
3060.953
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 2a61b3ce-985a-44ad-864d-4da3c5d06d1a
- true
- Digit Scroller
- მ6·მ6
- false
- 0
- 12
- მ6·მ6
- 1
- 0.00195312500
-
5117
2760
250
20
-
5117.269
2760.29
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- ed36f0fb-fcb7-4e58-baa7-94a49fe3cdcb
- true
- Digit Scroller
- ਟ5·ਟ5
- false
- 0
- 12
- ਟ5·ਟ5
- 1
- 0.00195312500
-
5117
2780
250
20
-
5117.785
2780.604
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 39ce0d68-319e-4ac6-b867-2b9dbca54249
- true
- Digit Scroller
- ∷·∷
- false
- 0
- 12
- ∷·∷
- 1
- 0.00195312500
-
5116
2800
251
20
-
5116.851
2800.332
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c37ce9fd-1e21-465c-95fc-9e3a6df28d6c
- true
- Digit Scroller
- ЗԐ·ЗԐ
- false
- 0
- 12
- ЗԐ·ЗԐ
- 1
- 0.00195312500
-
5117
2820
250
20
-
5117.157
2820.938
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- da7b6c4a-2289-4208-997c-fdd9c5c0fdb2
- true
- Digit Scroller
- ꞉·꞉
- false
- 0
- 12
- ꞉·꞉
- 1
- 0.00195312500
-
5117
2840
250
20
-
5117.328
2840.959
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- bee1419c-3d9b-4a6c-9d5b-3e0fe5126a79
- true
- Digit Scroller
- ···
- false
- 0
- 12
- ···
- 1
- 0.00195312500
-
5117
2860
250
20
-
5117.843
2860.859
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 877db6b8-271d-4490-b76d-dd98a2e67083
- true
- Digit Scroller
- 0·0
- false
- 0
- 12
- 0·0
- 1
- 0.00195312500
-
5117
2880
250
20
-
5117.651
2880.758
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 7868e92a-dad1-43f8-ac4b-eeacb88baae8
- true
- Digit Scroller
- ⁂
- false
- 0
- 12
- ⁂
- 1
- 0.00195312500
-
5117
2900
250
20
-
5117.872
2900.486
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- b656567d-f8de-4506-81db-4890fbda64b5
- true
- Digit Scroller
- ❋
- false
- 0
- 12
- ❋
- 1
- 0.00390625000
-
5117
2921
250
20
-
5117.095
2921.214
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 5778873e-450d-4903-9e03-a9236b489781
- true
- Digit Scroller
- △
- false
- 0
- 12
- △
- 2
- 0.0039062500
-
5117
2940
250
20
-
5117.195
2940.528
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 6e4f3233-6a88-4485-b41b-f646ce0b8942
- true
- Digit Scroller
- მ6
- false
- 0
- 12
- მ6
- 1
- 0.00390625000
-
5117
2960
250
20
-
5117.417
2960.549
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 9a25542e-3adb-42d8-acac-7d70c0c7f696
- true
- Digit Scroller
- ਟ5
- false
- 0
- 12
- ਟ5
- 3
- 0.003906250
-
5117
2981
250
20
-
5117.224
2981.155
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 0d52c53d-8b7c-43e5-b4ea-d2656921865d
- true
- Digit Scroller
- ∷
- false
- 0
- 12
- ∷
- 1
- 0.00390625000
-
5117
3000
250
20
-
5117.739
3000.883
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 35d2091f-2009-4234-a671-8ede15d4c5dc
- true
- Digit Scroller
- ЗԐ
- false
- 0
- 12
- ЗԐ
- 1
- 0.00390625000
-
5117
3020
250
20
-
5117.132
3020.247
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 378b2fb7-dcbe-4957-a43d-13bba034d75a
- true
- Digit Scroller
- ꞉
- false
- 0
- 12
- ꞉
- 1
- 0.00390625000
-
5117
3040
250
20
-
5117.476
3040.297
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 1fe668b1-ad7d-42fc-ba89-f43371616761
- X/65536
- Number
- Number
- false
- d49245f3-5bf7-4e07-a2dc-594dca29df34
- 1
-
1837
3934
50
24
-
1870.516
3946.707
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
255;255;255;255
- A group of Grasshopper objects
- e62a82d8-3c92-4e2a-9aca-b526644e6c8b
- da33a5bd-afb6-4917-a2ad-7b78b6875928
- a962b382-2559-410e-b76c-266d28450a4a
- 3
- ac124fdd-467b-493a-8722-fa10321d6afc
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 0f23777f-356c-47ca-b703-f6f1e543bf2d
- Panel
- X 128
- false
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- Construct a point from {xyz} coordinates.
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- Construct Point
- Construct Point
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- {x} coordinate
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- Y coordinate
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- Point coordinate
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- Point
- Point
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
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255;255;255;255
- A group of Grasshopper objects
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- 1
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- Group
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- Construct Point
- Construct a point from {xyz} coordinates.
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- true
- Construct Point
- Construct Point
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- X coordinate
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- 1
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- 1
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- Y coordinate
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- Point
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- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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- Panel
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- Double click to edit panel content…
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255;255;255;255
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- true
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- Read File
- Read the contents of a file
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- Read File
- Read File
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- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
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- 'assign a different action.
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- Uri of file to read
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- All files|*.*
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- File
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- File content
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- Data
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- 6587fcbf-e3cf-480a-b2f5-641794474194
- Read File
- Read the contents of a file
- true
- fa29e628-2090-4c46-8c09-20615141542c
- true
- Read File
- Read File
- true
- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
- 'If the line cannot be parsed, you can return Nothing and
- 'assign a different action.
- 'The default implementation is to just return the line itself.
- 'If you return types that implement IGH_Goo, this component
- 'will work substantially faster.
- 10
-
349
5652
196
28
-
492
5666
- Uri of file to read
- false
- All files|*.*
- b9508b12-2cc1-4f4d-9ca6-7f22a30c05a5
- true
- File
- File
- false
- 0
-
351
5654
129
24
-
415.5
5666
- 1
- 1
- {0}
- false
- C:\FABIUS 4096 X.TXT
- 1
- File content
- 12097910-805a-4ef6-998c-9e5ce5b09bc2
- true
- Content
- Content
- false
- 0
-
504
5654
39
24
-
523.5
5666
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
255;255;255;255
- A group of Grasshopper objects
- e71ad0d7-3b06-4678-b7ce-ed5cd535f317
- 51570009-3d5d-4bbd-b8b1-bdfbbf85115e
- 0da2aad4-444e-4d52-8274-d2fb3e5aaf1f
- 3
- f9dde7c6-699c-440c-a632-c24a8eefd133
- Group
- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- b761c393-2730-4efa-a305-9443ef7597fe
- true
- Text Split
- Text Split
-
756
5666
127
44
-
838
5688
- Text to split.
- c7fab27f-5725-4cd5-8379-6b7d5e760f4d
- true
- Text
- Text
- false
- 8a536d62-0be0-4943-a59f-2d6466d0d509
- 1
-
758
5668
68
20
-
792
5678
- Separator characters.
- fd51762b-3e12-4500-b43e-6405505e5163
- true
- Separators
- Separators
- false
- 0
-
758
5688
68
20
-
792
5698
- 1
- 1
- {0}
- false
- ,
- 1
- Resulting text fragments
- 6effe990-2695-4dc9-8bc3-19a78bb8deec
- true
- Result
- Result
- false
- 0
-
850
5668
31
40
-
865.5
5688
- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- 364a8efd-eec6-404f-ab5c-e6e2078d6eb8
- true
- Text Split
- Text Split
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- Text to split.
- a662be09-6078-4b5f-8ec5-951f3dbe5db4
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- Text
- Text
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- b055e58f-3b57-49cf-ab76-33835accf6a7
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- Separator characters.
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- true
- Separators
- Separators
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- 0
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- {0}
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- ,
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- Resulting text fragments
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- Result
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- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- true
- 87091d69-a60b-4a19-842b-a866901fe24c
- true
- Concatenate
- Concatenate
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- 3ede854e-c753-40eb-84cb-b48008f14fd4
- First text fragment
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- Fragment A
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- Second text fragment
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- *65536
- Resulting text consisting of all the fragments
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- Result
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- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
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- true
- Concatenate
- Concatenate
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- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
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- First text fragment
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- Fragment A
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- Second text fragment
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- Resulting text consisting of all the fragments
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- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
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- true
- Construct Point
- Construct Point
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- {x} coordinate
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- X coordinate
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
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255;255;255;255
- A group of Grasshopper objects
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- 1
- 51570009-3d5d-4bbd-b8b1-bdfbbf85115e
- Group
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- Construct Point
- Construct a point from {xyz} coordinates.
- true
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- true
- Construct Point
- Construct Point
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- {x} coordinate
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- Point coordinate
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- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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- Panel
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- 1
- f906afd1-1468-4e27-bc1a-ccca50b7e743
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- Double click to edit panel content…
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255;255;255;255
- true
- true
- true
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- false
- true
- 6587fcbf-e3cf-480a-b2f5-641794474194
- Read File
- Read the contents of a file
- true
- 149afc02-a382-4ca6-9322-7a4f060b8f7f
- true
- Read File
- Read File
- true
- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
- 'If the line cannot be parsed, you can return Nothing and
- 'assign a different action.
- 'The default implementation is to just return the line itself.
- 'If you return types that implement IGH_Goo, this component
- 'will work substantially faster.
- 10
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- Uri of file to read
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- All files|*.*
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- File
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- 0
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- C:\FABIUS 4096 Y.TXT
- 1
- File content
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- Content
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- Data
- Contains a collection of generic data
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- Data
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- 0
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- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- f2aa309b-3dac-4084-aa45-453eaa9db884
- Curve
- Curve
- false
- 0
-
1463
4553
50
24
-
1488.442
4565.688
- 1
- 1
- {0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0}
- -1
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- 00000000-0000-0000-0000-000000000000
- dde71aef-d6ed-40a6-af98-6b0673983c82
- Nurbs Curve
- Construct a nurbs curve from control points.
- true
- 5953c941-4736-4fdc-be71-5b01d5096fc8
- true
- Nurbs Curve
- Nurbs Curve
-
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- Periodic curve
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- 1
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- Resulting nurbs curve
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- Curve length
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- Curve domain
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
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- 1
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- 6587fcbf-e3cf-480a-b2f5-641794474194
- Read File
- Read the contents of a file
- true
- 13aab24b-b036-4a08-a6ee-d32ebb1217ee
- true
- Read File
- Read File
- true
- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
- 'If the line cannot be parsed, you can return Nothing and
- 'assign a different action.
- 'The default implementation is to just return the line itself.
- 'If you return types that implement IGH_Goo, this component
- 'will work substantially faster.
- 10
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- Uri of file to read
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- All files|*.*
- 64b96e62-3d7e-4959-893b-b1cb268333af
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- C:\FABIUS 16384 X.TXT
- 1
- File content
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- 9ec4a0af-799b-4e1f-a413-0ecab486e883
- 3
- be8005da-b6c8-4939-ae79-fcd9991bdca6
- Group
- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- d4c354e4-6a25-40e4-b57c-0b9d21a35f38
- true
- Text Split
- Text Split
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- Text to split.
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- Separator characters.
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- 0
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- Resulting text fragments
- a3fc0dec-53ca-4b10-9e78-ad3723aca7db
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-
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- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- 07f4ba56-a85f-400d-9a35-83a531f8b2bd
- true
- Text Split
- Text Split
-
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- Text to split.
- 577015bd-4f82-4784-a345-940c0d3f96c2
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- Separator characters.
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- Resulting text fragments
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- 0
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- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- true
- f782a2d9-35ab-461f-85c9-631c6445710d
- true
- Concatenate
- Concatenate
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2678
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- Bounding Box
- Solve oriented geometry bounding boxes.
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- Bounding Box
- Bounding Box
- true
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3304
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3335
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- Geometry to contain
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- Content
- Content
- false
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123
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3316
- BoundingBox orientation plane
- true
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- Plane
- false
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923
3326
123
37
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984.5
3344.5
- 1
- 1
- {0}
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0
0
0
1
0
0
0
1
0
- Aligned bounding box in world coordinates
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- Box
- Box
- false
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1070
3306
21
28
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1080.5
3320.25
- Bounding box in orientation plane coordinates
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- Box
- Box
- false
- 0
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1070
3334
21
29
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1080.5
3348.75
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- Deconstruct Box
- Deconstruct a box into its constituent parts.
- true
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- Deconstruct Box
- Deconstruct Box
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3219
77
84
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1017
3261
- Base box
- 00e04e23-e5be-48db-87ff-a1405b38ae29
- Box
- Box
- false
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3221
21
80
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- Box plane
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- Plane
- false
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3221
28
20
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- {x} dimension of box
- d610762b-ba5c-4146-85c0-41f86ab7e1f2
- X
- X
- false
- 0
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28
20
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- {y} dimension of box
- 7462aae9-6924-4657-9557-023ddbe1777e
- Y
- Y
- false
- 0
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1029
3261
28
20
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1043
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- {z} dimension of box
- 935b49cc-2e35-41e0-a03f-3e8eb3085dc5
- Z
- Z
- false
- 0
-
1029
3281
28
20
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1043
3291
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- 287f0b86-ecbb-4ed7-8773-9691f87b73f8
- Scale NU
- Scale NU
-
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3220
226
121
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1554
3281
- Base geometry
- 47b77219-faa2-4b58-81cd-509e899e35d6
- Geometry
- Geometry
- true
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- 1
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148
20
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3232
- Base plane
- 29e6c387-ce45-4a41-8c07-445b0d73849d
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- Plane
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148
37
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1476
3260.5
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- 1
- {0}
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0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 178202bc-1094-4264-bbdf-bd7742c3e46b
- .5/X
- Scale X
- Scale X
- false
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- 1
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148
20
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1476
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- 1
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- Scaling factor in {y} direction
- 971d35f4-9f1c-43a0-a532-03e9624d81e5
- .5/X
- Scale Y
- Scale Y
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- 1
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1394
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148
20
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1476
3309
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- Scaling factor in {z} direction
- 48cd2b0b-8f83-4d09-ae4a-db42ec9e05b3
- Scale Z
- Scale Z
- false
- 0
-
1394
3319
148
20
-
1476
3329
- 1
- 1
- {0}
- 1
- Scaled geometry
- b717ca0a-dae4-45ac-85f2-1e2e411b70d4
- Geometry
- Geometry
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50
58
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- Transformation data
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- Transform
- Transform
- false
- 0
-
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3280
50
59
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1591
3309.75
- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
- true
- 7d7595b0-714c-49c5-b022-6befed083e0e
- Deconstruct Domain
- Deconstruct Domain
-
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3188
108
44
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1174
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- Base domain
- 80325dc4-1e8b-4b45-bc6e-7732b32d7e4f
- Domain
- Domain
- false
- d610762b-ba5c-4146-85c0-41f86ab7e1f2
- 1
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38
40
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- Start of domain
- c7effde5-4940-41f6-8ae2-16122c47cdfe
- ABS(X)
- Start
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- false
- 0
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42
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- End of domain
- 0a5760b9-9367-41d1-add4-88c1ac009626
- End
- End
- false
- 0
-
1186
3210
42
20
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1199
3220
- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
- true
- f774977d-00b2-4070-b025-5f28672ae7df
- Deconstruct Domain
- Deconstruct Domain
-
1133
3240
108
44
-
1185
3262
- Base domain
- 4ba49df4-8bf8-4751-9333-56763eab4a6a
- Domain
- Domain
- false
- 7462aae9-6924-4657-9557-023ddbe1777e
- 1
-
1135
3242
38
40
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1154
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- Start of domain
- 96f39274-3539-40de-8f9d-a4cca06dbcf9
- ABS(X)
- Start
- Start
- false
- 0
-
1197
3242
42
20
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1210
3252
- End of domain
- a02d96b9-b3dc-41ac-b3f5-2cd3d63dcf7c
- End
- End
- false
- 0
-
1197
3262
42
20
-
1210
3272
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- ea0c141b-afe1-42a7-9d8a-9497a83f08e7
- Addition
- Addition
-
1267
3184
70
44
-
1292
3206
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- e9792d62-d23f-42eb-97d0-932335c44d14
- A
- A
- true
- c7effde5-4940-41f6-8ae2-16122c47cdfe
- 1
-
1269
3186
11
20
-
1274.5
3196
- Second item for addition
- bfd8e10b-a08b-471e-992b-94c0cf04c546
- B
- B
- true
- 0a5760b9-9367-41d1-add4-88c1ac009626
- 1
-
1269
3206
11
20
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1274.5
3216
- Result of addition
- 7cd37410-7654-4f20-8369-36354a1bf301
- Result
- Result
- false
- 0
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1304
3186
31
40
-
1319.5
3206
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 98bcc93e-089d-4af8-9408-ba519c6897a8
- Addition
- Addition
-
1272
3243
70
44
-
1297
3265
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- c7808e0d-4d57-44f6-90aa-3cc1d972b989
- A
- A
- true
- 96f39274-3539-40de-8f9d-a4cca06dbcf9
- 1
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1274
3245
11
20
-
1279.5
3255
- Second item for addition
- 17b63635-48c9-4965-b32c-849887d136ef
- B
- B
- true
- a02d96b9-b3dc-41ac-b3f5-2cd3d63dcf7c
- 1
-
1274
3265
11
20
-
1279.5
3275
- Result of addition
- 1d963fa2-2b86-4250-b927-f50f7e62e683
- Result
- Result
- false
- 0
-
1309
3245
31
40
-
1324.5
3265
- 607e693e-61a7-43d7-b2a6-f247c6ad518b
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Close Curve
- Closes a curve by adding an additional span
- true
- aee3b354-db1f-4d3d-b360-291577ff054f
- Close Curve
- Close Curve
-
1188
2553
194
64
-
1304
2585
- Open curve to close
- 5dcb8765-e00f-4a82-9b8b-6d8d905424a8
- Curve
- Curve
- false
- b717ca0a-dae4-45ac-85f2-1e2e411b70d4
- 1
-
1190
2555
102
20
-
1241
2565
- The bulge factor for Tangency and Curvature modes
- 1d71c377-42f0-41db-8c97-73a79ca22ae2
- Factor
- Factor
- true
- 0
-
1190
2575
102
20
-
1241
2585
- 1
- 1
- {0}
- 0.5
- Blend Continuity Type
- 10ce1453-8344-4600-a2de-2a247c2e5adc
- Continuity
- Continuity
- true
- 0
-
1190
2595
102
20
-
1241
2605
- 1
- 1
- {0}
- 0
- A closed curve
- b31ad645-e361-44f5-8cbc-e7075ec89031
- Closed Curve
- Closed Curve
- false
- 0
-
1316
2555
64
60
-
1348
2585
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 540742f6-f4da-4da9-8ecf-b5af184a14a7
- Panel
- false
- 0
- 0
- 0.0003419868677042794559
-
751
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226
71
- 0
- 0
- 0
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751.5505
3556.288
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- Relay
- false
- 3121e386-898f-4d8f-8726-eb800dee4343
- 1
-
1316
2981
40
16
-
1336
2989
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 9092be05-3355-4106-ad55-e741c6cc697a
- Curve
- Curve
- false
- 0
-
659
3328
50
24
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684.3066
3340.605
- 1
- 1
- {0;0;0}
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
- 00000000-0000-0000-0000-000000000000
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 433ea915-3f4d-496d-8bb6-de7b113a5e69
- Interpolate
- Interpolate
-
513
2974
225
84
-
686
3016
- 1
- Interpolation points
- 945d964e-03fb-4e23-be86-57b2325c844c
- Vertices
- Vertices
- false
- 970781a8-0343-4bae-b5a7-02468ff37b8e
- 1
-
515
2976
159
20
-
594.5
2986
- Curve degree
- 1d97fc3d-7a26-4b15-a0b0-f8c65b9c7790
- Degree
- Degree
- false
- 0
-
515
2996
159
20
-
594.5
3006
- 1
- 1
- {0}
- 3
- Periodic curve
- 44d50164-df81-4237-831a-9e33e1546081
- Periodic
- Periodic
- false
- 0
-
515
3016
159
20
-
594.5
3026
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 6a2f1df3-0468-4a80-9327-42b859ef0d77
- KnotStyle
- KnotStyle
- false
- 0
-
515
3036
159
20
-
594.5
3046
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 3121e386-898f-4d8f-8726-eb800dee4343
- Curve
- Curve
- false
- 0
-
698
2976
38
26
-
717
2989.333
- Curve length
- 93b8c499-5b82-4a47-8e92-9522abf04980
- Length
- Length
- false
- 0
-
698
3002
38
27
-
717
3016
- Curve domain
- 970c2116-cdda-4c43-95b9-1ea7da344204
- Domain
- Domain
- false
- 0
-
698
3029
38
27
-
717
3042.667
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Centering
- Move a geometry from one position of its bounding box to a point
-
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
- true
-
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
- db11e2b7-8148-4d11-8e6a-e72f02fa728d
-
T4fUA/K0cC3QWjo0THlaTA==
- Centering
- Centering
- true
- dga_3@hotmail.com
- Daniel Abalde
- https://www.facebook.com/DanielAbaldeDesigner
- 7
- 0027da52-1060-47fa-9e64-3cd671cabcb2
- 009fd4cc-9dce-46b9-bbca-bbe91c79c269
- 284b072c-0272-4c43-a2d6-56c9b644159e
- 43942835-ce11-4e3a-8bfc-6d820d92bdff
- 754c7a2e-8750-405e-b63d-bfd0cb5f55df
- aedbe969-3f28-4d0a-95bf-cbb42e7fda50
- f0fffc09-2b65-49b9-95af-bc585b2fa8e5
- 677aefae-2d14-4ce8-af0b-42d4e5ea266b
- 38818cb9-1a1d-4491-ba06-b1972f23bc8e
- 15aa7e75-3e31-4153-9b19-71ad00ba0dbf
- f7623e9f-0d33-4ae3-aa22-0b8b4dcdef1e
- 60ad7bb2-c71c-4bb3-86cd-36b8743080b5
- d38bd99c-aede-4718-89e0-bee1a2e3e00d
- 4ec2c1a0-7791-4659-81a3-2fd21cbae3e5
-
1670
3221
225
121
-
1831
3282
- 5
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- 4f8984c4-7c7a-4d69-b0a2-183cbb330d20
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 2
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- 28f40e48-e739-4211-91bd-f4aefa5965f8
- Geometry to center
- true
- f0fffc09-2b65-49b9-95af-bc585b2fa8e5
- Geometry
- Geometry
- true
- b717ca0a-dae4-45ac-85f2-1e2e411b70d4
- 1
-
1672
3223
147
20
-
1745.5
3233
- Centring plane
- true
- 284b072c-0272-4c43-a2d6-56c9b644159e
- Plane
- Plane
- true
- 0
-
1672
3243
147
37
-
1745.5
3261.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Position (between 0 and 1) in X direction of the geometry bounding box
- 009fd4cc-9dce-46b9-bbca-bbe91c79c269
- U parameter
- U parameter
- true
- 0
-
1672
3280
147
20
-
1745.5
3290
- 1
- 1
- {0}
- 0.5
- Position (between 0 and 1) in Y direction of the geometry bounding box
- 754c7a2e-8750-405e-b63d-bfd0cb5f55df
- V parameter
- V parameter
- true
- 0
-
1672
3300
147
20
-
1745.5
3310
- 1
- 1
- {0}
- 0.5
- Position (between 0 and 1) in Z direction of the geometry bounding box
- aedbe969-3f28-4d0a-95bf-cbb42e7fda50
- W parameter
- W parameter
- true
- 0
-
1672
3320
147
20
-
1745.5
3330
- 1
- 1
- {0}
- 0.5
- Resulting geometry
- 43942835-ce11-4e3a-8bfc-6d820d92bdff
- Geometry
- Geometry
- false
- 0
-
1843
3223
50
58
-
1868
3252.25
- Resulting transformation
- 0027da52-1060-47fa-9e64-3cd671cabcb2
- Transform
- Transform
- false
- 0
-
1843
3281
50
59
-
1868
3310.75
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 029f8972-c08f-4c74-9db9-d1602083474e
- Relay
- false
- b717ca0a-dae4-45ac-85f2-1e2e411b70d4
- 1
-
1696
3175
40
16
-
1716
3183
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- Digit Scroller
- *
- false
- 0
- 12
- *
- 1
- 0.02226562500
-
405
-3730
250
20
-
405.0926
-3729.449
- 11e95a7b-1e2c-4b66-bd95-fcad51f8662a
- Vector Display Ex
- Preview vectors in the viewport
- true
- 52029166-0194-4a15-9f99-2a6459a22d1b
- Vector Display Ex
- Vector Display Ex
-
1162
2417
76
84
-
1224
2459
- Start point of vector
- 5550e5e9-4471-419b-8cdf-22d1a7c9f9f5
- Point
- Point
- true
- 484ba687-c0e4-4304-a4c9-f88e8e6271cc
- 1
-
1164
2419
48
20
-
1188
2429
- Vector to display
- d94d1c9a-40f8-44d6-80a8-c3050982aa56
- Vector
- Vector
- true
- 72ce55c1-290d-4329-9208-b5c4d3190bc6
- 1
-
1164
2439
48
20
-
1188
2449
- Colour of vector
- c4e5c9c0-483c-4478-8c2b-3a83f228b790
- Colour
- Colour
- true
- 0
-
1164
2459
48
20
-
1188
2469
- 1
- 1
- {0}
-
255;0;0;0
- Width of vector lines
- 426df84f-3d1e-4abc-8847-c8dee5fc0e74
- Width
- Width
- true
- 0
-
1164
2479
48
20
-
1188
2489
- 1
- 1
- {0}
- 2
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 92df39c6-f1a0-40bf-be65-baededdefc8f
- Format
- Format
-
805
3729
130
84
-
897
3771
- 4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 2d7b5f1c-8d43-40f1-92e2-515dd21b4dac
- Format
- Format
- false
- 0
-
807
3731
78
20
-
846
3741
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 6130ffb5-3b3e-468c-b86e-51b878a033c2
- Culture
- Culture
- false
- 0
-
807
3751
78
20
-
846
3761
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- d99ac31b-d785-487c-a2a1-375045f89430
- false
- Data 0
- 0
- true
- f530552e-b53b-435b-980a-8412b257bad1
- 1
-
807
3771
78
20
-
846
3781
- Data to insert at {1} placeholders
- 054d532a-5ce9-4105-9642-75bacb9fe37f
- false
- Data 1
- 1
- true
- 0
-
807
3791
78
20
-
846
3801
- Formatted text
- 1f21e48d-e605-4a50-ab07-e00f3c5b3303
- Text
- Text
- false
- 0
-
909
3731
24
80
-
921
3771
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a16e0194-897c-4ae3-a86c-9b0a83b06ed2
- Relay
- false
- 540742f6-f4da-4da9-8ecf-b5af184a14a7
- 1
-
686
3737
40
16
-
706
3745
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- 1e75a589-6fc6-435c-8651-5b205a2d7f12
- Deconstruct
- Deconstruct
-
952
2522
120
64
-
993
2554
- Input point
- 954b8f10-7fc8-4419-93cc-941ce30c0ea8
- Point
- Point
- false
- 484ba687-c0e4-4304-a4c9-f88e8e6271cc
- 1
-
954
2524
27
60
-
967.5
2554
- Point {x} component
- c5098eba-f62f-4204-b86a-be1c52aae0ee
- X component
- X component
- false
- 0
-
1005
2524
65
20
-
1037.5
2534
- Point {y} component
- 5da2d624-4c9e-4761-99f7-447ce0d151b3
- Y component
- Y component
- false
- 0
-
1005
2544
65
20
-
1037.5
2554
- Point {z} component
- 5c28713c-6330-4532-b78c-b6594dea3eb7
- Z component
- Z component
- false
- 0
-
1005
2564
65
20
-
1037.5
2574
- 74cad441-2264-45fe-a57d-85034751208a
- Explode Tree
- Extract all the branches from a tree
- true
- f74eae17-b09c-46ae-a891-13e3f5c122a6
- Explode Tree
- Explode Tree
-
786
2446
102
44
-
841
2468
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data to explode
- bf93038e-70a3-4294-8e4e-1255776bb924
- 2
- Data
- Data
- true
- c5098eba-f62f-4204-b86a-be1c52aae0ee
- 1
-
788
2448
41
40
-
816.5
2468
- 2
- All data inside the branch at index: 0
- f2c449e8-8648-4fd0-89f4-d6b30aee160c
- false
- Branch 0
- {0;0;0}
- false
- 0
-
853
2448
33
20
-
869.5
2458
- 2
- All data inside the branch at index: 1
- 9d43af13-00f9-48eb-b21e-66c4781aff05
- false
- Branch 1
- {0;0;1}
- false
- 0
-
853
2468
33
20
-
869.5
2478
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 740de8b6-5fb7-460e-8178-072c070ed481
- Subtraction
- Subtraction
-
949
2436
70
44
-
974
2458
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- f4ee9563-4697-4362-a46d-f2a88d9d99f8
- A
- A
- true
- f2c449e8-8648-4fd0-89f4-d6b30aee160c
- 1
-
951
2438
11
20
-
956.5
2448
- Second operand for subtraction
- f6494056-0ccc-4f44-b588-dfc48481a8c0
- B
- B
- true
- 9d43af13-00f9-48eb-b21e-66c4781aff05
- 1
-
951
2458
11
20
-
956.5
2468
- Result of subtraction
- 33c98b11-df16-46d3-b656-96b33d6aef91
- Result
- Result
- false
- 0
-
986
2438
31
40
-
1001.5
2458
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- fee30ed6-da8a-4110-8085-01d2b9e95ad0
- Format
- Format
-
928
2347
130
64
-
1020
2379
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 21de8572-a054-4a8f-afc6-a50cf0d85c62
- Format
- Format
- false
- 0
-
930
2349
78
20
-
969
2359
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 6857890b-c6da-48dd-b132-9e47656b3e39
- Culture
- Culture
- false
- 0
-
930
2369
78
20
-
969
2379
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- c0f6caad-0e96-4cc7-8583-9de6fa452fab
- false
- Data 0
- 0
- true
- 33c98b11-df16-46d3-b656-96b33d6aef91
- 1
-
930
2389
78
20
-
969
2399
- Formatted text
- b9b225c0-4c70-4081-ac8a-96f9165ae9ee
- Text
- Text
- false
- 0
-
1032
2349
24
60
-
1044
2379
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 9e429655-c48d-4c69-a6df-97f0119bf853
- Panel
- X0-X1
- false
- 0
- de99d806-0033-411c-be6e-993093e9e3ee
- 1
- 0.0003419868677042794559
-
882
3386
226
71
- 0
- 0
- 0
-
882.7421
3386.503
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 21908f9c-3469-4e68-b7d2-26fba26d4ce1
- Merge
- Merge
-
1062
2419
90
64
-
1107
2451
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- f6b328d5-3e57-42dc-9c76-e27d45737586
- false
- Data 1
- D1
- true
- 33c98b11-df16-46d3-b656-96b33d6aef91
- 1
-
1064
2421
31
20
-
1079.5
2431
- 2
- Data stream 2
- 8bc03a2d-699a-4702-bd83-32f9ec336d16
- false
- Data 2
- D2
- true
- b9b225c0-4c70-4081-ac8a-96f9165ae9ee
- 1
-
1064
2441
31
20
-
1079.5
2451
- 2
- Data stream 3
- 1ce934d7-faae-4e16-b12e-a53a9df4d87d
- false
- Data 3
- D3
- true
- 0
-
1064
2461
31
20
-
1079.5
2471
- 2
- Result of merge
- de99d806-0033-411c-be6e-993093e9e3ee
- Result
- Result
- false
- 0
-
1119
2421
31
60
-
1134.5
2451
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- d07e1734-c175-41dc-9d25-373919246eee
- Evaluate Length
- Evaluate Length
-
2017
2777
142
64
-
2095
2809
- Curve to evaluate
- 922fb345-dec3-4c66-a47c-cf1c70c4c06d
- Curve
- Curve
- false
- 029f8972-c08f-4c74-9db9-d1602083474e
- 1
-
2019
2779
64
20
-
2051
2789
- Length factor for curve evaluation
- a5a41833-3de3-4e10-ad09-bb0d69af0e55
- Length
- Length
- false
- 0
-
2019
2799
64
20
-
2051
2809
- 1
- 2
- {0}
- 0
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 709774e1-8703-4f77-91ca-5479de0d21b6
- Normalized
- Normalized
- false
- 0
-
2019
2819
64
20
-
2051
2829
- 1
- 1
- {0}
- true
- Point at the specified length
- 1ec44e12-457a-44a6-b455-2cddad198960
- Point
- Point
- false
- 0
-
2107
2779
50
20
-
2132
2789
- Tangent vector at the specified length
- de7cc693-b0ab-48da-9e9a-bbb70e346679
- Tangent
- Tangent
- false
- 0
-
2107
2799
50
20
-
2132
2809
- Curve parameter at the specified length
- 0b8eff06-2ff1-453a-ac98-75c220a7d25a
- Parameter
- Parameter
- false
- 0
-
2107
2819
50
20
-
2132
2829
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- 69e73aa8-5fb4-432a-b17a-628f37c7dab6
- Rectangle 2Pt
- Rectangle 2Pt
-
1923
2656
198
101
-
2059
2707
- Rectangle base plane
- 5789ef64-c81f-49d2-a581-b940101a24a8
- Plane
- Plane
- false
- 0
-
1925
2658
122
37
-
1986
2676.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- ba696505-bc99-4f4c-8d22-2b5a07c80e75
- Point A
- Point A
- false
- 912685f9-83b2-4eee-b25d-7d7508084c6f
- 1
-
1925
2695
122
20
-
1986
2705
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- fb5ff762-bba1-462e-8ec2-8bc24533c267
- Point B
- Point B
- false
- 769a26b5-630b-417d-a1e6-3b0ac91c036c
- 1
-
1925
2715
122
20
-
1986
2725
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- ff56c1f5-6801-481c-9c1d-3f4e1b9659a6
- Radius
- Radius
- false
- 0
-
1925
2735
122
20
-
1986
2745
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- ab140c6b-29ae-45d9-aa46-1e4421c51c98
- Rectangle
- Rectangle
- false
- 0
-
2071
2658
48
48
-
2095
2682.25
- Length of rectangle curve
- b0b980cc-2211-4380-a9f5-5c37023a92ef
- Length
- Length
- false
- 0
-
2071
2706
48
49
-
2095
2730.75
- 74cad441-2264-45fe-a57d-85034751208a
- Explode Tree
- Extract all the branches from a tree
- true
- d64b70d5-0d0e-4816-b963-e8ce5a5bf063
- Explode Tree
- Explode Tree
-
2200
2782
110
44
-
2255
2804
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data to explode
- 1edb8292-bfc6-42f2-82ac-de09063950c1
- 2
- Data
- Data
- true
- 1ec44e12-457a-44a6-b455-2cddad198960
- 1
-
2202
2784
41
40
-
2230.5
2804
- 2
- All data inside the branch at index: 0
- 912685f9-83b2-4eee-b25d-7d7508084c6f
- false
- Branch 0
- {0;0;1;0}
- false
- 0
-
2267
2784
41
20
-
2287.5
2794
- 2
- All data inside the branch at index: 1
- 769a26b5-630b-417d-a1e6-3b0ac91c036c
- false
- Branch 1
- {0;0;1;1}
- false
- 0
-
2267
2804
41
20
-
2287.5
2814
- a10e8cdf-7c7a-4aac-aa70-ddb7010ab231
- Box Corners
- Extract all 8 corners of a box.
- true
- 90853453-e60c-4c56-881f-35159939390d
- Box Corners
- Box Corners
-
2028
2486
94
164
-
2063
2568
- Base box
- 99c0c0b5-7068-4beb-bf6d-c57bfb82b35b
- Box
- Box
- false
- ab140c6b-29ae-45d9-aa46-1e4421c51c98
- 1
-
2030
2488
21
160
-
2040.5
2568
- Corner at {x=min, y=min, z=min}
- 1c28e1fb-be98-4317-86af-247d8f23f089
- Corner A
- Corner A
- false
- 0
-
2075
2488
45
20
-
2097.5
2498
- Corner at {x=max, y=min, z=min}
- 8e5df580-5e9d-4a08-9a46-a4e6a05238b2
- Corner B
- Corner B
- false
- 0
-
2075
2508
45
20
-
2097.5
2518
- Corner at {x=max, y=max, z=min}
- ccdfdbdd-4946-4a27-ab01-6cf94d644f57
- Corner C
- Corner C
- false
- 0
-
2075
2528
45
20
-
2097.5
2538
- Corner at {x=min, y=max, z=min}
- b4ccb984-448f-470a-80f3-02e69cdd354b
- Corner D
- Corner D
- false
- 0
-
2075
2548
45
20
-
2097.5
2558
- Corner at {x=min, y=min, z=max}
- 6613177f-e885-47bc-bd7c-38384cde8c2e
- Corner E
- Corner E
- false
- 0
-
2075
2568
45
20
-
2097.5
2578
- Corner at {x=max, y=min, z=max}
- dfeea850-330d-4d9d-8319-0652cbc2403b
- Corner F
- Corner F
- false
- 0
-
2075
2588
45
20
-
2097.5
2598
- Corner at {x=max, y=max, z=max}
- b952775f-1985-41fb-babf-9822bafb5eee
- Corner G
- Corner G
- false
- 0
-
2075
2608
45
20
-
2097.5
2618
- Corner at {x=min, y=min, z=max}
- 456e74d8-c68f-4ff2-8850-324bdac54734
- Corner H
- Corner H
- false
- 0
-
2075
2628
45
20
-
2097.5
2638
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 06ecc8ab-7209-4438-836b-119c5732583d
- Point
- Point
- false
- b4ccb984-448f-470a-80f3-02e69cdd354b
- 1
-
2057
2452
50
24
-
2082.264
2464.869
- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- true
- 607647b9-d6f4-4c29-9f4d-93d739deeb34
- Polar Array
- Polar Array
-
2077
2328
191
84
-
2204
2370
- Base geometry
- 6a69a647-aacb-48b8-ab0e-694504f42f0f
- Geometry
- Geometry
- true
- 029f8972-c08f-4c74-9db9-d1602083474e
- 1
-
2079
2330
113
20
-
2135.5
2340
- Polar array plane
- 8b5aac2a-2c0b-4d67-90cb-023cbd588d4b
- Plane
- Plane
- false
- 06ecc8ab-7209-4438-836b-119c5732583d
- 1
-
2079
2350
113
20
-
2135.5
2360
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Number of elements in array.
- a3f39ccd-7156-4ea7-bcb5-6c7ccee91adf
- Count
- Count
- false
- 0
-
2079
2370
113
20
-
2135.5
2380
- 1
- 1
- {0}
- 4
- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
- 420355a6-aff5-4db9-a9d5-990bea2c4892
- Angle
- Angle
- false
- 0
- false
-
2079
2390
113
20
-
2135.5
2400
- 1
- 1
- {0}
- 6.2831853071795862
- 1
- Arrayed geometry
- e68c5fe8-1fed-41da-98f7-f3dac4eb9545
- Geometry
- Geometry
- false
- 0
-
2216
2330
50
40
-
2241
2350
- 1
- Transformation data
- 534ccd7e-686f-40ce-936e-3a8bf42c0ed5
- Transform
- Transform
- false
- 0
-
2216
2370
50
40
-
2241
2390
- 74cad441-2264-45fe-a57d-85034751208a
- Explode Tree
- Extract all the branches from a tree
- true
- 8ee13ade-d6bc-48c9-a10e-035cd34ec578
- Explode Tree
- Explode Tree
-
825
2248
102
44
-
880
2270
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data to explode
- f0706de4-e458-45ae-8fe4-2e2801f1a5ff
- 2
- Data
- Data
- true
- 484ba687-c0e4-4304-a4c9-f88e8e6271cc
- 1
-
827
2250
41
40
-
855.5
2270
- 2
- All data inside the branch at index: 0
- 15ba0a9e-7c13-47c9-a120-0c7ab3977abd
- false
- Branch 0
- {0;0;0}
- false
- 0
-
892
2250
33
20
-
908.5
2260
- 2
- All data inside the branch at index: 1
- 49801c49-68b9-499a-8324-7a78a638a3e8
- false
- Branch 1
- {0;0;1}
- false
- 0
-
892
2270
33
20
-
908.5
2280
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- f3f58225-4602-49ba-91e6-6b555431f93f
- Deconstruct
- Deconstruct
-
957
2253
120
64
-
998
2285
- Input point
- ef106332-e5b6-400b-9328-8410a73fba9d
- Point
- Point
- false
- 49801c49-68b9-499a-8324-7a78a638a3e8
- 1
-
959
2255
27
60
-
972.5
2285
- Point {x} component
- 3c6f247f-4c49-4f68-b5b5-0ff3d33ed74d
- X component
- X component
- false
- 0
-
1010
2255
65
20
-
1042.5
2265
- Point {y} component
- c349f021-de67-4c6a-85cc-018bf530b608
- Y component
- Y component
- false
- 0
-
1010
2275
65
20
-
1042.5
2285
- Point {z} component
- 331e46af-08fb-44cd-926d-c48814f1b83f
- Z component
- Z component
- false
- 0
-
1010
2295
65
20
-
1042.5
2305
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- d58d961c-ae9c-4fab-832b-12998948c201
- Mirror
- Mirror
-
1416
2710
126
44
-
1478
2732
- Base geometry
- b2a4d631-1ae1-430c-ac1f-6e7474481ae5
- Geometry
- Geometry
- true
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- 1
-
1418
2712
48
20
-
1442
2722
- Mirror plane
- f5855df0-191f-4026-b8aa-26f9286fb056
- Plane
- Plane
- false
- 4825d5c1-ae87-4bbc-96d9-f6813501ff2c
- 1
-
1418
2732
48
20
-
1442
2742
- 1
- 1
- {0}
-
0
0
0
0
1
0
0
0
1
- Mirrored geometry
- 1af07c62-ff38-4cdf-aee3-f6ec7a28a8a9
- Geometry
- Geometry
- false
- 0
-
1490
2712
50
20
-
1515
2722
- Transformation data
- 39ae8c27-b896-4798-a3b2-59a4b6329b04
- Transform
- Transform
- false
- 0
-
1490
2732
50
20
-
1515
2742
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 3a0b8b19-f25c-4518-a98f-627474f69fab
- List Item
- List Item
-
962
2680
77
64
-
1019
2712
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- 1001d769-275c-4259-b1ac-c87542504c18
- List
- List
- false
- 970781a8-0343-4bae-b5a7-02468ff37b8e
- 1
-
964
2682
43
20
-
985.5
2692
- Item index
- 097d2964-74f2-443f-a872-0e24902794a0
- Index
- Index
- false
- 0
-
964
2702
43
20
-
985.5
2712
- 1
- 1
- {0}
- -1
- Wrap index to list bounds
- a14f2e60-f3b0-4b1f-9664-41adbbd76081
- Wrap
- Wrap
- false
- 0
-
964
2722
43
20
-
985.5
2732
- 1
- 1
- {0}
- true
- Item at {i'}
- 4ed77016-2fe9-49fc-9c97-a8f70ec22370
- false
- Item
- i
- false
- 0
-
1031
2682
6
60
-
1034
2712
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- b1a15299-df6f-41a0-bae3-3358fad867da
- Line SDL
- Line SDL
-
1419
2595
169
64
-
1552
2627
- Line start point
- c1c4fc3b-1eec-4434-83fc-26979a82bcf3
- Start
- Start
- false
- 4ed77016-2fe9-49fc-9c97-a8f70ec22370
- 1
-
1421
2597
119
20
-
1480.5
2607
- Line tangent (direction)
- 573f9951-0238-4b24-963e-4796a8be1751
- Direction
- Direction
- false
- 0
-
1421
2617
119
20
-
1480.5
2627
- 1
- 1
- {0}
-
1
1
0
- Line length
- 6de70698-9aa8-4be6-af4b-a303befbc25f
- Length
- Length
- false
- 0
-
1421
2637
119
20
-
1480.5
2647
- 1
- 1
- {0}
- 1
- Line segment
- 4825d5c1-ae87-4bbc-96d9-f6813501ff2c
- Line
- Line
- false
- 0
-
1564
2597
22
60
-
1575
2627
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 54492cdf-eec5-43f9-b305-c633663f407c
- Merge
- Merge
-
1479
2759
90
64
-
1524
2791
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- fd0b6619-1604-496d-ae9f-03fb46558d80
- false
- Data 1
- D1
- true
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- 1
-
1481
2761
31
20
-
1496.5
2771
- 2
- Data stream 2
- f9761a1d-3802-42d1-bef0-f0706c242541
- false
- Data 2
- D2
- true
- 1af07c62-ff38-4cdf-aee3-f6ec7a28a8a9
- 1
-
1481
2781
31
20
-
1496.5
2791
- 2
- Data stream 3
- 3d143dcc-983f-4265-bbd5-3cca664fd9f5
- false
- Data 3
- D3
- true
- 0
-
1481
2801
31
20
-
1496.5
2811
- 2
- Result of merge
- 7b24f9ce-d158-4f9e-8e14-e345e0de6d31
- Result
- Result
- false
- 0
-
1536
2761
31
60
-
1551.5
2791
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 75fec977-725f-4ef2-9fb3-e23fd8b54ef5
- true
- Digit Scroller
- *
- false
- 0
- 12
- *
- 1
- 0.00000000000
-
5111
2668
250
20
-
5111.283
2668.209
- 8073a420-6bec-49e3-9b18-367f6fd76ac3
- Join Curves
- Join as many curves as possible
- true
- 0d824c3b-96fc-42d2-a484-6f796091f7f8
- Join Curves
- Join Curves
-
1570
2694
116
44
-
1637
2716
- 1
- Curves to join
- 9c3fee6b-58aa-41ca-93bc-ef2f1243c2b2
- Curves
- Curves
- false
- 7b24f9ce-d158-4f9e-8e14-e345e0de6d31
- 1
-
1572
2696
53
20
-
1598.5
2706
- Preserve direction of input curves
- cc5a0252-614e-4554-b451-d40d7f81c38e
- Preserve
- Preserve
- false
- 0
-
1572
2716
53
20
-
1598.5
2726
- 1
- 1
- {0}
- false
- 1
- Joined curves and individual curves that could not be joined.
- fa54f823-8a2e-4f67-8c01-f0cd00a64ba4
- Curves
- Curves
- false
- 0
-
1649
2696
35
40
-
1666.5
2716
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- 547daed3-e526-468b-800a-64b6209048bc
- Interpolate (t)
- Interpolate (t)
-
496
2757
244
84
-
688
2799
- 1
- Interpolation points
- d1922547-7b3c-4853-8b35-dc9cf830798c
- Vertices
- Vertices
- false
- 970781a8-0343-4bae-b5a7-02468ff37b8e
- 1
-
498
2759
178
20
-
587
2769
- Tangent at start of curve
- d486fe76-ae79-45ad-8054-bac4bcefd8fc
- Tangent Start
- Tangent Start
- false
- 0
-
498
2779
178
20
-
587
2789
- 1
- 1
- {0}
-
1
0
0
- Tangent at end of curve
- f1998f4b-2ddd-46c3-9feb-f37c4f3ece6d
- Tangent End
- Tangent End
- false
- 0
-
498
2799
178
20
-
587
2809
- 1
- 1
- {0}
-
-1
-1
0
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- f99689a7-e708-475b-b74d-a577d35e724a
- KnotStyle
- KnotStyle
- false
- 0
-
498
2819
178
20
-
587
2829
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 473f7647-6e58-4b9e-91d2-8f585d5a6649
- Curve
- Curve
- false
- 0
-
700
2759
38
26
-
719
2772.333
- Curve length
- d2ed8027-a0e0-498f-a043-e358e6bb5ab0
- Length
- Length
- false
- 0
-
700
2785
38
27
-
719
2799
- Curve domain
- 1f348736-b2e3-4af7-86af-c1a614441e90
- Domain
- Domain
- false
- 0
-
700
2812
38
27
-
719
2825.667
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 49641e2a-6345-4e2b-a88c-65b810efe4e3
- Move
- Move
-
2181
2519
142
44
-
2259
2541
- Base geometry
- b507da92-7dc2-480a-9fa1-0f0e90fa2618
- Geometry
- Geometry
- true
- e68c5fe8-1fed-41da-98f7-f3dac4eb9545
- 1
-
2183
2521
64
20
-
2223
2531
- Translation vector
- 42a20604-cfcb-42de-99b2-15990d9215e3
- -X
- Motion
- Motion
- false
- 06ecc8ab-7209-4438-836b-119c5732583d
- 1
-
2183
2541
64
20
-
2223
2551
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 9f7378b6-9894-4b84-998a-f5226749112f
- Geometry
- Geometry
- false
- 0
-
2271
2521
50
20
-
2296
2531
- Transformation data
- 3b7e5e45-5dae-4b9a-a940-d75a94b88f48
- Transform
- Transform
- false
- 0
-
2271
2541
50
20
-
2296
2551
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 921a4c47-a14a-4ae8-a939-3fa685fa688d
- End Points
- End Points
-
1405
2946
84
44
-
1449
2968
- Curve to evaluate
- c0dcc44b-e03a-4be2-b2ca-2d753dc405e7
- Curve
- Curve
- false
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- 1
-
1407
2948
30
40
-
1422
2968
- Curve start point
- c475072e-1fe0-42c5-b3e5-ace9a4f477bc
- Start
- Start
- false
- 0
-
1461
2948
26
20
-
1474
2958
- Curve end point
- 796038b0-8393-4141-a4f4-fa10cae2524d
- End
- End
- false
- 0
-
1461
2968
26
20
-
1474
2978
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- be9b2731-1a06-4cce-84c1-1c4881f7601a
- Line
- Line
-
1522
2946
102
44
-
1588
2968
- Line start point
- 3025a762-b90d-46e1-81c6-2d91538603f9
- Start Point
- Start Point
- false
- c475072e-1fe0-42c5-b3e5-ace9a4f477bc
- 1
-
1524
2948
52
20
-
1550
2958
- Line end point
- 950fbbca-eba8-46d3-b614-dfc70b04ce67
- End Point
- End Point
- false
- 796038b0-8393-4141-a4f4-fa10cae2524d
- 1
-
1524
2968
52
20
-
1550
2978
- Line segment
- df9ef313-9e68-44f2-b57a-df8a5f0a17a3
- Line
- Line
- false
- 0
-
1600
2948
22
40
-
1611
2968
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 98c446bc-5e7b-4949-bc4d-55a5abdcc6dc
- Evaluate Length
- Evaluate Length
-
1638
2944
149
64
-
1723
2976
- Curve to evaluate
- 0e75f930-85f2-4e6f-a02a-e76d332f1e8e
- Curve
- Curve
- false
- df9ef313-9e68-44f2-b57a-df8a5f0a17a3
- 1
-
1640
2946
71
20
-
1675.5
2956
- Length factor for curve evaluation
- a7c5e0af-e582-4ad0-93df-3660492d36df
- Length
- Length
- false
- 0
-
1640
2966
71
20
-
1675.5
2976
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- d300cf4d-5b21-482f-98fb-a6424261ff24
- Normalized
- Normalized
- false
- 0
-
1640
2986
71
20
-
1675.5
2996
- 1
- 1
- {0}
- true
- Point at the specified length
- 25200f80-2e95-4f38-ab66-a92c473cb11e
- Point
- Point
- false
- 0
-
1735
2946
50
20
-
1760
2956
- Tangent vector at the specified length
- aed17c8c-373a-4521-b837-4c123720e32f
- Tangent
- Tangent
- false
- 0
-
1735
2966
50
20
-
1760
2976
- Curve parameter at the specified length
- d10df88d-d7b4-44a1-ba2c-423feaf79c00
- Parameter
- Parameter
- false
- 0
-
1735
2986
50
20
-
1760
2996
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 6702c62f-e4c0-49b2-83f6-4419cd923fb7
- Line SDL
- Line SDL
-
1831
2964
94
64
-
1889
2996
- Line start point
- 2ef5a359-b0b1-41a3-982d-a20728a8dc11
- Start
- Start
- false
- 25200f80-2e95-4f38-ab66-a92c473cb11e
- 1
-
1833
2966
44
20
-
1855
2976
- Line tangent (direction)
- f4198ebb-ed97-4f14-93e1-dcf5e71fc811
- Direction
- Direction
- false
- 3641d63f-f6a1-410a-bb98-c00fec3be173
- 1
-
1833
2986
44
20
-
1855
2996
- 1
- 1
- {0}
-
0
0
1
- Line length
- 932422c3-938f-4896-bfba-93e9dc63dd8e
- Length
- Length
- false
- 9f3a6cd3-00a5-4f12-84f7-3a56eb5630da
- 1
-
1833
3006
44
20
-
1855
3016
- 1
- 1
- {0}
- 1
- Line segment
- 308c9394-dd98-4fc8-971a-a1b8bf4ce995
- Line
- Line
- false
- 0
-
1901
2966
22
60
-
1912
2996
- b6d7ba20-cf74-4191-a756-2216a36e30a7
- Rotate
- Rotate a vector around an axis.
- true
- ea049eb4-e34b-4db1-971c-23f959a7c78a
- Rotate
- Rotate
-
1613
3029
185
64
-
1751
3061
- Vector to rotate
- b8b25cd0-c4e0-4e97-a694-3999684b1fa1
- Vector
- Vector
- false
- aed17c8c-373a-4521-b837-4c123720e32f
- 1
-
1615
3031
124
20
-
1685
3041
- Rotation axis
- 5738ea86-6bef-4d8a-821c-df3f2582e45e
- Axis
- Axis
- false
- 0
-
1615
3051
124
20
-
1685
3061
- 1
- 1
- {0}
-
0
0
1
- Rotation angle (in degrees)
- 22b5c062-1d46-4959-bf7f-ce186f811a1c
- Angle
- Angle
- false
- 0
- true
-
1615
3071
124
20
-
1685
3081
- 1
- 1
- {0}
- 90
- Rotated vector
- 3641d63f-f6a1-410a-bb98-c00fec3be173
- Vector
- Vector
- false
- 0
-
1763
3031
33
60
-
1779.5
3061
- c75b62fa-0a33-4da7-a5bd-03fd0068fd93
- Length
- Measure the length of a curve.
- true
- 22c2fd8f-4f4b-486f-a523-4871ff61a4d0
- Length
- Length
-
1474
2862
92
28
-
1518
2876
- Curve to measure
- baa1397b-52fd-4f3f-be30-f33ffcadbf13
- Curve
- Curve
- false
- df9ef313-9e68-44f2-b57a-df8a5f0a17a3
- 1
-
1476
2864
30
24
-
1491
2876
- Curve length
- 0d72d33c-7529-4646-b0d3-e06c84ee7c1f
- Length
- Length
- false
- 0
-
1530
2864
34
24
-
1547
2876
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- O*SQRT(3)/6
- true
- 3d1f2fa7-968c-4d68-8a1f-878b5c7ca144
- Expression
- Expression
-
1453
2828
158
28
-
1522
2842
- 1
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- fd1f6b44-7166-48cf-a064-4545c7281f0f
- Variable O
- O
- true
- 0d72d33c-7529-4646-b0d3-e06c84ee7c1f
- 1
-
1455
2830
11
24
-
1460.5
2842
- Result of expression
- 9f3a6cd3-00a5-4f12-84f7-3a56eb5630da
- Result
- Result
- false
- 0
-
1578
2830
31
24
-
1593.5
2842
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 57393fcf-4116-4c07-92dd-e41339c0f525
- Evaluate Length
- Evaluate Length
-
1951
2972
149
64
-
2036
3004
- Curve to evaluate
- ce65bcce-f09a-44b3-94cd-cc73bb237aaf
- Curve
- Curve
- false
- 308c9394-dd98-4fc8-971a-a1b8bf4ce995
- 1
-
1953
2974
71
20
-
1988.5
2984
- Length factor for curve evaluation
- baafa833-4ef8-425f-b607-a7876121b49c
- Length
- Length
- false
- 0
-
1953
2994
71
20
-
1988.5
3004
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- de9b5e2c-f3fc-426a-a76a-87c3039c08ba
- Normalized
- Normalized
- false
- 0
-
1953
3014
71
20
-
1988.5
3024
- 1
- 1
- {0}
- true
- Point at the specified length
- 53ada397-2c9c-431e-8a96-ba407a255873
- Point
- Point
- false
- 0
-
2048
2974
50
20
-
2073
2984
- Tangent vector at the specified length
- dd888f3a-4b87-4d6a-85e5-fb0aa6030ccb
- Tangent
- Tangent
- false
- 0
-
2048
2994
50
20
-
2073
3004
- Curve parameter at the specified length
- cfa9c748-f17c-4de8-8706-d009df92c6cf
- Parameter
- Parameter
- false
- 0
-
2048
3014
50
20
-
2073
3024
- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- true
- 643548c7-e04c-46c8-a912-73b81340f60c
- Polar Array
- Polar Array
-
2130
2911
191
84
-
2257
2953
- Base geometry
- 51b4c9be-a0a6-48b0-8a51-2b635cbf72ca
- Geometry
- Geometry
- true
- df9ef313-9e68-44f2-b57a-df8a5f0a17a3
- 1
-
2132
2913
113
20
-
2188.5
2923
- Polar array plane
- 14495758-452f-4515-833d-6b411c69c0fe
- Plane
- Plane
- false
- 53ada397-2c9c-431e-8a96-ba407a255873
- 1
-
2132
2933
113
20
-
2188.5
2943
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Number of elements in array.
- eea66035-3fac-4d03-950f-8296730c879e
- Count
- Count
- false
- 0
-
2132
2953
113
20
-
2188.5
2963
- 1
- 1
- {0}
- 3
- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
- 2123eff2-fbe6-4059-9ae7-dcce8ac7add1
- Angle
- Angle
- false
- 0
- false
-
2132
2973
113
20
-
2188.5
2983
- 1
- 1
- {0}
- 6.2831853071795862
- 1
- Arrayed geometry
- f9dcf267-1e15-4850-9ec4-8e7ad6d9f2ad
- Geometry
- Geometry
- false
- 0
-
2269
2913
50
40
-
2294
2933
- 1
- Transformation data
- dd83b124-9569-4709-9a61-1a92bc7b736c
- Transform
- Transform
- false
- 0
-
2269
2953
50
40
-
2294
2973
- 8073a420-6bec-49e3-9b18-367f6fd76ac3
- Join Curves
- Join as many curves as possible
- true
- 5f125462-d0f8-4183-b286-475d3acf0b80
- Join Curves
- Join Curves
-
2495
2925
116
44
-
2562
2947
- 1
- Curves to join
- 12e37bce-c053-4efd-a977-c0f522b26642
- Curves
- Curves
- false
- f9dcf267-1e15-4850-9ec4-8e7ad6d9f2ad
- 1
-
2497
2927
53
20
-
2523.5
2937
- Preserve direction of input curves
- d117240c-4ab9-460f-bbfb-66dc61b43975
- Preserve
- Preserve
- false
- 0
-
2497
2947
53
20
-
2523.5
2957
- 1
- 1
- {0}
- false
- 1
- Joined curves and individual curves that could not be joined.
- 313dc56d-5db5-4cb0-88da-248d848cf9d0
- Curves
- Curves
- false
- 0
-
2574
2927
35
40
-
2591.5
2947
- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- true
- 3cc94df5-d9f1-4979-a5ab-be1fac63184f
- Polar Array
- Polar Array
-
2137
3033
191
84
-
2264
3075
- Base geometry
- e6740668-b9bc-4cec-88e7-68ca31ae6aee
- Geometry
- Geometry
- true
- fbe57887-2062-42c7-8b43-1b8cbf0f868c
- 1
-
2139
3035
113
20
-
2195.5
3045
- Polar array plane
- 50d41db2-0be5-414a-a105-cf75d7ca3326
- Plane
- Plane
- false
- 53ada397-2c9c-431e-8a96-ba407a255873
- 1
-
2139
3055
113
20
-
2195.5
3065
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Number of elements in array.
- a4c562c2-1370-489a-8662-0f28f19bec21
- Count
- Count
- false
- 0
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2139
3075
113
20
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2195.5
3085
- 1
- 1
- {0}
- 3
- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
- b42ad307-1e85-4873-992e-8cb29886ba06
- Angle
- Angle
- false
- 0
- false
-
2139
3095
113
20
-
2195.5
3105
- 1
- 1
- {0}
- 6.2831853071795862
- 1
- Arrayed geometry
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- Geometry
- Geometry
- false
- 0
-
2276
3035
50
40
-
2301
3055
- 1
- Transformation data
- 914dfde9-23d3-4c32-8acf-801b3a0a96f7
- Transform
- Transform
- false
- 0
-
2276
3075
50
40
-
2301
3095
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 74f760b9-aa8a-4167-9ec4-7a13306ccf56
- Curve
- Curve
- false
- 0
-
54
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50
24
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79.67596
-3730.01
- 1
- 4
- {0;0;1;0;0}
- -1
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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3380
2950
148
20
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3462
2960
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- 08234d50-5319-4eda-b011-e5a672193566
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- 0
- true
-
3380
2970
148
20
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3462
2980
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- 45
- Rotation plane
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- Plane
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- 0
-
3380
2990
148
37
-
3462
3008.5
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-
0
0
0
1
0
0
0
1
0
- Rotated geometry
- d2a443aa-c60e-47a5-abed-2e2835b68a16
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- Geometry
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- 0
-
3552
2950
50
38
-
3577
2969.25
- Transformation data
- 897ce37d-d731-4fb4-b8fe-75df1d5dc9a2
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-
3552
2988
50
39
-
3577
3007.75
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- e7a5cf4c-3f82-4f47-b79b-d8e2537d8afd
- 1
- a941ff94-f01d-41a5-8c0b-c7127477058b
- Group
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- true
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- true
- Rotate
- Rotate
-
3654
2950
226
81
-
3816
2991
- Base geometry
- 7f4e85e8-1d1c-48d7-8d91-6d18ec61aa57
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- Geometry
- Geometry
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- 1
-
3656
2952
148
20
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3738
2962
- Rotation angle in degrees
- 7c6018ba-c804-42dc-9996-5cae1df22202
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-
3656
2972
148
20
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3738
2982
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-
3656
2992
148
37
-
3738
3010.5
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0
0
0
0
0
1
1
0
0
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- 187503ea-36dc-430c-b32c-9a0fc88ca815
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- Geometry
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-
3828
2952
50
38
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3853
2971.25
- Transformation data
- 2edb102d-c38c-4b17-ad62-8b711fbd4fa7
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-
3828
2990
50
39
-
3853
3009.75
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- true
- f23308dc-6e0b-4773-8442-547e1fc6aa65
- true
- Rotate
- Rotate
-
3659
3044
226
81
-
3821
3085
- Base geometry
- 2c0ae8e6-3630-4763-8c31-b9bbfd2e3c67
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- Geometry
- Geometry
- true
- d2a443aa-c60e-47a5-abed-2e2835b68a16
- 1
-
3661
3046
148
20
-
3743
3056
- Rotation angle in degrees
- 92a62df3-18a7-497f-bad7-10c8f60f9a2d
- true
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- Angle
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- 0
- true
-
3661
3066
148
20
-
3743
3076
- 1
- 1
- {0}
- 90
- Rotation plane
- df893b4e-64c0-40e3-aab8-e58edaf6b4f6
- true
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- 0
-
3661
3086
148
37
-
3743
3104.5
- 1
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- {0}
-
0
0
0
0
1
0
0
0
1
- Rotated geometry
- 95df8731-1a7f-41e7-a9cb-ee4366bdc926
- true
- Geometry
- Geometry
- false
- 0
-
3833
3046
50
38
-
3858
3065.25
- Transformation data
- 185ac99e-4fd1-4677-b7ff-41c7d45269a5
- true
- Transform
- Transform
- false
- 0
-
3833
3084
50
39
-
3858
3103.75
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 0904875c-3233-4683-9546-caf8a1b3bca5
- true
- List Item
- List Item
-
3584
2771
77
64
-
3641
2803
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- ee418169-09f2-4e76-b5d5-545d268e3f85
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- List
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- d2a443aa-c60e-47a5-abed-2e2835b68a16
- 1
-
3586
2773
43
20
-
3607.5
2783
- Item index
- 0b00e8eb-bba4-4229-85d7-4a747af6e274
- true
- Index
- Index
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- 0
-
3586
2793
43
20
-
3607.5
2803
- 1
- 1
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- 1
- Wrap index to list bounds
- fae23512-71a1-4420-9312-ebcf2925939a
- true
- Wrap
- Wrap
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- 0
-
3586
2813
43
20
-
3607.5
2823
- 1
- 1
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- Item at {i'}
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- true
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- Item
- i
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- 0
-
3653
2773
6
60
-
3656
2803
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- e524ba89-65f4-457a-8f3b-566e3d69b338
- true
- Evaluate Length
- Evaluate Length
-
3552
2694
149
64
-
3637
2726
- Curve to evaluate
- f0ab2af7-69c9-43db-868b-caa852889764
- true
- Curve
- Curve
- false
- 1e161022-56a4-4db7-b405-3a1b081e4b21
- 1
-
3554
2696
71
20
-
3589.5
2706
- Length factor for curve evaluation
- fc420753-ba03-4fef-a0a8-a524c2294e69
- true
- Length
- Length
- false
- 0
-
3554
2716
71
20
-
3589.5
2726
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
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- true
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- Normalized
- false
- 0
-
3554
2736
71
20
-
3589.5
2746
- 1
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- Point at the specified length
- ac15329e-7811-4638-9e02-958d44a78172
- true
- Point
- Point
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- 0
-
3649
2696
50
20
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3674
2706
- Tangent vector at the specified length
- 68eeceaf-bc83-493a-bd93-69c0745eb406
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- Tangent
- Tangent
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- 0
-
3649
2716
50
20
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3674
2726
- Curve parameter at the specified length
- e5f26acc-dc65-4f84-b199-bac1f44df9f2
- true
- Parameter
- Parameter
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- 0
-
3649
2736
50
20
-
3674
2746
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
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- Retrieve a specific item from a list.
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- 17a07c24-0f69-4fa4-97bb-e3c74ef6d55c
- true
- List Item
- List Item
-
3873
2815
77
64
-
3930
2847
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- a7eca345-3aa0-4a12-8aa2-d6a39cf2468e
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- 187503ea-36dc-430c-b32c-9a0fc88ca815
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-
3875
2817
43
20
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3896.5
2827
- Item index
- d14122b2-7acb-4746-a18e-74977033a79e
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- Index
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- 0
-
3875
2837
43
20
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3896.5
2847
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- Wrap index to list bounds
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-
3875
2857
43
20
-
3896.5
2867
- 1
- 1
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- true
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- Item
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- 0
-
3942
2817
6
60
-
3945
2847
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- a3a0987e-4742-48b6-afc7-5797464d4f9b
- true
- Evaluate Length
- Evaluate Length
-
3841
2738
149
64
-
3926
2770
- Curve to evaluate
- 30685dfe-7c69-42e5-8c42-242b51d3ca47
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- Curve
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- 8cb14055-5fd5-4d4c-bef3-3b128ef5471a
- 1
-
3843
2740
71
20
-
3878.5
2750
- Length factor for curve evaluation
- 07212ece-558c-4b90-aab4-fa97e1419910
- true
- Length
- Length
- false
- 0
-
3843
2760
71
20
-
3878.5
2770
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 24e30027-61a0-4bf9-8e3d-aaabcf947974
- true
- Normalized
- Normalized
- false
- 0
-
3843
2780
71
20
-
3878.5
2790
- 1
- 1
- {0}
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- Point at the specified length
- d862f42d-b7d5-4961-8f17-2c24fd595947
- true
- Point
- Point
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- 0
-
3938
2740
50
20
-
3963
2750
- Tangent vector at the specified length
- f285b504-4093-46e2-9eb0-9a385df801db
- true
- Tangent
- Tangent
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- 0
-
3938
2760
50
20
-
3963
2770
- Curve parameter at the specified length
- 5a57e3ed-694c-4971-b6d3-c608b9faaea3
- true
- Parameter
- Parameter
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- 0
-
3938
2780
50
20
-
3963
2790
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
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- Retrieve a specific item from a list.
- true
- ed800b1a-87bc-41be-b147-fd8cf8fee48b
- true
- List Item
- List Item
-
3956
3197
77
64
-
4013
3229
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- 7cdfb12e-b2df-4b62-9889-6b875368dc1c
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- List
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- 95df8731-1a7f-41e7-a9cb-ee4366bdc926
- 1
-
3958
3199
43
20
-
3979.5
3209
- Item index
- 46a9e4b4-4ee0-4a14-8717-9ee715e06e09
- true
- Index
- Index
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- 0
-
3958
3219
43
20
-
3979.5
3229
- 1
- 1
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- 1
- Wrap index to list bounds
- 385de72d-084e-43f5-87e9-f9b7a9fd90b3
- true
- Wrap
- Wrap
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- 0
-
3958
3239
43
20
-
3979.5
3249
- 1
- 1
- {0}
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- Item at {i'}
- 1ba44e11-3244-4b08-8f5a-53473e7444b0
- true
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- Item
- i
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- 0
-
4025
3199
6
60
-
4028
3229
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 74d54793-b4ac-4902-b2db-7eb97fad4e83
- true
- Evaluate Length
- Evaluate Length
-
3924
3120
149
64
-
4009
3152
- Curve to evaluate
- bcac2eb2-1cf5-4798-b21c-3c1c4e53b1a4
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- Curve
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- 1ba44e11-3244-4b08-8f5a-53473e7444b0
- 1
-
3926
3122
71
20
-
3961.5
3132
- Length factor for curve evaluation
- 942ec385-14c4-436d-82bf-254a62c4a81d
- true
- Length
- Length
- false
- 0
-
3926
3142
71
20
-
3961.5
3152
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- c507fc36-6518-440d-8b39-378189e13d72
- true
- Normalized
- Normalized
- false
- 0
-
3926
3162
71
20
-
3961.5
3172
- 1
- 1
- {0}
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- Point at the specified length
- 228ba4c9-f335-40d7-830a-930ba0b8f370
- true
- Point
- Point
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- 0
-
4021
3122
50
20
-
4046
3132
- Tangent vector at the specified length
- d66d6972-1966-4d7c-9727-8ccdb137e40d
- true
- Tangent
- Tangent
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- 0
-
4021
3142
50
20
-
4046
3152
- Curve parameter at the specified length
- ac5a3688-b5cc-4a0b-9013-606a50e82bfa
- true
- Parameter
- Parameter
- false
- 0
-
4021
3162
50
20
-
4046
3172
- 71b5b089-500a-4ea6-81c5-2f960441a0e8
- PolyLine
- Create a polyline connecting a number of points.
- true
- e22a8212-4fbe-44d1-8960-60bce1b0633f
- true
- PolyLine
- PolyLine
-
4227
2927
116
44
-
4291
2949
- 1
- Polyline vertex points
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- Vertices
- Vertices
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- ba092d75-6ec4-47d7-beb9-6b24514697d2
- 1
-
4229
2929
50
20
-
4254
2939
- Close polyline
- 44054ace-1398-46bc-9f17-4f9d8eeb27bd
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- Closed
- Closed
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- 0
-
4229
2949
50
20
-
4254
2959
- 1
- 1
- {0}
- true
- Resulting polyline
- 05892abf-8ecd-4e8f-8e64-1a63af85f8a0
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- Polyline
- Polyline
- false
- 0
-
4303
2929
38
40
-
4322
2949
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 02c8e8c3-a797-4e87-96c5-9928bebed6f3
- true
- Merge
- Merge
-
4092
2875
90
84
-
4137
2917
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
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- Data stream 1
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- Data 1
- D1
- true
- 228ba4c9-f335-40d7-830a-930ba0b8f370
- 1
-
4094
2877
31
20
-
4109.5
2887
- 2
- Data stream 2
- 372d7189-edd9-4199-bcd3-a3c8ea2484c4
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- Data 2
- D2
- true
- d862f42d-b7d5-4961-8f17-2c24fd595947
- 1
-
4094
2897
31
20
-
4109.5
2907
- 2
- Data stream 3
- 74aa7d1d-4920-4190-a60a-f45e0bd11a4b
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- Data 3
- D3
- true
- ac15329e-7811-4638-9e02-958d44a78172
- 1
-
4094
2917
31
20
-
4109.5
2927
- 2
- Data stream 4
- 16d89d23-f403-40cf-869a-c47a5a6016e9
- true
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- Data 4
- D4
- true
- 0
-
4094
2937
31
20
-
4109.5
2947
- 2
- Result of merge
- ba092d75-6ec4-47d7-beb9-6b24514697d2
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- 0
-
4149
2877
31
80
-
4164.5
2917
- 61d81100-c4d3-462d-8b51-d951c0ae32db
- Triangle Mapping
- Transform geometry from one triangle into another.
- true
- dc21fb8d-0ffb-45b1-aa92-8716354d0746
- true
- Triangle Mapping
- Triangle Mapping
-
4282
2806
126
64
-
4344
2838
- Base geometry
- 2746e58e-6745-45e5-bab3-d884e451357f
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- Geometry
- Geometry
- true
- bc6ee7cc-dfce-484f-b2eb-2a5a4d0007c8
- 1
-
4284
2808
48
20
-
4308
2818
- Triangle to map from
- e74900ea-b0f1-4464-9528-06aa310a52a1
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- Source
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- 313dc56d-5db5-4cb0-88da-248d848cf9d0
- 1
-
4284
2828
48
20
-
4308
2838
- Triangle to map into
- 909b36f8-16c1-4204-b306-99fd4cd11f04
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- 05892abf-8ecd-4e8f-8e64-1a63af85f8a0
- 1
-
4284
2848
48
20
-
4308
2858
- Mapped geometry
- 311286dc-fe96-40a7-815b-24a54f71dd3c
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- Geometry
- Geometry
- false
- 0
-
4356
2808
50
30
-
4381
2823
- Transformation data
- e745e45c-567e-4db7-8ebc-2f3073131b2f
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- Transform
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- 0
-
4356
2838
50
30
-
4381
2853
- c9785b8e-2f30-4f90-8ee3-cca710f82402
- Entwine
- Flatten and combine a collection of data streams
- false
- true
- 779daf5b-bb9f-4b0f-8250-d59d858f4457
- true
- Entwine
- Entwine
-
4098
2713
85
64
-
4138
2745
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Data to entwine
- d3f7a5c9-5e8b-471c-8ae6-8a3fb0d3b7f8
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- Branch {0;x}
- {0;x}
- true
- d2a443aa-c60e-47a5-abed-2e2835b68a16
- 1
-
4100
2715
26
20
-
4113
2725
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31
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172
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21
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21
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77
84
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28
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28
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28
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28
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210
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132
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132
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132
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132
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108
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31
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226
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226
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148
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148
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148
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50
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26
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26
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26
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26
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26
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31
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100
64
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41
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41
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90
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31
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- Create a polar array of geometry.
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84
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113
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113
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66
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116
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53
20
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- Preserve direction of input curves
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53
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- Joined curves and individual curves that could not be joined.
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35
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- Retrieve a specific item from a list.
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3835
77
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6
60
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- Rotate an object in a plane.
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170
64
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92
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92
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30
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-
5185
3904
50
30
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5210
3919
- 75164624-395a-4d24-b60b-6bf91cab0194
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- Create a sweep surface with two rail curves.
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5469
3411
125
84
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3453
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72
20
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72
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5471
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72
20
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- Create a sweep with same-height properties.
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- 0
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72
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5567
3413
25
80
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43
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6
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- Rotate an object in a plane.
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226
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148
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148
37
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50
38
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5465
3947
50
39
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- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
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- Merge a bunch of data streams
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90
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31
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31
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31
60
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88
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30
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- Optional guide curve
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30
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30
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30
20
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88
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30
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- Optional guide curve
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3958
30
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30
20
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- Flip action
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5622
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30
20
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3968
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- List Item
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- Retrieve a specific item from a list.
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3109
77
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3141
- 3
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43
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3131
43
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3151
43
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6
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3141
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255;255;255;255
- A group of Grasshopper objects
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- Get the point in the middle of a curve
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101
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- Curve for mid-point.
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30
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- Point in the middle of the curve
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6225
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43
24
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- Point
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99
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0
0
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- DIFERENCE CURWATURE SHAPED GRAPH
-
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- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
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103
404
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- true
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- B
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- 1
-
5686
2296
47
20
-
5709.5
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- Second item for multiplication
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- true
- B
- B
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- 1
-
5686
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47
20
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- Second item for multiplication
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- true
- B
- B
- true
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- 1
-
5686
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47
20
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- Second item for multiplication
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- true
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- 1
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5686
2356
47
20
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- Second item for multiplication
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- true
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- 1
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5686
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47
20
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- Second item for multiplication
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- true
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- 1
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5686
2396
47
20
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- Second item for multiplication
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- true
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- 1
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5686
2416
47
20
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- Second item for multiplication
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- true
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- 1
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5686
2436
47
20
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- Second item for multiplication
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- true
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- 1
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5686
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47
20
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- Second item for multiplication
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- 1
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5686
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47
20
-
5709.5
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- Second item for multiplication
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- true
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- 1
-
5686
2496
47
20
-
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- Second item for multiplication
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- true
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- 1
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5686
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47
20
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- Second item for multiplication
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- 1
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5686
2536
47
20
-
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- Second item for multiplication
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- 1
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5686
2556
47
20
-
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- Second item for multiplication
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- 1
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5686
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47
20
-
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- Second item for multiplication
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- 1
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5686
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47
20
-
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- Second item for multiplication
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47
20
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47
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47
20
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28
23
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28
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28
23
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28
24
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28
23
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28
24
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28
23
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- A wire relay object
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28
24
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28
23
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- 2
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28
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28
23
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28
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28
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28
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28
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2684.235
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- DIFERENCE CURWATURE SHAPED GRAPH
-
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- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
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2008
726
424
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5220
2220
- 21
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- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2010
376
20
-
5020
2020
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2030
376
20
-
5020
2040
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2050
376
20
-
5020
2060
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2070
376
20
-
5020
2080
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2090
376
20
-
5020
2100
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2110
376
20
-
5020
2120
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2130
376
20
-
5020
2140
- Second item for multiplication
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- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2150
376
20
-
5020
2160
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2170
376
20
-
5020
2180
- Second item for multiplication
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- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2190
376
20
-
5020
2200
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2210
376
20
-
5020
2220
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2230
376
20
-
5020
2240
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2250
376
20
-
5020
2260
- Second item for multiplication
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- true
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
4832
2270
376
20
-
5020
2280
- Second item for multiplication
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- B
- B
- true
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- 1
-
4832
2290
376
20
-
5020
2300
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-
4832
2310
376
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-
5020
2320
- CURWE CURWATURE COMB LINES SCALE
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2330
376
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2350
376
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5020
2360
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4832
2370
376
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-
5020
2380
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4832
2390
376
20
-
5020
2400
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4832
2410
376
20
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2420
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5232
2010
322
20
-
5393
2020
- 2
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322
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- 2
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5232
2050
322
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-
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2060
- 2
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2070
322
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-
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2080
- 2
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2090
322
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-
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2100
- 2
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2110
322
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2130
322
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- 2
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322
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- 2
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2170
322
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2290
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2310
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5232
2350
322
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2360
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5232
2370
322
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2390
322
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2410
322
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5393
2420
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4301
3192
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4321
3200
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207
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113
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3526
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113
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5626.5
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5570
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113
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5626.5
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- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
- cd9bc5d0-c344-4716-a064-eecf171207ef
- true
- Angle
- Angle
- false
- 0
- false
-
5570
3576
113
20
-
5626.5
3586
- 1
- 1
- {0}
- 6.2831853071795862
- 1
- Arrayed geometry
- 8417b745-f41f-4d9e-8bbb-9e5377f43932
- true
- 1
- Geometry
- Geometry
- false
- 0
-
5707
3516
66
40
-
5732
3536
- 1
- Transformation data
- 9beef5c1-f0e3-4213-8b40-a8de215f7c5b
- true
- Transform
- Transform
- false
- 0
-
5707
3556
66
40
-
5732
3576
- 75164624-395a-4d24-b60b-6bf91cab0194
- Sweep2
- Create a sweep surface with two rail curves.
- true
- 1df9d5e6-0ba1-4a1d-98c6-385bff3e9a5d
- true
- Sweep2
- Sweep2
-
5537
3774
125
84
-
5623
3816
- First rail curve
- b18cea78-d396-434a-b057-a5994b6649ae
- true
- Rail 1
- Rail 1
- false
- 788c609b-314a-42fc-9ea6-dd50e84c46d0
- 1
-
5539
3776
72
20
-
5575
3786
- Second rail curve
- 33b8c586-75e6-4631-828e-efad1f382d6b
- true
- Rail 2
- Rail 2
- false
- a9ba64db-3550-4932-9fee-3e0b1c0f003b
- 1
-
5539
3796
72
20
-
5575
3806
- 1
- Section curves
- 983cc157-3d94-43a5-9ddf-15500de2ac90
- true
- Sections
- Sections
- false
- 3914ac59-33d9-41bd-9611-37164936a031
- 1
-
5539
3816
72
20
-
5575
3826
- Create a sweep with same-height properties.
- 4f12b42c-ec4a-489b-887b-9f59ee1a5034
- true
- Same Height
- Same Height
- false
- 0
-
5539
3836
72
20
-
5575
3846
- 1
- 1
- {0}
- true
- 1
- Resulting Brep
- 3ae18dd7-3009-43a7-983b-2c350bfef07c
- true
- Brep
- Brep
- false
- 0
-
5635
3776
25
80
-
5647.5
3816
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- f9e9b3d3-0249-4fcd-9010-bda7192c49ec
- true
- List Item
- List Item
-
5187
3661
77
64
-
5244
3693
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- e3fa9389-8bb9-4073-bc9a-8fe79cbc3dc9
- true
- List
- List
- false
- c7759ede-6017-4b39-8cfd-985e47669aa1
- 1
-
5189
3663
43
20
-
5210.5
3673
- Item index
- 1f0c42fb-a12e-4e1e-a081-0ae5918b3e34
- true
- Index
- Index
- false
- 0
-
5189
3683
43
20
-
5210.5
3693
- 1
- 1
- {0}
- 6
- Wrap index to list bounds
- e30de5c8-e07a-4549-97aa-1294a3f1ea5c
- true
- Wrap
- Wrap
- false
- 0
-
5189
3703
43
20
-
5210.5
3713
- 1
- 1
- {0}
- false
- Item at {i'}
- a9ba64db-3550-4932-9fee-3e0b1c0f003b
- true
- false
- Item
- i
- false
- 0
-
5256
3663
6
60
-
5259
3693
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- 4b52ff38-2edb-42fc-ad3c-aad65645bfbf
- true
- Mirror
- Mirror
-
5788
3742
305
61
-
6029
3773
- Base geometry
- 505f36ba-5d42-4711-bb2f-12412b8d9067
- true
- Geometry
- Geometry
- true
- 3ae18dd7-3009-43a7-983b-2c350bfef07c
- 1
-
5790
3744
227
20
-
5903.5
3754
- Mirror plane
- f2f9db89-552e-445e-8378-f2fc9f019f55
- true
- Plane
- Plane
- false
- 0
-
5790
3764
227
37
-
5903.5
3782.5
- 1
- 1
- {0}
-
0
0
0
0
1
0
-0.707106781186548
0
0.707106781186547
- Mirrored geometry
- 9e81018f-eb0e-422b-8b03-5fa6f29962ba
- true
- Geometry
- Geometry
- false
- 0
-
6041
3744
50
28
-
6066
3758.25
- Transformation data
- 9cd75d03-875f-4f14-a38a-33fee0ebdc03
- true
- Transform
- Transform
- false
- 0
-
6041
3772
50
29
-
6066
3786.75
- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- true
- 2aa02528-07ad-4eb2-a14e-23480eb36571
- true
- Polar Array
- Polar Array
-
5879
3855
207
84
-
6006
3897
- Base geometry
- c7101f1b-5f11-4b5a-8ce4-aca0d3add6ab
- true
- Geometry
- Geometry
- true
- 060648e6-d9c2-477c-ba2f-71b14f63a036
- 1
-
5881
3857
113
20
-
5937.5
3867
- Polar array plane
- a8471fed-2546-4fb0-93a9-d9cebc0b92ea
- true
- Plane
- Plane
- false
- 8466f10c-3993-400e-8742-e7e3f179651f
- 1
-
5881
3877
113
20
-
5937.5
3887
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Number of elements in array.
- 0e17a2e0-16f2-4382-82e4-704ea4d7c239
- true
- Count
- Count
- false
- 0
-
5881
3897
113
20
-
5937.5
3907
- 1
- 1
- {0}
- 3
- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
- 5bc28fd2-567f-42d5-976a-afe024f38684
- true
- Angle
- Angle
- false
- 0
- false
-
5881
3917
113
20
-
5937.5
3927
- 1
- 1
- {0}
- 6.2831853071795862
- 1
- Arrayed geometry
- b3e9652a-0589-4dbf-b8e1-243721b1bfc1
- true
- 1
- Geometry
- Geometry
- false
- 0
-
6018
3857
66
40
-
6043
3877
- 1
- Transformation data
- bbc36e0c-38f8-4c59-8ccd-b9ec863cf0e6
- true
- Transform
- Transform
- false
- 0
-
6018
3897
66
40
-
6043
3917
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- a1881539-51c5-48a1-b579-c1eeb39cdbdd
- true
- Merge
- Merge
-
5870
3638
90
64
-
5915
3670
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 38b8585d-bfe9-4a59-be1f-6f310459249a
- true
- false
- Data 1
- D1
- true
- 3ae18dd7-3009-43a7-983b-2c350bfef07c
- 1
-
5872
3640
31
20
-
5887.5
3650
- 2
- Data stream 2
- 6b0e7e6c-52be-48fb-934b-f4c80cd0c3fe
- true
- false
- Data 2
- D2
- true
- 9e81018f-eb0e-422b-8b03-5fa6f29962ba
- 1
-
5872
3660
31
20
-
5887.5
3670
- 2
- Data stream 3
- 264bee91-6031-4c1f-aae1-ef024f5be16e
- true
- false
- Data 3
- D3
- true
- 0
-
5872
3680
31
20
-
5887.5
3690
- 2
- Result of merge
- 060648e6-d9c2-477c-ba2f-71b14f63a036
- true
- Result
- Result
- false
- 0
-
5927
3640
31
60
-
5942.5
3670
- 57b2184c-8931-4e70-9220-612ec5b3809a
- Patch
- Create a patch surface
- true
- 896526e7-4b6f-49d0-9eba-8afd5bc1f034
- true
- Patch
- Patch
-
5674
3371
119
104
-
5750
3423
- 1
- Curves to patch
- 57e2c7ab-acb9-4ad3-98b6-2608f40034d6
- true
- Curves
- Curves
- true
- b1b2d77d-acac-4f93-9d49-1df12c7f025d
- 1
-
5676
3373
62
20
-
5707
3383
- 1
- Points to patch
- 63afc207-44e8-434b-a8b5-07bc63a085f4
- true
- Points
- Points
- true
- 5cacee03-857e-4f27-8db3-fad6acaee1f8
- 1
-
5676
3393
62
20
-
5707
3403
- Number of spans
- 94205002-ff33-4d56-aa50-8c9de91b06d7
- true
- Spans
- Spans
- false
- 0
-
5676
3413
62
20
-
5707
3423
- 1
- 1
- {0}
- 16
- Patch flexibility (low number; less flexibility)
- fc501350-14e6-48eb-a9a6-29dedcd983f8
- true
- Flexibility
- Flexibility
- false
- 0
-
5676
3433
62
20
-
5707
3443
- 1
- 1
- {0}
- 8
- Attempt to trim the result
- 5159e24d-fc93-4859-a5c5-506c1538b080
- true
- Trim
- Trim
- false
- 0
-
5676
3453
62
20
-
5707
3463
- 1
- 1
- {0}
- true
- Patch result
- d636886e-6a7c-4eda-b4a4-ca364081a1e2
- true
- Patch
- Patch
- false
- 0
-
5762
3373
29
100
-
5776.5
3423
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Curvature analysis
- Analyzes surface curvature
-
Dgva7o5MdBxh6ffAWXPPNJAy7sRtRKbicMvX5SX8WMHBAH39x104KL4LljbN5bT66X9MvUq3rFpnJek0kQoWLPiYB5rRYiPhXSpDhdptFKa22IUpk38BjRJJbWayiQM/IqWsrckG0u3neyIDB+vNV9gfwxw3xYacnqWl6buiR5MjUZqtmlfMl1V3CqI0H5r0yBdeefC9P8EqNGJCvJnw1a1YS2SV71vSGcSv8dPB0CPABJSGmuivV2FnQ9jidF94008wEsXLUyS5nOU1Dk1Qc01c8+EBpmJWSgLVnkuES4ixjYcJOS8MhPM24U/fe7Z6Nnw3AwvUrBTQQtyNvbALV6+da2btb3BxHA+gMfsKy3zO6my5QeQEXWISmkIi07l3HLcD42GzR9mr2hIaxbAcLujonUPL0QfVOohxSxVPl0TdUgf+yxcGnUg8nhTKUceklz42bU5uqyDFpHLkriYWBhuDO13c9DCDSBYpoDmKNQ873akOYIlLkLIiNlQpr42pQTW+Jqgprmurue/FlqPn5vXpXI15RxeZ7zgUXVa3TR1Rv3kQTlydekocJDSsTCnLSvbR1Zgv7BSoDVx01bcCdxWO8/E6TLL+scAM0VFzpuaO21UTs2S8dFcB0ZzjGdhQopTpCdcgPYzWnLc1pzwU2SJXflZvfDP8a3uyP5P62HZi6N3a757+lFtvWYd6ingE2jVA1Ahe/hN3KZgcre5PJU/MiYB/yjXGeUfBuVoWRkhey/N3yW1FTkwqCSP+AXxsXcG+ChRWt0b6vglVHD8Sz8GA17SEKgL/612JAeq0Wj9YDw9VevXiE5OXkf405M3etTYGHJya7X4r25Am+ug8Wl6TjMCV1RsKYVZJmzgPkvdLhfxs5nrYA3gWSrzWmooYWA1FOdRA1rYlklughEoNzrlwHt2Re5Mu9r39nHPmVO0aQWyqAkJunN++3c39WdWcRs1SyQIQJyx2+DelsY4AIQmWnI/hN2I+GQBMkpm0bKx9e7BCq0pDvcgJaDb0LnJnaPfVqNDaHt3UUPSmN0QwY1sgVOXl61w7zUUPmrdMX4/Jq4F7tLueSSeCRBh7MNBmAMeS6F6PAM8RMfY2oyfyunRv+dE8b0PSbKtNcDCBctcQ7UpUWEsisxYLHyW814ci4ujoinrNsaoYuNbejPlF3beBHiVl15ILItltUFjkAVv5XWzHAwcScTzNf0iloA4V76NQXpTpjlUcGfjP7Q7VV+I52aV/6rtmuCNeADTq7CKEpYWZHibaxhwEVpMCUE/t4aKr/8xUk9DoOJvNvS8gtdvvsFOk6HS3CHQztQzkfKxBSUmXw6Vihu9ETGp9jhALb6DrTZfFLpeEaJ/lZURi0TXhJ2wMDKjDHXTp9HwCR8bk4q8gA8QdqNZFV9zJ0Xg3o6EP33WdnOvjHZOXQGzcG7Ao3f5153utPmym1VNPJL0bEMWTr4J5Eh8404Sgr8OYGbI57svKELbHP66gFHZTUlY4DBW1PwGJoAZZse8FxRQ9+Lxj8Dn4ZULg9Ar+bZm29Mkrf00tdNy3LVbkE6la0keSVGfV4y0nigEkidW/a4YBojauVuWUEWiR/t3l3fmOjDWfRi7utdfBRYnUwdQLOeftegMw+UI568GB3+3Kei4aWlrfYiHGZXQwFCaUM60Mol2NfxGpkYqSt4XZLV8dyHCz1CZrvKgUgysMtdLjreI2L0CxQ0L7+JL27QrMigsFeJ2Vj/U3RlrEHQABc4goNqQoWTvClSY9yBrtvgeYzj196EycmSW4H/x3lji56Cg9J9uyYf4GU3YD7XCbiVhGtLI+uVMyx3iUHRQEr+2oy4GYTviR5vIcvi7tualfEMuG61dce84czN3KCBXa/KbfPqXl8/w8y62CBAnMzVxwfcAekM9QNAKqSTQlma6AJUHSKmMZd7DmJBM3aaLKR2Q5i5Li7JnUoE1t9fwCVJh10vFLMD3gqglGUwSQx5t2JaNPbg40IXZtiFaLyW444IciaW7V245k/rvN3nKpcM8LqbY6HDfWcBnmwdwjB3pnYJld03OQWRTTI0zhWVETBC/Hzi8u3v/WRQPQjY6e3XkJf+QfIxA5bn0IF4i6Kr2kaLDAs7did3bjQin0ruWLtl6tDf1eP/tVM9sxgDR+O3vfFzMsWP2gwe5Nd2jVU7bdtyzYCLJiAQ3uLGKwumfrOjQazACFoihok3Ed/rZqFQpkWVD0+SRxHiNYKHO7y+7vF3K1hIezX514Tk4lTg8jgFtPG1QeSVSk4gn7kYaXwylWDriugI2BIYb9Zj1Y0IRbbKRjNKYASIOt6qJUWPHa1sdiQPaQZ6+argVtpn8+Yd/pYH+ANNT4FykAEL6bs2ykACiTm8dBgYTwTxDuy0BJVEp9ZNdgZbdYUBpC96W54Umu2MNqLFTBFAqwydTebMoSY6gf5ZddIllpo+7CB9LZSA1qZvm0YvDXqfMvau2uXVdFfIg7eeVzXP1gWvHxSC9c7vJmWDI333KTYqBWaanK1OuAMY4MQ1XqEX9qcj/RIdQApB6/g+mj9GZclwsN0v1Ryt2RnimZaKW6dTjqvZ0yDEUMefbx+PWAj8Nly7+ls6rbIiYQbNpd8DG1N9vGFaiIr0z595y8l0HbqxqTkRTWgtwXkJfWTQHbiJ9TAruyHgJfBb7wP09IQRrf8r2lets8rUOVRtk77Ysw+fpLoGX/dKaiaxbmKUYIQEWmRVZ9N7p5KhuTfw8b/BEz2uBQRFCW6LAUOGi71aSsXZCwOtGLwSZccWF0W0YC6CeFEoH2Q2NScycr+84Xa5jfg4FOgHPFZHe1WMl5B1SqDDcAMywRnit+emd7BOnc5ZWDilrcjLhaMSXLW23LOOlpy3ex9tFRaK3fPsC0K6SUW8vrlmVfzsA7+MBSsS1UaHgERF71soPaJrEJkGjtfI1emx13dcuQB2PbgAXXHijArUkYhLFXT+Lrvx0RyZMt+WgAGZFscawvXPf8Po2y+RfqfMs40YlnA4BabAMXuRKWGb62UDpkFMCxZF+ppmAGgcv3u0efbPUVfrAUwzr6kVzpil5C19hRgmBkZ8nxH3k0wTEdLiqTckXAR3qixSoPzF1jLMhGL9v7VHXId+tWEiEEzLbO8TxjtJJLR8kg8pQqvllrT+kTx49HB/t2thwRkGZTFECE45X0G9VIGrg4Ss8GxC5TL7HCE3SRe7Z1dXXTH6nnZIKy3u2wqUuX/mU7l7PXeaycvqON3Lh7e89cR4SN41YBeCg5qP+9nob9M1TqctwFl6zfeOfqAneJ/Fvr7OaQtO/myYDK9oXk7zmklEpvb1zseiUrGGJ/we8kc5SAu4m/ei9LJxnu6aCnUVxwgC88PFDGrxSyxzaOxQd3RmC3XR/QtCgQ3Esnfqxq+jr+Sf7r4VnBHqrqYI2XwICGe8/wKzfMxcsiPLvr3xhIaOQ83LSjA4ljK77aLfSgDIADhydkgEUnrpbw2xzm8GTxJ8Ah9f2PT22E+re+wSO6g4dAYf8JKO8VIlgBzue55mg5TodX2kD9c7/288bd9rybFONufvKEJqo1Q1nR68Y+Nk/N0g38UIvqVX3hICwsyWe22ssdGk519bMO1xU8J7gHSPaTOSvGkQLvyp7iJg8RnGcFeaHOL4nUOlqmruK/l3onPldDd11467qO98672mTjm9LY4t7qeamNQuAHGDFxov3dkCCEoH9V8CVjfTiCBXC85+edhXeSAWq8J4n5DS2Xba20M2uqyG2EMszsTtzcOrpMrbxo4zblE5A9HOGjSwvoBnGL98lXByKnVHhSOneWSBKu6KcwQGom/bD3wbnArfHJyZsDB/wJq3TvxlA42LFNrZs0qhr2gFBhye5KFcd2gVa9fdwpsseVV4BXyKf2aoR4PWstTyksOm9XSdB3ZzNmyHvLxxXr5zi9aD0n7LXW/+ZlaX5npkW19ZmV0R3/8a5MyU/KOPiuLxrVASYPPuP4u8uad3/aMHFXfeYM9KwXTKzEgMgnupfcmsYvxgxQs2Jr2bBrxgCJY14tnM0mL4G7vlVUKpqwBJR+jnEPGjBpIjkY3+UtrFxaQ0jTrTlPE0XiZpKNGeRN+kxmxBf4pTcRyf4ox7+cJhPVZgtInvUFqmf3/jYB/FwjcJx6bj8UWSA1k5ShG7YnUxOky4q7pFnUl3CttisE+XbjzcEv51aPdKRdyr+qBbHe6A1wdjPN23CsAic5mnqUDW7jiT4ttXA+O5+s86l9+k7B24PCsVLH5oRpQztqu9PpMLXViyiDeE2E1jDLABu3fwwqCuLELA3iCG3md0DwGygxmfB1sFnsj6eAj/M3Fap15oYpKDL4frhqosxdS29DwwtAR3UWjXou0QXmdrH/fDcgiLoyG7Di7c7zqtfSJOGavgS0cY1iKGlCEsvCqIdSeu1SA5FnahMp5Q5S1Q2J5nuPmHOQg5RErgxox/2oQ5EU9V5DiXCO0vGUSttT+C0FLAiBlJDHl8/QytYWPCtSYAbVnsXVaEMBhPYcPC0/pbSuBUF9WUbz1A3e4+mtgfJp9hsOmWXtKeRi7CbxHuMnjrkVUiaGKg2T1quCpZRZ9eCvuZOaestY/DFdH3z34DYaAy8kyAl781guAVsECUDslLb/MEQvDuldd36HIt/85NeOLz5zDZC4B6CRCxGA8jpk7NT5jTz/eOTtgex01z8SuJP+y1tzEma2zL2Uebct3i8DiUta8B6mXw8DuTE0OzJ+BOGlLNAQQbvmCiltoegyFm6yJuhTMVfVeWJ6UDORR5mYV6X0EVggUDgCWQ+by5AQu9ltCxBTNFbGfMvrFx/qnETE6sUmGtxypz+byDFfaBQfy+gD6w0qtiQ2+NVw9qZHUyOcfOEcgG39TCqkDnndrTNs6kyq5wdswSWSx6eSHkbjPcTVg5EWjJy26zhIrtW5BNktdOCcl0OJ/LdlIT7C5x3E7/Wwhndo7JmmZKQkCtd+ROg+3ikiZtOxeiQ6gspISnTfZ2xI/ZFBGrZWm7L5Br6Iw1mOYy+SiT74eDCNdRUi3qofbrM3uJTSaiWmH2YGmr7wjVA4FxlDmj1BvY/JAreb8Pp7mhhymNs3cGoKiTQkyQ3vAHt+Gtl5qiIJDWVOMGd3RxOcWp1+Betq2+SXwGVsFqGWImiUHmit1EjtjFBT2fxpZZRvaSD+BLAA4rnnpGB12lFiedY7EBb8JiHuXT7p+xvIEKGa79gpFrRHCv+06+T7FZ/4tZ9MP+LQwLN74eWhuXVHQzAlBkrbUz7aM/IunpmqL6bRRS5vIC83ux1F0CAfyFivgQ7W8SVvUa6SRznzZIcOuP3QE2WF7LuSRlW5/DrXst+Qgmr3LBLQQ7w+Bgu5JQDSjxYHtBizA3cEuwkme822wtkejGOyZSLXHpr5KopDlrKD+1t90R02ROEl2DvRL7Sex7phWmxzZQqYrx3qWrdgtgHeyrYdzduVk1RJEYtP4xzDQz0B46d82TdmDVppxlha6tywTXkTeSCHZtSxQl96DpB8GoeGl3bZ8ugmmT0R/bZC9Chm1nVCwfJQd3pjEqoK49W1YkSPPL4j+U+EG+3Jg9J+Z/qGbhh7MNImdm0wpJH3zD3ET9V+gu9af2kEr1IY2xDQXM//X0oHSSAGeduF337QvGD3laKNAmsQ66X5QLWq5PI8etpO9M59SssrxTtAq6+djJTW/U3WIv6ixvBrQ5TWEmdVI9PMutfUcmxSepV/+lCxSLYwpvkh+WsxXEdhAaaeXEslMzFBXj5/QGewWU0ooHdFzIGvDHfWhzPPFgJw60srvVrdn3hAlGrvpByfn9cqlaNdAakNo+ZlO2UTNcye1OJ+7eYkGTuJPm6L2sz24cU43ct4UzTTG/4pnZR5UkzBE9BX8lF4AHlkats+UCWehs7OyaOj0pmCXggyuCRwqtLevDIOd2JBYL2SUoB6XNy8/PdEJbKFgdYmr/NBHgJ/z5Z13GHqsYC3LCXlXDsY5+tp+IGlzaIGmGmITat+acHduVsYrFUqj3vDKbnutqUJVScKZvlztLjzVQwqKmTxmLZfEm8PHpdUFAtPObmXMZwCNRpRfJRYagNq8pvQJI63qXWglmad43M6I88EKI2aL+NywbMX4F0Cepr2oKgnuFaGMdgAFnRUGM2SdQpl92kg1gdhSCaNnEZOhgWA9E9o3ZUT/jxCbA/8NcZVZDFvM7oEqss5iaqvbI1g7jyeTqQ4cAHtwMOYhNx5PBDh5mt2yMQQ8MXGQsh94uY2iabtAW4UZDKSpyf9Z12wDJnjiSN2M1PsvtU+MXNqVV8o4vlmgZjbkEoow0/clwezog8FLHroxGDFNaxt1nvf8NocbL86e7qpuub6Q7TGTMeDtxkFSM/BGSCQWchrr3G3uCpEORC6r6QHHFV1L+GLUq/oiqKFC/vYMXH5e2EL73fp4odGSb5FNGfRWb7uat+UTusbKisiQ3Y2PF9Rqx2/BWYKyMNvWWI6QHl1rLfZzU4XjY5N6Xcm+Kf92qxgIVfz4IgQ8Mb4PGQBrdXht06iESJhjpg5tUPwPbQ7rMI5z6cYcUkiP/9ECJ3vP0z5WajKu1UmnoUu5YHkjhUmEguwQv7EHnshhCNB8JJtvoj/bgAxxuSlEMwio16IVT+6BoQTjQId9UFpg8YOR4JskNwc/0ux/htq2VPJ0N1CA/tsXiltz1L6msGtY/vZ01FWXzqYEI7S/ACb7xus1cRHWVAgMNplkpU8TTQaac5yiMxtl1fqgwjKpkZKsOYWsHwPc5lznhFzStLjz98WJgu0VoFVxDx+ZMN1njhJLyLhbRoUjGgKBVSYJkqEuaMwyfqwQzh1ldYERl0hk+ZPxn9pqMvtbH6jbAucPP6f+oftTHIVNvBaEXNrizHXfguLUfQ13xDJX7J2TVbwH85fs/kzS71KsVGwoqhF3SCbcYMagRq+liAUSSTpmjEdE2WrQsioSDEcBe34jnQKTexK+w8h5yJ2Em8zb0PAaepE3mz1jIDIYS9tdEb/imsh6/Lj96B4vaYt7t060eDIDfwuD8ugUptT8YvdHrRiCYIQeHLRrn7AljXu8uPUH33EHHDbnODCQaTzbJihWOx6woDCU7v4RLbUa3TbGE+B9BN70afZbgjNxF8sakfu8UprzWjGoo+VmLVEdSMidcXJs5OWQ/tLH4YqI4XuM6aPcrZES2luMEL6vfP/d1ZXGgijD8A0VaOSvQLqv/HfE5i5eRDI5/PvHf0JBTvSFbaVKKm26mnV2J6tQ/GfZ6N1Wqk6dbQfRS4alk12AaeccqtYH61/GWgm0LQNBvG56YWXT/ZPp5l9QUwThzOrMGYzPbOy0Jh7QU3TgB7O4kDd4LYbDxsrS2tjFSIVw/TR84TihpJ9/SOAOICqYaO7EXf7AXz/RdQtEOvS1thSEfWAnLoxHaQVdZqyRdKxB2uFCPbJX8W63yQJnUA2aEMazmLuqSGNt8yU8RSfTtEVg+qHpk9/MtOqbnHWYXUrKP/QQkbm3UkN6ZbltWfRmAy/g/oaB7pCD/cCrLPhi+6wTGh6/0iHhg6NcvDfFsB6S9WqAoezZlwuNJPWsy1hwrxN2LGeRFYtcpQhU4ashOURjNpcp/Fk33tPCUk95FS8cCq4lpE1zckBSVypkxX0Kyqb42w+cJknh0JdHzDDFaSKbrvw9rOLIEBudL7iidsljuwakH1zOZaoZb70C/rVsFD73Ly8K0krhQORI4SSaDFXTjPeJK5N+V76EIkruezAjoGPUEZagHwIknCVcKKPcomIyQNxq9Nu0Xu64r/uaVV0bEe9I68PooJNCFhLdlnmyO9J0Ta7DBpnN4wSPLW47LvzrUwT0SC91CYNghlUl+/LguoUqhCzL+zR6YUmk3riB6RTqLhxC6ULZakm0sIhRCpfe1haX7dlvpbLrK6JVeAE9qGchHdx0mlODRDtyJKSBjcgGqME0XuVb+UG/ObYoByeU6WkxhkWT9TPVoKdTfVsFXG9qaysp7wG+22wcExIKvrZ8OKWhZfA3oqqTiEljdJLafzqpY1pd36TEnggsDaSM6HNpiwhV2AsjZ5rJ7ZZgWxiuPxf5hlB9YFemMSXO0Js3nZ/JAGove1lHXTD4FvHcBydqKwhJML167x5Qis0POs35jTpFEGtGl4KHa/44TCA8u2qSL5i0vJh2mVVwLpdcfikkAwz1etwfll93B94qbHbYQ8OS5bMsTHEs7NyIoQ2V8Lvgtxt6RmR+2Fi5g7ogitfwwgJ+HWxp/zK97TtaVqMzH3FAjrqBI/K4c3lwlzCp3bCwwEIhG4tdrgAPEWPVIe63qyxKCIDdag51oCqpzJBpu/ij5IqgAzNINnVACg0IBTN3EEGGXOvWkA1BvjEAOvEcpEP1fEloVcSKoJPTkUvfVqzJ/3PjR5JKWol7RP1A8xYhpx6Nd84lXcA1YQbE+Qp3gBDPW3qx6KEY9rcPAbkTRF52y1tLmjK2B9ziBAWtpYA1ul4Bgu7LqhhuwJV16hHxj6mutYZyhb5IYjSw6Snlldpg5ZUIHveqM5eaHsAhHu5UWIkJL6qkqp3PNG2JnVwn5T0ABp6m6yJxblf7Kp2jwJ5+Op90/ELmYXIVop4XDxvruj3gzrB7dr/MthjcFgeFBEIjxC4fzpmc8xEbZ/ACvOxr3e00ZK/7vzlbj/DIVXvOzbya8QRT7oXHTvHnX6ksP1n2ztNUpM/eHMd2EUZjqoiBqZvvnBJ1OR4ZBGz3lW6UkEzBRFz81bgDZenh9J7vK4uGaNK3GQrvj8T7QYo4v+nXwNr5AI4qFpmEX9tBAeW8KuZF4Hmf55TLkbRaAj7ZMaXkNIzt4WkIk/nQlDEUIUu1OOaT6tqMVnIuKyx7lWAo3DNgAw+AXZ4Y5osbILWUq3TovGFIDTU+sglqD9e6l4b/fhfNTKvH7XvTYZoHiPXkPQ/Q+Qch2g+hikEo9UfSzY6gDv7CxHe1yYuPkPESLHKPY0wX10BtcIu/8wyJwzZmSBrjXC7HILWHwUpLwSDsWBt0gPJ+Oep5R8rEnn1lXEjFCcbuynQOkM7YMutu1ICAwfCtAjcpyc3fAIfvtA9RAWVz+98XusyN/p6/Mwg/+W7V0nccQ/I0Edix2FHRy95oIyH6bzArX0aT5ztUMXt2uDO8dXbK6FcMb2dzdVm50fNqzWvh1wwhWq1ukJLKMn6MXmtdPOPi6RueJ8fN0BHaKqPzAFE0NA8m4sNj7ovZHkZo2aXR+PmtlmUV1jWnil/XotI0HTZsA5v2nYU9s89nYvjpDByaJ5RbkjmOfkPa0WmqOeir/ywDCBcg7KgG4DgVdcXfFfid6AIRcQBpmzUb3y/97IqAZdN6nvHbrDljBNSf8PeWqJiuYARHSlp6iJcWVlA5tesrRaryp7Pljty/UrAdpCy5aGq/yD4O4s2JcGe95XOGmfhv+8C/HH9RrJPAhnWqJiOEz6lx/Qb3GTuXXEMeT8YXNDDoNVt2Mah1YsglguWjt7yXo6su3Opn4CY7elim1ptXYoXu0tQ0TfpGdM09iD/qDjNOo/fPOZ0LHU/MpSfJnrbNNK9qhINOZ9XbXmYg1dnGB+ZDjORdKNzMTHsQfAf9Opwd/EmNF5Xe9RUWDlKa+DxNH16b/kXaOVDjOgVuOEFPH3u/hc4OxlmEdFPXRwIbbK+cH1JkgSy/dCR+FLDQaFR2DnVq4EMcbj/EP7IwjlXlz40rlAdSFYmyuuoaTzsFnPixY8RwgQwn7WC6IQPyzQM7XMhol7oc8dvUREtnuvcCMPUodmnE45rFbUA9jgV+O74GZR6O8fqyGx0wVGvLmhzvyTwjkj2KUyHQRCpok+p5Xwt3f9dAckvhEfvERQXM2wwt1ogk3KLaGmEU0m7O7pPstUbGku0NHFrr4UElmTcQ6xoJy/Sn1FhOEQbrj/6KlpahrNlVkgdLr5xEeyMEYN+U+VVcToT2KqKnQ+XDD+Ca4Xx9ocDu4ftSGaJxTNW6sXrAQUDmX5iy8m1lHZo5E/IarmKd/dmYGa6cxwb9Fbr5Bsi7Ltkkdya0y0sBUUsYPwHwpEIs/NM8OsB3ugdQyDSoph8By4L2TDOQ66LCt4RWziZZPAQ2pdWLDpLOUFcqjCxDLSE7gcQLw7Ml/WqJDeHozExwqPlikwA6ZBBpp3LtMZ9gfrnYk8rRUAFJE2N0iW76lavzw/oEG9RuSn8fNUsgDnt8DSAvZ6e0SLVWlMak9H7rIV6fYq162nW0SMc340PlhvKcI7RO1WVGky1QIaPW3dWvM/fKtSMtpShGzzHZKM1Zt1UEcwLwZn+UiF3vZh/HIzJbWY/Rfu+dUz5nCa/Z8MGxmbaLmw8bsALtzchPDyKBivTNZeaFC0ow/fAPmzi4Ug6xy3iULQxoQHhiWLns4KwqfCLvm+mJgC0S2eXLlniIt/bxuyHKMfbmzBCeeTRvlrRRfTjvQfg/wFemk0Lhu9I6KBteJKOSrcUKwV0CMlpynnLlfQHn+kvUKGFsVevjFrEfWlYX8JNi4ifWCaSP9VaxoU+54sE3tFE6BNHJU6B3Rc7ZoM6jaHG+99AGT2s9YZJ+mLISiywAsQCnk1N27MKojmOGpYVz4ZqtMbySQUU9BoVMoMHEHw5iB8c/Arl1pXixUPKo2swJ0to9g6PnW1J7a/so08paKE4rNJ367Uzr8oV5zRWqdDefxYkNT22D8jWfSzNuZp2879iKVoOjVBN9T9jqj+Lnp2qw/Vic3XmYlcXXBBtf+Va6nsNN3wltm/Si8zEReYRddnr+s5FbF4je4xWYyYMLIzEQYYSgk/0R/pPqnC1ByPBqiUJcWSYKIP+GxnqySfTMuugYNViB+lVe/LJYpm4XDQii+uzqPHuHuxQs4NM6ZKw59WLZauD/h2+PF+/mCnRJRLGJTeNmrZym+XN9k/ljwAogfvo7l/RMcPB6k8pxATO7e39yZCPTMV3uBVtfnqQqOa6nj7wRmIRH0yk+BCEYRU8JfocItc5GZXlsZAEoAsOxg3xbV0oFrNmtqyjZpUpuBoSe96ErcGeCN4l9wZrgSbf/cDXOOjtN8EVSKe21Is5VhbhOPiHaNi49X1GxVVtSCB6Y3hoY8WLYK4pf7LueEunQV4Y54AdojBifCzq7On0UYy0ij2Fcu3+M7XUzsqRs6rSJICB2TnEebjhbD9LpBtk0tr3kM5KKFf2nCyitSCSOaQpk3JfNKEVGcX3EJQl7SZb/wzjRFrwG2miZxLVpuNBvVHZdkdpbbMEwlhuczV2mHyjzTmTK0T4XIYADTM2G1/7v0g/RtNIWuAvYGRnDz5DYgGqF2C6NbPKA4LK5uG7l0LnyXWVRPVDdwv7vksr3YC1EjPXIVkjD9ycZrtKiUU5ujMgdQZkDrjesT9nQoL4TVLpeY4SpFMp0wznhR/4oHRtj9MX57rJRuGAp/Vlgng+3opm1nfhBVjdo7WXCeif1Bvai900XlCQYyoWYZe/ZWAYXGQySaTEbtV2ltKktifqQQDLWn+CNprKEkITXqeHkd6QNGuixWXqmJ5qLg3qWNbPBDxZguJ4z+LgCNxVYQYmAbTM4nKhmsmKrJKA5hl/mbJY0jEK3hrdNFjMgeJR6tMj14C6P7gsXe7DmOtnlacaoLW7xUGiQDgflJKxuDJhroao//plfaPQadBNx4lFO+J3ilRl9xyH6fsUN9WAYg4gxscXWOkHJ/dXffmtvq1ShgtNY4HQDfYQ/Fxh60oamLXGX5aI+GkteYtZ6VZJsVfD1lztC/YU49YEw/5O9+hUtzQglh6adxwvF9ljQe/JftNuLXYPCohciZpw9HgTWV2O9qlbufrIVKHhyRynsQJz50FeFuAWIhl6t+pIt/nZOEXDOUHZ25W0tK+n+hE+eAZUXK6Rim77lXGLQK6hDqjmUWmsax7250wa/3TmyXA/X+UEDM/AIKOl38ckiEKfXGGz5UpyveB5fuPqN5051jMpbF4Ev8YACgaZDZNoegPgOTcB0dOCcYCUsfQLLYPEPOq5u1clPKRbUCNONNp/v94ZAzNWCzmq7/EwzO8PhLdfFD6AZ9iqu05WMUwljOw5dWvLrkOCUb1MQKnz7N6qDvrj7lDDK0dlDaitM3ZeoGETYt3DqJHTxNgpVf2srdNQE9rJ4NmTDr+tVRuAJZdrHqU1mkrwQZKAgR4CmS2PgXazu0pTt1eG4CxTuJkWQeGh40Cw093bk4zM5Tj50ZDgQ7jBgUyfg+dQe/bqiHlm1V/TjPpy7nlXX8rmN509uER2JaPlHkaAZMLrQ1W8XdxHIsVnU+L87PCoa53mcXXEsM2/25W9LHeE57ZE8NMnOjGezctEhbPrWdryfcrrKCgaIBY1AuEQXit7qYWIEaIn5fWOSHJLwRQu7mB8jKh9axfIJCBbhsH1jlZbMSCLSzhfj+E7K5ThwTTMIhe1xNvBfVDE+Bqgp23A61C0jNl2mv7z5gjSVZonVikcNT3pfm1D9HLEmwOz8KOi0uQJc6mIzrd7q3T8Tmh/9rWDSz2Ta3Jgk5MshF9V6RZG2YHN/SU5r5cTf8rCF3kKKIgFIIC0LSCOcVkzWuk6dcKVPUiJZMnHrUBcrcD7UUBdFKiUWfzTieuBQfuI1NmiE3KWuuE8DgeXHjXX2OxCJQo3wMQIODmqFvPd6SrbMlOE0XudzWJ0iRxv+njM8nLzgB7RW1qWNjLINmnRsXsWPqFCWWSLV0GBu9Ji+7q8qQkwhqMg0BhQUkFvvZhN+RxmL+sZLLirRrQQHQ8UDK3MLxFxvX0D5NSGCrczVSuvxU8BAVFYbEBO81b01wMYsSyK1T9UbPnAQImBWajfZ8n6fLD95dDuPepbRXr8d3iwl96dxbufs+6SZreiX5AaLsiGddBm/7oRo5JM2NA1lZehAjuzXEULAXZalN7zagjWxDqBcpCLf/dq6kZ/mLjHKBIXjWfV7Pop8bvxg7rVDP7F3fIuJFl2rOV6T/dftQxTYgb8SburxI7kipbud159KlgmtioRByhhAYNoPwJyM2vZ1qggLgV3fB9mebC74+zy/WT9smC5lwrWUru07WYSW++dDajxs9wPo5JXJdNpk+pFYs5OuwUrYjrwzp9YWL2mlgC0/Jb0cwCIWYO7q12KZ/qEfNjx8A5nqkACIY5Gg+LOmk09qJAfmlb6h4ZakMCh2nolxCDE8SaO0bTVCZZRwkViHYbpEyYfNfEgt8JP+ajH5XsBMbwlktqh/6IO3g/0AjYwrMIwZTPjtSElANih92QI8vu5jxcbfQCaMKECfH6NOGYBWp58+hzO9rGCxN0WRRStus92q5LVnY7TLWqUP7MNFT1XUtfWi9GPz3jwjcJW9WfkgwTJnrhb8fJvuoLOJbRdiL5qurWiWro8gJ/ax8pipeH7EQTvpIuQMWJaR8K3LOJux6GPTaOcDnmoQF3DQ4WoSYEY73nvRh1Q1jO5vu1z9kH/PBAZLvYZc4czMON+WBdttfk/dAUx3ZkN0fZOOyrbnKdcc91DTn0vJ8JeKHVSyUhGPm2HZeYtuUBB8sApWxJmLkrPuGgQBFOxdecFCLPp0DC+XjsGM+CVQZl8zwsUljCa8esedjG6pcmbNL8cDukRgFhQq/LbcdumKH5FiIVxT1D6LvnQfEFkHBRYLwxtyxY083YhOoSx41/+aUbwVnb2VME7JdjqoxJ6URgGbmK8OWfQMw7sPApWIb0O57H0TaRXLmNZXgI2m8q2xuPiXOU95eKRNBYBKBZAxgMMm86/pkyG2cpebg7t9PtvaKD4Hw9aUT5gKpGiLZLV6wvZYQghpUgpumbeLmTYCGfMskv5qOdtHZVlFyLtjxN5I7KCpQZgP3BHrU9p7xEWJUnAMAiK+jQpDuf488UyBNvCvs6nX2jyb5XQGMtjgJnbo6oYaVrr/dI/iX7Q7sSUotPpW/hpmitV3aOOIHReYq3rupDd4Wm+22X9ZcPaM4a3uv1rOdlcbvNq/ubkn0newgX1VRt/g5h0+Chj1L7zD88ikWvCGdukYMx0wx1NKrWF//18bJxF7NaGi1Diy9qpL7yNDgg3kMrqR6PG/YZ28zJ8xFtQIGtejN1o33M70t2+bYpAuQcwIX5VSERB3rvwvZy78GE1Gqjlh6wqxvzwQGEKfB5N4bTLadOf2YarkAQJO7x5+4awEkl46e+jg4S8D124ukD+xC3FpfzvkvZmfsfNHZiXCGP0epfE+aPgg7MMdV65Jz/CYjH2RmxM3Oc32BOEHO9Vv8jvR8s7CD4hR3YJk76ki7v4FmFTh7DYpmRSHu9x8SELM7Gp2et0fqxUMgfdQAIqOe8daC4K8UGEXlbetNIgVX+q/atA9Yl8rWREOJohrX/98wO2XpLr+EHUEJnQYIndjSSEpWEdF/WP/SkL5+MZCr8AlGuButqWRVRcgAOpe9CszwTLeyQvAq5Xq9UsKzhixm+vxuW/BJEnZFWoGCU4BplM2PHSpWq0z/jSQ34m9DQbX9h5zx94nkHU2gqnniZWOpeJaKsOZJN48u8dOPllUgp/KAywyR45cjCf8oSgU434HGsBj/QlcEc/Fw57BrWu2rlQ5Kl+xDeuShgH4G0CxefTg8JjWKspV36t/vSIwGqNaQkxQieSHbjqcef4+Zt4hib87aAlvzgYmlffNK4LkqJUnE/nrkTaYBdWC4/ZoelGIgXjUvvWCV6JqhCPtCMQGQbxHa2+2+aBDb4S0rClGWurusZrFeiOPv1+it6qU2mHmooc/XwSaDiWb8bSWgvwRkx8P9dRu5212IPWn5M2f3bqW2z6DEc+ndZpe8EQC1cF6RuUGbI7d8V+8gX1FpBf4pbdfYTillPkoc6gnS2XbH+4Z2R0EEgniR8dyVU5iZxwoq8GcN66LZT5HYkRv4kqivdFbtlveo8aMvqzNc2SDvofMweHxQ2xApb0mjidWp1YI59Oif2+iwYXGtrZVy+Ti6UVaNuulxT7xEkVhjN5ry6X6xAn+HAtgRdn0oqAcSast3FcVCVCcCF1v8cQgntYHfjLKFCROfsNbnPTc5rmL6gdKM/dj/MvytFKk59vjo2CTSdRUY2krRPQppAyGhw8EZUKDB4IAir1njSm9H0V72eunJcTsB92Jue/q5nTNw9L+CeMF07L02x0oSRGAwCl+g0xVvMbAFiM6YNhuhVD27fHiafvFztiuWtQKNeYsi704y6k1Mzhdg+a1E82OhoUTQ7dAl7DWN6LqLhnlv9wJguQirZ2hfaaR73qfYbgcmvYKhnAjSbwd3SaLHkXhHA0AtVhjlGk+0ZZZ/TkMd5S8cHjmC7NtIer1KF0J8KEHWlXbDowLR14FuBSgclqWLPI3ON1CKc6C5uqDIW5VJSu67rHZXVITFIAifVwJgmRYDOWemal8E5DwY/4/BBKzzTgVy0N+dE8BPkHueHChvo3TYJjBwRwK6/A5c+u4Biavfk0TApG8io9uo3dsziQInVyJ+p+vW07+q8+xXx793xZSzBkfb3LEp5fxr32NQ15zj2BbUfry1hXVmlLut0gHZmp0kl0/7h01LOyGhUWwSnNX52O1VgT4ivBXRqsMCttEw4+ZXlJ/liVyaubfDLkOfcrX+ACcpp2aGHfmA4TTm0Bk/66ewKbn1S7pSMy9AVcaI4Z3q8udRy+Aoy9Y0JwiRclXPkdC940fo3p/aXiZG0DUVZgGhP+BtWxgkjjUu3xwI8ddXHqV6YHBAvNOp36FiwPGjeUdDgM/Jr6NBdeH7f7BdICbI0RiQqUfmnLj3cQPqe/q0VNjQhgYrd1NBBQ0Y3krpWDLWOE4+7O9SHYyOqAnybAbe4tL24WfIbWn++gxysoHz+z+HT8wp3Iw8su1uy2N+6wgiRUmoisFM0S+Cm1F9JTs0EBqPlNDxUqEyq7asWXYNbftWowE21fz1EN18GBl4SPu4k9+7/nh0AQPa/4c06w0kEpYN6F3viPzjzZ71QP9GBWsNBGnEQFk+v5NSJwgfYWeQ71374ezDZRm2V8UMSIuuV0+PrslYA8QcqjVyGHZuCHGmBoEuw7Fm8AT8WAM/DGGG6vZDn8tg+KgK30+cmRH2pF2Unlsm5XQULLIVVfL0HL73U33OSrBs2sNx4wDXzS+JaUdkMiIt5HkKuzakzFRZswFY3/ltYHwUKceS8Pl9xrBRBPnPe0T8IcV4rARmwYc/P4S2NdQDivHCkcOjPwiokjsU3O7AUSLhz4gOmL/PY68LriPPwNUl8emWtZvn5xyTAD7QusQllg5+p6tSnhv0kGc3ZrGdW0BpjSjWovxoHBwgqF2eOHmBSooK+wZq4w3qVD0XtqmNR7lE5xdvNDeX7Q15eUOCqj0wJ7vMmZMIUnnjsd3ZvuUNqVRlAXqkf79t+mrk5zoK6ZaqCeto4k6W3sBbLq3P9gR/YfAdkpY+ZCMuWagRnAtbbqWqAUlfIypZiFY8QfAcmLkfGk1lZWNPBif28FnEQoT8bz1u95WTNXdoKzlNKALCX3cHjafWXK4zG1hHmnSPEACJvqbNV7i+v7DGQkvEWkUuYkdjc0nWUN8m0gBQ4WGdY6tlO1IjVyU7+m9CIMxl75uDWuTBPleLP14kcaF4rPfInw0Ls2gytgZ3H7V2nLHraCKYo+4JVkBs7Thjg/OOPrXcDaf+9O3EQV8ZV/NkJVKORsB9BACkafuzpjkq9k7nboDVHBzXvEwIFujTEy52ZMZuDJZWM70J6nVJt1YqVCy1NFkFYyU0AUhbLHSU5xRrnaIIsifwkTEiTzVbL0aTEJYiE1TSGwt/Rdsaiowboe34+G3yUrsqtMPHBio0S2yli0P+lXHgBpJ5qNyRtmmXsSi45eeyXultbDwl+zrEOJRfpYPGtVWydSDi/iIVf+rWveXsAgoSijJfSU35LASsgiYRA35Qne4IceE34e3oS9/9Tb5QXRBzER4nIJHjFq5vaNW648S6yVIPMSA8pfQThTC3xl3fVLuSklUIFdpxUb2Vyz0wODSV1fYAVWJOSt6iD1wQ70wYmmm2pO1zVV+kjOy4CUoPnBHkD8sVABGe7s2Iup3rI0fyQOgHYQ82G7CABt5NLQFqdQwyZ/s+iRMoZc2QgiVJ3wZYrA/QqtQ86GT7sdr3LN2WqYMpMhxXT3IljWTD06DuIYxmOFhk2/koBgw4pFbQhM+3J/FAzkQqIlUgg07GqlIBRFOiIqkFl1H1FOmz/8vY2/tbENgDZYG3rGmEI4UqW9WHeTukRMRWDWutxuiutnK7fQRbHfmUwBFd+J3yGA7yayUgHFlKh0tiYAi+8aLGbkfXKco6Oc5vVk+u/mpZ4+C/yHjNRLvsohkdoGCOH9X7X5SyRpbzYm5QddQuQDcmvHB+u8F+iUF5wFdipBo1BV4WUjqK7yJ2Us473AP/Rfwe5FE9HcN9tjF2t1Tjt9WtoO6bUSp9wyPq65gfUURJIeGvE2rHYYKIiKh1zYIlZk3iQhO+97g/C54BhkKh5WurBCrr4vq0lbWQUy9MrI3CzYYoHcDjLdLeaYY458b6tJUilWoZHcL+FpCPs3RHqdr0FTQH34SPxWY3aIx8ZPMAIm3j5KTYSwO6bU9dBrHSkFl9s/e7Q2StqiAy5TPwkYjTNhpL6QLfVIqwSCq7aIaVEHNyFdX7tfGB6WaVD91KCMENFogU3xXgERceJUijXXuaPxAcikK3/0udmYf/eseOAwixELD0yuhL9aHUOI1gkF53fAkIOQQefRvvzzxVGiPN3Jy24P7YyQ89EtTVihxWF8hMtjyatlOQEqzx8YJm5j5yv6f9OCTVudG6qpmcmbwLkGU4nUnLy3Q9n1IWZwFzIyX60pMHzrdcb+vC0yhWzApglmVi0uSDKviHCNVajjPAE59qAnYg2AKz2cgXoXPbGlzzyCSOASaoSLtXNnZjMQTc2S+C127Xm7w2UY7u0ug1yVxgdc1Q3asjjD3CetFENtWNmwbLxv2Z9quorzWPWrL3zz3OA9iV4kJ66S2WWlL70qqSnBaW1NYG5TXMXnJ1XkRWtitCvEXIlA4sMCfu770sB4YApiqjR6yHez32G58lI9tDkU9HPOw4tkSZ+hzMfHlKEjK5+hK4eRUyBPUiJppNsDeATGZabpkq5gBlSYt2r9DQAoHfk8PVXT/ZDmrXXmEOtCE+Ph5ZS3K4JvIngclSLr7XQxqDlfHuZIlGca2qaXmXNrY8OiK/ZmMeLbdLBXVLewWaQ33eoEpsNjD+2RewzdmRXwbc4hNUe+kQSZEjlTlQIExmUqDgAAvnDy3V6l5WYSBI9cUqhVzIGVIfE/RQ+JDWjOtRthIbU9L5LloBq4RXzb3JGKVvEMZLjhWgB5HhYY1CnBZqYZiF7EKLyP4x3/j1LtlSY0FOoZoV2pBw1vWYVkIBK4DVupdLiT3V/WlGnzJrpbpf0RQ5wxscktxOTKqX9c8WHWli2kO7Qw286lrFDNNSbG4rLq45TbTEvqmVGGLWCFEFp5YHQNVolfnEx9hI3wStevIaH+LYG0NYetxGaD62LfPzfwFinWphvhVDen1uRLKpJkOBHUMI9PY06gK04hgsKgwaAzySA2LUzr2eZ2iu0t9YpcrjxuqQyFTr/Kef8r/s9RjM6R2FRtievUCRCat73MPn3VX82/V6BENIOFuwmLXAEWbsgGYjQJFm3TutCv5UoFsbHxvENaGG+4q+OyOR+m8zPJeEYRXldh7eEaky+Vj7jDC8wCrffxRDTR7saIh6oP64+FtDI83Jtp9p7WAodBaWYmzlOohChkAHx4N0l7ydhjbqqxtAorZCPpAOK30zlnZqQkBNISwSwniFExsk18F42NLYkgFdQUyoyBfqK7tUQBfthY4req90SkMz+dCsnENivo8/YZ8lRdSQyW8onoL8H/rxY7l+gjVrSg6rQ44k1BXdReJbJEqfn2IUiKvqx5yNBpef/b6poXzdYWkJIIboxvA+DZpdm4Vn/wfRYhaAxckvepWKI+pi7Naw+ni6lkKFMwTht6poU5tBz40ldu8tIM01oQv0HkXstkD+5Li8QKNJWIKgDTLV1WbHJxtuwusS4Bh6L/7Hht7GzcXPHHuF8wbhklxUelRbL3HBvwyiw5+kAfVNRWI1hyjg/sTDtYYstj4DU+iMK/43x2mM5EbTlwjHIQn7buJydSLq0VTfEyGvJ9btO2XiDxNV6ZYCTtKxJ2I9axioXziBGAshbVJaGq9qBRTF6/ut4JOzbmjT69Rs4mGqg7mM2REy4OY0pZYA5JYzUVDJGJiosTxfEiAPW4z8cA2LtEI/3PZ0UaU356y8qyHmbQlf50AgbjhWbnqtn0jmQXJ8tsAUQIwNMx/FjJwXNC3sTOR5QkRpH/NAuKnYPCRFgg4Gt6kRDNs5W6SfspR38jwT6/TMsl2fhZVsjzOcsDMc2l/lnfnNU6pllxjtwxQLmTow/0vZ5YXyo1z3ir5LuAnKp4DEG5a8cpqZB6SyNDi62ATRcE+lkd7uh31zA7Br+5Jw1EUGTj/5M5QpULckP8lPZ0yD0DHBwYSlrgZuZnKn5R/Q8K0pf7pv1CmHamXONaOfFtFTwumWQpF+iBpz5yf02HXUMvYZYOi0UkxGm90W1uuzPoulU2l8GuyJLh2G4S9BS30648fR97d5zuTGFFZC6W3iHYhEIoi5++Pf9fQsdLjO3SiJNmwT6cqqqNJIapEOGn42iid6kVveJVnzaxtoStohjWeQVSLNdqvfzqKdxzwkYLj5BCKdHQcfdUxwjOUALVgvOC+OALxyiAC4cRzAJ1JJ+OYouJ+ir8cAtrYQ0IZQ8KKv9CYSUbjSNZUuiAiYbUgMhx4Uphmb9KThovz4D+A/aAJj/AQq3caT1s3SaOEQ9CsZBvDvRqv+3pMyWUrsYw1GsXtm97TGLw7lOqwINVQ1agu9iM5WTpKsxOlLCx958KX3+1CW1P/FYAENHGfh498G5sKs74Bplal3y3c2Reyfqwr96cxgVO7cLoIdrGP3CM/H815T8W7iBxrgQzilRLQgvIDueYxtSjqtj3MeKoufwVbW12VyNJem6mpT1Y0BRuZvDTWBQ32zmLAD88Z+P4YP6iL0wWplsMfcYZ0MiRkPW+gNTPQhae/6jlSnceHnAyutvI5/EefPSgE17T8VCK9+WzEDvK7sM5IA+085pi4dfKB+2zpEFlZ4W3q6jZIE4V5NrYLhMoPr/zYeA7eD3DoJF6ktNH3RBjJS7t3E5QZPJtJStSUXFakoBK0yBFMwIF8kERqCdnrrYs+JRDvxEaJXOlp+eFn1+StwAeRaetPyVoA2GFXW5S2A8gtzFSJBDefmgrSyFTBr/hUuLuND19YSgiwtznoSjzp3iKVzTmLadw82DZTZ2haKvNgqe/QGI5GXfz2M/jHca7hhY6Y8J66+m4UsSgWVCFwz2ApPm8hlBgu/O7Rjs3B1+yG6HQPQAwiD/IPHB2Mt2A4a2g1WqDoCmpRGH8DFh37KNfIvtP0V1n4Tt0WIVMNchfRoc0c6Q3TVT84CidPMA0Hh3odRZfJ1BVsz220DnSlpXjYn8TVdYOrjDonUJo/sZgdiE9rYFyb6kdGnrL57cMEN1xo+XMssN1NTj12/1G5ZYNVod85gnKdU6WcS4QaiphZBWyLa4VYdnEVI1LQyamDdIcasteR8SEAjFak5w/OWx+sYUseaUMfbHRw0d3n6WrvZeCG+F9ZWsqN/sKmh2N5boWqKqPNMTKHkEEu45yaxKL4+jlD8hE++/Vzot6fnSCWo7C/U3BjaiTs8NC+OLym1v37YvAORRBifdywfRruNfM7vM5KzKljgEthHgTbLXFbCOej2gtfcgUC8TUmaN8GlENYc+VRatqeT4bMFMB8dw0uohEIpXAYfxbrgl/pZMlWan8gyLJfiTGDlS9xeH0k44P88afbdcGvb8VaXyJiOYtAPoJIZ91XLkMzkeHWOwsNhSCvq6GFG7F4RFTeXPFXHR33dhF96G5khNLXShT0S9dEuxxMtwvWB+GpxV9AlB2r0ZYERuYutxJJ9Y4EPI583Vh0OqZGY3tbRM7JgINxOVR+OfMeqVsJyIOpeatUINdRBnOuN/kF9kAGqAFDhh0utK38ou4Lm7YOqpB87wHX2yDDE1g2BegIGvfVEkofR/9BGNy6qIwAFVclKYYlL/gyhWQ2XYzAZXeuA9D3+0nKAWWlRQP1CrcNCzslFwdhUFLfmqYruyBL2hp9wvbxe/b6sLrKjeVX3uqxm4+05nh35gG6aGjnsk03SDtZ5x7pweiTqMJIexi91VwcwEjHdePbfG82nP41FjUJg1/GocLAp6nkeI+IzgauDd9A0xQkwDYyseGg38GvTTin6S3rB5fkts9fBTs9wxyGnLyNWt2bohYFjgM51AM9obWKRBRnfyf9XsxjI/S8yxjKfsXoIijKYOMeNDyJvfAftn0thRF6NGa9ODQ9Pl0qzGJNMEB7/tRGlrU1nYEJnHch1et4ZgF9R+SoMuJoWbXMdXlPMdTfjji6f6ZlySZvCLsvR3UpMw+k0yAF/IMb5Eaeg4JIPENuSx8c4EovfcWVXEyuGV7TbirfpU3oAKidRGBlfjrst2CladThWq8wHHAqYi/idNH3ylBxzgECpii/i+xOy923uRUAcfo1IKDpgJRIBs1/SVsC1nzk55gHsLED+kFq3nLL6U9UjdsoOh9JYS/2n4J4RyUWbm9NKBM179G2eo8SLT9qurYxPe1KNEkfE4tc5LnW7JB2PoMwzqcBug+VYCpp2/BtFRPRq153uNdP38TD8two7X1Um+LtRveOguXOlTU1pnOYM/tD2B+weE3soNONoiC5WGdVkhm5o/0cQakwvfSswIaURp2cciR73EfRJm0csXT5gFKL6hZUeQUg8eXRCfPZhsNBipp9BDwrv/JBff/L7uYTenm2CAoWkNmsmC75V/i0Is/I2dpVSqtYV73V0u+rj65OuXlMimDGHr1RWrMIGcm28lvgiS8lhXrHYxbHBMJg3zm1mBa8hPm98njUQeeVSgY0rEfkzvcq+3plGEMnPcppWSBoUc/qNYUTVtLSy9FTrMB8vfns1VPGeEcgVSJeKq3r9G9oyJgt/oYv3PEVkRpqRGaHCNHRzuMKAsdctagK/a/GIqRbYBTSd0C8iq33pK8lgwJ/qRJpIarACktz+r0aObFMFwrT0vPSRydzjJexrQh/SLfl0P3cESGEiWXIZnJ9ESeDpbzzhYzD/3/vfxudHViBy9tQ9Z6hxACD8+h0zhy7XxlXDL7Pb7XYqLIgSm43hkESKdCznTlSR+JxZwO3/4b+S/RWkQcR2FRZ3Le0sOIsSfpSk4BXBAIL07S2zJjRcoBildAHUtTb+306g/1eVQJ9mmIXjzCycaXJCAhGQU6Is1Gj+4S3/M4YBu0x+dd01a5YEMIPOryXqYo8yH3Sp8PlhYRqWz4EtbUn3nkYhXRGPYN/WcXciLxj/EqLgE9c61oYWae9NUaK481ke6sHYbBCqubt9GvkBgfkAVxeSE5GopuigORW0QMbZWuIb14ATb3CH1iLtiR2N6ue9UJWMVf0VHssaPWvj7f403EnJ29C5QRigxM+4ESwKEmsshyHEHtqJ9svWtCqi7/LsUoSe6mx2KYCG5hntiCgCecNO4+qJdUfPMZO4y8Z/GplfBrFTvJK4Ea2dNLmKfIjrrH8H8xLmT5YGdgZjTFYTUxwxxIgbvZ7uz2zszYOXZtzy3UvEwq6uy8VzndeL7mfywz37cgMU/+GlFAaEx4sDQR1JD6w2UiJ+aXf/H/xt0Cd1m0HOZhQ/AWd5iQe3JiKYJ8dvKP5VGXhhvq5ZagDA63qGcoGBHGHpkzyxsNYuwYCowqb10GQ3pLgELQkWNaU7WMRT6DGRnAiN2l7+dje/GbR/rhnAmVNp6FHTE0bg9r7CdkTgDZLnJP721hi67wC2dCw0/ncoZcfLF7JqHuGdjv8plsN3dMlPBGGQlOSo3hjMI2A1B3FJ2G5rq0dJ5FwVewKoRcISX2w1FbYf3uRbrI9rYVOeMiVkHcK2uPFNOVPJkJxmkhViPLbz4fIptiv93a16NQh9oUQWTnGjzS2yeDWTjXKqE19pFwPad8h1+SpvOvqOBq1cTM0CH6V6R0fgaoaFooS+XHp/6aZIL7tRU6QucqC036fTqPn79PtCpYHfQ7wEu3KtBWXstpvXTiKXnf7RWrqpZDmtQ9ZCP7J+F368eBuX6JerduD0VEPtWZXzlVL753prlcvROvBhGfRC2FEL8xhi8ObobCS9kAnTLqBq+kxT10H1158SbvW90EAkE/I+2kFok2JcSDuLJlWJuy9fOz2fPUIEzkRq/BUCXQKoc7SGe38Shum0HOf4qYq0IAnI14KEIFR4+8MJDCewWeLbYEiCjArZBLYcba8Csw0pJOKZmWA6QeQKHk4OFSl9vVraA22b6JP+AyPJQKlVjho7NPAon0sMNi4jR5p+5JxXk6jCX+BQTHYH/Zta766u7Mp/t5pVo3NbsyEQNrXhtyN3FaVT8M+pD+tcDW3076qCwMJV+acPSQtb7WzsU1MHHyPYszXfdNtOcvAkozjEulKnXSYojb/tK2tLXkWeIMIN6kTrD9aWEL9Muau+m7BDoTVafzj8RoaM5w8rIFv8qc+PAY9EOxX9Bqs6k47NlynRwgZW4WobWhovs+ILt0UBmKAuTqgDNh1fzC+U0vsNm8prCEd+3Hl4DWOYLpZmwVB22A/YkTzU72T7A3BkFAxY9ipANs2lZX0uJXF9hym5alc0q/fJyJ4tAFoBJdqz8l1efwZMyLLMti/Eq6TlfR4uvTfuCKvpMDfYF+/0W2ZZi3k5nuIxeZkgAz9NWE4phjoGdPHjXVWPBtO5mhTC7mnIGPS/h0E/nlD30gts/rgLAbdLZlBvmJKJ8bkPBdn97HGC3YiGqQluO+zCPLH+ehi/V0Jix/nVO+okrMRLtR3kYuuCwlN8+bOGae6DWHo5VZhLzYHzc5EBL7Pamyt6UPjgAcOuclmIv2JBfo6h5UGRKsF2mXbVx67btqVBLd/JK8c/sKJzM0/5bHrhPLT5ILmmeZB0QP4D9oegX8KL4fH0YthOd0oEK9lIN7Ip62Yb2wLq4LWCZUTuaIO9u3CZ03wxqSlybijOGdQDp59MqJWRtjPtq0/7UnlguuBCXuDTmlCY+0of3avFvehcZRALSgM0VL+NG/Y3QqUv8ydCyUZF+TFodTsUv6x5RnCJbg6lI0tVOrlpJjC7XO1zaiwxU0dnRDk2nGB+bh0PTKYcv78it0B1DcK2pL0atkgOLWTCVFF3bK5IWGBjCSFRRMDOhgqtLm/eiLN5Z8dcpayS0QqP8UbM5I3wb5I2GRgS2S1iKXpNiREidscs3zIZPbXd1yFtsmRDEo14gZEnoKwYwfprFhMA7bHbpRbmZT4p0gNcR0ws6K3Z8Q2Adc4xl0kS9kVnB+YotEbObiEBKDpbPY9TlwBAqSi4+m7nr95xXzBBAzuPtJofbCRGZmrgxRvo9bLzen2cS/Kv1NkCD4ZfhcxtbXI+vumeh3LekjXajczhZxPiHssrfz7h2D8YUDp1hAAKlzp9+zBf3JcAnqvtMlCHtEheFgNco7Wwer2yWHgscISn3n7LmwAc+7Fd5EJYFwHsA4vuNXw3Xrkx4aiRojLTl2NOBmfOKLtfmGtHricfNFwwUGZxaFLll4MQDfz7TFQSmggOdYmOLFZedAWAsRRPRCZ8y6UiCZLkxkH0tXcBEDsxgIOeZXjYdtree4hmkwPn3+Rq3mbe1j7We1nQvO/4d9Tdl6bHjRvZf7G2Z9+l0hBfuiHxW6ZD7O/mWDDepJ5EkXtqWdBDcvINpR68nSEtU9Wg58NyRzvvKMAqyfgf+vttt3B29r1oaJ5Qm/nT7wLmDJuUXRt/z2jz+4Z6u2xB8iWmqbO6MeNMBG1ZVdzvXN+xsL/DCAUy+4X4Op5LWQxD6Zpw13qVqAyzAxlvWDfuwgOoGxAPLPhdC0IE99Fzw1MCsWwPFxuz5SMUBX0hNaVQ32yGG5JGYpOjmgGNUR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T4fUA/K0cC3QWjo0THlaTA==
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- SEEDstudio | www.studioseed.net
- dga_3@hotmail.com
- Daniel Abalde
- www.studioseed.net
- 5
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167
64
-
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- 3
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- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
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- Base surface, brep, mesh or curve
- true
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- Geometry
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-
5806
3520
91
20
-
5851.5
3530
- Number of divisions in UV directions
Note * Only subdivided surfaces, breps, and curves
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- Divisions
- Divisions
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5851.5
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- False = Mean; True = Gaussian
Note * For surfaces and breps
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- Curvature type
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48
30
-
5945
3535
- Values of curvature
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5921
3550
48
30
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5945
3565
- 66d2a68e-2f1d-43d2-a53b-c6a4d17e627b
- Control Polygon
- Extract the nurbs control polygon of a curve.
- true
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-
5524
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44
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- Curve to evaluate
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5526
3311
30
40
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3331
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20
-
5600
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- Control polygon points.
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5580
3331
40
20
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5600
3341
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130
44
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5910
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- Base Brep
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52
20
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- Wireframe isocurve density
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52
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3383
50
40
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5947
3403
- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
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- 8607557e-920d-44ea-897a-c3388ebae07b
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- Construct Point
- Construct Point
-
5734
3270
117
64
-
5810
3302
- {x} coordinate
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- X coordinate
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3272
62
20
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- 1
- 1
- {0}
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- {y} coordinate
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- Y coordinate
- Y coordinate
- false
- 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a
- 1
-
5736
3292
62
20
-
5767
3302
- 1
- 1
- {0}
- 0
- {z} coordinate
- 17551570-925d-489c-8f4a-c7e1fe2c3dbb
- true
- Z coordinate
- Z coordinate
- false
- 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a
- 1
-
5736
3312
62
20
-
5767
3322
- 1
- 1
- {0}
- 0
- Point coordinate
- 51179561-239d-4312-82e0-f4e7f66516de
- true
- Point
- Point
- false
- 0
-
5822
3272
27
60
-
5835.5
3302
- 9445ca40-cc73-4861-a455-146308676855
- Range
- Create a range of numbers.
- true
- c9a8dc4b-abf3-4367-b392-ec2e73e5858f
- true
- Range
- Range
-
5741
3204
144
44
-
5839
3226
- Domain of numeric range
- b84b7aad-7c57-4840-9ae9-d3962839170d
- true
- Domain
- Domain
- false
- 0
-
5743
3206
84
20
-
5785
3216
- 1
- 1
- {0}
-
0
1
- Number of steps
- aaafd565-907f-48bc-9256-389f9fbad5aa
- true
- Steps
- Steps
- false
- 0
-
5743
3226
84
20
-
5785
3236
- 1
- 1
- {0}
- 6
- 1
- Range of numbers
- 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a
- true
- Range
- Range
- false
- 0
-
5851
3206
32
40
-
5867
3226
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 450ec7d6-6e26-4b9a-970b-d0cbf1772eec
- true
- List Item
- List Item
-
4862
3352
77
64
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- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
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- 1
- Base list
- c4d83e97-6acf-4921-9e15-25465eddb845
- true
- List
- List
- false
- c7759ede-6017-4b39-8cfd-985e47669aa1
- 1
-
4864
3354
43
20
-
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- Item index
- 3c027a27-2646-4367-9902-c20adeb5f6af
- true
- Index
- Index
- false
- 0
-
4864
3374
43
20
-
4885.5
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- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 58f4d409-cc2a-44ed-849a-d0442067a074
- true
- Wrap
- Wrap
- false
- 0
-
4864
3394
43
20
-
4885.5
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- 1
- 1
- {0}
- false
- Item at {i'}
- 04070efd-05f8-4658-8331-40f0368aa8fa
- true
- false
- Item
- i
- false
- 0
-
4931
3354
6
60
-
4934
3384
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 15462838-16ed-45b2-ae57-bf3140d2a0c4
- true
- Evaluate Length
- Evaluate Length
-
5006
3264
149
64
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3296
- Curve to evaluate
- 765a521b-aa26-4ea8-bd44-2d1ac48c4a29
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- Curve
- Curve
- false
- 04070efd-05f8-4658-8331-40f0368aa8fa
- 1
-
5008
3266
71
20
-
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- Length factor for curve evaluation
- 89441ced-3308-4968-9a08-ca77e5fff5ca
- true
- Length
- Length
- false
- 0
-
5008
3286
71
20
-
5043.5
3296
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 554ae01c-34f4-406a-9d3f-a64da5656529
- true
- Normalized
- Normalized
- false
- 0
-
5008
3306
71
20
-
5043.5
3316
- 1
- 1
- {0}
- true
- Point at the specified length
- f37cb892-e085-4d02-b622-0cf629b13abf
- true
- Point
- Point
- false
- 0
-
5103
3266
50
20
-
5128
3276
- Tangent vector at the specified length
- ccaef106-f7ec-4a61-955b-726eba10cb0f
- true
- Tangent
- Tangent
- false
- 0
-
5103
3286
50
20
-
5128
3296
- Curve parameter at the specified length
- 4158be2d-5059-4c52-9111-20bb07143d0e
- true
- Parameter
- Parameter
- false
- 0
-
5103
3306
50
20
-
5128
3316
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- 787bc2e4-45a8-4f65-ba4a-1370065d5bd7
- true
- Discontinuity
- Discontinuity
-
5130
3340
196
44
-
5257
3362
- Curve to analyze
- c620e97d-b1df-43da-84e2-a8167399f250
- true
- Curve
- Curve
- false
- b1b2d77d-acac-4f93-9d49-1df12c7f025d
- 1
-
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3342
113
20
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3352
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 0ba9154e-97dd-41b5-8079-8af2e09ec5d7
- true
- Level
- Level
- false
- 0
-
5132
3362
113
20
-
5188.5
3372
- 1
- 1
- {0}
- 1
- 1
- Points at discontinuities
- df6e61e1-1184-4a91-97bf-62962510ac96
- true
- Points
- Points
- false
- 0
-
5269
3342
55
20
-
5296.5
3352
- 1
- Curve parameters at discontinuities
- c974fe53-cc46-49c9-963d-cc9c7e724e14
- true
- Parameters
- Parameters
- false
- 0
-
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3362
55
20
-
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3372
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 413dab6f-30ff-4b34-9f67-90b9f0ff1ee3
- true
- List Item
- List Item
-
5240
3263
77
64
-
5297
3295
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- b430cc72-3de3-4425-bb1c-86715c095b3c
- true
- List
- List
- false
- df6e61e1-1184-4a91-97bf-62962510ac96
- 1
-
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3265
43
20
-
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- Item index
- 4a487015-cb96-43bd-9f37-765100234d74
- true
- Index
- Index
- false
- 0
-
5242
3285
43
20
-
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3295
- 1
- 1
- {0}
- 4
- Wrap index to list bounds
- d8cac58f-189f-498d-8607-9f7a513a1b26
- true
- Wrap
- Wrap
- false
- 0
-
5242
3305
43
20
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- 1
- 1
- {0}
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- Item at {i'}
- c0156a88-eddd-4204-a1a9-6d6859b95655
- true
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- Item
- i
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- 0
-
5309
3265
6
60
-
5312
3295
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 2b4ed57e-fb00-43dc-8e5f-783398616385
- true
- List Item
- List Item
-
5233
3185
77
64
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- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
- Base list
- 5f3a2d0d-f2d2-4ee0-8ed5-2c4dbae31185
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- List
- List
- false
- df6e61e1-1184-4a91-97bf-62962510ac96
- 1
-
5235
3187
43
20
-
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- Item index
- dff5cd65-cb06-41b2-b199-a1946585a002
- true
- Index
- Index
- false
- 0
-
5235
3207
43
20
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- 1
- 1
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- 1
- Wrap index to list bounds
- e7e6673d-186e-4a1a-9466-639bf1eeddd1
- true
- Wrap
- Wrap
- false
- 0
-
5235
3227
43
20
-
5256.5
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- 1
- 1
- {0}
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- Item at {i'}
- 330006fd-b3f1-44f3-8f7d-9b4cca70cab1
- true
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- Item
- i
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- 0
-
5302
3187
6
60
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5305
3217
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 2ac16693-cfbb-413e-95aa-4f61e4c28f43
- true
- Merge
- Merge
-
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3183
106
84
-
5418
3225
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
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- 2
- Data stream 1
- 4aa7a97a-2fa1-43b2-971f-37891cd5c08c
- true
- 1
- false
- Data 1
- D1
- true
- 330006fd-b3f1-44f3-8f7d-9b4cca70cab1
- 1
-
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47
20
-
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- 2
- Data stream 2
- cf5915bf-66c0-4066-92ac-d3d1b8b959eb
- true
- 1
- false
- Data 2
- D2
- true
- f37cb892-e085-4d02-b622-0cf629b13abf
- 1
-
5359
3205
47
20
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- 2
- Data stream 3
- 8e0e32cb-a4ba-4c66-b3e7-461cba5c8d0b
- true
- 1
- false
- Data 3
- D3
- true
- c0156a88-eddd-4204-a1a9-6d6859b95655
- 1
-
5359
3225
47
20
-
5390.5
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- 2
- Data stream 4
- 5703caee-1e91-455a-b652-9f6cfe30e0f8
- true
- false
- Data 4
- D4
- true
- 0
-
5359
3245
47
20
-
5390.5
3255
- 2
- Result of merge
- 7c15dd75-0fb5-4a70-8968-035294646203
- true
- Result
- Result
- false
- 0
-
5430
3185
31
80
-
5445.5
3225
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- 4f97cf3f-ae0c-4d3c-9f34-ce92704918f5
- true
- Interpolate (t)
- Interpolate (t)
-
4714
3137
244
84
-
4906
3179
- 1
- Interpolation points
- d554d29a-fd6e-4dd5-8e2b-3e23c028de73
- true
- Vertices
- Vertices
- false
- 7c15dd75-0fb5-4a70-8968-035294646203
- 1
-
4716
3139
178
20
-
4805
3149
- Tangent at start of curve
- dadee473-b312-46ba-8f68-cd9361f1f948
- true
- Tangent Start
- Tangent Start
- false
- 0
-
4716
3159
178
20
-
4805
3169
- 1
- 1
- {0}
-
0
1
0
- Tangent at end of curve
- 30e48b0d-5118-47d5-a050-92e2ccd4925f
- true
- Tangent End
- Tangent End
- false
- 0
-
4716
3179
178
20
-
4805
3189
- 1
- 1
- {0}
-
1
0
-1
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- cc4486c6-435b-494a-90b6-38e39bf80feb
- true
- KnotStyle
- KnotStyle
- false
- 0
-
4716
3199
178
20
-
4805
3209
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 0ad4a801-5c37-4f86-b0c9-cfa2810fbeed
- true
- Curve
- Curve
- false
- 0
-
4918
3139
38
26
-
4937
3152.333
- Curve length
- f19d34d8-952c-4b7b-9d1c-7cff6f55186e
- true
- Length
- Length
- false
- 0
-
4918
3165
38
27
-
4937
3179
- Curve domain
- 03e24465-d0af-4b53-bf1d-8f60b8c8be45
- true
- Domain
- Domain
- false
- 0
-
4918
3192
38
27
-
4937
3205.667
- 14cf43b6-5eb9-460f-899c-bdece732213a
- Blend Curve Pt
- Create a blend curve between two curves that intersects a point.
- true
- 81c31b9d-d9f4-48ac-8b75-2e11cf294f83
- true
- Blend Curve Pt
- Blend Curve Pt
-
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2189
167
84
-
4501
2231
- First curve for blend
- a4c7118a-7572-41be-b304-670fa4f0336a
- true
- Curve A
- Curve A
- false
- 5a30bc9c-1f0b-4a38-8546-68bfff78fe07
- 1
-
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2191
110
20
-
4434
2201
- Second curve for blend
- b9be3c42-571a-4365-b65c-6eb712673f9e
- true
- Curve B
- Curve B
- false
- 781927c7-3272-460b-af8b-3107b52db860
- 1
-
4379
2211
110
20
-
4434
2221
- Point for blend intersection
- 56da942a-7d64-4a15-a453-bd453c33c962
- true
- Point
- Point
- false
- f37cb892-e085-4d02-b622-0cf629b13abf
- 1
-
4379
2231
110
20
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4434
2241
- Continuity of blend (1=tangency, 2=curvature)
- c921ac17-e66d-495f-b864-733f670a6de1
- true
- Continuity
- Continuity
- false
- 0
-
4379
2251
110
20
-
4434
2261
- 1
- 1
- {0}
- 2
- Blend curve connecting the end of A to the start of B, ideally coincident with P
- e7179353-b7a9-4734-995e-1ac6997baecc
- true
- Blend
- Blend
- false
- 0
-
4513
2191
29
80
-
4527.5
2231
- 62cc9684-6a39-422e-aefa-ed44643557b9
- Extend Curve
- Extend a curve by a specified distance.
- true
- 78bea16c-c7ca-42a2-8f5a-2cbb175c6b39
- true
- Extend Curve
- Extend Curve
-
4789
2912
124
84
-
4869
2954
- Curve to extend
- cb01bec1-5994-48f1-bdcc-f6c296ef31f8
- true
- Curve
- Curve
- false
- 0ad4a801-5c37-4f86-b0c9-cfa2810fbeed
- 1
-
4791
2914
66
20
-
4824
2924
- Type of extension (0=Line, 1=Arc, 2=Smooth)
- cea346a1-d619-486a-907c-9d9c84e216d8
- true
- Type
- Type
- false
- 0
-
4791
2934
66
20
-
4824
2944
- 1
- 1
- {0}
- 0
- Extension length at start of curve
- 2cc7cbe5-f621-4395-9528-fb47068a8b5f
- true
- Start
- Start
- false
- 0
-
4791
2954
66
20
-
4824
2964
- 1
- 1
- {0}
- 0.0625
- Extension length at end of curve
- 3bcb9a0c-7d15-470d-b3db-f84b1b79ace3
- true
- End
- End
- false
- 0
-
4791
2974
66
20
-
4824
2984
- 1
- 1
- {0}
- 0.0625
- Extended curve
- b7ece470-8963-4e98-b9fc-c87e811ab6a6
- true
- Curve
- Curve
- false
- 0
-
4881
2914
30
80
-
4896
2954
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 8ffd48b3-48cf-434f-9acc-297e520858bf
- true
- Explode
- Explode
-
4768
2849
134
44
-
4839
2871
- Curve to explode
- d9fa462d-da4f-4ce6-92e7-51395c617b2d
- true
- Curve
- Curve
- false
- b7ece470-8963-4e98-b9fc-c87e811ab6a6
- 1
-
4770
2851
57
20
-
4798.5
2861
- Recursive decomposition until all segments are atomic
- 16058c48-486f-427a-802c-3b8a1a421834
- true
- Recursive
- Recursive
- false
- 0
-
4770
2871
57
20
-
4798.5
2881
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- b6507732-c5c5-43eb-bc89-4c7b87a994c4
- true
- Segments
- Segments
- false
- 0
-
4851
2851
49
20
-
4875.5
2861
- 1
- Vertices of the exploded segments
- b55cf522-ec7a-460d-b821-829569c85064
- true
- Vertices
- Vertices
- false
- 0
-
4851
2871
49
20
-
4875.5
2881
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 8a512fa1-3acb-436d-b89c-8cb084c66169
- true
- List Item
- List Item
-
4784
2721
77
64
-
4841
2753
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- eeb4e85f-0bf6-474e-88c8-cc8acc779e91
- true
- List
- List
- false
- b6507732-c5c5-43eb-bc89-4c7b87a994c4
- 1
-
4786
2723
43
20
-
4807.5
2733
- Item index
- 0eb903a7-7ee6-43b4-944b-4f4e6ad99965
- true
- Index
- Index
- false
- 0
-
4786
2743
43
20
-
4807.5
2753
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 99da5bf6-85bd-4a71-abf4-b7e058ad3f67
- true
- Wrap
- Wrap
- false
- 0
-
4786
2763
43
20
-
4807.5
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- 1
- 1
- {0}
- true
- Item at {i'}
- 36f43267-27de-4174-8fa7-7181d7f6dbfa
- true
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- Item
- i
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- 0
-
4853
2723
6
60
-
4856
2753
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 50b2e22f-d285-4505-b5fb-8235c2d94057
- true
- List Item
- List Item
-
4800
2786
77
64
-
4857
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- Base list
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4802
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43
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4823.5
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- Item index
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- Index
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4802
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43
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4823.5
2818
- 1
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- Wrap index to list bounds
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4802
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43
20
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4823.5
2838
- 1
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- Item
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4869
2788
6
60
-
4872
2818
- ae4835db-ae71-4361-8536-1a5e50386819
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Smooth Curve
- Smooth a curve recursively by fairing, without changing its control point count.
- true
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- true
- Smooth Curve
- Smooth Curve
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4844
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- Curve to smooth
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4674
2575
158
20
-
4753
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- Number of recursive smoothing steps
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4674
2595
158
20
-
4753
2605
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- {0}
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- Determines how the start of the curve is preserved
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1 = Preserve first two points
2 = Preserve first three points
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4674
2615
158
20
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4753
2625
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- Determines how the end of the curve is preserved
0 = Preserve end point only
1 = Preserve last two points
2 = Preserve last three points
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158
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4753
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- Tolerance distance the smooth curve is allowed to deviate from the curve to smooth
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- Deviation Tolerance
- Deviation Tolerance
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- 0
-
4674
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158
20
-
4753
2665
- 1
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- Tolerance angle in degrees for kink smoothing
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- Angle Tolerance
- false
- 0
-
4674
2675
158
20
-
4753
2685
- 1
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- {0}
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- Resulting smoothed curve
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- Smoothed
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- false
- 0
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50
120
-
4881
2635
- 90f8f0a7-659d-486d-8f65-192a4190828f
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Fit Curve Smooth
- Fit a new curve through an existing curve with kink angle smoothing, without changing the general shape.
- true
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- true
- Fit Curve Smooth
- Fit Curve Smooth
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215
84
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4853
2500
- Curve to fit
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- 1
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4683
2460
158
20
-
4762
2470
- Degree to fit the curve to (if omitted input curve degree is used)
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- true
- Degree
- Degree
- true
- 0
-
4683
2480
158
20
-
4762
2490
- Tolerance distance the fit curve is allowed to deviate from the curve to fit (if omitted document tolerance is used)
- 4d424ce7-e6aa-4f9a-9a9f-48d020d08f2c
- true
- Deviation Tolerance
- Deviation Tolerance
- false
- 0
-
4683
2500
158
20
-
4762
2510
- 1
- 1
- {0}
- 1E-10
- Tolerance angle in degrees for kink smoothing (if omitted document angle tolerance is used)
- b006e454-520f-4644-b3a5-7101f3f1e20e
- true
- Angle Tolerance
- Angle Tolerance
- false
- 0
-
4683
2520
158
20
-
4762
2530
- 1
- 1
- {0}
- 1E-10
- Resulting fitted curve
- c44e8329-996a-4fbf-a0a5-2e0cae3ec7a2
- true
- Fitted
- Fitted
- false
- 0
-
4865
2460
29
80
-
4879.5
2500
- a3f9f19e-3e6c-4ac7-97c3-946de32c3e8e
- Fit Curve
- Fit a curve along another curve.
- true
- c4ad8a66-83a4-4648-8e6e-22b1afd02951
- true
- Fit Curve
- Fit Curve
-
4650
2377
171
64
-
4777
2409
- Curve to fit
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- true
- Curve
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- e7179353-b7a9-4734-995e-1ac6997baecc
- 1
-
4652
2379
113
20
-
4708.5
2389
- Optional degree of curve (if omitted, input degree is used)
- e0312145-e521-49ba-8684-002e93d7c7be
- true
- Degree
- Degree
- true
- 0
-
4652
2399
113
20
-
4708.5
2409
- 1
- 1
- {0}
- 3
- Tolerance for fitting (if omitted, document tolerance is used)
- 35da1179-61ce-40c7-96ea-530c35bf68f3
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- Tolerance
- Tolerance
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- 0
-
4652
2419
113
20
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4708.5
2429
- 1
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- Fitted curve
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4789
2379
30
60
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4804
2409
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Rebuild PolyCurve
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
- Rebuild a curve preserving the kinks in the polycurves
- true
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- Rebuild PolyCurve
- Rebuild PolyCurve
- false
- dga_3@hotmail.com
- Daniel Abalde
- https://www.facebook.com/DanielAbaldeDesigner
- 4
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198
64
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2303
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20
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4696
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- Factor that multiplies the length of each curve segment to determine the number of control points for that segment.
Control points for each segment = length of the segment * Division factor.
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2303
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2313
140
20
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- Resulting curve
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30
60
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- Digit Scroller
- Numeric scroller for single numbers
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-
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4549
3240
250
20
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4549.757
3240.634
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- Join Curves
- Join as many curves as possible
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- Join Curves
- Join Curves
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44
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2607
- 1
- Curves to join
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2587
53
20
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- Preserve direction of input curves
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2607
53
20
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4447.5
2617
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- Joined curves and individual curves that could not be joined.
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2587
35
40
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4515.5
2607
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- ca78e54f-2c7c-4550-9fbf-85e4695e34e4
- true
- Evaluate Length
- Evaluate Length
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149
64
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4413
2426
- Curve to evaluate
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2396
71
20
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4365.5
2406
- Length factor for curve evaluation
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- Length
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4330
2416
71
20
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4365.5
2426
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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71
20
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4365.5
2446
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- Point at the specified length
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50
20
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2406
- Tangent vector at the specified length
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2416
50
20
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4450
2426
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50
20
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4450
2446
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 34c4c1ac-606a-4181-b6ea-85caebd18dee
- true
- Evaluate Length
- Evaluate Length
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4324
2506
149
64
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4409
2538
- Curve to evaluate
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4326
2508
71
20
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4361.5
2518
- Length factor for curve evaluation
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- Length
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4326
2528
71
20
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4361.5
2538
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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2548
71
20
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4361.5
2558
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4421
2508
50
20
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116
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66
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1
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66
20
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2406
22
60
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- Flip a curve using an optional guide curve.
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2329
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44
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30
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30
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2331
30
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30
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- Create a polar array of geometry.
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2077
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2119
113
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- Divide curves on all of their intersects.
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174
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113
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33
40
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- Merge a bunch of data streams
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106
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- Flip a curve using an optional guide curve.
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- Optional guide curve
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90
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31
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50
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45
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40
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50
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133
44
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60
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4804
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5588
4814
60
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45
40
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4814
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40
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4786
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117
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45
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2989
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1932
72
64
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4410
1964
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1934
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1944
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1954
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1964
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1974
38
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1984
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1934
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1964
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1930
77
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1962
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1932
43
20
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1942
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1952
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1962
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1972
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1982
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1932
6
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1962
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1830
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1852
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1832
53
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1842
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1852
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1862
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1832
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1852
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38
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- Retrieve a specific item from a list.
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38
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38
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- Merge a bunch of data streams
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- Join as many curves as possible
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- Joined curves and individual curves that could not be joined.
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35
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- Join as many curves as possible
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116
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53
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- Preserve direction of input curves
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53
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- Joined curves and individual curves that could not be joined.
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35
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- Solve the arithmetic weighted average for a set of curves.
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- Weighted Average Curve
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- Set of curves for averaging
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- Collection of weights for each curve
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- Optional Refit match method.
(No Integer or 0 = Off, Integer greater than 0 = On and curve degree of refit)
If an integer greater than zero, Refit match method is used if possible. When input curves are refit their control points are redistributed, added to, and removed from based on the curves curvature and the input integer degree, while trying to maintain their shapes. Refit results in tighter shaped averages, with curvature based control point distribution.
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(No Integer or 0 = Off, Integer greater than 0 = On and amount of sample points)
If an integer greater than zero, Point Sample match method is used. When input curves are sampled their control points are recreated by equally dividing the curve by the input integer point count. Point Sample results in looser shaped averages, with uniform control point distribution.
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79
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- Arithmetic mean (average) of all input curves
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- Numeric slider for single values
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- Create a polar array of geometry.
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- Polar Array
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- Geometry
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- Divide curves on all of their intersects.
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- Retrieve a specific item from a list.
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- Numeric scroller for single numbers
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- A group of Grasshopper objects
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- Group
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- Relay
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- A wire relay object
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- Create a mesh that represents a Brep as simply as possible
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- Simple Mesh
- Simple Mesh
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- Brep to mesh, only breps with triangle or quad faces are supported.
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- Brep
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- Weaverbird's Catmull-Clark Subdivision
- Calculates the type of mesh-based recursive subdivision described by Edwin Catmull and Jim Clark, at first in their 1978 paper. The resulting mesh always consists of quad faces.
Provided by Weaverbird 0.9.0.1.
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- Weaverbird's Catmull-Clark Subdivision
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- The open or closed mesh, or closed curves list, to subdivide
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- The number of subdividing iterations for each face
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- Defines how to treat the naked edges
0: Fixed. Naked edges will not move or be modified.
1: Smooth. The naked edge will tend toward a spline.
2: Corner Fixed. Corners (2-sided vertices) will be fixed, while other naked vertices will tend toward a spline.
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- The mesh after the subdividing process
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- Deconstruct Mesh
- Deconstruct a mesh into its component parts.
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- Deconstruct Mesh
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- Mesh vertices
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- Pull Point
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- Pull a point to a variety of geometry.
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- Pull Point
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- Point to search from
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- Geometry that pulls
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- Point on [G] closest to [P]
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- Distance between [P] and its projection onto [G]
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- Construct Mesh
- Construct a mesh from vertices, faces and optional colours.
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- Construct Mesh
- Construct Mesh
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- Vertices of mesh object
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- Faces of mesh object
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4514
4504
- Constructed mesh
- e2eb27fa-4759-4c6b-b0e2-999e4b9cb9f0
- true
- Mesh
- Mesh
- false
- 0
-
4564
4454
28
60
-
4578
4484
- 079bd9bd-54a0-41d4-98af-db999015f63d
- Fan+3
- Private Function appendprepend(ByVal i As Integer)
Dim srsEnum As IEnumerable(Of Integer) = Enumerable.Range(0, i + 1)
Dim arrVal As New list(Of Integer)
arrVal = srsEnum.tolist()
arrVal.add(0)
arrVal.insert(0, i)
Return arrVal.toarray()
End Function
Private Function matchDbl(ByVal a As list(Of Double), ByVal t As Integer)
Dim i,k As Integer
k = a.count()
For i = 0 To ((t + 1) - k) - 1 Step 1
a.add(a.item(k - 1))
Next
Return a
End Function
Private Function matchClr(ByVal a As list(Of Color), ByVal t As Integer)
Dim i,k As Integer
k = a.count()
For i = 0 To ((t + 1) - k) - 1 Step 1
a.add(a.item(k - 1))
Next
Return a
End Function
Private Function evalP(ByVal op As point3d, ByVal tp As Point3d, ByVal t As Double)
Return New point3d(op + (tp - op) * t)
End Function
Private Function evalV(ByVal ov As vector3d, ByVal tv As vector3d, ByVal t As Double)
Return New vector3d(ov + (tv - ov) * t)
End Function
Private Function evalN(ByVal u As Double, ByVal v As Double, ByVal t As Double)
Return u + (v - u) * t
End Function
Private Function avgVec(ByVal v() As vector3f)
Dim i As Integer
Dim tv As Vector3d
For i = 0 To ubound(v) Step 1
tv += v(i)
Next
tv /= (ubound(v) + 1)
tv.Unitize()
Return New vector3f(tv.X, tv.Y, tv.Z)
End Function
Private Function roundClr(ByVal r As Integer, ByVal g As Integer, ByVal b As Integer, ByVal i As Integer)
r = CInt(r / i)
g = CInt(g / i)
b = CInt(b / i)
If r > 255 Then r = 255 Else If r < 0 Then r = 0
If g > 255 Then g = 255 Else If g < 0 Then g = 0
If b > 255 Then b = 255 Else If b < 0 Then b = 0
Return color.FromArgb(r, g, b)
End Function
Private Function avgClr(ByVal c() As color)
Dim r,g,b As Integer
Dim i,k As Integer
k = ubound(c) + 1
For i = 0 To k - 1 Step 1
r += CInt(c(i).R)
g += CInt(c(i).G)
b += CInt(c(i).B)
Next
r = CInt(r / k)
g = CInt(g / k)
b = CInt(b / k)
If r > 255 Then r = 255 Else If r < 0 Then r = 0
If g > 255 Then g = 255 Else If g < 0 Then g = 0
If b > 255 Then b = 255 Else If b < 0 Then b = 0
Return color.FromArgb(r, g, b)
End Function
Private Function evalC(ByVal oc As color, ByVal tc As color, ByVal t As Double)
Dim r,g,b As Integer
r = CInt(CInt(oc.R) + (CInt(tc.R) - CInt(oc.R)) * t)
g = CInt(CInt(oc.G) + (CInt(tc.G) - CInt(oc.G)) * t)
b = CInt(CInt(oc.B) + (CInt(tc.B) - CInt(oc.B)) * t)
If r > 255 Then r = 255 Else If r < 0 Then r = 0
If g > 255 Then g = 255 Else If g < 0 Then g = 0
If b > 255 Then b = 255 Else If b < 0 Then b = 0
Return color.FromArgb(r, g, b)
End Function
- true
- Replaces selected faces of a mesh or the interior of a curve with a frame around the edge by creating 3 new points along the edge and removing the face's vertex.
-
251
91
- true
-
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
- d83cd624-e7c4-45b5-b4d0-2a3985556ca5
- true
- Fan+3
- Fan+3
- true
- 0
-
Component.Params.Input(0).Name = "Mesh or Curve"
Component.Params.Input(0).Description = "Open or closed mesh or curve"
Component.Params.Input(1).Name = "Index [Face]"
Component.Params.Input(1).Description = "An optional integer or list of integers which specify the faces to be modified if the input is a mesh. If no value is supplied then all faces will be modified"
Component.Params.Input(2).Name = "Along Edge"
Component.Params.Input(2).Description = "Evaluates a new vertex along the input geometry's edge"
Component.Params.Input(3).Name = "Close"
Component.Params.Input(3).Description = "If true then additional faces and if needed vertices will be added to the mesh, covering the complete areas of the existing mesh"
Component.Params.Input(4).Name = "Color [Vertex]"
Component.Params.Input(4).Description = "(If applied to a mesh a list of colors corresponding to each mesh face, if applied to a curve, a list of colors corresponding to each control point plus an additonal color value for the new averaged center"
Component.Params.Output(1).Name = "Mesh"
Component.Params.Output(1).Description = "If successful, a valid mesh"
If G IsNot Nothing Then
Dim bM, bP,bmC,biC As Boolean
bM = g.ObjectType = ObjectType.Mesh
bP = g.ObjectType = ObjectType.Curve
If (bM Or bP) Then
Dim msh As New mesh
Dim crv As curve
Dim av As point3d
Dim ac As color
Dim h,j,jj,k,u,v,w As Integer
Dim cv,cf,ce As Integer
Dim x(),y() As Integer
Dim mv,fv,ep,tv As New list(Of Point3d)
Dim mev As New dictionary(Of String, Integer)
Dim mf As Rhino.Geometry.Collections.MeshFaceList = Nothing
Dim mtv As Rhino.Geometry.Collections.MeshTopologyVertexList = Nothing
Dim mte As Rhino.Geometry.Collections.MeshTopologyEdgeList = Nothing
Dim ev As New list(Of vector3d)
Dim ed,en As New list(Of Double)
Dim mc,ec,tc,cc,fc As New list(Of color)
Dim xf As New list(Of meshface)
If clr.count() = 0 Then clr.add(color.LightGray) Else biC = True
If bm Then
'Start Deconstruct if Mesh
msh = g
If msh.Normals.Count() = 0 Then msh.Normals.ComputeNormals()
If msh.FaceNormals.Count() = 0 Then msh.FaceNormals.ComputeFaceNormals()
If i.count() = 0 Then I = Enumerable.Range(0, msh.Faces.Count()).ToList()
mv = msh.Vertices().ToPoint3dArray().tolist()
mte = msh.TopologyEdges()
mtv = msh.TopologyVertices()
mf = msh.Faces()
cf = I.Count() - 1
ce = mte.count() - 1
'Assign Colors
If msh.VertexColors.Count() < 1 Then
msh.VertexColors.CreateMonotoneMesh(color.LightGray)
bmC = biC
Else
bmC = True
End If
'Assign fake edges
mc = msh.VertexColors().ToArray().ToList()
Else
'Start Deconstruct if Curve
crv = g
I.clear()
I.add(0)
Dim nc As nurbscurve
Dim pc As polyline
Dim nps As Rhino.Geometry.Collections.NurbsCurvePointList
nc = crv.ToNurbsCurve()
nps = nc.Points
pc = nc.Points.ControlPolygon
If (Not pc.IsClosed) Then pc.add(pc(0))
av = pc.CenterPoint
msh.Vertices.AddVertices(pc.ToArray())
msh.faces.addfaces(pc.TriangulateClosedPolyline())
msh.Vertices.Remove(pc.count() - 1, True)
msh.FaceNormals.ComputeFaceNormals()
mv = msh.Vertices.ToPoint3dArray().tolist()
mte = msh.TopologyEdges()
mtv = msh.TopologyVertices()
'Assign Colors
If bic Then bmC = True
mc = clr
If (clr.count() - 1) < (mv.count() - 1) Then mc = matchClr(mc, mv.count() - 1)
ac = avgClr(mc.toarray())
cf = 0
End If
cv = mv.count() - 1
ce = mte.count() - 1
x = appendprepend(cv)
'Match variables and colors to vertex count
If (T0.count() - 1) < cv Then T0 = matchDbl(T0, cv)
If (clr.count() - 1) < cv Then clr = matchClr(clr, cv)
If biC Then fc = clr Else fc = mc
'Edge based vertices
k = 0
For j = 0 To mte.count() - 1 Step 1
If (bm Or (bp And (mte.GetConnectedFaces(j).Count() < 2))) Then
u = mtv.MeshVertexIndices(mte.GetTopologyVertices(j).I)(0)
v = mtv.MeshVertexIndices(mte.GetTopologyVertices(j).J)(0)
ep.add(evalP(mv(u), mv(v), T0(u) / 2))
ec.add(evalC(mc(u), mc(v), T0(u) / 2))
mev.add(u & "," & v & "," & 0, k)
ep.add(evalP(mv(u), mv(v), 0.5))
ec.add(evalC(mc(u), mc(v), 0.5))
mev.add(u & "," & v & "," & 1, k + 1)
mev.add(v & "," & u & "," & 1, k + 1)
ep.add(evalP(mv(v), mv(u), T0(v) / 2))
ec.add(evalC(mc(v), mc(u), T0(v) / 2))
mev.add(v & "," & u & "," & 0, k + 2)
k += 3
End If
Next
'Face based vertices
Dim xv(),mt(),ei() As Integer
Dim xc() As color
Dim xn As Double
ReDim ei(3)
u = 0
v = ep.count() + cf + 1
For jj = 0 To I.count() - 1 Step 1
Dim tcv As New point3d
j = I(jj)
w = v + tv.count()
xn = 0
If bm Then
If mf(j).isquad() Then h = 4 Else h = 3
ReDim xv(h - 1)
ReDim xc(h - 1)
mt = mf.GetTopologicalVertices(j)
For k = 0 To h - 1 Step 1
xv(k) = mtv.MeshVertexIndices(mt(k))(0)
xc(k) = fc(xv(k))
Next
av = mf.GetFaceCenter(j)
ac = avgClr(xc)
Else
h = mv.count()
xv = Enumerable.Range(0, h).ToArray()
End If
y = appendprepend(h - 1)
Dim tev As New list(Of Integer)
For k = 1 To h Step 1
ei(0) = mev.item(xv(y(k)) & "," & xv(y(k + 1)) & "," & 0)
ei(1) = mev.item(xv(y(k)) & "," & xv(y(k + 1)) & "," & 1)
ei(2) = mev.item(xv(y(k + 1)) & "," & xv(y(k)) & "," & 0)
ei(3) = mev.item(xv(y(k)) & "," & xv(y(k - 1)) & "," & 0)
'Define new faces
tev.add(ei(1))
xf.add(New meshface(ei(0), ei(1), ep.count() + jj))
xf.add(New meshface(ei(1), ei(2), ep.count() + jj))
xf.add(New meshface(ei(3), ei(0), ep.count() + jj))
If c Then xf.add(New meshface(ei(0), ei(3), v + xv(y(k))))
Next
fv.add(av)
cc.add(ac)
Next
Dim om As New mesh
om.Vertices.AddVertices(ep.toarray())
If bmC Then om.VertexColors.AppendColors(ec.toarray())
om.Vertices.AddVertices(fv)
If bmC Then om.VertexColors.AppendColors(cc.toarray())
If c Then
om.Vertices.AddVertices(mv)
If bmC Then om.VertexColors.AppendColors(mc.toarray())
End If
om.Faces.AddFaces(xf.toarray())
If i.count() > 1 Then om.Vertices.CullUnused()
A = om
End If
End If
- Imports System.IO
Imports System.Linq
Imports System.Data
Imports System.Drawing
Imports System.Reflection
Imports System.Windows.Forms
Imports System.Xml
Imports System.Xml.Linq
Imports Microsoft.VisualBasic
Imports System.Runtime.InteropServices
Imports Rhino.DocObjects
Imports Rhino.Collections
Imports GH_IO
Imports GH_IO.Serialization
-
4317
4680
72
104
-
4356
4732
- 5
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 2
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- Script Variable G
- 02277887-37da-43cd-9045-2ab622639ff1
- true
- G
- G
- true
- 0
- true
- 979517f2-242e-4e4d-bb88-dd2fc0fa6486
- 1
- c37956f4-d39c-49c7-af71-1e87f8031b26
-
4319
4682
25
20
-
4331.5
4692
- 1
- true
- Script Variable I
- 8bd25a8a-91d9-4eb6-9e52-e603199172cb
- true
- I
- I
- true
- 1
- true
- 0
- efe48ae7-2987-421b-a33a-1f7be1c3f050
-
4319
4702
25
20
-
4331.5
4712
- 1
- true
- Script Variable T0
- f73ae574-ad64-4c32-ae83-7e8f37868e39
- true
- T0
- T0
- true
- 1
- true
- 0
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
4319
4722
25
20
-
4331.5
4732
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Number
- 0.00390625
- true
- Script Variable C
- 541f6166-b28c-4953-9587-28afbe302f37
- true
- C
- C
- true
- 0
- true
- 0
- 3cda2745-22ac-4244-9b04-97a5255fa60f
-
4319
4742
25
20
-
4331.5
4752
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Boolean
- false
- 1
- true
- Script Variable clr
- 14fbe32e-4185-4da3-b3dc-3e17bbd88a35
- true
- clr
- clr
- true
- 1
- true
- 0
- 24b1d1a3-ab79-498c-9e44-c5b14607c4d3
-
4319
4762
25
20
-
4331.5
4772
- 1
- Print, Reflect and Error streams
- ee0a4ed3-d78c-40ef-847e-90017eeb7dc0
- true
- out
- out
- false
- 0
-
4368
4682
19
50
-
4377.5
4707
- Output parameter A
- 16e90cf5-2746-46b7-bcf2-2c1b43dfacf2
- true
- A
- A
- false
- 0
-
4368
4732
19
50
-
4377.5
4757
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5fa3dc85-5552-4797-8ef8-852841306048
- true
- Relay
- false
- e2eb27fa-4759-4c6b-b0e2-999e4b9cb9f0
- 1
-
4477
4310
40
16
-
4497
4318
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- cfcc5b9b-e104-430a-a736-e9cfea660979
- true
- Relay
- false
- 979517f2-242e-4e4d-bb88-dd2fc0fa6486
- 1
-
4321
4863
40
16
-
4341
4871
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- 8ca2ca44-079d-4e4e-83d9-78c3dacd6aa1
- true
- Mirror
- Mirror
-
4208
3932
305
61
-
4449
3963
- Base geometry
- f0451bfd-6b26-4476-a72d-80f6e314bf50
- true
- Geometry
- Geometry
- true
- 8ad5c4e2-d150-4afc-a797-fd8b0b4ef95e
- 1
-
4210
3934
227
20
-
4323.5
3944
- Mirror plane
- bdda47f8-b994-4250-b1b5-b26f29b09a23
- true
- Plane
- Plane
- false
- 0
-
4210
3954
227
37
-
4323.5
3972.5
- 1
- 1
- {0}
-
0
0
0
0
1
0
-0.707106781186548
0
0.707106781186547
- Mirrored geometry
- 3b6274c6-0db1-455b-9b83-56ddcc437d14
- true
- Geometry
- Geometry
- false
- 0
-
4461
3934
50
28
-
4486
3948.25
- Transformation data
- c350c7c4-7044-46b5-b160-4695143dbec2
- true
- Transform
- Transform
- false
- 0
-
4461
3962
50
29
-
4486
3976.75
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- b05b3657-d031-4156-a0f9-5d9aa404e206
- true
- Merge
- Merge
-
4582
4032
90
64
-
4627
4064
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 343f6de4-eecf-4785-b593-7aaf75b8cc9e
- true
- false
- Data 1
- D1
- true
- 3b6274c6-0db1-455b-9b83-56ddcc437d14
- 1
-
4584
4034
31
20
-
4599.5
4044
- 2
- Data stream 2
- bd4c1892-0bf0-4db4-a530-98e1456b3833
- true
- false
- Data 2
- D2
- true
- 8ad5c4e2-d150-4afc-a797-fd8b0b4ef95e
- 1
-
4584
4054
31
20
-
4599.5
4064
- 2
- Data stream 3
- d82bb646-e7ea-4620-a4e6-a21543407c90
- true
- false
- Data 3
- D3
- true
- 0
-
4584
4074
31
20
-
4599.5
4084
- 2
- Result of merge
- feee9bed-0a55-4a71-bbe4-7083862058a6
- true
- Result
- Result
- false
- 0
-
4639
4034
31
60
-
4654.5
4064
- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- true
- 4b3c5c37-6f6a-4f2d-90a7-ad7b24cb571c
- true
- Polar Array
- Polar Array
-
4702
3916
207
84
-
4829
3958
- Base geometry
- 035d7fb3-c2cf-4600-bfd9-842d930e39d5
- true
- Geometry
- Geometry
- true
- feee9bed-0a55-4a71-bbe4-7083862058a6
- 1
-
4704
3918
113
20
-
4760.5
3928
- Polar array plane
- 1786f70d-6c1f-4d8e-8097-e7d5e5b74c63
- true
- Plane
- Plane
- false
- 8466f10c-3993-400e-8742-e7e3f179651f
- 1
-
4704
3938
113
20
-
4760.5
3948
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Number of elements in array.
- f62765ec-b9fe-48ee-8fff-50fd1b505801
- true
- Count
- Count
- false
- 0
-
4704
3958
113
20
-
4760.5
3968
- 1
- 1
- {0}
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- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
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- A group of Grasshopper objects
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- Extract the end points of a curve.
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26
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- Create a polyline connecting a number of points.
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38
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- Create a polyline connecting a number of points.
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116
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255;255;255;255
- Colour of the specular highlight
- 28cee4bd-1a24-43e1-868f-385a08024a2e
- true
- Specular
- Specular
- false
- 0
-
6969
2914
81
20
-
7009.5
2924
- 1
- 1
- {0}
-
255;255;255;255
- Emissive colour of the material
- ef1c2dee-aefd-4179-97bf-7712dadef0fe
- true
- Emission
- Emission
- false
- 0
-
6969
2934
81
20
-
7009.5
2944
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 426b9a64-97a9-44e8-9e95-0216b51823b8
- true
- Transparency
- Transparency
- false
- 0
-
6969
2954
81
20
-
7009.5
2964
- 1
- 1
- {0}
- 0
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 1796cfa4-59c9-4dd0-ab45-9d85a728a169
- true
- Shine
- Shine
- false
- 0
-
6969
2974
81
20
-
7009.5
2984
- 1
- 1
- {0}
- 0
- Resulting material
- 326fbc08-dea2-43c0-83cd-c5852522fa30
- true
- Material
- Material
- false
- 0
-
7074
2894
40
100
-
7094
2944
- 12bb406c-41bc-4c8a-9b96-6924df61b6d6
- d2580c41-5c48-4997-87c5-b6333b5e21d7
- Mesh Rebuild Normals
- Rebuilds Mesh Normals
- true
- 4ad1e8d2-5eec-4a0b-ab32-27566d3371b2
- true
- Mesh Rebuild Normals
- Mesh Rebuild Normals
-
6904
2729
84
28
-
6946
2743
- The Input Mesh
- 67d0048a-9807-4193-bec0-59a715e5ae19
- true
- Mesh
- Mesh
- false
- b013ce48-f199-40ec-bce6-4f6f401e0259
- 1
-
6906
2731
28
24
-
6920
2743
- The Mesh with Rebuilt Normals
- 4c36b0a7-9a92-4045-9c7b-9705ffc8e3a1
- true
- Mesh
- Mesh
- false
- 0
-
6958
2731
28
24
-
6972
2743
- 4bfe1bf6-fbc9-4ad2-bf28-a7402e1392ee
- c2ea695e-1a09-6f42-266d-113498879f60
- MultiPipe
- Create a branching pipe around a network of lines/curves
- true
- e65bd057-1477-4024-bf3f-a43c107821f5
- true
- MultiPipe
- MultiPipe
-
7064
2335
186
184
-
7213
2427
- 1
- The curves to pipe. Also accepts meshes
- 9d5ac057-127f-4e4b-b6df-8548a8e2f2de
- true
- Curves
- Curves
- false
- c6bade99-c83e-413c-befb-c3d58ce01183
- 1
-
7066
2337
135
20
-
7141.5
2347
- 1
- Pipe radius. If one value given, it is applied to all. Alternatively, provide a list of radii corresponding to each point in SizePoints
- 8799a98a-0c75-4383-b675-a8bdd2e6b449
- X*65536
- true
- NodeSize
- NodeSize
- false
- d2521a95-eb69-45eb-8202-b014e1e92713
- 1
-
7066
2357
135
20
-
7141.5
2367
- 1
- 1
- {0}
- 0.5
- 1
- If you are supplying multiple radii for NodeSize, these points identify which node to set as which radius. If only some of the nodes have their radius set this way, the values will be interpolated across the shape
- 176f6124-ddbd-40b8-97e7-372416d6976a
- true
- SizePoints
- SizePoints
- true
- 0
-
7066
2377
135
20
-
7141.5
2387
- The distance of the first edge loop away from the node as a multiplier of NodeSize. If this is set to zero, no intermediate edge loop is added, to give a smoother shape.
- 4833559f-205f-4c7b-8c61-5a9d655a6a5d
- true
- EndOffset
- EndOffset
- false
- 0
-
7066
2397
135
20
-
7141.5
2407
- 1
- 1
- {0}
- 1
- The size of the struts between nodes as a multiplier of NodeSize. <1 gives tapering struts, >1 gives bulging struts
- 13260dff-63c9-4a5a-a106-7475f418b115
- true
- StrutSize
- StrutSize
- false
- 0
-
7066
2417
135
20
-
7141.5
2427
- 1
- 1
- {0}
- 1
- Approximate spacing of edge loops along each strut. If set to zero, no additional edge loops are added
- 441666d9-3257-4d33-94db-64e10261e09e
- true
- Segment
- Segment
- false
- 0
-
7066
2437
135
20
-
7141.5
2447
- 1
- 1
- {0}
- 0
- When the input to 'Curves' are smooth curves, this sets the maximum angle between consecutive segments when discretizing
- c77d7fd1-e082-41c9-ae77-a131386c9277
- true
- KinkAngle
- KinkAngle
- false
- 0
-
7066
2457
135
20
-
7141.5
2467
- 1
- 1
- {0}
- 90
- If >0 this attempts to fit a cube at each node. Should be a value between 0 and 1, where 0 = never, and 1 = always, depending on how close to orthogonal its connected lines are.
- 1cdffb78-f04a-4d16-9fed-7de9da78bb39
- true
- CubeFit
- CubeFit
- false
- 0
-
7066
2477
135
20
-
7141.5
2487
- 1
- 1
- {0}
- 0
- Cap option - 0:None, 1:Round, 2:Flat
- 5811a0ea-ed73-4508-ab04-c5f12074a47b
- true
- Caps
- Caps
- true
- 0
-
7066
2497
135
20
-
7141.5
2507
- 1
- 1
- {0}
- 1
- Resulting Pipe SubD
- 1867f002-ba43-453d-9003-2fa07903686d
- true
- Pipe
- Pipe
- false
- 0
-
7225
2337
23
180
-
7236.5
2427
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- d98270ba-9afb-47d3-9937-cf8259edcdee
- true
- Merge
- Merge
-
6428
3248
90
84
-
6473
3290
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 86ac1872-92ab-4b63-a9e4-484713be52be
- true
- false
- Data 1
- D1
- true
- 960f7236-e5a9-422d-a2d2-dbf7ecde4556
- 1
-
6430
3250
31
20
-
6445.5
3260
- 2
- Data stream 2
- 179555f5-43af-48e9-9fc2-4f3b7acfb0fe
- true
- false
- Data 2
- D2
- true
- 0
-
6430
3270
31
20
-
6445.5
3280
- 2
- Data stream 3
- fcc88034-d9de-4584-9e6a-4b7aaab42489
- true
- false
- Data 3
- D3
- true
- c4c58973-5656-4a93-b5f4-7f922145a19f
- 1
-
6430
3290
31
20
-
6445.5
3300
- 2
- Data stream 4
- 65b533b7-98c2-47f6-a1cd-017b3924e9a2
- true
- false
- Data 4
- D4
- true
- 0
-
6430
3310
31
20
-
6445.5
3320
- 2
- Result of merge
- 64bc1acc-a9db-4735-b25d-7fc33d153fd3
- true
- Result
- Result
- false
- 0
-
6485
3250
31
80
-
6500.5
3290
- 8073a420-6bec-49e3-9b18-367f6fd76ac3
- Join Curves
- Join as many curves as possible
- true
- fd92a202-6283-4250-8b87-a63ec2749b47
- true
- Join Curves
- Join Curves
-
6560
3323
116
44
-
6627
3345
- 1
- Curves to join
- 81a540c7-0c42-4b17-ae37-fcc96a189b33
- true
- Curves
- Curves
- false
- 64bc1acc-a9db-4735-b25d-7fc33d153fd3
- 1
-
6562
3325
53
20
-
6588.5
3335
- Preserve direction of input curves
- 8c16c48d-153e-4180-ab2f-c3f6b58158c7
- true
- Preserve
- Preserve
- false
- 0
-
6562
3345
53
20
-
6588.5
3355
- 1
- 1
- {0}
- false
- 1
- Joined curves and individual curves that could not be joined.
- 54ebf683-fd9d-4ded-8395-0a2c3898d0ef
- true
- Curves
- Curves
- false
- 0
-
6639
3325
35
40
-
6656.5
3345
- c3f9cea5-6fd4-4db5-959b-08cd08ed9fe1
- Simple Mesh
- Create a mesh that represents a Brep as simply as possible
- true
- cdeb0ed4-1a13-4341-9034-684797145956
- true
- Simple Mesh
- Simple Mesh
-
6767
3209
81
28
-
6806
3223
- Brep to mesh, only breps with triangle or quad faces are supported.
- 3948c631-d998-4834-bfdc-3fc92eb3b4ed
- true
- Brep
- Brep
- false
- 0
-
6769
3211
25
24
-
6781.5
3223
- Mesh
- 49844cd2-dce1-4c0c-bd49-b5e0b6dd8e38
- true
- Mesh
- Mesh
- false
- 0
-
6818
3211
28
24
-
6832
3223
- 9266a2bb-918f-4675-9c91-f67d0dd33eac
- Quadrangulate
- Quadrangulate as many triangles as possible in a mesh
- true
- 8665abfd-c7fc-4786-bc40-b494c4bfa4bc
- true
- Quadrangulate
- Quadrangulate
-
6767
3128
148
64
-
6871
3160
- Mesh to quadrangulate
- 2f0e53af-4c1f-4ce1-bb65-8ce06ec8be50
- true
- Mesh
- Mesh
- false
- 54ebf683-fd9d-4ded-8395-0a2c3898d0ef
- 1
-
6769
3130
90
20
-
6814
3140
- Angle threshold. Triangles that exceed this kink-angle will not be merged.
- 7dd61ecc-f1dd-424a-958c-4cdac6b8c9e0
- true
- Angle
- Angle
- false
- 0
-
6769
3150
90
20
-
6814
3160
- 1
- 1
- {0}
- 0.034906585039886591
- Ratio threshold. Quads that have a ratio (shortest diagonal/longest diagonal) that exceed the threshold, will not be considered.
- d6e66e82-f7a2-44db-84b9-4e87f8830fd1
- true
- Ratio
- Ratio
- false
- 0
-
6769
3170
90
20
-
6814
3180
- 1
- 1
- {0}
- 0.875
- Quadrangulated mesh (not all triangles are guaranteed to be converted).
- a7da4a92-991c-4900-b5d1-360021364e54
- true
- Mesh
- Mesh
- false
- 0
-
6883
3130
30
30
-
6898
3145
- Number of triangles that were quadrangulated
- 9700fcbf-be9e-450e-b55e-ba2b4a83e357
- true
- Count
- Count
- false
- 0
-
6883
3160
30
30
-
6898
3175
- 4c0d75e1-4266-45b8-b5b4-826c9ad51ace
- 00000000-0000-0000-0000-000000000000
- Divide Curves on Intersects
- Divide curves on all of their intersects.
- true
- 2f177179-4697-4a93-a401-219c588e7391
- true
- Divide Curves on Intersects
- Divide Curves on Intersects
-
6703
3324
174
44
-
6830
3346
- 1
- curves to be divided
- e220dfce-a878-44d3-8a16-63de991c5b32
- true
- curves
- curves
- false
- 64bc1acc-a9db-4735-b25d-7fc33d153fd3
- 1
-
6705
3326
113
20
-
6761.5
3336
- ZeroTolerance
- 00c0f45e-ba64-4d33-9e88-f6c1deb34897
- true
- Tolerance
- Tolerance
- false
- 0
-
6705
3346
113
20
-
6761.5
3356
- 1
- 1
- {0}
- 4.768E-07
- 1
- aligned curves
- 6da19130-89a1-437b-b23f-cb65a54edfae
- true
- curves
- curves
- false
- 0
-
6842
3326
33
40
-
6858.5
3346
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 2f9c982a-f0ff-467e-ac38-6065e3546417
- true
- List Item
- List Item
-
6774
3381
77
64
-
6831
3413
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- fec5ed95-cdff-42cf-889b-c85d2af22ad9
- true
- List
- List
- false
- 6da19130-89a1-437b-b23f-cb65a54edfae
- 1
-
6776
3383
43
20
-
6797.5
3393
- Item index
- 0e1643b4-dc6c-4a34-9c1e-50d0d823a23e
- true
- Index
- Index
- false
- 0
-
6776
3403
43
20
-
6797.5
3413
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 3b1b18e4-5dbf-4177-a14b-2f72fd73de68
- true
- Wrap
- Wrap
- false
- 0
-
6776
3423
43
20
-
6797.5
3433
- 1
- 1
- {0}
- true
- Item at {i'}
- 2f6f0afd-993f-47a5-8a5f-5b97369eb913
- true
- false
- Item
- i
- false
- 0
-
6843
3383
6
60
-
6846
3413
- c3f9cea5-6fd4-4db5-959b-08cd08ed9fe1
- Simple Mesh
- Create a mesh that represents a Brep as simply as possible
- true
- 916b40c9-fae5-4a15-b308-c086513aa6ed
- true
- Simple Mesh
- Simple Mesh
-
6174
2644
81
28
-
6213
2658
- Brep to mesh, only breps with triangle or quad faces are supported.
- a3400c94-1368-45d9-919d-f308d19cb831
- true
- Brep
- Brep
- false
- 02d977a4-4efe-4e2d-8407-51dd988709ae
- 1
-
6176
2646
25
24
-
6188.5
2658
- Mesh
- c141638f-f968-4458-8a65-656377164c14
- true
- Mesh
- Mesh
- false
- 0
-
6225
2646
28
24
-
6239
2658
- 8307c31e-e307-48e9-b7c3-f970591e86d2
- 2cd3c35a-cada-1a81-ddba-5b184219e513
- ggNetworkPolygons
- Polygon from Curve network
- true
- 03dad908-8250-4fe7-9faf-aac50ee62be7
- true
- ggNetworkPolygons
- ggNetworkPolygons
-
6252
2903
134
44
-
6347
2925
- 1
- Input Curves
- 0124ecba-9dc2-4ca3-80ff-7428af38b8cc
- true
- Curves
- Curves
- false
- 4cb9ae17-9c50-4f01-abc2-ce86d43083b0
- 1
-
6254
2905
81
20
-
6294.5
2915
- Number of edges considered to be a void or perimeter location
- 5e4caa1c-831b-487e-bdd5-a88cf6ee8f05
- true
- Perim or Void
- Perim or Void
- true
- 0
-
6254
2925
81
20
-
6294.5
2935
- 1
- 1
- {0}
- 4
- 1
- Resultant Polygons
- c3015044-b271-488b-bb89-63d99aa97c9b
- true
- Cells
- Cells
- false
- 0
-
6359
2905
25
40
-
6371.5
2925
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of a geometry and the Diameter of it's bounding box as the Dimension
You can Right Click on the component's icon and choose "ForAll" option to have center point of a group of geometries.
Besides You can Right click on the component's icon and choose one of three provided options (Spacial/ Planar/ Basement ) to have Desired type of center.
- true
- 6ec8f57d-f6b6-4f61-9fa6-ea4d3930062b
- true
- Center
- Center
-
6360
2765
129
44
-
6424
2787
- 1
- Geometric
- 25a6dac4-741b-4cf2-b6c4-46916348ea4c
- true
- Geometric
- Geometric
- false
- 83c37836-d997-40ad-b3dd-9f1c8098cd80
- 1
-
6362
2767
50
40
-
6387
2787
- 1
- Center
- 5be92eb5-02c1-4a50-802c-7ab01a573a0e
- true
- Center
- Center
- false
- 0
-
6436
2767
51
20
-
6461.5
2777
- 1
- Diagonal size of geometry's bounding box
- 8fe3d4fd-0f58-4b7a-8a93-086ba2ce3425
- true
- Dimension
- Dimension
- false
- 0
-
6436
2787
51
20
-
6461.5
2797
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 22249883-3dfd-42f2-938f-5dbb9209cffb
- true
- Scale
- Scale
-
6160
2708
191
64
-
6287
2740
- Base geometry
- add7ea7e-611e-4934-b67e-62bdab122d97
- true
- Geometry
- Geometry
- true
- 83c37836-d997-40ad-b3dd-9f1c8098cd80
- 1
-
6162
2710
113
20
-
6218.5
2720
- Center of scaling
- 15215e10-f506-4266-8884-84f12e90ff86
- true
- Center
- Center
- false
- 5be92eb5-02c1-4a50-802c-7ab01a573a0e
- 1
-
6162
2730
113
20
-
6218.5
2740
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 9bb0c08c-8fbe-4370-9fac-438da46c2bd9
- true
- Factor
- Factor
- false
- 0
-
6162
2750
113
20
-
6218.5
2760
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 02d977a4-4efe-4e2d-8407-51dd988709ae
- true
- Geometry
- Geometry
- false
- 0
-
6299
2710
50
30
-
6324
2725
- Transformation data
- 4354deec-6b6e-4a5c-b887-e54017812829
- true
- Transform
- Transform
- false
- 0
-
6299
2740
50
30
-
6324
2755
- deaf8653-5528-4286-807c-3de8b8dad781
- Surface
- Contains a collection of generic surfaces
- true
- fef8f6d8-5af6-4935-8408-78241f7e4d7b
- true
- Surface
- Surface
- false
- cbd6bf4a-bfcb-42e9-b3ba-b33cb2875e0a
- 1
-
6248
2584
50
24
-
6273.673
2596.805
- ba2d8f57-0738-42b4-b5a5-fe4d853517eb
- Deconstruct Mesh
- Deconstruct a mesh into its component parts.
- true
- 2b056227-09bd-4857-a416-66e816e2af0b
- true
- Deconstruct Mesh
- Deconstruct Mesh
-
6345
2595
97
84
-
6387
2637
- Base mesh
- 2f090a6d-532a-430f-aed9-fb570dbc2522
- true
- Mesh
- Mesh
- false
- c141638f-f968-4458-8a65-656377164c14
- 1
-
6347
2597
28
80
-
6361
2637
- 1
- Mesh vertices
- fd84477c-fe0f-4f05-9828-1aa854d22749
- true
- Vertices
- Vertices
- false
- 0
-
6399
2597
41
20
-
6419.5
2607
- 1
- Mesh faces
- 3a3c7504-af86-4050-b2f7-9453abe99352
- true
- Faces
- Faces
- false
- 0
-
6399
2617
41
20
-
6419.5
2627
- 1
- Mesh vertex colours
- 67e990b8-5886-40d8-8adb-301eb5ef3b69
- true
- Colours
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- Deconstruct a box into its constituent parts.
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- Deconstruct Box
- Deconstruct Box
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45
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80
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106
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92
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28
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106
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- {z} dimension of box
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92
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28
20
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106
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- Scale NU
- Scale an object with non-uniform factors.
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- Scale NU
- Scale NU
-
253
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226
121
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415
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- Base geometry
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255
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148
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337
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- Base plane
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255
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148
37
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337
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0
0
0
1
0
0
0
1
0
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255
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148
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337
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255
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148
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337
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255
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148
20
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337
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427
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50
58
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452
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- Transform
- Transform
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-
427
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50
59
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452
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- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
-
3
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108
44
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55
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5
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38
40
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67
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42
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80
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67
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42
20
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80
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- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
-
16
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108
44
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68
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18
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40
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37
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80
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42
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93
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80
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42
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93
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- a0d62394-a118-422d-abb3-6af115c75b25
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- Mathematical addition
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139
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70
44
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- First item for addition
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141
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146.5
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141
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146.5
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176
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191.5
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-
149
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70
44
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174
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- First item for addition
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151
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11
20
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156.5
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- Second item for addition
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151
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11
20
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156.5
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- Result of addition
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186
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31
40
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201.5
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- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
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- Retrieve a specific item from a list.
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- a3948fa0-92c9-44ae-a3e5-94ea28f81046
- List Item
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577
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77
64
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634
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600.5
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579
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600.5
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579
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43
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600.5
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646
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6
60
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649
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- End Points
- Extract the end points of a curve.
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- End Points
- End Points
-
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84
44
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- Curve to evaluate
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- Curve start point
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- Curve end point
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-95
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26
20
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-82
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- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
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- Line
- Line
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102
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52
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- Line end point
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- 3ff5ba2c-3c0c-4588-a03a-266b798c3fc6
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52
20
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- Line segment
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- Line
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-
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22
40
-
-75
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- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE SHAPED GRAPH
-
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- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
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- dd7ae928-e56d-4423-b7b1-b1999182a279
- fe28ddfd-a038-4308-ba76-4dd1ef8d6ca0
- d060375d-95b6-4631-b2a4-f7b036781fcd
- e6ab2132-8ade-4cd0-9f86-7b003f496cc3
- d0bddfaf-2e5f-49ad-b5e7-3e9f2ad5758f
- cfada4df-fc13-404d-af10-950fb721cf37
- 7294d388-125f-481f-a647-b6308d54f922
- 1b4bdbab-a9a8-46a5-9b85-fb462a146f44
- 56af251d-3d47-4643-b347-7bf5b002ee75
- 87c359c8-b31a-41d3-b2bd-e7427c264c27
- 34
- c789e71a-e144-4579-87cb-4f0e848ff76b
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- b22d0187-dac5-4128-a6af-18259df683c4
- 392f2379-ad99-4bbb-b55c-4c4d0fd186f2
- 1c788573-d7bf-4f72-a121-cbf3b62252c6
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- f3a56189-a559-47f2-af99-08d4a3d06a47
- e5e088e3-6608-44e6-a7d7-7eb73fb9b2c8
- 52fc7e98-c167-43e7-87c2-59064227472a
- c95358a1-3288-48df-a244-8bf7e0c6385d
- 39e437ab-17e0-4324-8544-cb86abbc9e57
- c6073d46-269e-471f-9961-e21811a07752
- 93569eee-4485-4e75-b081-b5a4f7d2e796
- 9d77a9be-7ee4-404f-b9d9-0b021cd89431
- 61019724-eb0d-4b80-ba89-1f6601b8fba6
- 9ffa872c-e479-408b-8f5c-98a77c7ef2dd
- 09c6c5c2-7cc1-43ae-a3a3-04ac393041d8
- e286f87e-7fc1-43eb-b9a4-a2366f90ae24
- 3f7e06d6-03e2-4aa1-b86d-542eceeb31ee
- fd34a320-94b5-40d0-945e-128f98958485
- e2e12ca1-f11f-496f-af7e-060e0185e0e7
- 430c31ae-8c77-4d31-bdfa-8a13d36d7f05
- d3c2e451-fda2-458d-9fec-45cbda28b5ab
- c073e35b-3f91-438d-bca1-b060fc09e821
- 1cf5260e-b049-4d4b-b1cd-8e44ea41ea5b
- 826e89f4-5784-41ac-b69a-461480e8a9cf
- 0c3cba25-c1bb-4212-8475-f8f0d6cd5dac
- 37bb12ea-34eb-418f-9b39-ae27a2fe2897
- 022401cc-124e-40a8-983d-07af53f2d7c5
- 435f7556-c433-4b79-b307-3db014f47223
- 909fae84-7abf-4684-a0ba-bbdaaf4526e9
- 8479f69b-145c-430b-b6bb-ad632b7baf9c
- 2cd82ac7-4de3-4efd-b21c-bb675514f953
- a39b40c6-3277-4a31-b572-c115a1642f2f
- eccaf623-2140-47c1-9c06-ac2085580413
- e4121db3-996b-4e46-9acc-e8b55a5c3978
- 7f8e6f9b-f8aa-47e0-9147-43edfc9fb4c9
- 94c91859-db24-4e5a-aaa7-9df679d51de2
- d6e2d01d-7cc9-477c-afd8-39d6862f2d9c
- c4bd16ff-2402-443d-9478-369a63fe07b1
- f220f792-98bc-4871-a83a-7b9f2394f7fa
- 9920db2d-f864-453d-8b37-9d173a57733f
- ebae613c-5614-4030-bdca-46adbf04118a
- d2a3ef97-87b4-4b7f-b300-7c0267eaaf99
- 5b4be6d4-6521-4a29-9dec-713f5bf99463
- e2702e73-2b57-4491-93aa-1cea88badf67
- dd4f9b33-eb2f-4c2c-a9da-2d65d6783044
- 061092c6-f13e-4ddf-a6a4-9de04ecdbdbd
- d2d17992-1f6a-41ce-a0e5-0a8d83ef92d2
- a43519fb-325e-4058-bda1-f7e34cc92c6f
- a7e4f8f7-1ccd-48f0-863e-6ed19022d27b
- 16c32cca-03cb-4d8e-bf89-f521eb08129b
- 939ec527-c895-4c10-8020-fc9e4da28bdd
- 82b77ae6-cddd-4a73-ac4c-1749c8647a42
- c84f857d-bacf-43eb-a7f9-8a91b51f443a
- d4777ac5-460d-44a0-91ed-c63bf44af1f9
- 17750273-1d4e-4a10-92b1-f4b16af3b73c
- 130433e2-dd09-4dbb-8e9f-946a284f4836
- 506f2123-b521-4a52-9165-68e803a30009
- ce64957e-b81f-48c9-88bb-c19d919f794a
- 83d8fa18-0d31-4a0e-8bb7-683ccabf04b1
- d3b65200-531b-4e0d-8766-426aff817c88
- 1ea9cd04-8345-458b-abe6-b6a3efa2a490
- cd5b889e-e4dd-448f-9673-4b231165ae21
- 7821d745-ea35-4b5e-9bc1-0ed25432d936
- 4f5089a9-8650-4054-8c3a-7d4ba08a7566
- 41d4fcae-5924-4999-8519-7d3c327b7aea
- 63995dad-5a38-4819-9bc6-c7368d2aa8c0
- 6ebf0dcf-f433-41dd-af93-532edd01350f
- 811f77e7-8403-4ccc-a67a-e88eab309b40
- 8bb07237-8043-4bfc-9482-36c5f324e171
- 99e87cc0-6a4b-442b-884b-8221f251b9bf
- 37da5568-8830-4120-984d-a49aa9cc6b49
- d992dcbb-ebd0-41d4-96b3-793a6c463864
- 72
- c841106e-9c38-4f8e-ab0b-0f61d5cb6dbd
- Group
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- b22d0187-dac5-4128-a6af-18259df683c4
- Number
- Number
- false
- 82cdb6c5-d11c-4816-899a-ec7feeb75410
- 1
-
1900
-2023
50
24
-
1925.756
-2011.933
- 1
- 1
- {0}
- 1024
- aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
- Curvature
- Evaluate the curvature of a curve at a specified parameter.
- true
- 392f2379-ad99-4bbb-b55c-4c4d0fd186f2
- Curvature
- Curvature
-
1865
-2416
125
64
-
1929
-2384
- Curve to evaluate
- 0145d000-91b1-4ab9-bcfe-17c9d2e5d01e
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1867
-2414
50
30
-
1892
-2399
- Parameter on curve domain to evaluate
- 2b184f5f-60fe-48a2-84af-24f1707371c9
- Parameter
- Parameter
- false
- 9b047484-149a-4c2c-bc3b-133bf8a16042
- 1
-
1867
-2384
50
30
-
1892
-2369
- Point on curve at {t}
- 27d02d99-f186-4f18-959f-fb55050714ad
- Point
- Point
- false
- 0
-
1941
-2414
47
20
-
1964.5
-2404
- Curvature vector at {t}
- aeb40292-7614-4530-8cb6-cb15afc4abd7
- Curvature
- Curvature
- false
- 0
-
1941
-2394
47
20
-
1964.5
-2384
- Curvature circle at {t}
- ac4108b8-b50c-4b2f-9d58-db3abf48d468
- Curvature
- Curvature
- false
- 0
-
1941
-2374
47
20
-
1964.5
-2364
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
- true
- 1c788573-d7bf-4f72-a121-cbf3b62252c6
- Divide Curve
- Divide Curve
-
1866
-2330
123
64
-
1920
-2298
- Curve to divide
- 7bb740f1-89a7-41ba-908d-6172c795d802
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1868
-2328
40
20
-
1888
-2318
- Number of segments
- 31973aa3-a6c4-40e2-8334-3d5983744459
- Count
- Count
- false
- 41d4fcae-5924-4999-8519-7d3c327b7aea
- 1
-
1868
-2308
40
20
-
1888
-2298
- 1
- 1
- {0}
- 32
- Split segments at kinks
- f686c8ca-6a0f-4056-b538-82d1db5c6c23
- Kinks
- Kinks
- false
- 0
-
1868
-2288
40
20
-
1888
-2278
- 1
- 1
- {0}
- false
- 1
- Division points
- 6c829d37-82dc-4ac3-941d-503e2491d515
- Points
- Points
- false
- 0
-
1932
-2328
55
20
-
1959.5
-2318
- 1
- Tangent vectors at division points
- 1c759179-d2dd-4f1d-8b1b-e5fb56023536
- Tangents
- Tangents
- false
- 0
-
1932
-2308
55
20
-
1959.5
-2298
- 1
- Parameter values at division points
- 9b047484-149a-4c2c-bc3b-133bf8a16042
- Parameters
- Parameters
- false
- 0
-
1932
-2288
55
20
-
1959.5
-2278
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- Curve
- Curve
- false
- 506f2123-b521-4a52-9165-68e803a30009
- 1
-
1904
-848
50
24
-
1929.92
-836.7908
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- f3a56189-a559-47f2-af99-08d4a3d06a47
- Deconstruct Arc
- Deconstruct Arc
-
1877
-2499
102
64
-
1911
-2467
- Arc or Circle to deconstruct
- 6cec1ee5-525e-453b-ad11-20021ffb74ad
- Arc
- Arc
- false
- ac4108b8-b50c-4b2f-9d58-db3abf48d468
- 1
-
1879
-2497
20
60
-
1889
-2467
- Base plane of arc or circle
- b86f8283-6c12-49a0-bd2b-33920875eaa4
- Base Plane
- Base Plane
- false
- 0
-
1923
-2497
54
20
-
1950
-2487
- Radius of arc or circle
- e440447f-77d2-4617-ba70-c50ae59a1c77
- Radius
- Radius
- false
- 0
-
1923
-2477
54
20
-
1950
-2467
- Angle domain (in radians) of arc
- b91b85ff-7309-4c95-aa1c-b70e2d0d927c
- Angle
- Angle
- false
- 0
-
1923
-2457
54
20
-
1950
-2447
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- e5e088e3-6608-44e6-a7d7-7eb73fb9b2c8
- One Over X
- One Over X
-
1884
-3088
88
28
-
1927
-3074
- Input value
- af3506ed-2063-459e-aa23-5a1fdc8a363f
- Value
- Value
- false
- 2cd82ac7-4de3-4efd-b21c-bb675514f953
- 1
-
1886
-3086
29
24
-
1900.5
-3074
- Output value
- c1491a51-714b-4cb9-85b6-34a38ca75a1f
- Result
- Result
- false
- 0
-
1939
-3086
31
24
-
1954.5
-3074
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 52fc7e98-c167-43e7-87c2-59064227472a
- Quick Graph
- Quick Graph
- false
- 0
- 9ffa872c-e479-408b-8f5c-98a77c7ef2dd
- 1
-
1854
-3325
150
150
-
1854.481
-3324.01
- -1
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- c95358a1-3288-48df-a244-8bf7e0c6385d
- Line
- Line
-
1877
-3024
102
44
-
1943
-3002
- Line start point
- dda79b74-b3e3-445d-8e48-4096cd5b33ec
- Start Point
- Start Point
- false
- 27d02d99-f186-4f18-959f-fb55050714ad
- 1
-
1879
-3022
52
20
-
1905
-3012
- Line end point
- ebc36594-9c20-4f70-988a-0ab4624f67fd
- End Point
- End Point
- false
- b86f8283-6c12-49a0-bd2b-33920875eaa4
- 1
-
1879
-3002
52
20
-
1905
-2992
- Line segment
- 7785f9df-f096-491f-964e-599a2aec932f
- Line
- Line
- false
- 0
-
1955
-3022
22
40
-
1966
-3002
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 39e437ab-17e0-4324-8544-cb86abbc9e57
- Line SDL
- Line SDL
-
1873
-4908
110
64
-
1947
-4876
- Line start point
- 41670e9e-038a-4b55-9192-201b8ad9b7af
- Start
- Start
- false
- 27d02d99-f186-4f18-959f-fb55050714ad
- 1
-
1875
-4906
60
20
-
1913
-4896
- Line tangent (direction)
- 7a745369-90e9-483d-ae37-86261addbb34
- Direction
- Direction
- false
- 2fcc79ac-e62a-4a44-84e2-59411080f035
- 1
-
1875
-4886
60
20
-
1913
-4876
- 1
- 1
- {0}
-
0
0
1
- Line length
- 8ebf383f-28be-4dbc-9a3f-e05ca0ef3e02
- -X
- Length
- Length
- false
- 37bb12ea-34eb-418f-9b39-ae27a2fe2897
- 1
-
1875
-4866
60
20
-
1913
-4856
- 1
- 1
- {0}
- 1
- Line segment
- 2158b91e-623b-4f9d-8297-f4edb0d6540d
- Line
- Line
- false
- 0
-
1959
-4906
22
60
-
1970
-4876
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- c6073d46-269e-471f-9961-e21811a07752
- Evaluate Length
- Evaluate Length
-
1853
-5821
149
64
-
1938
-5789
- Curve to evaluate
- af95f296-ac3c-495a-9314-f578c0929d0c
- Curve
- Curve
- false
- 88d2e234-202c-4e3b-adb8-c6bf7cc9988f
- 1
-
1855
-5819
71
20
-
1890.5
-5809
- Length factor for curve evaluation
- 082891a2-5a2f-4b4c-b46b-91e2da8ce77d
- Length
- Length
- false
- 0
-
1855
-5799
71
20
-
1890.5
-5789
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 71ea8ef3-18b4-4e5c-ab66-8d3bbe633f6e
- Normalized
- Normalized
- false
- 0
-
1855
-5779
71
20
-
1890.5
-5769
- 1
- 1
- {0}
- true
- Point at the specified length
- 58715e09-1461-47aa-b311-c9878cbef364
- Point
- Point
- false
- 0
-
1950
-5819
50
20
-
1975
-5809
- Tangent vector at the specified length
- 78cd4516-cf88-4c55-b855-7036ef090b35
- Tangent
- Tangent
- false
- 0
-
1950
-5799
50
20
-
1975
-5789
- Curve parameter at the specified length
- 0351b476-a056-45f8-868d-0f74aeb0b6bd
- Parameter
- Parameter
- false
- 0
-
1950
-5779
50
20
-
1975
-5769
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 93569eee-4485-4e75-b081-b5a4f7d2e796
- Interpolate
- Interpolate
-
1815
-6152
225
84
-
1988
-6110
- 1
- Interpolation points
- dde1eac0-839e-45a9-a2e5-3f21c6dc288e
- Vertices
- Vertices
- false
- 043ef658-425b-4fc2-a0ed-57be30e7b117
- 1
-
1817
-6150
159
20
-
1896.5
-6140
- Curve degree
- 08e55262-47e4-4f8d-bebd-c3a698f87d4e
- Degree
- Degree
- false
- 0
-
1817
-6130
159
20
-
1896.5
-6120
- 1
- 1
- {0}
- 1
- Periodic curve
- 2ad1ddf0-9cf3-4806-837a-41b2fddf6642
- Periodic
- Periodic
- false
- 0
-
1817
-6110
159
20
-
1896.5
-6100
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- eae7757e-1299-4541-a34c-bcc676de11c9
- KnotStyle
- KnotStyle
- false
- 0
-
1817
-6090
159
20
-
1896.5
-6080
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 098a4c87-ff22-4643-a81f-d1664572e52a
- Curve
- Curve
- false
- 0
-
2000
-6150
38
26
-
2019
-6136.667
- Curve length
- 54263cd0-b37d-47d9-868f-db90f9b3858d
- Length
- Length
- false
- 0
-
2000
-6124
38
27
-
2019
-6110
- Curve domain
- ad91ff97-0733-42e1-ab10-73c9b30777cd
- Domain
- Domain
- false
- 0
-
2000
-6097
38
27
-
2019
-6083.333
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 9d77a9be-7ee4-404f-b9d9-0b021cd89431
- Number
- Number
- false
- b22d0187-dac5-4128-a6af-18259df683c4
- 1
-
1904
-6182
50
24
-
1929.392
-6170.82
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 61019724-eb0d-4b80-ba89-1f6601b8fba6
- Curve
- Curve
- false
- 098a4c87-ff22-4643-a81f-d1664572e52a
- 1
-
1904
-6279
50
24
-
1929.538
-6267.917
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9ffa872c-e479-408b-8f5c-98a77c7ef2dd
- Relay
-
- false
- c1491a51-714b-4cb9-85b6-34a38ca75a1f
- 1
-
1908
-3107
40
16
-
1928
-3099
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 09c6c5c2-7cc1-43ae-a3a3-04ac393041d8
- Create Material
- Create Material
-
1852
-5668
152
104
-
1950
-5616
- Colour of the diffuse channel
- f7a4b8b1-069c-43a0-b602-1833de12db7e
- Diffuse
- Diffuse
- false
- 0
-
1854
-5666
84
20
-
1896
-5656
- 1
- 1
- {0}
-
255;248;248;248
- Colour of the specular highlight
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84
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1854
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84
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1896
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1854
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84
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1896
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1854
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84
20
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1896
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1962
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40
100
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1982
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76
44
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1956
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1896
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48
20
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1920
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1896
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48
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1920
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255;221;160;221
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255;66;48;66
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255;255;255;255
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1852
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152
104
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1950
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1854
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84
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1854
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84
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1896
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1854
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84
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1896
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1854
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84
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1896
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1854
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84
20
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1896
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1962
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40
100
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1982
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1899
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76
44
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1961
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1901
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48
20
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1925
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1901
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48
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1925
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255;221;160;221
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1852
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152
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1950
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1854
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84
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1854
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84
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1896
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1854
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84
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1896
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1854
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84
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1896
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1854
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84
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1896
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1962
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40
100
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1982
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1889
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76
44
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1951
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1891
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48
20
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1915
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1891
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48
20
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1915
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255;221;160;221
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255;255;255;255
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1888
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80
64
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1954
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1890
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52
20
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1916
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1890
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52
20
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1916
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1890
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52
20
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1916
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1804
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250
20
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1804.481
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1853
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149
64
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1948
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1855
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81
20
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1895.5
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1855
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81
20
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1895.5
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0
1
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1855
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81
20
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1895.5
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0
1
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1960
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40
30
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1980
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1960
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40
30
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1980
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1873
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110
28
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1931
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1875
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44
24
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1897
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1943
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38
24
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1962
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1908
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40
16
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1928
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1908
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40
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1928
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1893
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70
44
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1918
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1895
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11
20
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1900.5
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1895
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11
20
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1900.5
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1930
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31
40
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1945.5
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1836
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185
271
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255;255;255;255
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1908
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40
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1928
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1908
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40
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1928
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200
271
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1908
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40
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1928
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1908
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40
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1928
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1882
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92
28
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1926
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1884
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30
24
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1899
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-
1938
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34
24
-
1955
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-
1893
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70
44
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1918
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1895
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11
20
-
1900.5
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- Second item for multiplication
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1895
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11
20
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1900.5
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1930
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31
40
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1945.5
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1908
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40
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1928
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1908
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40
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1908
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40
16
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1928
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1861
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134
44
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1932
-6839
- Curve to explode
- ebf313ff-85d0-41db-82bc-4a181317b0cd
- Curve
- Curve
- false
- 61019724-eb0d-4b80-ba89-1f6601b8fba6
- 1
-
1863
-6859
57
20
-
1891.5
-6849
- Recursive decomposition until all segments are atomic
- 70fcff9a-6a57-474d-ae80-0944b988f5ea
- Recursive
- Recursive
- false
- 0
-
1863
-6839
57
20
-
1891.5
-6829
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- a656b261-8788-42f5-a511-ed87b15d52cb
- Segments
- Segments
- false
- 0
-
1944
-6859
49
20
-
1968.5
-6849
- 1
- Vertices of the exploded segments
- 82f7bf52-c3dc-4968-850e-e8ead82c00e5
- Vertices
- Vertices
- false
- 0
-
1944
-6839
49
20
-
1968.5
-6829
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- c399b34c-739c-4782-bad0-bbebe7ec6d16
- Evaluate Length
- Evaluate Length
-
1853
-6944
149
64
-
1938
-6912
- Curve to evaluate
- 3cfe00a4-6620-4a92-a50a-b088f47747f3
- Curve
- Curve
- false
- a656b261-8788-42f5-a511-ed87b15d52cb
- 1
-
1855
-6942
71
20
-
1890.5
-6932
- Length factor for curve evaluation
- 97e68016-7910-4601-8d8c-fdd37a0e1e66
- Length
- Length
- false
- 0
-
1855
-6922
71
20
-
1890.5
-6912
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 5e119623-81c1-4143-aae6-a74297b090a5
- Normalized
- Normalized
- false
- 0
-
1855
-6902
71
20
-
1890.5
-6892
- 1
- 1
- {0}
- true
- Point at the specified length
- a51b782b-6704-49a9-a51b-a4e396fdbaa4
- Point
- Point
- false
- 0
-
1950
-6942
50
20
-
1975
-6932
- Tangent vector at the specified length
- 51df94be-4ff7-42f0-9243-7c2fcd536f9c
- Tangent
- Tangent
- false
- 0
-
1950
-6922
50
20
-
1975
-6912
- Curve parameter at the specified length
- edbb54ba-56e6-48fe-8f5d-db5e97b5487d
- Parameter
- Parameter
- false
- 0
-
1950
-6902
50
20
-
1975
-6892
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 1e5bf063-d8e3-4c30-b757-ef1f28d43b63
- Line SDL
- Line SDL
-
1873
-8662
110
64
-
1947
-8630
- Line start point
- 70a44c4d-d0b4-43ba-a3ec-d95a8c1e1470
- Start
- Start
- false
- a51b782b-6704-49a9-a51b-a4e396fdbaa4
- 1
-
1875
-8660
60
20
-
1913
-8650
- Line tangent (direction)
- b30d9121-9240-42ee-8c65-77319a587e6b
- Direction
- Direction
- false
- ab137ead-7ffb-4e8b-9d5f-8e28876ba368
- 1
-
1875
-8640
60
20
-
1913
-8630
- 1
- 1
- {0}
-
0
0
1
- Line length
- ec37608d-a61f-4db4-92e9-b49b61b48b67
- ABS(X)
- Length
- Length
- false
- ba7a7432-a3b0-454f-b76e-490efbfd84f3
- 1
-
1875
-8620
60
20
-
1913
-8610
- 1
- 1
- {0}
- 0.015625
- Line segment
- a09d1915-e012-4d72-94f9-1f234a1c91ef
- Line
- Line
- false
- 0
-
1959
-8660
22
60
-
1970
-8630
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- ba56bd15-a937-4134-b114-22288d1d8745
- Relative Differences
- Relative Differences
-
1870
-7287
116
28
-
1917
-7273
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 43a4aa47-b679-4440-b1c3-1d288a15fed3
- Values
- Values
- false
- 647cbee9-b7ae-4ea0-b4ab-f4da190eb2bd
- 1
-
1872
-7285
33
24
-
1888.5
-7273
- 1
- Differences between consecutive items
- 0184d168-0386-49c1-b31a-26709654c038
- Differenced
- Differenced
- false
- 0
-
1929
-7285
55
24
-
1956.5
-7273
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 0c7c7c95-97a7-4563-a12a-9563d31cdc34
- Replace Nulls
- Replace Nulls
-
1858
-7231
139
44
-
1953
-7209
- 1
- Items to test for null
- 92822bb1-7769-409e-90a8-d85daeb55de3
- Items
- Items
- false
- a977fbc0-84f5-4e43-95a7-67c5b348d463
- 1
-
1860
-7229
81
20
-
1900.5
-7219
- 1
- Items to replace nulls with
- b6e51378-6b06-427f-8abd-236f3c97756e
- Replacements
- Replacements
- false
- 0
-
1860
-7209
81
20
-
1900.5
-7199
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 647cbee9-b7ae-4ea0-b4ab-f4da190eb2bd
- Items
- Items
- false
- 0
-
1965
-7229
30
20
-
1980
-7219
- Number of items replaced
- 08012c5f-2494-4280-8679-3550bc040d3c
- Count
- Count
- false
- 0
-
1965
-7209
30
20
-
1980
-7199
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a977fbc0-84f5-4e43-95a7-67c5b348d463
- Relay
- false
- f220f792-98bc-4871-a83a-7b9f2394f7fa
- 1
-
1908
-7168
40
16
-
1928
-7160
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d8ad52e1-09c5-4d42-8086-8d7eedd452d8
- Relay
- false
- 738d8220-3b26-49b2-a359-0fc4d671538d
- 1
-
1908
-7532
40
16
-
1928
-7524
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- ba56bd15-a937-4134-b114-22288d1d8745
- 0c7c7c95-97a7-4563-a12a-9563d31cdc34
- b8e2d5f3-13a2-4ce8-a0e6-e75d8458abe9
- 1433bc9f-fdd5-470c-bd01-02b87e1e98fa
- 9e4caf70-0fab-453a-8016-8e4149257e77
- a977fbc0-84f5-4e43-95a7-67c5b348d463
- d8ad52e1-09c5-4d42-8086-8d7eedd452d8
- 532c0140-0dbd-4867-a53d-0a5b1e3f1497
- 8
- 706f98f7-dadc-407e-aa85-a18396faebd4
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 0ad77a74-a6cb-4ead-a94b-733d2c9648fe
- Curve Closest Point
- Curve Closest Point
-
1874
-7032
108
64
-
1918
-7000
- Point to project onto curve
- 9f9c80fc-d00e-49c9-aa23-609fcda8695e
- Point
- Point
- false
- a51b782b-6704-49a9-a51b-a4e396fdbaa4
- 1
-
1876
-7030
30
30
-
1891
-7015
- Curve to project onto
- 1f0af507-9f3d-4a49-8925-04e0ddea3f23
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-7000
30
30
-
1891
-6985
- Point on the curve closest to the base point
- 799b4d40-43b5-4e1b-8362-dfbc12fe1f3d
- Point
- Point
- false
- 0
-
1930
-7030
50
20
-
1955
-7020
- Parameter on curve domain of closest point
- b1b7b290-2df9-4c62-9001-c4d1dc77bede
- Parameter
- Parameter
- false
- 0
-
1930
-7010
50
20
-
1955
-7000
- Distance between base point and curve
- a28534e6-7bd6-4a36-9d3e-bb5a1b9cb155
- Distance
- Distance
- false
- 0
-
1930
-6990
50
20
-
1955
-6980
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- a6dec17a-ad86-4475-a454-847e8c3add0f
- Line
- Line
-
1877
-7111
102
44
-
1943
-7089
- Line start point
- afed6915-0771-412d-96c7-6bafa09d3ddf
- Start Point
- Start Point
- false
- 799b4d40-43b5-4e1b-8362-dfbc12fe1f3d
- 1
-
1879
-7109
52
20
-
1905
-7099
- Line end point
- cc4ad886-f221-460d-beac-56c0ec098608
- End Point
- End Point
- false
- a51b782b-6704-49a9-a51b-a4e396fdbaa4
- 1
-
1879
-7089
52
20
-
1905
-7079
- Line segment
- ab137ead-7ffb-4e8b-9d5f-8e28876ba368
- Line
- Line
- false
- 0
-
1955
-7109
22
40
-
1966
-7089
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 1202f34c-896a-4a2d-ac18-9ccbbfba57ec
- Remap Numbers
- Remap Numbers
-
1851
-8361
154
64
-
1951
-8329
- Value to remap
- 2f12ad4b-ffd7-4d3d-892a-515957d1d1e8
- Value
- Value
- false
- 7ad3124c-8aa7-4d9e-a05a-104d04fdf956
- 1
-
1853
-8359
86
20
-
1896
-8349
- Source domain
- d3b9dd7c-4d3a-465d-b521-55c5c3a19803
- Source
- Source
- false
- dca02922-ac37-430b-ab22-78b94c55370c
- 1
-
1853
-8339
86
20
-
1896
-8329
- 1
- 1
- {0}
-
0
1
- Target domain
- 1b8223da-d2b6-49bb-9fda-f21d22670fb8
- Target
- Target
- false
- 0
-
1853
-8319
86
20
-
1896
-8309
- 1
- 1
- {0}
-
-1
1
- Remapped number
- f9dd94e6-cd65-4619-ac80-ec7ad7c99ca2
- Mapped
- Mapped
- false
- 0
-
1963
-8359
40
30
-
1983
-8344
- Remapped and clipped number
- b8acb2cb-0e9c-47b4-87f0-fc78fc8bc865
- Clipped
- Clipped
- false
- 0
-
1963
-8329
40
30
-
1983
-8314
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- f5f6654c-bc77-467b-ae7a-363002168987
- Bounds
- Bounds
-
1873
-8279
110
28
-
1931
-8265
- 1
- Numbers to include in Bounds
- 5ed57d01-d537-4306-b31f-6151f7a5d7c8
- Numbers
- Numbers
- false
- 7ad3124c-8aa7-4d9e-a05a-104d04fdf956
- 1
-
1875
-8277
44
24
-
1897
-8265
- Numeric Domain between the lowest and highest numbers in {N}
- dca02922-ac37-430b-ab22-78b94c55370c
- Domain
- Domain
- false
- 0
-
1943
-8277
38
24
-
1962
-8265
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7ad3124c-8aa7-4d9e-a05a-104d04fdf956
- Relay
-
- false
- d8ad52e1-09c5-4d42-8086-8d7eedd452d8
- 1
-
1908
-8232
40
16
-
1928
-8224
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 73e68a66-19a6-4de3-9fcc-94a55a1fbaa4
- Multiplication
- Multiplication
-
1893
-8560
70
44
-
1918
-8538
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 3e91af86-ae95-49b4-953b-1bdca4876732
- A
- A
- true
- e4d3ba31-7bee-4efb-bffa-c073df86d4b8
- 1
-
1895
-8558
11
20
-
1900.5
-8548
- Second item for multiplication
- 9a426862-1a9b-404d-825b-aad499ea1646
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
1895
-8538
11
20
-
1900.5
-8528
- Result of multiplication
- ba7a7432-a3b0-454f-b76e-490efbfd84f3
- Result
- Result
- false
- 0
-
1930
-8558
31
40
-
1945.5
-8538
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 5c595042-09b7-49d2-adda-e05d7e0ccf7d
- Multiplication
- Multiplication
-
1893
-8453
70
44
-
1918
-8431
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- fda3567e-9562-47c2-8605-514cda5fef2f
- A
- A
- true
- 7bba4d57-4bbf-4cae-bfdb-38747fb81511
- 1
-
1895
-8451
11
20
-
1900.5
-8441
- Second item for multiplication
- 2215c049-122f-4dfe-adb8-13b71bbe179b
- B
- B
- true
- f9dd94e6-cd65-4619-ac80-ec7ad7c99ca2
- 1
-
1895
-8431
11
20
-
1900.5
-8421
- Result of multiplication
- e4d3ba31-7bee-4efb-bffa-c073df86d4b8
- Result
- Result
- false
- 0
-
1930
-8451
31
40
-
1945.5
-8431
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7bba4d57-4bbf-4cae-bfdb-38747fb81511
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-8388
40
16
-
1928
-8380
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 1202f34c-896a-4a2d-ac18-9ccbbfba57ec
- f5f6654c-bc77-467b-ae7a-363002168987
- 7ad3124c-8aa7-4d9e-a05a-104d04fdf956
- 73e68a66-19a6-4de3-9fcc-94a55a1fbaa4
- 5c595042-09b7-49d2-adda-e05d7e0ccf7d
- 7bba4d57-4bbf-4cae-bfdb-38747fb81511
- 20d03587-b988-43e2-924d-d6655441a5e8
- 1bfd648a-9dbf-4c36-aaf1-6faf76bdedb5
- 8
- 672143e1-403b-4ded-8245-a5967747a93d
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 14abf694-ab0d-4e9c-b615-17422f37db8b
- c399b34c-739c-4782-bad0-bbebe7ec6d16
- 0ad77a74-a6cb-4ead-a94b-733d2c9648fe
- a6dec17a-ad86-4475-a454-847e8c3add0f
- 4
- bc096874-68c9-4da7-b04d-87346ea2cee9
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 7a24aebb-8515-494f-8357-62a3079f181f
- Panel
- false
- 1
- e96b0bfa-693f-4be8-bcb4-c9e4a7df9692
- 1
- Double click to edit panel content…
-
1836
-7985
185
271
- 0
- 0
- 0
-
1836.981
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-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 38446e0f-6c71-47e9-8fe3-b81bd1b80646
- Relay
-
- false
- 7a24aebb-8515-494f-8357-62a3079f181f
- 1
-
1908
-8027
40
16
-
1928
-8019
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- dd7ae928-e56d-4423-b7b1-b1999182a279
- Relay
-
- false
- d8ad52e1-09c5-4d42-8086-8d7eedd452d8
- 1
-
1908
-7566
40
16
-
1928
-7558
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- a7f4eade-848d-4816-aec1-6be410ac9ba9
- 7a24aebb-8515-494f-8357-62a3079f181f
- 38446e0f-6c71-47e9-8fe3-b81bd1b80646
- dd7ae928-e56d-4423-b7b1-b1999182a279
- df2cb580-23c8-45cb-aac6-97ce3b2e2214
- f7c23408-ec08-4cd6-9afd-7fd502247d57
- 6
- fe28ddfd-a038-4308-ba76-4dd1ef8d6ca0
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- d060375d-95b6-4631-b2a4-f7b036781fcd
- Create Material
- Create Material
-
1852
-9356
152
104
-
1950
-9304
- Colour of the diffuse channel
- 2d1e7797-e9d1-46b9-afbd-27fd6de8a97f
- Diffuse
- Diffuse
- false
- 0
-
1854
-9354
84
20
-
1896
-9344
- 1
- 1
- {0}
-
255;244;244;244
- Colour of the specular highlight
- 1140464e-8ea2-45d8-9e4f-39a4792d8bdc
- Specular
- Specular
- false
- 0
-
1854
-9334
84
20
-
1896
-9324
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 2a2fd82c-a2fa-42d6-bd2b-bb6492d92296
- Emission
- Emission
- false
- 0
-
1854
-9314
84
20
-
1896
-9304
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 601976f0-0074-4c86-95a3-8af8555efda2
- Transparency
- Transparency
- false
- 0
-
1854
-9294
84
20
-
1896
-9284
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 36c9195d-3653-493d-96ae-18ee92edf3c1
- Shine
- Shine
- false
- 0
-
1854
-9274
84
20
-
1896
-9264
- 1
- 1
- {0}
- 100
- Resulting material
- a60dfd82-1200-461e-adaa-dbe168e52b95
- Material
- Material
- false
- 0
-
1962
-9354
40
100
-
1982
-9304
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- e6ab2132-8ade-4cd0-9f86-7b003f496cc3
- Custom Preview
- Custom Preview
-
1884
-9425
76
44
-
1946
-9403
- Geometry to preview
- true
- b1d61198-ef1e-4160-b165-f6d518540d43
- Geometry
- Geometry
- false
- f05ffc93-07b8-46d2-ad82-99badcc3922f
- 1
-
1886
-9423
48
20
-
1910
-9413
- The material override
- 7e020275-8c13-4ab0-a818-f4fdb783efa4
- Material
- Material
- false
- a60dfd82-1200-461e-adaa-dbe168e52b95
- 1
-
1886
-9403
48
20
-
1910
-9393
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- d0bddfaf-2e5f-49ad-b5e7-3e9f2ad5758f
- Evaluate Length
- Evaluate Length
-
1853
-9515
149
64
-
1938
-9483
- Curve to evaluate
- fe4b6aed-3c22-45f7-8c80-e766178e3a48
- Curve
- Curve
- false
- f05ffc93-07b8-46d2-ad82-99badcc3922f
- 1
-
1855
-9513
71
20
-
1890.5
-9503
- Length factor for curve evaluation
- e5fe91f6-0639-499c-a4ae-9f0c0eef4a2a
- Length
- Length
- false
- 0
-
1855
-9493
71
20
-
1890.5
-9483
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- c6059186-4abf-464e-99f3-ca462b937ada
- Normalized
- Normalized
- false
- 0
-
1855
-9473
71
20
-
1890.5
-9463
- 1
- 1
- {0}
- true
- Point at the specified length
- a87341fb-0950-4665-a5d5-5556809dce9d
- Point
- Point
- false
- 0
-
1950
-9513
50
20
-
1975
-9503
- Tangent vector at the specified length
- b0640b2b-fc07-469f-95b9-20a0b867fcf3
- Tangent
- Tangent
- false
- 0
-
1950
-9493
50
20
-
1975
-9483
- Curve parameter at the specified length
- 90ffd65c-887d-4d73-87af-fb935a6fbc19
- Parameter
- Parameter
- false
- 0
-
1950
-9473
50
20
-
1975
-9463
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- cfada4df-fc13-404d-af10-950fb721cf37
- Interpolate
- Interpolate
-
1815
-9860
225
84
-
1988
-9818
- 1
- Interpolation points
- e1f121b0-c3d0-409b-89ff-8cb96cb037a7
- Vertices
- Vertices
- false
- 2b484d46-7738-42ff-b212-eea1c16c05f0
- 1
-
1817
-9858
159
20
-
1896.5
-9848
- Curve degree
- 11c02992-98fc-4278-a08e-21233b0cef25
- Degree
- Degree
- false
- 0
-
1817
-9838
159
20
-
1896.5
-9828
- 1
- 1
- {0}
- 1
- Periodic curve
- f2376d2e-d76c-48b7-b6a0-e908aeff42b7
- Periodic
- Periodic
- false
- 0
-
1817
-9818
159
20
-
1896.5
-9808
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- f319176f-add3-4804-aa1c-0e23c6e43d87
- KnotStyle
- KnotStyle
- false
- 0
-
1817
-9798
159
20
-
1896.5
-9788
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- c32bd525-2467-45e9-a83b-330bd9f9b05a
- Curve
- Curve
- false
- 0
-
2000
-9858
38
26
-
2019
-9844.667
- Curve length
- f39a78be-73dd-47e2-b61e-cac29e40317a
- Length
- Length
- false
- 0
-
2000
-9832
38
27
-
2019
-9818
- Curve domain
- 7beff1f3-362b-4581-bc57-306a4c7dd5c0
- Domain
- Domain
- false
- 0
-
2000
-9805
38
27
-
2019
-9791.334
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 7294d388-125f-481f-a647-b6308d54f922
- Create Material
- Create Material
-
1852
-9997
152
104
-
1950
-9945
- Colour of the diffuse channel
- 207b8415-27f7-42c6-8c64-3adb873fcfd8
- Diffuse
- Diffuse
- false
- 0
-
1854
-9995
84
20
-
1896
-9985
- 1
- 1
- {0}
-
255;219;219;219
- Colour of the specular highlight
- 21f309d1-3695-49b0-a4d9-fec85b3b39da
- Specular
- Specular
- false
- 0
-
1854
-9975
84
20
-
1896
-9965
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 6f9a8ba2-dd2e-4732-95dd-5d9316fff397
- Emission
- Emission
- false
- 0
-
1854
-9955
84
20
-
1896
-9945
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- e715ae77-2790-4464-a60f-20723da9f4a8
- Transparency
- Transparency
- false
- 0
-
1854
-9935
84
20
-
1896
-9925
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 7ce4fc74-7bad-4ffe-8f64-8bef1035495d
- Shine
- Shine
- false
- 0
-
1854
-9915
84
20
-
1896
-9905
- 1
- 1
- {0}
- 100
- Resulting material
- 6836f515-706a-4c69-8769-5d7de637fb53
- Material
- Material
- false
- 0
-
1962
-9995
40
100
-
1982
-9945
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 1b4bdbab-a9a8-46a5-9b85-fb462a146f44
- Custom Preview
- Custom Preview
-
1878
-10068
76
44
-
1940
-10046
- Geometry to preview
- true
- fcfbcdbe-cf60-4a0a-a572-9be6f997c1c5
- Geometry
- Geometry
- false
- c32bd525-2467-45e9-a83b-330bd9f9b05a
- 1
-
1880
-10066
48
20
-
1904
-10056
- The material override
- d553ab6a-7371-4cea-9568-4cd00d85c970
- Material
- Material
- false
- 6836f515-706a-4c69-8769-5d7de637fb53
- 1
-
1880
-10046
48
20
-
1904
-10036
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 56af251d-3d47-4643-b347-7bf5b002ee75
- Quick Graph
- Quick Graph
- false
- 0
- dd7ae928-e56d-4423-b7b1-b1999182a279
- 1
-
1854
-8189
150
150
-
1854.481
-8188.188
- -1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- cbfa1cea-d734-412a-9be0-6401ec23dd98
- 31841e7d-30a7-4a57-896b-1f20e5587acb
- b6ffc56a-73f4-47f7-8437-21b6159fbd45
- d78b1c8d-4c32-45a1-9cd0-3f1c128e80c8
- 60ac2b1a-ed32-485c-b398-5132c0ce38c7
- dc605dce-2445-4ff6-aaf9-7e891244da2f
- c7d24e3a-2696-48c4-9057-5172971d87af
- c661e18f-da54-4570-af6c-163aba53a931
- 55a89bb9-1cb3-4508-a64e-593c4f56d389
- 7054797c-3a92-4321-8597-127654b4ca6c
- a7355444-5015-436e-931d-6d44c0532770
- dc265006-688d-45d2-a2b8-861a06b4a669
- a4a2e4fe-4294-43c1-8033-d508439ba3f1
- 1dc07ac1-cc4d-41b1-9a13-a43c87efcff3
- 8c5b608e-fe4b-4be4-ae7d-a2f8720579a9
- ef3c8bc1-7cba-4c60-9fcc-d378b603bd10
- 0d07d328-259c-4956-9f4d-564855e8962b
- 2f49d144-7366-4627-a011-bbf8df7610e9
- fd55e884-2fd4-49d3-9632-2f320e408db0
- db23f3d0-2545-4f1b-b4c6-917352d5a42b
- 35a14143-4019-4fed-b214-9034089d13f9
- ffbf53e5-d3db-4109-bb1e-6931f94abe5e
- 3d7349ce-db4c-4e41-a1c5-d1b1b08b3b58
- c956a43d-1207-41cf-811c-b5f1d0bc1453
- 05a6550e-e7dc-41fc-8983-e7c430ad5012
- 9e07c021-6318-4a68-86af-098fce0b6ab2
- 22112ebc-5c36-4b4d-af7a-241a870ae0b9
- e4b581a6-2afc-4767-b01f-6a1c5551e75b
- 6c78ae58-8eaf-42ff-b634-cc4a396d1cd9
- e9dcae79-6d2a-4126-97d9-3efd74824099
- 43d1e156-fb8a-4fcc-a1cd-30f7f0469b0c
- 8e19c8a6-8686-4811-b7d9-59a65437d7bc
- 6a97716a-37f8-4d53-bb4d-12d8ccc13adb
- 33
- 413b9ac5-2c61-4259-ac47-0a6f9a2858bb
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- cbfa1cea-d734-412a-9be0-6401ec23dd98
- Explode
- Explode
-
1861
-10388
134
44
-
1932
-10366
- Curve to explode
- 43baeead-f9c8-47f2-9c89-0a396d14aebd
- Curve
- Curve
- false
- c32bd525-2467-45e9-a83b-330bd9f9b05a
- 1
-
1863
-10386
57
20
-
1891.5
-10376
- Recursive decomposition until all segments are atomic
- 94640383-7f38-4060-b9ca-a1cfe4f88fda
- Recursive
- Recursive
- false
- 0
-
1863
-10366
57
20
-
1891.5
-10356
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 657f9a26-0555-40a8-85a2-d714bd1df761
- Segments
- Segments
- false
- 0
-
1944
-10386
49
20
-
1968.5
-10376
- 1
- Vertices of the exploded segments
- 809ed96a-10d8-4c3a-a4a0-e57d4943e734
- Vertices
- Vertices
- false
- 0
-
1944
-10366
49
20
-
1968.5
-10356
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 31841e7d-30a7-4a57-896b-1f20e5587acb
- Evaluate Length
- Evaluate Length
-
1853
-10471
149
64
-
1938
-10439
- Curve to evaluate
- 4a600545-9fa4-4f1d-bfe0-9bb880d0bed0
- Curve
- Curve
- false
- 657f9a26-0555-40a8-85a2-d714bd1df761
- 1
-
1855
-10469
71
20
-
1890.5
-10459
- Length factor for curve evaluation
- 927fd2cf-9764-4e69-adbf-4969e5523072
- Length
- Length
- false
- 0
-
1855
-10449
71
20
-
1890.5
-10439
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 9a25c2b8-5a3c-4040-be32-e1f6587022ee
- Normalized
- Normalized
- false
- 0
-
1855
-10429
71
20
-
1890.5
-10419
- 1
- 1
- {0}
- true
- Point at the specified length
- 88e80ba7-d7e1-4739-8bc9-2649e0568988
- Point
- Point
- false
- 0
-
1950
-10469
50
20
-
1975
-10459
- Tangent vector at the specified length
- 74a893b0-4992-4e9e-8839-51defc56f76b
- Tangent
- Tangent
- false
- 0
-
1950
-10449
50
20
-
1975
-10439
- Curve parameter at the specified length
- 572b8234-c8fb-4fcc-b7ec-a320da596eeb
- Parameter
- Parameter
- false
- 0
-
1950
-10429
50
20
-
1975
-10419
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- b6ffc56a-73f4-47f7-8437-21b6159fbd45
- Line SDL
- Line SDL
-
1873
-12191
110
64
-
1947
-12159
- Line start point
- c9666999-2358-4b17-8320-a71d84c28fa9
- Start
- Start
- false
- 88e80ba7-d7e1-4739-8bc9-2649e0568988
- 1
-
1875
-12189
60
20
-
1913
-12179
- Line tangent (direction)
- 2f910283-5649-449c-be0c-b136a4148d2e
- Direction
- Direction
- false
- 509ce120-a6c6-472d-a7ba-325df3973ff0
- 1
-
1875
-12169
60
20
-
1913
-12159
- 1
- 1
- {0}
-
0
0
1
- Line length
- 3f7a29c7-d6dd-43e5-a2bc-9d2174148239
- ABS(X)
- Length
- Length
- false
- 9f9eae92-60c1-4f4c-87f5-b8931d6fd9c9
- 1
-
1875
-12149
60
20
-
1913
-12139
- 1
- 1
- {0}
- 0.015625
- Line segment
- f0c191c1-9621-4bbc-8f42-70fddab36b4d
- Line
- Line
- false
- 0
-
1959
-12189
22
60
-
1970
-12159
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- d78b1c8d-4c32-45a1-9cd0-3f1c128e80c8
- Relative Differences
- Relative Differences
-
1870
-10814
116
28
-
1917
-10800
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 762d66b9-1570-4d0e-934f-ad1eb4519fa1
- Values
- Values
- false
- 36b3a4ab-79e8-4ae2-bcf6-59f01b423655
- 1
-
1872
-10812
33
24
-
1888.5
-10800
- 1
- Differences between consecutive items
- 7338c244-af88-4723-b45a-08577283c18b
- Differenced
- Differenced
- false
- 0
-
1929
-10812
55
24
-
1956.5
-10800
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 60ac2b1a-ed32-485c-b398-5132c0ce38c7
- Replace Nulls
- Replace Nulls
-
1858
-10758
139
44
-
1953
-10736
- 1
- Items to test for null
- 8b748710-2523-4d4d-a9f8-7949b3dbbaec
- Items
- Items
- false
- 55a89bb9-1cb3-4508-a64e-593c4f56d389
- 1
-
1860
-10756
81
20
-
1900.5
-10746
- 1
- Items to replace nulls with
- 78bf5914-83e2-4bf8-abe7-ef8d3f6c72a5
- Replacements
- Replacements
- false
- 0
-
1860
-10736
81
20
-
1900.5
-10726
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 36b3a4ab-79e8-4ae2-bcf6-59f01b423655
- Items
- Items
- false
- 0
-
1965
-10756
30
20
-
1980
-10746
- Number of items replaced
- f2ac4a82-0586-43fd-ac95-daa25658f827
- Count
- Count
- false
- 0
-
1965
-10736
30
20
-
1980
-10726
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 55a89bb9-1cb3-4508-a64e-593c4f56d389
- Relay
- false
- d8ad52e1-09c5-4d42-8086-8d7eedd452d8
- 1
-
1908
-10695
40
16
-
1928
-10687
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7054797c-3a92-4321-8597-127654b4ca6c
- Relay
- false
- 95512bec-3e3b-4a1e-968f-fdd54a0ed3fb
- 1
-
1908
-11059
40
16
-
1928
-11051
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- d78b1c8d-4c32-45a1-9cd0-3f1c128e80c8
- 60ac2b1a-ed32-485c-b398-5132c0ce38c7
- dc605dce-2445-4ff6-aaf9-7e891244da2f
- c7d24e3a-2696-48c4-9057-5172971d87af
- c661e18f-da54-4570-af6c-163aba53a931
- 55a89bb9-1cb3-4508-a64e-593c4f56d389
- 7054797c-3a92-4321-8597-127654b4ca6c
- 46418f77-df32-4b35-861e-15218fba9785
- 8
- a7355444-5015-436e-931d-6d44c0532770
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- dc265006-688d-45d2-a2b8-861a06b4a669
- Curve Closest Point
- Curve Closest Point
-
1874
-10559
108
64
-
1918
-10527
- Point to project onto curve
- 59eb5142-8d20-4b58-9832-b73d38c01f5e
- Point
- Point
- false
- 88e80ba7-d7e1-4739-8bc9-2649e0568988
- 1
-
1876
-10557
30
30
-
1891
-10542
- Curve to project onto
- 4e26aed9-39d5-4a12-91ee-5be2f0b044cb
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-10527
30
30
-
1891
-10512
- Point on the curve closest to the base point
- 40443f53-c592-445e-a339-a109be0a51bb
- Point
- Point
- false
- 0
-
1930
-10557
50
20
-
1955
-10547
- Parameter on curve domain of closest point
- a0713c1c-c26e-441e-93b3-f8edf5c233b2
- Parameter
- Parameter
- false
- 0
-
1930
-10537
50
20
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1955
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- Distance between base point and curve
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- Distance
- Distance
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-
1930
-10517
50
20
-
1955
-10507
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- Line
- Create a line between two points.
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- Line
- Line
-
1877
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102
44
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1943
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- Line start point
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- Start Point
- Start Point
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1879
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52
20
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1905
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- Line end point
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- End Point
- End Point
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-
1879
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52
20
-
1905
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- Line segment
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- Line
- Line
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-
1955
-10636
22
40
-
1966
-10616
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- Remap numbers into a new numeric domain
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- Remap Numbers
- Remap Numbers
-
1851
-11889
154
64
-
1951
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- Value to remap
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- Value
- Value
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1853
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86
20
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1896
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- Source domain
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- Source
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1853
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86
20
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1896
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- 1
- 1
- {0}
-
0
1
- Target domain
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- Target
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1853
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86
20
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1896
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- 1
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- {0}
-
-1
1
- Remapped number
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- Mapped
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-
1963
-11887
40
30
-
1983
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- Remapped and clipped number
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1963
-11857
40
30
-
1983
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- Bounds
- Create a numeric domain which encompasses a list of numbers.
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- Bounds
- Bounds
-
1873
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110
28
-
1931
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- Numbers to include in Bounds
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- Numbers
- Numbers
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- 1
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1875
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44
24
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1897
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- Numeric Domain between the lowest and highest numbers in {N}
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1943
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38
24
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1962
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- Relay
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- A wire relay object
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- Relay
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- false
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1908
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40
16
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1928
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- Multiplication
- Mathematical multiplication
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1893
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70
44
-
1918
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- 2
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- First item for multiplication
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1895
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11
20
-
1900.5
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- Second item for multiplication
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- B
- B
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1895
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11
20
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1900.5
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1930
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31
40
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1945.5
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1893
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70
44
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1918
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- First item for multiplication
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1895
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11
20
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1900.5
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- Second item for multiplication
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- B
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1895
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11
20
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1900.5
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1930
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31
40
-
1945.5
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- Relay
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- A wire relay object
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- Relay
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1908
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40
16
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1928
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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1908
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40
16
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1928
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- Relay
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- A wire relay object
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1908
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40
16
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1928
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- Group
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255;255;255;255
- A group of Grasshopper objects
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1852
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152
104
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1950
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- Colour of the diffuse channel
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- Diffuse
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1854
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84
20
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1896
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255;240;240;240
- Colour of the specular highlight
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1854
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84
20
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1896
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- {0}
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255;0;255;255
- Emissive colour of the material
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- Emission
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1854
-12834
84
20
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1896
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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- Transparency
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1854
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84
20
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1896
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- {0}
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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- Shine
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1854
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84
20
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1896
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- 1
- 1
- {0}
- 100
- Resulting material
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- Material
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-
1962
-12874
40
100
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1982
-12824
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- Custom Preview
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-
1890
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76
44
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1952
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- Geometry to preview
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- Geometry
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1892
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48
20
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1916
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- The material override
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- Material
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- 675a33aa-8b69-428c-b2e5-feea7a6b74f6
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1892
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48
20
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1916
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- {0}
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255;221;160;221
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255;66;48;66
- 0.5
-
255;255;255;255
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- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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- Evaluate Length
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1853
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149
64
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1938
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- Curve to evaluate
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1855
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71
20
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1890.5
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- Length factor for curve evaluation
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- Length
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1855
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71
20
-
1890.5
-13003
- 1
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- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
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-
1855
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71
20
-
1890.5
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- 1
- 1
- {0}
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- Point at the specified length
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- Point
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-
1950
-13033
50
20
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1975
-13023
- Tangent vector at the specified length
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- Tangent
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-
1950
-13013
50
20
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1975
-13003
- Curve parameter at the specified length
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-
1950
-12993
50
20
-
1975
-12983
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1815
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225
84
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1988
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- Interpolation points
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- 1
-
1817
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159
20
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1896.5
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- Curve degree
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- Degree
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1817
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159
20
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1896.5
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- Periodic curve
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1817
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159
20
-
1896.5
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- {0}
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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1817
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159
20
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1896.5
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- 1
- 1
- {0}
- 2
- Resulting nurbs curve
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- Curve
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-
2000
-13428
38
26
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2019
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- Curve length
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- Length
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2000
-13402
38
27
-
2019
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- Curve domain
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- Domain
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-
2000
-13375
38
27
-
2019
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- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
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- Create Material
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1852
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152
104
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1950
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- Colour of the diffuse channel
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- Diffuse
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1854
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84
20
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1896
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255;215;215;215
- Colour of the specular highlight
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1854
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84
20
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1896
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- {0}
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255;0;255;255
- Emissive colour of the material
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1854
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84
20
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1896
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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- Transparency
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- 0
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1854
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84
20
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1896
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- 1
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- {0}
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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1854
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84
20
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1896
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- 1
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- {0}
- 100
- Resulting material
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- Material
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- 0
-
1962
-13555
40
100
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1982
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- Custom Preview
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1890
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76
44
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1952
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- Geometry to preview
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- Geometry
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1892
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48
20
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1916
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- The material override
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1892
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48
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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1854
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150
150
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1854.481
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255;255;255;255
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- 478da6df-2cf8-4fed-83df-4720799fe1ec
- b76f0076-0ef6-4c5a-b48b-021805caa1b3
- 25c9953a-a8e5-4086-ade5-06a91578944b
- 25c15167-43ce-4ca0-b325-c34d67039fe4
- bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e
- 05f98fd3-450b-4aa4-8402-25dfe320d319
- b9c7f1c6-2f5e-4c3d-b929-a89603c04f14
- e95f78aa-eafb-4329-9993-de6cbe543737
- 659f6427-1e0c-4b4a-b76b-5960c7fe394d
- 8999696a-74f0-4557-97f6-38fc25e0e737
- b1f209e2-7620-47ec-8679-406efde82380
- 2dbc970d-71e3-4f0d-8142-558c895fcd12
- 2b0c3eae-72c9-4057-a9f2-0b7a17dbdaaa
- 5828018c-2ca6-4a08-80ec-15d609092e7a
- dd649000-e842-4cc5-917d-20b2fc8f24e9
- 2bf6d31e-24a3-4378-a724-bf1c07b50014
- 07602edd-99d6-4400-93a3-3b8afb259584
- cc56ef11-96b9-4530-972f-8cbc81a613c9
- c6d12565-3a52-4925-b7c0-ca509b16397e
- e9df2d08-5a93-4bb4-9361-d5b6b5a545a5
- 6eca15ee-af75-483d-8398-7c4d9ae1b667
- e5ecd69e-705f-4096-919a-d718069f3281
- 241f8a1d-1d46-4ac7-bd98-10c8a5452ff9
- 1e2eaee5-bcdf-4ad6-80ce-9f8f74bde5b6
- 94ed4f2c-f179-4c23-8f39-ce08005796a9
- 899bb0e6-6467-419d-8984-f816cf83df87
- d2a54d05-292a-4965-ac68-cd7c0a95318e
- 4bd64228-ab37-4ad9-9314-82989dae4342
- 33
- 8f494006-d794-4009-b744-0ff15dbf89b7
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- d6599ced-fd64-4798-b31a-cfa70f5fa710
- Explode
- Explode
-
1861
-13808
134
44
-
1932
-13786
- Curve to explode
- 5cd220fe-e435-4581-a4e4-7cb220d62319
- Curve
- Curve
- false
- 4a42bdca-87f0-4efb-9c9a-983cd63489c5
- 1
-
1863
-13806
57
20
-
1891.5
-13796
- Recursive decomposition until all segments are atomic
- 7f452af7-f332-487b-9f7b-6a7bc55783f6
- Recursive
- Recursive
- false
- 0
-
1863
-13786
57
20
-
1891.5
-13776
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 371443ac-3136-42c3-8360-f83d4c4c61ed
- Segments
- Segments
- false
- 0
-
1944
-13806
49
20
-
1968.5
-13796
- 1
- Vertices of the exploded segments
- 5d36bc27-57dc-4cbd-80f6-5f29dc11907e
- Vertices
- Vertices
- false
- 0
-
1944
-13786
49
20
-
1968.5
-13776
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 7b233811-8adf-47e6-9487-409c1062dec0
- Evaluate Length
- Evaluate Length
-
1853
-13891
149
64
-
1938
-13859
- Curve to evaluate
- 3ba71f4d-c6e6-488f-b9dd-2c03ba6069ba
- Curve
- Curve
- false
- 371443ac-3136-42c3-8360-f83d4c4c61ed
- 1
-
1855
-13889
71
20
-
1890.5
-13879
- Length factor for curve evaluation
- 855c025c-5286-44a9-a0a4-0c354b5e7bb8
- Length
- Length
- false
- 0
-
1855
-13869
71
20
-
1890.5
-13859
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 038af75f-2a62-499e-a4b2-3c06ef0bfa9a
- Normalized
- Normalized
- false
- 0
-
1855
-13849
71
20
-
1890.5
-13839
- 1
- 1
- {0}
- true
- Point at the specified length
- 6e7b083f-f8f4-48fb-852b-f44d90379368
- Point
- Point
- false
- 0
-
1950
-13889
50
20
-
1975
-13879
- Tangent vector at the specified length
- 17de63ad-5524-45df-8781-f5ead83a2f49
- Tangent
- Tangent
- false
- 0
-
1950
-13869
50
20
-
1975
-13859
- Curve parameter at the specified length
- fc254605-90a0-4a19-a769-ae1d5782ef45
- Parameter
- Parameter
- false
- 0
-
1950
-13849
50
20
-
1975
-13839
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- f61e5a6d-a81d-45cf-a7d9-36b9d5fab315
- Line SDL
- Line SDL
-
1873
-15757
110
64
-
1947
-15725
- Line start point
- 4c0b0d3c-c86a-4490-96a1-f64f940d644e
- Start
- Start
- false
- 6e7b083f-f8f4-48fb-852b-f44d90379368
- 1
-
1875
-15755
60
20
-
1913
-15745
- Line tangent (direction)
- 859e964a-4ec0-48de-9c45-4b6c6cf6d6cb
- Direction
- Direction
- false
- a43ca145-0b7a-4245-a9fd-9ee3155f0628
- 1
-
1875
-15735
60
20
-
1913
-15725
- 1
- 1
- {0}
-
0
0
1
- Line length
- 0cd5a2e9-100e-4e88-a8be-29455a703651
- ABS(X)
- Length
- Length
- false
- 25faccb1-b1d4-451a-8577-baa88375614a
- 1
-
1875
-15715
60
20
-
1913
-15705
- 1
- 1
- {0}
- 0.015625
- Line segment
- 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca
- Line
- Line
- false
- 0
-
1959
-15755
22
60
-
1970
-15725
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 5f35fc89-309b-4e17-88a9-16b8cfb9fabb
- Relative Differences
- Relative Differences
-
1870
-14234
116
28
-
1917
-14220
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 5e22cf88-33d8-4bad-930c-c1a842b9fc93
- Values
- Values
- false
- 472f4653-0d63-489f-aa1e-78a685ed3cd5
- 1
-
1872
-14232
33
24
-
1888.5
-14220
- 1
- Differences between consecutive items
- 72af1623-98b2-41a3-b5a9-7e1bda1d7111
- Differenced
- Differenced
- false
- 0
-
1929
-14232
55
24
-
1956.5
-14220
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 2e7e46e0-8bb4-4ff2-bc33-167650346f6e
- Replace Nulls
- Replace Nulls
-
1858
-14178
139
44
-
1953
-14156
- 1
- Items to test for null
- aa88ba3d-75ba-449c-b1af-976060979fcf
- Items
- Items
- false
- 25c15167-43ce-4ca0-b325-c34d67039fe4
- 1
-
1860
-14176
81
20
-
1900.5
-14166
- 1
- Items to replace nulls with
- 2b4280b4-b88d-4417-a5c2-cd0b4441600d
- Replacements
- Replacements
- false
- 0
-
1860
-14156
81
20
-
1900.5
-14146
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 472f4653-0d63-489f-aa1e-78a685ed3cd5
- Items
- Items
- false
- 0
-
1965
-14176
30
20
-
1980
-14166
- Number of items replaced
- 0721411f-5db7-4c73-913e-6c87d11faa2e
- Count
- Count
- false
- 0
-
1965
-14156
30
20
-
1980
-14146
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 25c15167-43ce-4ca0-b325-c34d67039fe4
- Relay
- false
- 7054797c-3a92-4321-8597-127654b4ca6c
- 1
-
1908
-14115
40
16
-
1928
-14107
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e
- Relay
- false
- 5fcafa9d-43c7-4d8e-b1fa-7217ab260d93
- 1
-
1908
-14479
40
16
-
1928
-14471
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 5f35fc89-309b-4e17-88a9-16b8cfb9fabb
- 2e7e46e0-8bb4-4ff2-bc33-167650346f6e
- 478da6df-2cf8-4fed-83df-4720799fe1ec
- b76f0076-0ef6-4c5a-b48b-021805caa1b3
- 25c9953a-a8e5-4086-ade5-06a91578944b
- 25c15167-43ce-4ca0-b325-c34d67039fe4
- bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e
- 8fd33484-455a-46bc-a886-7e889984cd34
- 8
- 05f98fd3-450b-4aa4-8402-25dfe320d319
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- b9c7f1c6-2f5e-4c3d-b929-a89603c04f14
- Curve Closest Point
- Curve Closest Point
-
1874
-13979
108
64
-
1918
-13947
- Point to project onto curve
- eb35bf93-9f3b-47cb-88b9-37c7e236dd69
- Point
- Point
- false
- 6e7b083f-f8f4-48fb-852b-f44d90379368
- 1
-
1876
-13977
30
30
-
1891
-13962
- Curve to project onto
- db893065-426f-4a58-92a7-236e0193d82c
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-13947
30
30
-
1891
-13932
- Point on the curve closest to the base point
- 2d839212-b8d4-4812-98d8-b6368d1ce218
- Point
- Point
- false
- 0
-
1930
-13977
50
20
-
1955
-13967
- Parameter on curve domain of closest point
- 3c21d431-d450-4778-9e83-e0e5c534de56
- Parameter
- Parameter
- false
- 0
-
1930
-13957
50
20
-
1955
-13947
- Distance between base point and curve
- 8ee23322-d45f-45c7-a334-0d6117e065d5
- Distance
- Distance
- false
- 0
-
1930
-13937
50
20
-
1955
-13927
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- e95f78aa-eafb-4329-9993-de6cbe543737
- Line
- Line
-
1877
-14058
102
44
-
1943
-14036
- Line start point
- 85df0df4-eafa-4d92-af84-501c0c3f6b89
- Start Point
- Start Point
- false
- 2d839212-b8d4-4812-98d8-b6368d1ce218
- 1
-
1879
-14056
52
20
-
1905
-14046
- Line end point
- 4f8840e6-cde4-4eeb-82fd-27ff532598eb
- End Point
- End Point
- false
- 6e7b083f-f8f4-48fb-852b-f44d90379368
- 1
-
1879
-14036
52
20
-
1905
-14026
- Line segment
- a43ca145-0b7a-4245-a9fd-9ee3155f0628
- Line
- Line
- false
- 0
-
1955
-14056
22
40
-
1966
-14036
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 659f6427-1e0c-4b4a-b76b-5960c7fe394d
- Remap Numbers
- Remap Numbers
-
1851
-15455
154
64
-
1951
-15423
- Value to remap
- babfbfbd-b943-43e7-94d0-48b810e96707
- Value
- Value
- false
- b1f209e2-7620-47ec-8679-406efde82380
- 1
-
1853
-15453
86
20
-
1896
-15443
- Source domain
- 7e5a984f-1c76-4f46-9bac-02510837c41c
- Source
- Source
- false
- d6f9116b-a2e0-49bb-840d-45e874d72f8e
- 1
-
1853
-15433
86
20
-
1896
-15423
- 1
- 1
- {0}
-
0
1
- Target domain
- aaa645f7-2720-4872-bd9c-becfeabba234
- Target
- Target
- false
- 0
-
1853
-15413
86
20
-
1896
-15403
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 1470d22a-da01-48d1-9419-1724f78ad190
- Mapped
- Mapped
- false
- 0
-
1963
-15453
40
30
-
1983
-15438
- Remapped and clipped number
- 6942278c-6594-4d60-9732-8e188c38310c
- Clipped
- Clipped
- false
- 0
-
1963
-15423
40
30
-
1983
-15408
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 8999696a-74f0-4557-97f6-38fc25e0e737
- Bounds
- Bounds
-
1873
-15373
110
28
-
1931
-15359
- 1
- Numbers to include in Bounds
- d965d7d1-9aee-406b-93c4-18f3199264c5
- Numbers
- Numbers
- false
- b1f209e2-7620-47ec-8679-406efde82380
- 1
-
1875
-15371
44
24
-
1897
-15359
- Numeric Domain between the lowest and highest numbers in {N}
- d6f9116b-a2e0-49bb-840d-45e874d72f8e
- Domain
- Domain
- false
- 0
-
1943
-15371
38
24
-
1962
-15359
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b1f209e2-7620-47ec-8679-406efde82380
- Relay
-
- false
- bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e
- 1
-
1908
-15326
40
16
-
1928
-15318
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 2dbc970d-71e3-4f0d-8142-558c895fcd12
- Multiplication
- Multiplication
-
1893
-15654
70
44
-
1918
-15632
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- a4c5348c-e748-41ef-98ab-8ce70441ac52
- A
- A
- true
- 6a969140-0075-4523-a327-0427abb39edd
- 1
-
1895
-15652
11
20
-
1900.5
-15642
- Second item for multiplication
- a60361f7-90d9-488c-8408-62be9d12b55a
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
1895
-15632
11
20
-
1900.5
-15622
- Result of multiplication
- 25faccb1-b1d4-451a-8577-baa88375614a
- Result
- Result
- false
- 0
-
1930
-15652
31
40
-
1945.5
-15632
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 2b0c3eae-72c9-4057-a9f2-0b7a17dbdaaa
- Multiplication
- Multiplication
-
1893
-15526
70
44
-
1918
-15504
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- d84fe2b4-a233-4c1f-b392-fb3a114b2e59
- A
- A
- true
- 5828018c-2ca6-4a08-80ec-15d609092e7a
- 1
-
1895
-15524
11
20
-
1900.5
-15514
- Second item for multiplication
- 7f19a3fd-9268-4d35-923b-1f1b4d34063d
- B
- B
- true
- 1470d22a-da01-48d1-9419-1724f78ad190
- 1
-
1895
-15504
11
20
-
1900.5
-15494
- Result of multiplication
- 6a969140-0075-4523-a327-0427abb39edd
- Result
- Result
- false
- 0
-
1930
-15524
31
40
-
1945.5
-15504
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5828018c-2ca6-4a08-80ec-15d609092e7a
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-15482
40
16
-
1928
-15474
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 659f6427-1e0c-4b4a-b76b-5960c7fe394d
- 8999696a-74f0-4557-97f6-38fc25e0e737
- b1f209e2-7620-47ec-8679-406efde82380
- 2dbc970d-71e3-4f0d-8142-558c895fcd12
- 2b0c3eae-72c9-4057-a9f2-0b7a17dbdaaa
- 5828018c-2ca6-4a08-80ec-15d609092e7a
- fba3b68f-f744-41d4-b4d2-9d899b5a7f88
- 7
- dd649000-e842-4cc5-917d-20b2fc8f24e9
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- d6599ced-fd64-4798-b31a-cfa70f5fa710
- 7b233811-8adf-47e6-9487-409c1062dec0
- b9c7f1c6-2f5e-4c3d-b929-a89603c04f14
- e95f78aa-eafb-4329-9993-de6cbe543737
- 4
- 2bf6d31e-24a3-4378-a724-bf1c07b50014
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- cc56ef11-96b9-4530-972f-8cbc81a613c9
- Panel
- false
- 1
- 3d034f31-d797-4424-8cef-9499e7099fc1
- 1
- Double click to edit panel content…
-
1836
-15074
185
271
- 0
- 0
- 0
-
1836.981
-15073.56
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- c6d12565-3a52-4925-b7c0-ca509b16397e
- Relay
-
- false
- cc56ef11-96b9-4530-972f-8cbc81a613c9
- 1
-
1908
-15121
40
16
-
1928
-15113
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- Relay
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- A wire relay object
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- Relay
-
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-
1908
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40
16
-
1928
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 07602edd-99d6-4400-93a3-3b8afb259584
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- 6eca15ee-af75-483d-8398-7c4d9ae1b667
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- e5ecd69e-705f-4096-919a-d718069f3281
- Create Material
- Create Material
-
1852
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152
104
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1950
-16425
- Colour of the diffuse channel
- 88a35608-9071-40f7-a0b5-6328887e6dde
- Diffuse
- Diffuse
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-
1854
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84
20
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1896
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- 1
- 1
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-
255;236;236;236
- Colour of the specular highlight
- 5e12484a-3d69-48bf-8ed7-f7a173114431
- Specular
- Specular
- false
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-
1854
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84
20
-
1896
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- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 3c4de844-d373-4abb-bfa6-d5934b78fb76
- Emission
- Emission
- false
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-
1854
-16435
84
20
-
1896
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- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- c9f6e496-b903-45b9-8a99-d21e70ba539f
- Transparency
- Transparency
- false
- 0
-
1854
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84
20
-
1896
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- 1
- 1
- {0}
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 5df9ff11-8f67-4f14-93b4-7f71e82f659c
- Shine
- Shine
- false
- 0
-
1854
-16395
84
20
-
1896
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- 1
- 1
- {0}
- 100
- Resulting material
- e1aab404-042d-4716-b005-688a9ca6723e
- Material
- Material
- false
- 0
-
1962
-16475
40
100
-
1982
-16425
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 241f8a1d-1d46-4ac7-bd98-10c8a5452ff9
- Custom Preview
- Custom Preview
-
1890
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76
44
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1952
-16526
- Geometry to preview
- true
- 4bfccea7-e4b0-434f-aed3-c4764e74a0e1
- Geometry
- Geometry
- false
- e29ca557-b1ee-475d-8cd9-63721b3e955d
- 1
-
1892
-16546
48
20
-
1916
-16536
- The material override
- 2bc8915f-ffa9-4d17-ba15-fec42d891d00
- Material
- Material
- false
- e1aab404-042d-4716-b005-688a9ca6723e
- 1
-
1892
-16526
48
20
-
1916
-16516
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 1e2eaee5-bcdf-4ad6-80ce-9f8f74bde5b6
- Evaluate Length
- Evaluate Length
-
1853
-16636
149
64
-
1938
-16604
- Curve to evaluate
- 36d59a0c-c76d-49ed-8eb4-f28ba3a85cdb
- Curve
- Curve
- false
- e29ca557-b1ee-475d-8cd9-63721b3e955d
- 1
-
1855
-16634
71
20
-
1890.5
-16624
- Length factor for curve evaluation
- d5c9ef82-210b-431c-8664-0c3a001c526d
- Length
- Length
- false
- 0
-
1855
-16614
71
20
-
1890.5
-16604
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 8f1b9acb-1d67-4a65-ac1f-e7f3d17a142f
- Normalized
- Normalized
- false
- 0
-
1855
-16594
71
20
-
1890.5
-16584
- 1
- 1
- {0}
- true
- Point at the specified length
- 4c437000-729e-49e9-9151-342e882d2ecc
- Point
- Point
- false
- 0
-
1950
-16634
50
20
-
1975
-16624
- Tangent vector at the specified length
- e44114fb-c928-4b7a-8fc6-83512ca63ec3
- Tangent
- Tangent
- false
- 0
-
1950
-16614
50
20
-
1975
-16604
- Curve parameter at the specified length
- 24128fe7-ed9e-407e-89bc-1617ca6dc24f
- Parameter
- Parameter
- false
- 0
-
1950
-16594
50
20
-
1975
-16584
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 94ed4f2c-f179-4c23-8f39-ce08005796a9
- Interpolate
- Interpolate
-
1815
-17050
225
84
-
1988
-17008
- 1
- Interpolation points
- ef9229fd-221e-45a2-ae99-065e69990075
- Vertices
- Vertices
- false
- bab303dd-61c9-49e9-a983-cbe9cf957b57
- 1
-
1817
-17048
159
20
-
1896.5
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- Curve degree
- b97cc9c6-92a6-4d10-bc9f-ec61f21545f9
- Degree
- Degree
- false
- 0
-
1817
-17028
159
20
-
1896.5
-17018
- 1
- 1
- {0}
- 1
- Periodic curve
- 9ab3217d-6227-401d-8b78-e2c6e4556272
- Periodic
- Periodic
- false
- 0
-
1817
-17008
159
20
-
1896.5
-16998
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 23fe21e3-d69b-4915-afc9-afa8d74ebe7a
- KnotStyle
- KnotStyle
- false
- 0
-
1817
-16988
159
20
-
1896.5
-16978
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 7735d6a3-cdf1-477b-9846-ff6ff5f33794
- Curve
- Curve
- false
- 0
-
2000
-17048
38
26
-
2019
-17034.67
- Curve length
- 0e1310c0-5928-4f2f-8a67-5def9a765328
- Length
- Length
- false
- 0
-
2000
-17022
38
27
-
2019
-17008
- Curve domain
- bb644284-a163-4f7f-aa8b-2408601cdbeb
- Domain
- Domain
- false
- 0
-
2000
-16995
38
27
-
2019
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- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 899bb0e6-6467-419d-8984-f816cf83df87
- Create Material
- Create Material
-
1852
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152
104
-
1950
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- Colour of the diffuse channel
- f9d6c0dc-ad61-4099-9c31-a92d31f46a2e
- Diffuse
- Diffuse
- false
- 0
-
1854
-17175
84
20
-
1896
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- 1
- 1
- {0}
-
255;211;211;211
- Colour of the specular highlight
- f2dbb337-26e0-4dc9-ac75-67b16e85a206
- Specular
- Specular
- false
- 0
-
1854
-17155
84
20
-
1896
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- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 2f374835-04bb-45c6-bd67-db3f47f7785a
- Emission
- Emission
- false
- 0
-
1854
-17135
84
20
-
1896
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- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- f7c86b4a-076e-4904-9e1f-4642bd54dcdb
- Transparency
- Transparency
- false
- 0
-
1854
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84
20
-
1896
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- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- d44a3860-3978-44c7-b4d6-ae28e32f96f2
- Shine
- Shine
- false
- 0
-
1854
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84
20
-
1896
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- 1
- 1
- {0}
- 100
- Resulting material
- 04087957-a4b0-4ce2-993b-8e9aef527966
- Material
- Material
- false
- 0
-
1962
-17175
40
100
-
1982
-17125
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- d2a54d05-292a-4965-ac68-cd7c0a95318e
- Custom Preview
- Custom Preview
-
1890
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76
44
-
1952
-17221
- Geometry to preview
- true
- 83574565-fe1d-47c6-be10-70256e74a8b0
- Geometry
- Geometry
- false
- 7735d6a3-cdf1-477b-9846-ff6ff5f33794
- 1
-
1892
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48
20
-
1916
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- The material override
- 7ad9aa71-92fe-4943-a62f-feaead223c3c
- Material
- Material
- false
- 04087957-a4b0-4ce2-993b-8e9aef527966
- 1
-
1892
-17221
48
20
-
1916
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- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 4bd64228-ab37-4ad9-9314-82989dae4342
- Quick Graph
- Quick Graph
- false
- 0
- e9df2d08-5a93-4bb4-9361-d5b6b5a545a5
- 1
-
1854
-15270
150
150
-
1854.481
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- -1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- cfbe7c9b-a680-450b-bfa1-a768109322ae
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- Group
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- Explode
- Explode a curve into smaller segments.
- true
- cfbe7c9b-a680-450b-bfa1-a768109322ae
- Explode
- Explode
-
1861
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134
44
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1932
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- Curve to explode
- 24fc0eec-ac68-42cc-a96f-cbcf7aad3664
- Curve
- Curve
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- 7735d6a3-cdf1-477b-9846-ff6ff5f33794
- 1
-
1863
-17590
57
20
-
1891.5
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- Recursive decomposition until all segments are atomic
- 9f605080-f6d1-4541-ad76-578c37ad27de
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- false
- 0
-
1863
-17570
57
20
-
1891.5
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- 1
- 1
- {0}
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- 1
- Exploded segments that make up the base curve
- f05bd602-0d96-4c6e-bfa4-47abe5d7aea4
- Segments
- Segments
- false
- 0
-
1944
-17590
49
20
-
1968.5
-17580
- 1
- Vertices of the exploded segments
- 289143bb-d3d0-44e5-8eae-c85ba5de5da0
- Vertices
- Vertices
- false
- 0
-
1944
-17570
49
20
-
1968.5
-17560
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 6dd2fe26-700d-4014-b822-7e27c0b4ba4c
- Evaluate Length
- Evaluate Length
-
1853
-17675
149
64
-
1938
-17643
- Curve to evaluate
- a3621d8e-2cee-40e0-ae21-72804a74c9f3
- Curve
- Curve
- false
- f05bd602-0d96-4c6e-bfa4-47abe5d7aea4
- 1
-
1855
-17673
71
20
-
1890.5
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- Length factor for curve evaluation
- 9d10c86b-00c5-4615-b5f9-8d2c75d0daf5
- Length
- Length
- false
- 0
-
1855
-17653
71
20
-
1890.5
-17643
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 75fefdd4-f4ab-46f5-aa1d-5c07fb715f60
- Normalized
- Normalized
- false
- 0
-
1855
-17633
71
20
-
1890.5
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- 1
- 1
- {0}
- true
- Point at the specified length
- 53bc1661-f9d8-42fe-98ed-e2752455441d
- Point
- Point
- false
- 0
-
1950
-17673
50
20
-
1975
-17663
- Tangent vector at the specified length
- 21f63417-6a5a-4c45-bbd4-4346be3e9a5d
- Tangent
- Tangent
- false
- 0
-
1950
-17653
50
20
-
1975
-17643
- Curve parameter at the specified length
- 237f06b8-448b-49ac-a154-b012c004809e
- Parameter
- Parameter
- false
- 0
-
1950
-17633
50
20
-
1975
-17623
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- d162a244-a3cc-4ed3-b919-ff00099ab0b9
- Line SDL
- Line SDL
-
1873
-19456
110
64
-
1947
-19424
- Line start point
- 2e4baca0-1894-45ad-9dd3-caf85c3c53b8
- Start
- Start
- false
- 53bc1661-f9d8-42fe-98ed-e2752455441d
- 1
-
1875
-19454
60
20
-
1913
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- Line tangent (direction)
- c389dc98-86b9-4af5-8f7f-55db0be22550
- Direction
- Direction
- false
- 526a0d8b-abf2-4934-b73d-383f85c4289d
- 1
-
1875
-19434
60
20
-
1913
-19424
- 1
- 1
- {0}
-
0
0
1
- Line length
- 4adafc6f-4ece-465b-8bc5-36c5d92aab7b
- ABS(X)
- Length
- Length
- false
- 25966ef7-90eb-4ac9-aab0-c23f945e4c81
- 1
-
1875
-19414
60
20
-
1913
-19404
- 1
- 1
- {0}
- 0.015625
- Line segment
- b222f383-0934-4242-940d-878ab3058ed4
- Line
- Line
- false
- 0
-
1959
-19454
22
60
-
1970
-19424
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 0779af1b-e39b-4dc2-a0ea-6e3932f33f6d
- Relative Differences
- Relative Differences
-
1870
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116
28
-
1917
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- 1
- List of data to operate on (numbers or points or vectors allowed)
- 2caaf18c-34b1-42f6-b7dd-aae5866af1a7
- Values
- Values
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- f14e5c66-0ed4-4f2f-8fc6-ec99c993f730
- 1
-
1872
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33
24
-
1888.5
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- 1
- Differences between consecutive items
- b9874ab5-0592-44b9-a526-eff255eea6fe
- Differenced
- Differenced
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- 0
-
1929
-18016
55
24
-
1956.5
-18004
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- d4eb54ab-fbc7-46f0-9b8f-028b427c2652
- Replace Nulls
- Replace Nulls
-
1858
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139
44
-
1953
-17940
- 1
- Items to test for null
- 64cd2047-85b2-4109-bd7a-5c7974bbb29e
- Items
- Items
- false
- b85d50c1-8aea-41af-878d-8409acb37c12
- 1
-
1860
-17960
81
20
-
1900.5
-17950
- 1
- Items to replace nulls with
- b8234a80-f74a-4fc9-95cb-16514d1a63b1
- Replacements
- Replacements
- false
- 0
-
1860
-17940
81
20
-
1900.5
-17930
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- f14e5c66-0ed4-4f2f-8fc6-ec99c993f730
- Items
- Items
- false
- 0
-
1965
-17960
30
20
-
1980
-17950
- Number of items replaced
- 30587d94-0ce3-4b1f-be41-b8e7a29f3ac1
- Count
- Count
- false
- 0
-
1965
-17940
30
20
-
1980
-17930
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b85d50c1-8aea-41af-878d-8409acb37c12
- Relay
- false
- bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e
- 1
-
1908
-17899
40
16
-
1928
-17891
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0928c206-a25e-4834-9a06-eb4c248c6ef7
- Relay
- false
- 6fca45e1-4131-4503-b325-fb52e908227d
- 1
-
1908
-18263
40
16
-
1928
-18255
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 0779af1b-e39b-4dc2-a0ea-6e3932f33f6d
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- 8
- c9a2f6bc-cb81-4352-b392-5b7887b15c15
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- eeab85ee-d9a6-423d-b4d4-8a27eb25800d
- Curve Closest Point
- Curve Closest Point
-
1874
-17763
108
64
-
1918
-17731
- Point to project onto curve
- 8713a59c-69f6-4c1a-86dc-25ce5f81d6e3
- Point
- Point
- false
- 53bc1661-f9d8-42fe-98ed-e2752455441d
- 1
-
1876
-17761
30
30
-
1891
-17746
- Curve to project onto
- 4089184d-8229-4dc0-af47-d2d696e51ebe
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-17731
30
30
-
1891
-17716
- Point on the curve closest to the base point
- e15e95c7-ea6e-4380-9b91-dd2f31fbf1fb
- Point
- Point
- false
- 0
-
1930
-17761
50
20
-
1955
-17751
- Parameter on curve domain of closest point
- 9a741d09-5a72-4129-a2a9-09767ae86798
- Parameter
- Parameter
- false
- 0
-
1930
-17741
50
20
-
1955
-17731
- Distance between base point and curve
- 77fcaaf4-b09c-405c-af12-8e7866795c4e
- Distance
- Distance
- false
- 0
-
1930
-17721
50
20
-
1955
-17711
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 0b9c34e4-4e36-43c6-83ea-6ce76ad950c3
- Line
- Line
-
1877
-17842
102
44
-
1943
-17820
- Line start point
- 74a717f0-f261-4754-9730-128b8d45b05d
- Start Point
- Start Point
- false
- e15e95c7-ea6e-4380-9b91-dd2f31fbf1fb
- 1
-
1879
-17840
52
20
-
1905
-17830
- Line end point
- 4e24efe7-d122-4928-a2c9-559c195e7062
- End Point
- End Point
- false
- 53bc1661-f9d8-42fe-98ed-e2752455441d
- 1
-
1879
-17820
52
20
-
1905
-17810
- Line segment
- 526a0d8b-abf2-4934-b73d-383f85c4289d
- Line
- Line
- false
- 0
-
1955
-17840
22
40
-
1966
-17820
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 2deb092a-d489-4a43-8e2e-1063a1b4628d
- Remap Numbers
- Remap Numbers
-
1851
-19154
154
64
-
1951
-19122
- Value to remap
- f6a42143-c303-4145-bf85-6b2abc3a5e3d
- Value
- Value
- false
- 4fb46cf1-094c-4464-b28f-4f285256c593
- 1
-
1853
-19152
86
20
-
1896
-19142
- Source domain
- 70bfb78f-5759-4f09-a143-9cf24bb4853d
- Source
- Source
- false
- 80232ee1-e90d-4aef-842a-777f5e36e519
- 1
-
1853
-19132
86
20
-
1896
-19122
- 1
- 1
- {0}
-
0
1
- Target domain
- 08e03824-9fb5-44e5-98e3-df31a71e9870
- Target
- Target
- false
- 0
-
1853
-19112
86
20
-
1896
-19102
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 305a9a3b-2b3f-4b7d-9247-3742cdd56f5b
- Mapped
- Mapped
- false
- 0
-
1963
-19152
40
30
-
1983
-19137
- Remapped and clipped number
- 07071db0-b8fa-4993-ab25-d404bc60ddc7
- Clipped
- Clipped
- false
- 0
-
1963
-19122
40
30
-
1983
-19107
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- b3d5c7a9-a993-4b0d-b39c-0adc7c4b29a2
- Bounds
- Bounds
-
1873
-19072
110
28
-
1931
-19058
- 1
- Numbers to include in Bounds
- 70fd49c3-6f7a-4833-b7ab-3d017a43d244
- Numbers
- Numbers
- false
- 4fb46cf1-094c-4464-b28f-4f285256c593
- 1
-
1875
-19070
44
24
-
1897
-19058
- Numeric Domain between the lowest and highest numbers in {N}
- 80232ee1-e90d-4aef-842a-777f5e36e519
- Domain
- Domain
- false
- 0
-
1943
-19070
38
24
-
1962
-19058
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- Relay
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- A wire relay object
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- Relay
-
- false
- 0928c206-a25e-4834-9a06-eb4c248c6ef7
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-
1908
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40
16
-
1928
-19017
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- Multiplication
- Mathematical multiplication
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- Multiplication
- Multiplication
-
1893
-19353
70
44
-
1918
-19331
- 2
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- First item for multiplication
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- A
- A
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- 1
-
1895
-19351
11
20
-
1900.5
-19341
- Second item for multiplication
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- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
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-
1895
-19331
11
20
-
1900.5
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-
1930
-19351
31
40
-
1945.5
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- Multiplication
- Mathematical multiplication
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- Multiplication
- Multiplication
-
1893
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70
44
-
1918
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- 2
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- First item for multiplication
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- A
- A
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- 1
-
1895
-19244
11
20
-
1900.5
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- Second item for multiplication
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- B
- B
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- 1
-
1895
-19224
11
20
-
1900.5
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- Result of multiplication
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-
1930
-19244
31
40
-
1945.5
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- Relay
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- A wire relay object
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- Relay
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1908
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40
16
-
1928
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- Panel
- A panel for custom notes and text values
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- Panel
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1836
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185
271
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255;255;255;255
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- A wire relay object
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-
- false
- ac04f398-a373-44d6-bf04-9a98cfee2f8f
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-
1908
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40
16
-
1928
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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1908
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40
16
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1928
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Create an OpenGL material.
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- Create Material
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-
1852
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152
104
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1950
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- Colour of the diffuse channel
- 0abcda57-11f5-4b4e-87a8-f322fabe18cc
- Diffuse
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-
1854
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84
20
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1896
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255;232;232;232
- Colour of the specular highlight
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-
1854
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84
20
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1896
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- {0}
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255;0;255;255
- Emissive colour of the material
- c64f28b2-dacb-45a0-9225-8ec49d9e153f
- Emission
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- 0
-
1854
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84
20
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1896
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- {0}
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 6db37ffa-a283-4201-9c2d-e3da1cb362eb
- Transparency
- Transparency
- false
- 0
-
1854
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84
20
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1896
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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- Shine
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- false
- 0
-
1854
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84
20
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1896
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- {0}
- 100
- Resulting material
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- Material
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-
1962
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40
100
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1982
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- Allows for customized geometry previews
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1890
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76
44
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1952
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1892
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48
20
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1916
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- The material override
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- Material
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1892
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48
20
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1916
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255;221;160;221
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255;66;48;66
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-
255;255;255;255
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- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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-
1853
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149
64
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1938
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1855
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71
20
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1890.5
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- Length factor for curve evaluation
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- Length
- Length
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- 0
-
1855
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71
20
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1890.5
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- {0}
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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-
1855
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71
20
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1890.5
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- 1
- {0}
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- Point at the specified length
- e4642eb7-9328-471f-b935-fefc6d0913b2
- Point
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-
1950
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50
20
-
1975
-20224
- Tangent vector at the specified length
- ab140947-3801-4fe9-bf58-418d96027815
- Tangent
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- false
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-
1950
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50
20
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1975
-20204
- Curve parameter at the specified length
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-
1950
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50
20
-
1975
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- Create an interpolated curve through a set of points.
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- 52abdd91-6983-4ab4-a0fe-e34005a890b9
- Interpolate
- Interpolate
-
1815
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225
84
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1988
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- Interpolation points
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-
1817
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159
20
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1896.5
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- Curve degree
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- Degree
- Degree
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-
1817
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159
20
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1896.5
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- Periodic curve
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1817
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159
20
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1896.5
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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1817
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159
20
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1896.5
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- Resulting nurbs curve
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- Curve
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-
2000
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38
26
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2019
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- Curve length
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- Length
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2000
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38
27
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2019
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- Curve domain
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2000
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38
27
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2019
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- Create an OpenGL material.
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152
104
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1950
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- Colour of the diffuse channel
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- Diffuse
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1854
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84
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84
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1896
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- Emissive colour of the material
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1854
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84
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1854
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84
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- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- a80c1418-2b1d-4212-9317-98a17430aa75
- Shine
- Shine
- false
- 0
-
1854
-20637
84
20
-
1896
-20627
- 1
- 1
- {0}
- 100
- Resulting material
- 0e7af99c-258c-466e-bdc8-84be0f45d103
- Material
- Material
- false
- 0
-
1962
-20717
40
100
-
1982
-20667
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 95283d2e-b9a5-4543-9817-23b8a8696854
- Custom Preview
- Custom Preview
-
1890
-20785
76
44
-
1952
-20763
- Geometry to preview
- true
- d5d56c99-8d84-4829-9b30-ecef418db18c
- Geometry
- Geometry
- false
- 92df9f80-016f-455d-a9c3-bbe35cffa3bc
- 1
-
1892
-20783
48
20
-
1916
-20773
- The material override
- 3d0b983f-28b7-4e8a-b9d4-21d5070de639
- Material
- Material
- false
- 0e7af99c-258c-466e-bdc8-84be0f45d103
- 1
-
1892
-20763
48
20
-
1916
-20753
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 09024d99-a87c-4956-b0e1-7bc86894ca46
- Quick Graph
- Quick Graph
- false
- 0
- 9c62f0e6-beef-403c-9c83-e0860071b8af
- 1
-
1854
-18980
150
150
-
1854.481
-18979.75
- -1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- b5568a68-fe32-424e-8c33-57bdb7be33cd
- 6f1a677f-deb5-4ba0-84a4-eebb8827de33
- 6fae5acb-1d7f-46ec-a1bd-b4f0011792bd
- 865c8066-5247-4b0a-96a1-4424156c0cb8
- dc8e38ea-6a83-4745-9d49-e94867a156af
- e8705841-a1dd-4a45-8de2-2eb57e37c567
- a7702cf6-7580-447c-941e-37056a927645
- edeb0e57-32ac-4aea-9957-58b8d9927bd6
- 362fefaa-7013-4c74-8cf7-e74beaf18bce
- bced28c6-c3d6-4c77-97c8-51f4de83d178
- f079e022-ae93-491d-9b0b-7b54d709f9a7
- 096e1e94-cef1-45dd-9170-91b3022799a9
- 1691d791-4089-4e1a-b6a9-744569a38353
- a1441e70-b9c0-4e1f-8831-9ef3c2ef0635
- e3b23a7d-af34-4738-bc62-f9f3409c8db3
- 04af94ae-ad62-46dd-bb3c-5b6585083350
- 7ffcc393-8ae1-4f0a-b5fd-4a8dd65a24cc
- 3ccaaeb7-75c9-4925-99f4-b7474381c81c
- 9264f0ff-aad0-4d8f-9480-080924b6c884
- d2969288-a6a8-4ba3-aa73-41ffd342ec00
- 5cc90530-45a9-4a42-9f81-a275706f76a8
- e2134662-528b-46cb-b2cb-36d41f713285
- f4fc9d3f-169d-4afc-969f-4805dd2b8e94
- 4aeb6936-c163-406f-a771-15e70d487b3d
- 7af0cade-f743-4780-907e-050ed9fcd4f9
- fd9f990e-66fd-4309-a628-4eff5252a10e
- a0596f62-0319-4283-aa8d-92954349e9f0
- 65a3e6c7-0555-488e-84f1-9b8c7a070a39
- 8ddc1a45-3735-43fb-8225-3162b8478ee3
- 18e6e319-aabf-4c8b-84c1-1072e0948712
- 983213ba-7655-4017-9755-9867f45d3189
- 4983ac89-5ea7-4f0a-b30e-daf3061ad187
- 83deaa06-de47-4b23-ae05-4e6e0f33501d
- 33
- 05be53c1-a657-4588-ae4a-a119edd7ca8d
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- b5568a68-fe32-424e-8c33-57bdb7be33cd
- Explode
- Explode
-
1861
-21025
134
44
-
1932
-21003
- Curve to explode
- c96c9a02-1f26-40a5-9026-8ac73a753ab8
- Curve
- Curve
- false
- 92df9f80-016f-455d-a9c3-bbe35cffa3bc
- 1
-
1863
-21023
57
20
-
1891.5
-21013
- Recursive decomposition until all segments are atomic
- 150baa66-0acb-4f95-b5ce-98d5ed0fa9a6
- Recursive
- Recursive
- false
- 0
-
1863
-21003
57
20
-
1891.5
-20993
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- f07d894b-9bdf-4a5e-a148-cb74b8e1825f
- Segments
- Segments
- false
- 0
-
1944
-21023
49
20
-
1968.5
-21013
- 1
- Vertices of the exploded segments
- 8f9b7ba0-a949-41d9-bd93-8916d661e37a
- Vertices
- Vertices
- false
- 0
-
1944
-21003
49
20
-
1968.5
-20993
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 6f1a677f-deb5-4ba0-84a4-eebb8827de33
- Evaluate Length
- Evaluate Length
-
1853
-21108
149
64
-
1938
-21076
- Curve to evaluate
- a808bb66-15ec-4339-952c-8df09d52e1a3
- Curve
- Curve
- false
- f07d894b-9bdf-4a5e-a148-cb74b8e1825f
- 1
-
1855
-21106
71
20
-
1890.5
-21096
- Length factor for curve evaluation
- 9bf3fd2f-bed5-4b0a-a641-8c7e4075a6c3
- Length
- Length
- false
- 0
-
1855
-21086
71
20
-
1890.5
-21076
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- a8c359e8-36d2-49ca-90ca-d7d9107a4600
- Normalized
- Normalized
- false
- 0
-
1855
-21066
71
20
-
1890.5
-21056
- 1
- 1
- {0}
- true
- Point at the specified length
- c117a95c-6877-440a-be04-f9bf41059d4b
- Point
- Point
- false
- 0
-
1950
-21106
50
20
-
1975
-21096
- Tangent vector at the specified length
- 7abb1bbf-0b9a-4db2-be9d-99bc04baf2f1
- Tangent
- Tangent
- false
- 0
-
1950
-21086
50
20
-
1975
-21076
- Curve parameter at the specified length
- 1e9137ad-19c0-44de-93b0-ed22758d1b72
- Parameter
- Parameter
- false
- 0
-
1950
-21066
50
20
-
1975
-21056
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 6fae5acb-1d7f-46ec-a1bd-b4f0011792bd
- Line SDL
- Line SDL
-
1873
-22902
110
64
-
1947
-22870
- Line start point
- cccde99e-d1bb-42cb-9308-b60adc13598e
- Start
- Start
- false
- c117a95c-6877-440a-be04-f9bf41059d4b
- 1
-
1875
-22900
60
20
-
1913
-22890
- Line tangent (direction)
- 8d269f2f-2e46-408a-b010-ea591ec9a0cd
- Direction
- Direction
- false
- 9b8925fa-9a9d-4705-8727-ff9576da78bc
- 1
-
1875
-22880
60
20
-
1913
-22870
- 1
- 1
- {0}
-
0
0
1
- Line length
- 10f261f6-bdba-47f2-88ae-420dc21f40c9
- ABS(X)
- Length
- Length
- false
- 47728caf-51cd-404e-8626-f3bf6658ad3e
- 1
-
1875
-22860
60
20
-
1913
-22850
- 1
- 1
- {0}
- 0.015625
- Line segment
- 401ad277-e9e4-4f79-8da6-d199f80326f0
- Line
- Line
- false
- 0
-
1959
-22900
22
60
-
1970
-22870
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 865c8066-5247-4b0a-96a1-4424156c0cb8
- Relative Differences
- Relative Differences
-
1870
-21451
116
28
-
1917
-21437
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 22bbf386-4b21-4caa-b85a-18d67d6107e9
- Values
- Values
- false
- 5be97c92-8ae7-4d99-a8a3-607079460d5e
- 1
-
1872
-21449
33
24
-
1888.5
-21437
- 1
- Differences between consecutive items
- f3da83a8-552c-4482-9825-f165df6fa732
- Differenced
- Differenced
- false
- 0
-
1929
-21449
55
24
-
1956.5
-21437
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- dc8e38ea-6a83-4745-9d49-e94867a156af
- Replace Nulls
- Replace Nulls
-
1858
-21395
139
44
-
1953
-21373
- 1
- Items to test for null
- 8156fbf8-f136-40c5-b535-ed951f9d17f7
- Items
- Items
- false
- 362fefaa-7013-4c74-8cf7-e74beaf18bce
- 1
-
1860
-21393
81
20
-
1900.5
-21383
- 1
- Items to replace nulls with
- 5e913941-5ebb-4f96-9c6d-9694825347d8
- Replacements
- Replacements
- false
- 0
-
1860
-21373
81
20
-
1900.5
-21363
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 5be97c92-8ae7-4d99-a8a3-607079460d5e
- Items
- Items
- false
- 0
-
1965
-21393
30
20
-
1980
-21383
- Number of items replaced
- 2f70f5c7-6a5d-4968-9d65-4ba70ef85dca
- Count
- Count
- false
- 0
-
1965
-21373
30
20
-
1980
-21363
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 362fefaa-7013-4c74-8cf7-e74beaf18bce
- Relay
- false
- 0928c206-a25e-4834-9a06-eb4c248c6ef7
- 1
-
1908
-21332
40
16
-
1928
-21324
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- bced28c6-c3d6-4c77-97c8-51f4de83d178
- Relay
- false
- f63f83de-17f7-454a-bc36-895bc7488c7e
- 1
-
1908
-21696
40
16
-
1928
-21688
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 865c8066-5247-4b0a-96a1-4424156c0cb8
- dc8e38ea-6a83-4745-9d49-e94867a156af
- e8705841-a1dd-4a45-8de2-2eb57e37c567
- a7702cf6-7580-447c-941e-37056a927645
- edeb0e57-32ac-4aea-9957-58b8d9927bd6
- 362fefaa-7013-4c74-8cf7-e74beaf18bce
- bced28c6-c3d6-4c77-97c8-51f4de83d178
- 907ee2f7-768b-4b91-ab85-26b190544157
- 8
- f079e022-ae93-491d-9b0b-7b54d709f9a7
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 096e1e94-cef1-45dd-9170-91b3022799a9
- Curve Closest Point
- Curve Closest Point
-
1874
-21196
108
64
-
1918
-21164
- Point to project onto curve
- bf711b90-da21-4a31-83ef-a5fae2b85980
- Point
- Point
- false
- c117a95c-6877-440a-be04-f9bf41059d4b
- 1
-
1876
-21194
30
30
-
1891
-21179
- Curve to project onto
- d616f966-5201-4834-912f-5594394dd8a5
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-21164
30
30
-
1891
-21149
- Point on the curve closest to the base point
- 26daa500-5e3a-4c10-b67b-5c34dbb5336e
- Point
- Point
- false
- 0
-
1930
-21194
50
20
-
1955
-21184
- Parameter on curve domain of closest point
- 2457c44a-4724-4030-877f-29aa2ae799f0
- Parameter
- Parameter
- false
- 0
-
1930
-21174
50
20
-
1955
-21164
- Distance between base point and curve
- c0d86339-7732-4312-a9a6-a9647a257181
- Distance
- Distance
- false
- 0
-
1930
-21154
50
20
-
1955
-21144
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 1691d791-4089-4e1a-b6a9-744569a38353
- Line
- Line
-
1877
-21275
102
44
-
1943
-21253
- Line start point
- 70841617-86dd-46b4-a70d-871f1e7eb6d5
- Start Point
- Start Point
- false
- 26daa500-5e3a-4c10-b67b-5c34dbb5336e
- 1
-
1879
-21273
52
20
-
1905
-21263
- Line end point
- 8a193f72-6e7c-4093-a705-db8675e7aa97
- End Point
- End Point
- false
- c117a95c-6877-440a-be04-f9bf41059d4b
- 1
-
1879
-21253
52
20
-
1905
-21243
- Line segment
- 9b8925fa-9a9d-4705-8727-ff9576da78bc
- Line
- Line
- false
- 0
-
1955
-21273
22
40
-
1966
-21253
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- a1441e70-b9c0-4e1f-8831-9ef3c2ef0635
- Remap Numbers
- Remap Numbers
-
1851
-22600
154
64
-
1951
-22568
- Value to remap
- cad3e760-fb48-4120-9d69-67f35f3611ad
- Value
- Value
- false
- 04af94ae-ad62-46dd-bb3c-5b6585083350
- 1
-
1853
-22598
86
20
-
1896
-22588
- Source domain
- b3b78e1b-c8d1-4754-b6fa-ff02d55ecc97
- Source
- Source
- false
- 530027ad-30c9-438e-8038-d5cadaa47365
- 1
-
1853
-22578
86
20
-
1896
-22568
- 1
- 1
- {0}
-
0
1
- Target domain
- d9db99ed-e715-4d7b-b8e5-89f78c6008c4
- Target
- Target
- false
- 0
-
1853
-22558
86
20
-
1896
-22548
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 74f8d46b-5e69-4fb0-8e31-ece17f0b35f6
- Mapped
- Mapped
- false
- 0
-
1963
-22598
40
30
-
1983
-22583
- Remapped and clipped number
- 70f0214e-8a64-4940-9451-a18884ea0fde
- Clipped
- Clipped
- false
- 0
-
1963
-22568
40
30
-
1983
-22553
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- e3b23a7d-af34-4738-bc62-f9f3409c8db3
- Bounds
- Bounds
-
1873
-22518
110
28
-
1931
-22504
- 1
- Numbers to include in Bounds
- beb8a25a-99b8-4e6f-b2e8-7ea93528c19d
- Numbers
- Numbers
- false
- 04af94ae-ad62-46dd-bb3c-5b6585083350
- 1
-
1875
-22516
44
24
-
1897
-22504
- Numeric Domain between the lowest and highest numbers in {N}
- 530027ad-30c9-438e-8038-d5cadaa47365
- Domain
- Domain
- false
- 0
-
1943
-22516
38
24
-
1962
-22504
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 04af94ae-ad62-46dd-bb3c-5b6585083350
- Relay
-
- false
- bced28c6-c3d6-4c77-97c8-51f4de83d178
- 1
-
1908
-22471
40
16
-
1928
-22463
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 7ffcc393-8ae1-4f0a-b5fd-4a8dd65a24cc
- Multiplication
- Multiplication
-
1893
-22799
70
44
-
1918
-22777
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- d88e451c-a221-4a3c-bb80-172596ebe09f
- A
- A
- true
- f4a5a11b-11a6-4bd1-bad5-e11c598ba2ee
- 1
-
1895
-22797
11
20
-
1900.5
-22787
- Second item for multiplication
- b35a5238-7c06-430d-822d-ed17cada8dd5
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
1895
-22777
11
20
-
1900.5
-22767
- Result of multiplication
- 47728caf-51cd-404e-8626-f3bf6658ad3e
- Result
- Result
- false
- 0
-
1930
-22797
31
40
-
1945.5
-22777
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 3ccaaeb7-75c9-4925-99f4-b7474381c81c
- Multiplication
- Multiplication
-
1893
-22692
70
44
-
1918
-22670
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 2e7c606c-8fa0-4a11-862c-21f4feb71673
- A
- A
- true
- 9264f0ff-aad0-4d8f-9480-080924b6c884
- 1
-
1895
-22690
11
20
-
1900.5
-22680
- Second item for multiplication
- ca71652b-8a23-4fd1-ba1a-4ab427df4118
- B
- B
- true
- 74f8d46b-5e69-4fb0-8e31-ece17f0b35f6
- 1
-
1895
-22670
11
20
-
1900.5
-22660
- Result of multiplication
- f4a5a11b-11a6-4bd1-bad5-e11c598ba2ee
- Result
- Result
- false
- 0
-
1930
-22690
31
40
-
1945.5
-22670
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9264f0ff-aad0-4d8f-9480-080924b6c884
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-22627
40
16
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1928
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40
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1928
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- A wire relay object
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1928
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- A group of Grasshopper objects
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- Create an OpenGL material.
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- Create Material
- Create Material
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152
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1950
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- Colour of the diffuse channel
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1854
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84
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1896
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1854
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84
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- Emissive colour of the material
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1854
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84
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1896
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- Amount of transparency (0.0 = opaque, 1.0 = transparent
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1854
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84
20
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1896
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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1854
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84
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1896
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- Resulting material
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- Material
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1962
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40
100
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1982
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- Allows for customized geometry previews
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- Custom Preview
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1890
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76
44
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1952
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- Geometry to preview
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1892
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48
20
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1916
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- The material override
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- Material
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1892
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48
20
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- Evaluate Length
- Evaluate Length
-
1853
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149
64
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1938
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- Curve to evaluate
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1855
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71
20
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1890.5
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- Length factor for curve evaluation
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- Length
- Length
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1855
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71
20
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1890.5
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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1855
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71
20
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1890.5
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- Point at the specified length
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- Point
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1950
-23748
50
20
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1975
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- Tangent vector at the specified length
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- Tangent
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-
1950
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50
20
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1975
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- Curve parameter at the specified length
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- Parameter
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1950
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50
20
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1975
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- Interpolate
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- Interpolate
- Interpolate
-
1815
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225
84
-
1988
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- 1
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1817
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159
20
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1896.5
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- Curve degree
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1817
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159
20
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1896.5
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1817
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159
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1896.5
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1817
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159
20
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1896.5
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2000
-24112
38
26
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2019
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- Curve length
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- Length
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2000
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38
27
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2019
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- Curve domain
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2000
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38
27
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2019
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- Create an OpenGL material.
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152
104
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1950
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1854
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84
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1896
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1854
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84
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1896
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- Emissive colour of the material
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1854
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84
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1896
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1854
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84
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1896
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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1854
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84
20
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1896
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- Resulting material
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1962
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40
100
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1982
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1890
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76
44
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1952
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1892
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48
20
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1916
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- The material override
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1892
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48
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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150
150
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1854.481
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255;255;255;255
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1861
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134
44
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1932
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- Curve to explode
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1863
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57
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1891.5
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- Recursive decomposition until all segments are atomic
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1863
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57
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1891.5
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- Exploded segments that make up the base curve
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1944
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49
20
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1968.5
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- Vertices of the exploded segments
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-
1944
-24482
49
20
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1968.5
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- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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- Evaluate Length
-
1853
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149
64
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1938
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- Curve to evaluate
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1855
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71
20
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1890.5
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- Length factor for curve evaluation
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- Length
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- 0
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1855
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71
20
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1890.5
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- 1
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- {0}
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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1855
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71
20
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1890.5
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- Point at the specified length
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- Point
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1950
-24587
50
20
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1975
-24577
- Tangent vector at the specified length
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- Tangent
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- 0
-
1950
-24567
50
20
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1975
-24557
- Curve parameter at the specified length
- b3dc2b29-e934-45bb-b5a1-76a14a0e6d83
- Parameter
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- 0
-
1950
-24547
50
20
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1975
-24537
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
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- Line SDL
- Line SDL
-
1873
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110
64
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1947
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- Line start point
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1875
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60
20
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1913
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- Line tangent (direction)
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- 741882bd-0b22-4cc0-bb89-e4127163437d
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1875
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60
20
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1913
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- {0}
-
0
0
1
- Line length
- 31a743e7-f57e-40cb-8d73-649ef48f70ce
- ABS(X)
- Length
- Length
- false
- 8bfc9802-7a15-4565-b4b4-adbffc307cf3
- 1
-
1875
-26366
60
20
-
1913
-26356
- 1
- 1
- {0}
- 0.015625
- Line segment
- 9a49f9f1-63b1-4713-8686-8e16f1aa6c2b
- Line
- Line
- false
- 0
-
1959
-26406
22
60
-
1970
-26376
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- d52bec47-5d8b-4578-bc12-89078d032cb6
- Relative Differences
- Relative Differences
-
1870
-24932
116
28
-
1917
-24918
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 0e33373e-7611-4365-bf2c-11e3fa4e35a6
- Values
- Values
- false
- 6da19429-ff67-48c2-a966-93eec574db95
- 1
-
1872
-24930
33
24
-
1888.5
-24918
- 1
- Differences between consecutive items
- 53cd2fb9-04f7-425c-aaa0-2f8eff8d768a
- Differenced
- Differenced
- false
- 0
-
1929
-24930
55
24
-
1956.5
-24918
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- fd96bb10-3b69-4007-9f9e-f7f130eb78a6
- Replace Nulls
- Replace Nulls
-
1858
-24876
139
44
-
1953
-24854
- 1
- Items to test for null
- ced61ef6-4c91-4a46-991a-27f1bf951268
- Items
- Items
- false
- 5ef673ae-cda6-45be-af16-c910eed40e0f
- 1
-
1860
-24874
81
20
-
1900.5
-24864
- 1
- Items to replace nulls with
- 6da97a30-673e-48d3-84ff-121d88d007e0
- Replacements
- Replacements
- false
- 0
-
1860
-24854
81
20
-
1900.5
-24844
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 6da19429-ff67-48c2-a966-93eec574db95
- Items
- Items
- false
- 0
-
1965
-24874
30
20
-
1980
-24864
- Number of items replaced
- 3aabe34e-c4fa-4fef-ab2a-4c25e2a691e9
- Count
- Count
- false
- 0
-
1965
-24854
30
20
-
1980
-24844
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5ef673ae-cda6-45be-af16-c910eed40e0f
- Relay
- false
- bced28c6-c3d6-4c77-97c8-51f4de83d178
- 1
-
1908
-24813
40
16
-
1928
-24805
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ff917474-e27a-48ee-86c6-2399e98eb9b3
- Relay
- false
- ab4f4689-c6b1-486b-8d63-2934c6b34e6f
- 1
-
1908
-25177
40
16
-
1928
-25169
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- d52bec47-5d8b-4578-bc12-89078d032cb6
- fd96bb10-3b69-4007-9f9e-f7f130eb78a6
- 96c5e91d-c669-451b-bfbb-09db81eaacd0
- 00959536-234c-49b3-a9bd-588dd0f24742
- 7a5abe8d-ca20-4e47-ad7b-97677abbdaf4
- 5ef673ae-cda6-45be-af16-c910eed40e0f
- ff917474-e27a-48ee-86c6-2399e98eb9b3
- a6f8cf40-4283-40d2-bc90-805bb563f9b1
- 8
- f8ab997f-b678-4c64-bbe0-db18d3263eaa
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 39d7227e-ab3a-4d5e-a625-5e4a37c3dc74
- Curve Closest Point
- Curve Closest Point
-
1874
-24677
108
64
-
1918
-24645
- Point to project onto curve
- 658cc140-b249-4733-9032-161044996cab
- Point
- Point
- false
- ffe8e5fd-b88d-4284-b749-5a836c222c79
- 1
-
1876
-24675
30
30
-
1891
-24660
- Curve to project onto
- f9a60db3-5e84-41c5-bbcf-4ba393a51cb6
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-24645
30
30
-
1891
-24630
- Point on the curve closest to the base point
- 1c19cb76-43c3-4381-8e5a-e8c556ecf262
- Point
- Point
- false
- 0
-
1930
-24675
50
20
-
1955
-24665
- Parameter on curve domain of closest point
- 8dfb79f2-c451-4be7-8c2d-fea87caf5559
- Parameter
- Parameter
- false
- 0
-
1930
-24655
50
20
-
1955
-24645
- Distance between base point and curve
- a9f25a59-75aa-4b96-9c5f-dd1cbfb0e6db
- Distance
- Distance
- false
- 0
-
1930
-24635
50
20
-
1955
-24625
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 4f4bb32c-882a-4e3c-a2aa-c11594661d59
- Line
- Line
-
1877
-24756
102
44
-
1943
-24734
- Line start point
- 22ee8f64-2936-4bcf-af82-1ff24c9c31f9
- Start Point
- Start Point
- false
- 1c19cb76-43c3-4381-8e5a-e8c556ecf262
- 1
-
1879
-24754
52
20
-
1905
-24744
- Line end point
- 6723ac33-5fa3-4414-9885-453496c62538
- End Point
- End Point
- false
- ffe8e5fd-b88d-4284-b749-5a836c222c79
- 1
-
1879
-24734
52
20
-
1905
-24724
- Line segment
- 741882bd-0b22-4cc0-bb89-e4127163437d
- Line
- Line
- false
- 0
-
1955
-24754
22
40
-
1966
-24734
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 589b71de-15a5-473b-a534-1a5bd07df142
- Remap Numbers
- Remap Numbers
-
1851
-26106
154
64
-
1951
-26074
- Value to remap
- ae0667bd-2d88-44e1-baf8-ed8733eb7854
- Value
- Value
- false
- 83a435db-f239-4ad7-b65f-fe31ed748d9c
- 1
-
1853
-26104
86
20
-
1896
-26094
- Source domain
- d0a72c88-cd36-4ef1-9985-ac04db8a8731
- Source
- Source
- false
- 2ef226e8-d1f0-4285-bad5-11dc292724a1
- 1
-
1853
-26084
86
20
-
1896
-26074
- 1
- 1
- {0}
-
0
1
- Target domain
- 69319b36-c57e-424b-9aae-6e6971dfa0b6
- Target
- Target
- false
- 0
-
1853
-26064
86
20
-
1896
-26054
- 1
- 1
- {0}
-
-1
1
- Remapped number
- d4ff942d-9d2c-4d76-8c8c-3ce9921a8e23
- Mapped
- Mapped
- false
- 0
-
1963
-26104
40
30
-
1983
-26089
- Remapped and clipped number
- 0d5b524a-2bf5-4dfc-9289-1a9ceeb5bb8a
- Clipped
- Clipped
- false
- 0
-
1963
-26074
40
30
-
1983
-26059
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 1b6bacd7-67d0-4f16-bd5e-99a18690b8aa
- Bounds
- Bounds
-
1873
-26024
110
28
-
1931
-26010
- 1
- Numbers to include in Bounds
- 9360de34-e5bc-46d2-8019-9bf13a2a372c
- Numbers
- Numbers
- false
- 83a435db-f239-4ad7-b65f-fe31ed748d9c
- 1
-
1875
-26022
44
24
-
1897
-26010
- Numeric Domain between the lowest and highest numbers in {N}
- 2ef226e8-d1f0-4285-bad5-11dc292724a1
- Domain
- Domain
- false
- 0
-
1943
-26022
38
24
-
1962
-26010
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 83a435db-f239-4ad7-b65f-fe31ed748d9c
- Relay
-
- false
- ff917474-e27a-48ee-86c6-2399e98eb9b3
- 1
-
1908
-25977
40
16
-
1928
-25969
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 3ec9adb7-5b14-4046-8382-00e4e0809805
- Multiplication
- Multiplication
-
1893
-26305
70
44
-
1918
-26283
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- fb8e2198-cc96-41fb-8dfb-6398e1128fd2
- A
- A
- true
- ef54399e-d0dc-4977-9a91-e1732e255135
- 1
-
1895
-26303
11
20
-
1900.5
-26293
- Second item for multiplication
- 439ef53a-a40c-48ce-bee1-7d64264f64b1
- B
- B
- true
- a2ddf12f-aac3-4d45-a4fd-5a6a2862a019
- 1
-
1895
-26283
11
20
-
1900.5
-26273
- Result of multiplication
- 8bfc9802-7a15-4565-b4b4-adbffc307cf3
- Result
- Result
- false
- 0
-
1930
-26303
31
40
-
1945.5
-26283
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 77b66984-895e-4c3d-841f-0fd847975820
- Multiplication
- Multiplication
-
1893
-26198
70
44
-
1918
-26176
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 08f44d3c-dd63-4748-a5ce-6466a2289adc
- A
- A
- true
- de52e535-3bb0-4c29-8541-2baf064cc489
- 1
-
1895
-26196
11
20
-
1900.5
-26186
- Second item for multiplication
- 72ca1a91-003d-4e4d-89c7-de128cf8fc06
- B
- B
- true
- d4ff942d-9d2c-4d76-8c8c-3ce9921a8e23
- 1
-
1895
-26176
11
20
-
1900.5
-26166
- Result of multiplication
- ef54399e-d0dc-4977-9a91-e1732e255135
- Result
- Result
- false
- 0
-
1930
-26196
31
40
-
1945.5
-26176
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- de52e535-3bb0-4c29-8541-2baf064cc489
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-26133
40
16
-
1928
-26125
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 589b71de-15a5-473b-a534-1a5bd07df142
- 1b6bacd7-67d0-4f16-bd5e-99a18690b8aa
- 83a435db-f239-4ad7-b65f-fe31ed748d9c
- 3ec9adb7-5b14-4046-8382-00e4e0809805
- 77b66984-895e-4c3d-841f-0fd847975820
- de52e535-3bb0-4c29-8541-2baf064cc489
- ab1ac911-2029-4ebc-a2e6-4e954cd90453
- 7
- 2a6223bb-9a9f-4719-9a02-12d1f3f01c4e
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 2935ff8b-0bb1-4376-8375-0a168b2eaf00
- c59670c5-a030-42d4-87ae-7abc07549097
- 39d7227e-ab3a-4d5e-a625-5e4a37c3dc74
- 4f4bb32c-882a-4e3c-a2aa-c11594661d59
- 4
- 9cc81417-ab0d-47a3-84f6-a7f97f1ca1ac
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- c1e75230-bdc6-4b47-8cf2-45bc794fb884
- Panel
- false
- 1
- e7099fe1-9f7c-49ca-bf44-6736df5e3b63
- 1
- Double click to edit panel content…
-
1837
-25758
185
271
- 0
- 0
- 0
-
1837.023
-25757.16
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 2296ab2e-376b-4be9-bd09-cf54afa0c9de
- Relay
-
- false
- c1e75230-bdc6-4b47-8cf2-45bc794fb884
- 1
-
1908
-25772
40
16
-
1928
-25764
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 238ccd66-333b-42be-b89d-c7a89f7d43cf
- Relay
-
- false
- ff917474-e27a-48ee-86c6-2399e98eb9b3
- 1
-
1908
-25219
40
16
-
1928
-25211
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 203fe16f-ed77-441e-b488-0763db3dbbb0
- c1e75230-bdc6-4b47-8cf2-45bc794fb884
- 2296ab2e-376b-4be9-bd09-cf54afa0c9de
- 238ccd66-333b-42be-b89d-c7a89f7d43cf
- a7aa0c22-62a5-48d9-8db9-35e295bd33c0
- 3971560d-877c-4cb3-9aad-0356911759f5
- 6
- e8032e15-ebeb-4b66-88f4-437235633648
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- c16e478a-d5c8-4983-8aac-039339e345f0
- Create Material
- Create Material
-
1852
-27012
152
104
-
1950
-26960
- Colour of the diffuse channel
- b3028842-2dca-40d2-ab0c-16c051c02522
- Diffuse
- Diffuse
- false
- 0
-
1854
-27010
84
20
-
1896
-27000
- 1
- 1
- {0}
-
255;224;224;224
- Colour of the specular highlight
- 0271183b-5808-44f0-aaf6-132184680b8a
- Specular
- Specular
- false
- 0
-
1854
-26990
84
20
-
1896
-26980
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 908bc65f-78c1-4ec6-bf46-53fee94ee056
- Emission
- Emission
- false
- 0
-
1854
-26970
84
20
-
1896
-26960
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 1d1eb778-8a3f-470c-a4c5-73a7697284e6
- Transparency
- Transparency
- false
- 0
-
1854
-26950
84
20
-
1896
-26940
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 201dd6ff-6bae-487c-8174-a2b97855875d
- Shine
- Shine
- false
- 0
-
1854
-26930
84
20
-
1896
-26920
- 1
- 1
- {0}
- 100
- Resulting material
- 85b8cd61-af70-4d1e-be02-2f8c25c3d790
- Material
- Material
- false
- 0
-
1962
-27010
40
100
-
1982
-26960
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- f6c7df86-1cba-4870-86c0-676391af00ea
- Custom Preview
- Custom Preview
-
1890
-27083
76
44
-
1952
-27061
- Geometry to preview
- true
- b9e9fbaf-bf5a-4b79-a183-3a7079db863b
- Geometry
- Geometry
- false
- 04846c6f-286e-480c-9c95-cf2ed46d9350
- 1
-
1892
-27081
48
20
-
1916
-27071
- The material override
- 83a85b69-2749-4b4b-891b-c6783a15a8f4
- Material
- Material
- false
- 85b8cd61-af70-4d1e-be02-2f8c25c3d790
- 1
-
1892
-27061
48
20
-
1916
-27051
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 26e56ba2-a700-4af3-ad16-9b9075073a8e
- Evaluate Length
- Evaluate Length
-
1853
-27171
149
64
-
1938
-27139
- Curve to evaluate
- 7d4936b9-e922-4e6d-a37d-c94fe9e85590
- Curve
- Curve
- false
- 04846c6f-286e-480c-9c95-cf2ed46d9350
- 1
-
1855
-27169
71
20
-
1890.5
-27159
- Length factor for curve evaluation
- edb756de-0121-4df0-bd3e-d77b136c4316
- Length
- Length
- false
- 0
-
1855
-27149
71
20
-
1890.5
-27139
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 4e29cbcc-3a41-496d-abf2-bea7fc776a96
- Normalized
- Normalized
- false
- 0
-
1855
-27129
71
20
-
1890.5
-27119
- 1
- 1
- {0}
- true
- Point at the specified length
- b34dac8b-8d64-4e79-82bb-d85237582fc3
- Point
- Point
- false
- 0
-
1950
-27169
50
20
-
1975
-27159
- Tangent vector at the specified length
- d4ad06af-261d-480c-9b76-80b8b35af349
- Tangent
- Tangent
- false
- 0
-
1950
-27149
50
20
-
1975
-27139
- Curve parameter at the specified length
- c971b7a0-0366-4c4c-9464-7f4df888cb5a
- Parameter
- Parameter
- false
- 0
-
1950
-27129
50
20
-
1975
-27119
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 8fa8d1cd-72e4-49a9-ac87-2091af68c9c5
- Interpolate
- Interpolate
-
1815
-27547
225
84
-
1988
-27505
- 1
- Interpolation points
- 1503e6d5-6140-42c5-a21b-4dba42363436
- Vertices
- Vertices
- false
- 9e6fc360-1810-4da7-a170-2f0668ae3de2
- 1
-
1817
-27545
159
20
-
1896.5
-27535
- Curve degree
- 5f85b622-d830-4a07-bff0-f8530b2c4a57
- Degree
- Degree
- false
- 0
-
1817
-27525
159
20
-
1896.5
-27515
- 1
- 1
- {0}
- 1
- Periodic curve
- 58ad891d-4a3c-47c1-9618-6af0908ce9a4
- Periodic
- Periodic
- false
- 0
-
1817
-27505
159
20
-
1896.5
-27495
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 388ab5d7-428d-418b-90c0-96bd92120498
- KnotStyle
- KnotStyle
- false
- 0
-
1817
-27485
159
20
-
1896.5
-27475
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- ff468b81-65e8-4cdf-b877-b88d817f1f2d
- Curve
- Curve
- false
- 0
-
2000
-27545
38
26
-
2019
-27531.67
- Curve length
- bea94d63-6267-4a46-a8cc-af7392801828
- Length
- Length
- false
- 0
-
2000
-27519
38
27
-
2019
-27505
- Curve domain
- dd30a448-ca31-4e64-90d5-cc9c40a7c8b3
- Domain
- Domain
- false
- 0
-
2000
-27492
38
27
-
2019
-27478.33
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 5124b1bb-140f-4743-8c53-2e30544ed43f
- Create Material
- Create Material
-
1852
-27674
152
104
-
1950
-27622
- Colour of the diffuse channel
- cc1605ca-daf4-460a-b0a4-67130800bed4
- Diffuse
- Diffuse
- false
- 0
-
1854
-27672
84
20
-
1896
-27662
- 1
- 1
- {0}
-
255;199;199;199
- Colour of the specular highlight
- 626b5cae-5f16-4066-9743-736557a29475
- Specular
- Specular
- false
- 0
-
1854
-27652
84
20
-
1896
-27642
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 5869d24e-a5b5-410d-82a1-847611623bed
- Emission
- Emission
- false
- 0
-
1854
-27632
84
20
-
1896
-27622
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 3b1b263e-3d61-47b4-95c4-821fcef67b0b
- Transparency
- Transparency
- false
- 0
-
1854
-27612
84
20
-
1896
-27602
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- d4f5488e-4a4f-4c05-a6b7-8bd31d59b4c7
- Shine
- Shine
- false
- 0
-
1854
-27592
84
20
-
1896
-27582
- 1
- 1
- {0}
- 100
- Resulting material
- 1bed5aa6-f478-4993-a204-8cfa72a07424
- Material
- Material
- false
- 0
-
1962
-27672
40
100
-
1982
-27622
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- c4521450-b023-4163-9d6b-30e587776f8e
- Custom Preview
- Custom Preview
-
1890
-27740
76
44
-
1952
-27718
- Geometry to preview
- true
- 472a7ba1-052c-4737-85e3-2e7db5b49ee0
- Geometry
- Geometry
- false
- ff468b81-65e8-4cdf-b877-b88d817f1f2d
- 1
-
1892
-27738
48
20
-
1916
-27728
- The material override
- 2808fa60-8978-4b6d-ae88-09a8be1d2563
- Material
- Material
- false
- 1bed5aa6-f478-4993-a204-8cfa72a07424
- 1
-
1892
-27718
48
20
-
1916
-27708
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- fd00589e-5724-4407-aa46-ebe1d9f1b38d
- Quick Graph
- Quick Graph
- false
- 0
- 238ccd66-333b-42be-b89d-c7a89f7d43cf
- 1
-
1854
-25917
150
150
-
1854.481
-25916.19
- -1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- e55852e6-434c-4d81-ab8c-e702dfd1db4f
- e41c1b6a-7e1e-47d5-ab71-6b7f6f04b606
- 444edb66-366a-4115-b54d-07922398f854
- f6594335-7ff6-4c1e-aeb7-c9c8948883d4
- fd47e2e2-6481-4a34-a847-a0d1a632bc53
- 99c7fe47-7a69-4ff0-8cd8-12aa4d14e36a
- 729637d9-ea91-4c07-8b5a-52ac9c43759a
- a189e3aa-b04e-41b2-af57-783026734fbd
- 9fba3251-1d1c-4127-a406-05630ef73176
- 213ef2cd-1c24-4d88-8ee3-8563f616e74b
- 2c7854ff-ba1a-4fcd-9046-0142fe519f22
- e555088f-a229-4d25-a883-c447edfca1c2
- c157fa6a-b9b5-4759-829e-44e742af0c34
- 4bfb41bf-3699-4f84-abbf-207c269d8b11
- ba7905ed-fef6-48c1-8baf-dc7e08645b2a
- ea2d8131-d849-464b-991d-b7545490c298
- 8c4f189f-4c8c-4c49-a501-ecb9c86fb241
- 6e34e2a8-e3d9-4a61-a05b-b5812dea76ec
- 52b21afe-6b34-4f68-b9bb-0ef61fd3199d
- fa6df6d2-fd07-410b-8655-c2622acdbb03
- 5759524d-cdbb-416c-81fc-03ae517620fb
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- 158188ab-8318-49ab-bbb3-3b4c147e50a1
- 1529fdbf-9759-4d95-a555-19007f500439
- 4ac110ab-0df5-451c-94d6-c95b7b9e23dd
- 1ffd60e1-d5b8-48d2-85e8-77a63ab7786b
- 943c2602-b35d-4dea-b150-9f279be49248
- 7340adc2-7f7d-44a9-88db-e1fd62527209
- 56934943-a19b-4a05-becd-bb3668f0a912
- 607e639e-e8c3-4263-aa73-c9a6384689bc
- 5bd5d6db-12a2-4550-8b71-deb45f3888b0
- 5f214b8c-7d05-4368-8735-afd3d68a4fce
- 87aee7ec-7851-4cc6-8c7c-6d39908c9364
- 33
- a6960d2a-4824-4efb-81eb-96c9415b7919
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- e55852e6-434c-4d81-ab8c-e702dfd1db4f
- Explode
- Explode
-
1861
-27877
134
44
-
1932
-27855
- Curve to explode
- fde358cc-c101-4588-9436-44d67db87bad
- Curve
- Curve
- false
- ff468b81-65e8-4cdf-b877-b88d817f1f2d
- 1
-
1863
-27875
57
20
-
1891.5
-27865
- Recursive decomposition until all segments are atomic
- 4ce8a128-9d38-4d5f-a8bf-02afc1631152
- Recursive
- Recursive
- false
- 0
-
1863
-27855
57
20
-
1891.5
-27845
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- cfe0de88-5b8a-4ce6-9bc2-9c9bfa54cc0b
- Segments
- Segments
- false
- 0
-
1944
-27875
49
20
-
1968.5
-27865
- 1
- Vertices of the exploded segments
- 551c18cf-2aef-4fe0-a831-c8f2defa03b1
- Vertices
- Vertices
- false
- 0
-
1944
-27855
49
20
-
1968.5
-27845
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- e41c1b6a-7e1e-47d5-ab71-6b7f6f04b606
- Evaluate Length
- Evaluate Length
-
1853
-27960
149
64
-
1938
-27928
- Curve to evaluate
- 3b337348-6b71-448c-900a-d9054ef19368
- Curve
- Curve
- false
- cfe0de88-5b8a-4ce6-9bc2-9c9bfa54cc0b
- 1
-
1855
-27958
71
20
-
1890.5
-27948
- Length factor for curve evaluation
- 652c5ab2-febc-4340-94df-6611e53df831
- Length
- Length
- false
- 0
-
1855
-27938
71
20
-
1890.5
-27928
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 9ec37965-bbaa-472e-adc1-1aa463e2e77f
- Normalized
- Normalized
- false
- 0
-
1855
-27918
71
20
-
1890.5
-27908
- 1
- 1
- {0}
- true
- Point at the specified length
- 4078e208-ec63-43ca-9706-3bca2f569fa2
- Point
- Point
- false
- 0
-
1950
-27958
50
20
-
1975
-27948
- Tangent vector at the specified length
- ed55b185-60fb-40cd-ad46-0842867be581
- Tangent
- Tangent
- false
- 0
-
1950
-27938
50
20
-
1975
-27928
- Curve parameter at the specified length
- a5197d5c-aa87-4482-aaba-20779b7b231e
- Parameter
- Parameter
- false
- 0
-
1950
-27918
50
20
-
1975
-27908
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 444edb66-366a-4115-b54d-07922398f854
- Line SDL
- Line SDL
-
1873
-29740
110
64
-
1947
-29708
- Line start point
- 71f5a683-8e56-4a2f-81f8-5f9808eddf57
- Start
- Start
- false
- 4078e208-ec63-43ca-9706-3bca2f569fa2
- 1
-
1875
-29738
60
20
-
1913
-29728
- Line tangent (direction)
- ec34afb2-cc43-4614-b556-168228e82c6d
- Direction
- Direction
- false
- be3b8f9c-1ae0-439a-bdb8-a5dd226cecc3
- 1
-
1875
-29718
60
20
-
1913
-29708
- 1
- 1
- {0}
-
0
0
1
- Line length
- 45490cfc-ec73-4dfd-a9b5-496410006025
- ABS(X)
- Length
- Length
- false
- 139422c8-a710-487e-bbe0-ea2b6259e8e1
- 1
-
1875
-29698
60
20
-
1913
-29688
- 1
- 1
- {0}
- 0.015625
- Line segment
- 1c102dcf-a427-4f9a-93eb-d8fa6673d9fa
- Line
- Line
- false
- 0
-
1959
-29738
22
60
-
1970
-29708
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- f6594335-7ff6-4c1e-aeb7-c9c8948883d4
- Relative Differences
- Relative Differences
-
1870
-28303
116
28
-
1917
-28289
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 043e55bf-142c-4061-bcd6-66fad571d11f
- Values
- Values
- false
- 5f33bac4-8ad0-4ac6-a703-b653e22e896d
- 1
-
1872
-28301
33
24
-
1888.5
-28289
- 1
- Differences between consecutive items
- 2d37b54a-d252-4d91-af08-37f5c09e7e4a
- Differenced
- Differenced
- false
- 0
-
1929
-28301
55
24
-
1956.5
-28289
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- fd47e2e2-6481-4a34-a847-a0d1a632bc53
- Replace Nulls
- Replace Nulls
-
1858
-28247
139
44
-
1953
-28225
- 1
- Items to test for null
- bcfd659f-ade9-4f4d-b929-0f87d1db74db
- Items
- Items
- false
- 9fba3251-1d1c-4127-a406-05630ef73176
- 1
-
1860
-28245
81
20
-
1900.5
-28235
- 1
- Items to replace nulls with
- a3f4d718-1001-4437-b607-f5fed9eff18a
- Replacements
- Replacements
- false
- 0
-
1860
-28225
81
20
-
1900.5
-28215
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 5f33bac4-8ad0-4ac6-a703-b653e22e896d
- Items
- Items
- false
- 0
-
1965
-28245
30
20
-
1980
-28235
- Number of items replaced
- 29929c88-87bc-4ed9-a28e-5f9a48da5860
- Count
- Count
- false
- 0
-
1965
-28225
30
20
-
1980
-28215
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9fba3251-1d1c-4127-a406-05630ef73176
- Relay
- false
- ff917474-e27a-48ee-86c6-2399e98eb9b3
- 1
-
1908
-28184
40
16
-
1928
-28176
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 213ef2cd-1c24-4d88-8ee3-8563f616e74b
- Relay
- false
- d57b5cda-0b57-4731-b527-b630d209be02
- 1
-
1908
-28548
40
16
-
1928
-28540
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- f6594335-7ff6-4c1e-aeb7-c9c8948883d4
- fd47e2e2-6481-4a34-a847-a0d1a632bc53
- 99c7fe47-7a69-4ff0-8cd8-12aa4d14e36a
- 729637d9-ea91-4c07-8b5a-52ac9c43759a
- a189e3aa-b04e-41b2-af57-783026734fbd
- 9fba3251-1d1c-4127-a406-05630ef73176
- 213ef2cd-1c24-4d88-8ee3-8563f616e74b
- ff2559cf-18b3-4cad-b391-315893967bf2
- 8
- 2c7854ff-ba1a-4fcd-9046-0142fe519f22
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- e555088f-a229-4d25-a883-c447edfca1c2
- Curve Closest Point
- Curve Closest Point
-
1874
-28048
108
64
-
1918
-28016
- Point to project onto curve
- 2fc6035a-a04a-413f-baf6-93f6cb789341
- Point
- Point
- false
- 4078e208-ec63-43ca-9706-3bca2f569fa2
- 1
-
1876
-28046
30
30
-
1891
-28031
- Curve to project onto
- 36e46100-a361-4382-a21f-dd07040a60fa
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-28016
30
30
-
1891
-28001
- Point on the curve closest to the base point
- 22edc7d2-47d5-4d3c-a9fb-41003038da00
- Point
- Point
- false
- 0
-
1930
-28046
50
20
-
1955
-28036
- Parameter on curve domain of closest point
- 679c843b-31f4-4e05-b990-e840a91b4713
- Parameter
- Parameter
- false
- 0
-
1930
-28026
50
20
-
1955
-28016
- Distance between base point and curve
- 6fa34270-3ef8-41fd-a4a1-154817bd8fb9
- Distance
- Distance
- false
- 0
-
1930
-28006
50
20
-
1955
-27996
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- c157fa6a-b9b5-4759-829e-44e742af0c34
- Line
- Line
-
1877
-28127
102
44
-
1943
-28105
- Line start point
- 532c7d06-0798-454c-b064-4aa4fde692f2
- Start Point
- Start Point
- false
- 22edc7d2-47d5-4d3c-a9fb-41003038da00
- 1
-
1879
-28125
52
20
-
1905
-28115
- Line end point
- 3e6668db-752b-441c-b990-86c413d3d4fc
- End Point
- End Point
- false
- 4078e208-ec63-43ca-9706-3bca2f569fa2
- 1
-
1879
-28105
52
20
-
1905
-28095
- Line segment
- be3b8f9c-1ae0-439a-bdb8-a5dd226cecc3
- Line
- Line
- false
- 0
-
1955
-28125
22
40
-
1966
-28105
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 4bfb41bf-3699-4f84-abbf-207c269d8b11
- Remap Numbers
- Remap Numbers
-
1851
-29438
154
64
-
1951
-29406
- Value to remap
- aed1de46-96e2-40d5-b0dc-907537d31c19
- Value
- Value
- false
- ea2d8131-d849-464b-991d-b7545490c298
- 1
-
1853
-29436
86
20
-
1896
-29426
- Source domain
- 15c453f5-b34f-4aaf-a5aa-9fba87008cbe
- Source
- Source
- false
- 0fea1294-960c-4c43-acef-e8daa16a43a9
- 1
-
1853
-29416
86
20
-
1896
-29406
- 1
- 1
- {0}
-
0
1
- Target domain
- fef59a1b-601a-49d7-bc54-e0b0a37dd6b1
- Target
- Target
- false
- 0
-
1853
-29396
86
20
-
1896
-29386
- 1
- 1
- {0}
-
-1
1
- Remapped number
- cbb03778-eeb9-477a-a41a-b1f3b2f09f85
- Mapped
- Mapped
- false
- 0
-
1963
-29436
40
30
-
1983
-29421
- Remapped and clipped number
- e302d478-d27f-4da4-8b3f-a141126faca0
- Clipped
- Clipped
- false
- 0
-
1963
-29406
40
30
-
1983
-29391
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- ba7905ed-fef6-48c1-8baf-dc7e08645b2a
- Bounds
- Bounds
-
1873
-29356
110
28
-
1931
-29342
- 1
- Numbers to include in Bounds
- 0d55dab2-e7bc-458c-ab87-da425caa9e6c
- Numbers
- Numbers
- false
- ea2d8131-d849-464b-991d-b7545490c298
- 1
-
1875
-29354
44
24
-
1897
-29342
- Numeric Domain between the lowest and highest numbers in {N}
- 0fea1294-960c-4c43-acef-e8daa16a43a9
- Domain
- Domain
- false
- 0
-
1943
-29354
38
24
-
1962
-29342
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ea2d8131-d849-464b-991d-b7545490c298
- Relay
-
- false
- 213ef2cd-1c24-4d88-8ee3-8563f616e74b
- 1
-
1908
-29309
40
16
-
1928
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- Multiplication
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-
1893
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70
44
-
1918
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- 2
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- 1
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- First item for multiplication
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- A
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- 1
-
1895
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11
20
-
1900.5
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- Second item for multiplication
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- B
- B
- true
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- 1
-
1895
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11
20
-
1900.5
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- Result of multiplication
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-
1930
-29635
31
40
-
1945.5
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- Multiplication
- Mathematical multiplication
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- Multiplication
- Multiplication
-
1893
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70
44
-
1918
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- 2
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
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- A
- A
- true
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- 1
-
1895
-29528
11
20
-
1900.5
-29518
- Second item for multiplication
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- B
- B
- true
- cbb03778-eeb9-477a-a41a-b1f3b2f09f85
- 1
-
1895
-29508
11
20
-
1900.5
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- Result of multiplication
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-
1930
-29528
31
40
-
1945.5
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- Relay
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- Relay
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-
1908
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40
16
-
1928
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- A panel for custom notes and text values
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- Panel
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-
1836
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185
271
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1836.981
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-
255;255;255;255
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- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
-
- false
- 158188ab-8318-49ab-bbb3-3b4c147e50a1
- 1
-
1908
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40
16
-
1928
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4ac110ab-0df5-451c-94d6-c95b7b9e23dd
- Relay
-
- false
- 213ef2cd-1c24-4d88-8ee3-8563f616e74b
- 1
-
1908
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40
16
-
1928
-28574
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
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- 1529fdbf-9759-4d95-a555-19007f500439
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- Group
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- Create Material
- Create an OpenGL material.
- true
- 943c2602-b35d-4dea-b150-9f279be49248
- Create Material
- Create Material
-
1852
-30285
152
104
-
1950
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- Colour of the diffuse channel
- c6fc9ba1-a2a5-434a-b6fa-d88e76b6a0da
- Diffuse
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- false
- 0
-
1854
-30283
84
20
-
1896
-30273
- 1
- 1
- {0}
-
255;220;220;220
- Colour of the specular highlight
- e1dc51fb-1a0e-48fa-a0e5-58a71147242a
- Specular
- Specular
- false
- 0
-
1854
-30263
84
20
-
1896
-30253
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 1e75022a-65d7-48d5-8661-c1c228cf19d1
- Emission
- Emission
- false
- 0
-
1854
-30243
84
20
-
1896
-30233
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 0c10ea35-34f8-4cdc-8614-2f2abb494200
- Transparency
- Transparency
- false
- 0
-
1854
-30223
84
20
-
1896
-30213
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- c5324f85-09b3-477e-bf31-5183e51ffc57
- Shine
- Shine
- false
- 0
-
1854
-30203
84
20
-
1896
-30193
- 1
- 1
- {0}
- 100
- Resulting material
- e7fc09b1-3955-433f-95f5-76b796899768
- Material
- Material
- false
- 0
-
1962
-30283
40
100
-
1982
-30233
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 7340adc2-7f7d-44a9-88db-e1fd62527209
- Custom Preview
- Custom Preview
-
1890
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76
44
-
1952
-30334
- Geometry to preview
- true
- d6de9fbf-8802-4e69-ac20-2fef1f2248e1
- Geometry
- Geometry
- false
- f3d6514f-fd53-494b-8f2b-098b6dfb4a80
- 1
-
1892
-30354
48
20
-
1916
-30344
- The material override
- e328645e-f854-410d-b375-a4388bf90513
- Material
- Material
- false
- e7fc09b1-3955-433f-95f5-76b796899768
- 1
-
1892
-30334
48
20
-
1916
-30324
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 56934943-a19b-4a05-becd-bb3668f0a912
- Evaluate Length
- Evaluate Length
-
1853
-30444
149
64
-
1938
-30412
- Curve to evaluate
- 169ff5c5-c0ee-495d-a321-a0ebb81d1bbe
- Curve
- Curve
- false
- f3d6514f-fd53-494b-8f2b-098b6dfb4a80
- 1
-
1855
-30442
71
20
-
1890.5
-30432
- Length factor for curve evaluation
- 51001d6d-56ce-4850-8fb5-f5ada80ac7a0
- Length
- Length
- false
- 0
-
1855
-30422
71
20
-
1890.5
-30412
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 01cb611a-befd-4a04-a051-e993882064a6
- Normalized
- Normalized
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-
1855
-30402
71
20
-
1890.5
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- 1
- 1
- {0}
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- Point at the specified length
- f0dc78cf-7a27-4e9a-9ea4-ca79a5cff36e
- Point
- Point
- false
- 0
-
1950
-30442
50
20
-
1975
-30432
- Tangent vector at the specified length
- 194aa6e0-b6e3-429e-9543-ba3a95826c21
- Tangent
- Tangent
- false
- 0
-
1950
-30422
50
20
-
1975
-30412
- Curve parameter at the specified length
- 96030420-dcae-4cee-9628-e2b919ce992d
- Parameter
- Parameter
- false
- 0
-
1950
-30402
50
20
-
1975
-30392
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 607e639e-e8c3-4263-aa73-c9a6384689bc
- Interpolate
- Interpolate
-
1815
-30807
225
84
-
1988
-30765
- 1
- Interpolation points
- e014eb4f-d3f8-4122-852e-7634fca44349
- Vertices
- Vertices
- false
- 41cf09ce-b46e-4e22-a6db-894178c0dcee
- 1
-
1817
-30805
159
20
-
1896.5
-30795
- Curve degree
- 51af0b78-d2f4-45c5-8e22-f47450a8fbf1
- Degree
- Degree
- false
- 0
-
1817
-30785
159
20
-
1896.5
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- 1
- 1
- {0}
- 1
- Periodic curve
- 2227d136-2611-45e4-82ba-87d304b78d17
- Periodic
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- false
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-
1817
-30765
159
20
-
1896.5
-30755
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- c8628211-4eba-423a-a24a-fa36b0697f4d
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- KnotStyle
- false
- 0
-
1817
-30745
159
20
-
1896.5
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- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 82d46f90-f3a3-4dc9-bab4-8b7484395e05
- Curve
- Curve
- false
- 0
-
2000
-30805
38
26
-
2019
-30791.67
- Curve length
- f843e4a2-5e7f-44f6-8462-e97f74ac4c04
- Length
- Length
- false
- 0
-
2000
-30779
38
27
-
2019
-30765
- Curve domain
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- Domain
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-
2000
-30752
38
27
-
2019
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- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
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- Create Material
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-
1852
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152
104
-
1950
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- Colour of the diffuse channel
- 41900aa4-b64f-421f-87dc-3ef746a5a9d0
- Diffuse
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- false
- 0
-
1854
-30932
84
20
-
1896
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- 1
- 1
- {0}
-
255;195;195;195
- Colour of the specular highlight
- bc51fb6f-7977-4bf0-b829-30a10404f565
- Specular
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- false
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-
1854
-30912
84
20
-
1896
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- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- fcc247a7-54bb-46ba-8d1c-15c923f684a0
- Emission
- Emission
- false
- 0
-
1854
-30892
84
20
-
1896
-30882
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 58edbcf6-99ab-46ff-94b3-9b58b506267e
- Transparency
- Transparency
- false
- 0
-
1854
-30872
84
20
-
1896
-30862
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- fde55e7a-410d-4647-9617-952b113236cc
- Shine
- Shine
- false
- 0
-
1854
-30852
84
20
-
1896
-30842
- 1
- 1
- {0}
- 100
- Resulting material
- a965f5c6-d652-4311-b23e-dc7cfd35bb1c
- Material
- Material
- false
- 0
-
1962
-30932
40
100
-
1982
-30882
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 5f214b8c-7d05-4368-8735-afd3d68a4fce
- Custom Preview
- Custom Preview
-
1890
-31000
76
44
-
1952
-30978
- Geometry to preview
- true
- 16da5c35-3cfe-40ca-b2b2-8348d3480a00
- Geometry
- Geometry
- false
- 82d46f90-f3a3-4dc9-bab4-8b7484395e05
- 1
-
1892
-30998
48
20
-
1916
-30988
- The material override
- 9b0c827a-a31c-4784-a941-42908a7637b7
- Material
- Material
- false
- a965f5c6-d652-4311-b23e-dc7cfd35bb1c
- 1
-
1892
-30978
48
20
-
1916
-30968
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
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- Quick Graph
- 1
- Display a set of y-values as a graph
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- Quick Graph
- Quick Graph
- false
- 0
- 4ac110ab-0df5-451c-94d6-c95b7b9e23dd
- 1
-
1854
-29248
150
150
-
1854.481
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- -1
- 424eb433-2b3a-4859-beaf-804d8af0afd7
- Control Points
- Extract the nurbs control points and knots of a curve.
- true
- 5b4be6d4-6521-4a29-9dec-713f5bf99463
- Control Points
- Control Points
-
1879
-1200
98
64
-
1923
-1168
- Curve to evaluate
- 89835d04-3ff2-415a-ad44-f0eabc4965c0
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1881
-1198
30
60
-
1896
-1168
- 1
- Control points of the Nurbs-form.
- 983acda0-f9cb-4339-b8f5-963587e0cafd
- Points
- Points
- false
- 0
-
1935
-1198
40
20
-
1955
-1188
- 1
- Weights of control points.
- ed1f073d-94dd-4682-8209-fbb74d64c00c
- Weights
- Weights
- false
- 0
-
1935
-1178
40
20
-
1955
-1168
- 1
- Knot vector of Nurbs-form.
- 76456d8d-19af-4eb2-af98-81629b18ee44
- Knots
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- false
- 0
-
1935
-1158
40
20
-
1955
-1148
- 1817fd29-20ae-4503-b542-f0fb651e67d7
- List Length
- Measure the length of a list.
- true
- e2702e73-2b57-4491-93aa-1cea88badf67
- List Length
- List Length
-
1879
-1248
97
28
-
1912
-1234
- 1
- Base list
- 3eb1b898-88e7-49f3-b62d-b20ae54213df
- List
- List
- false
- 983acda0-f9cb-4339-b8f5-963587e0cafd
- 1
-
1881
-1246
19
24
-
1890.5
-1234
- Number of items in L
- a927a6be-3516-43fe-8365-bf443ef1923b
- X-1
- Length
- Length
- false
- 0
-
1924
-1246
50
24
-
1941
-1234
- 41f43104-c70e-48d0-a336-36da01af23c3
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- Curve Degree
- Get the degree value of a curve.
- true
- dd4f9b33-eb2f-4c2c-a9da-2d65d6783044
- Curve Degree
- Curve Degree
-
1881
-1116
94
28
-
1925
-1102
- Curve to get the degree value of
- 6a0046e4-5b4d-448f-b2b4-cade479dcad1
- Curve
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- false
- ee782a63-64f0-4f70-a960-95d38003cbb3
- 1
-
1883
-1114
30
24
-
1898
-1102
- Degree value of the curve
- 272db34b-cb01-4ac1-bae9-e94d23c75f3c
- Degree
- Degree
- false
- 0
-
1937
-1114
36
24
-
1955
-1102
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- A-B+1
- true
- d2d17992-1f6a-41ce-a0e5-0a8d83ef92d2
- Expression
- Expression
-
1874
-1312
108
44
-
1918
-1290
- 2
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- 1
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- Expression variable
- 9756e426-55fb-4678-a28c-dee3f43c22e5
- Variable A
- A
- true
- a927a6be-3516-43fe-8365-bf443ef1923b
- 1
-
1876
-1310
11
20
-
1881.5
-1300
- Expression variable
- 211996a5-6e8a-4a9c-88db-d132592dde1e
- Variable B
- B
- true
- 272db34b-cb01-4ac1-bae9-e94d23c75f3c
- 1
-
1876
-1290
11
20
-
1881.5
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- Result of expression
- 82cdb6c5-d11c-4816-899a-ec7feeb75410
- Result
- Result
- false
- 0
-
1949
-1310
31
40
-
1964.5
-1290
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 12e4c4ab-282e-49fd-8fbc-2e50fd9bf37a
- B
- B
- false
- 0
-
1898
-12026
60
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- fba3b68f-f744-41d4-b4d2-9d899b5a7f88
- B
- B
- false
- 0
-
1898
-15586
60
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 8b4a365c-1645-430f-8be6-7fb0019a20f5
- B
- B
- false
- 0
-
1899
-19286
60
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 3d196e4e-a427-48b3-a97c-9aae81c0ab45
- B
- B
- false
- 0
-
1898
-22740
60
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- ab1ac911-2029-4ebc-a2e6-4e954cd90453
- B
- B
- false
- 0
-
1896
-26232
60
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 899223b6-df9a-403e-bae3-eb7c226d4aab
- B
- B
- false
- 0
-
1898
-29565
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 62804d7b-bdd9-4ed1-b6e5-f970e801b6a3
- Relay
-
- false
- 9c62f0e6-beef-403c-9c83-e0860071b8af
- 1
-
1898
-18356
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 55512720-2a0e-47cd-b00a-dc2b37b30de5
- Relay
-
- false
- 7af0cade-f743-4780-907e-050ed9fcd4f9
- 1
-
1898
-21791
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- a7aa0c22-62a5-48d9-8db9-35e295bd33c0
- Relay
-
- false
- 238ccd66-333b-42be-b89d-c7a89f7d43cf
- 1
-
1898
-25268
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 2f70e9a1-868c-4cc1-a692-dd23505afa99
- Relay
-
- false
- 4ac110ab-0df5-451c-94d6-c95b7b9e23dd
- 1
-
1898
-28628
60
24
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 532c0140-0dbd-4867-a53d-0a5b1e3f1497
- Shift List
-
-
1901
-7434
53
64
-
1934
-7402
- 1
- List to shift
- 7d76ee9a-e8ec-4986-8d85-406e5c4305d4
- List
-
- false
- 0184d168-0386-49c1-b31a-26709654c038
- 1
-
1903
-7432
19
20
-
1912.5
-7422
- Shift offset
- a96c7aa5-08ee-40cc-a832-e9d67163b5a8
- Shift
-
- false
- 0
-
1903
-7412
19
20
-
1912.5
-7402
- 1
- 1
- {0}
- 1
- Wrap values
- 40b4295e-9407-40bf-80d0-c4d99f8a0aeb
- Wrap
-
- false
- 0
-
1903
-7392
19
20
-
1912.5
-7382
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 738d8220-3b26-49b2-a359-0fc4d671538d
- List
-
- false
- 0
-
1946
-7432
6
60
-
1949
-7402
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 46418f77-df32-4b35-861e-15218fba9785
- Shift List
-
-
1901
-10955
53
64
-
1934
-10923
- 1
- List to shift
- 109e878a-7998-4679-b117-34d7b6cf17de
- List
-
- false
- 7338c244-af88-4723-b45a-08577283c18b
- 1
-
1903
-10953
19
20
-
1912.5
-10943
- Shift offset
- 0544d4a8-798d-4542-bf03-ac1d99f27a76
- Shift
-
- false
- 0
-
1903
-10933
19
20
-
1912.5
-10923
- 1
- 1
- {0}
- 1
- Wrap values
- 2533a264-171f-404e-a1c6-c06a3b9b8e6f
- Wrap
-
- false
- 0
-
1903
-10913
19
20
-
1912.5
-10903
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 95512bec-3e3b-4a1e-968f-fdd54a0ed3fb
- List
-
- false
- 0
-
1946
-10953
6
60
-
1949
-10923
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 8fd33484-455a-46bc-a886-7e889984cd34
- Shift List
-
-
1901
-14390
53
64
-
1934
-14358
- 1
- List to shift
- be257533-ca89-454e-b4ba-f9b6b4680c16
- List
-
- false
- 72af1623-98b2-41a3-b5a9-7e1bda1d7111
- 1
-
1903
-14388
19
20
-
1912.5
-14378
- Shift offset
- 2d8260d3-7cf6-48ff-a5e8-331b238050bf
- Shift
-
- false
- 0
-
1903
-14368
19
20
-
1912.5
-14358
- 1
- 1
- {0}
- 1
- Wrap values
- 600f582c-be8c-4052-b082-957c3db424ca
- Wrap
-
- false
- 0
-
1903
-14348
19
20
-
1912.5
-14338
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 5fcafa9d-43c7-4d8e-b1fa-7217ab260d93
- List
-
- false
- 0
-
1946
-14388
6
60
-
1949
-14358
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 03e206f6-06e3-45a0-bd1b-462b7509ec07
- true
- Format
- Format
-
1863
-2618
130
64
-
1955
-2586
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
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- true
- Format
- Format
- false
- 0
-
1865
-2616
78
20
-
1904
-2606
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 961c16c0-6ded-4a47-a9b4-6bac4a3ee77c
- true
- Culture
- Culture
- false
- 0
-
1865
-2596
78
20
-
1904
-2586
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- a12fa6e2-f7e6-44db-89fd-2ee48c469cd2
- true
- false
- Data 0
- 0
- true
- 2cd82ac7-4de3-4efd-b21c-bb675514f953
- 1
-
1865
-2576
78
20
-
1904
-2566
- Formatted text
- ad720d66-d245-44d9-b76a-dafa2c256b04
- true
- Text
- Text
- false
- 0
-
1967
-2616
24
60
-
1979
-2586
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 939ec527-c895-4c10-8020-fc9e4da28bdd
- true
- Format
- Format
-
1863
-3462
130
64
-
1955
-3430
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- b40b6ba6-8d3b-4054-a253-f920a6f3f288
- true
- Format
- Format
- false
- 0
-
1865
-3460
78
20
-
1904
-3450
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 6e07828a-1ec4-4e71-8198-90b5c6d06fdd
- true
- Culture
- Culture
- false
- 0
-
1865
-3440
78
20
-
1904
-3430
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 2cfebbbe-71fe-4a4a-acdc-4ef62d2bc7f4
- true
- false
- Data 0
- 0
- true
- 94c91859-db24-4e5a-aaa7-9df679d51de2
- 1
-
1865
-3420
78
20
-
1904
-3410
- Formatted text
- 2ee62344-eed2-47d2-aae3-277cb264e100
- true
- Text
- Text
- false
- 0
-
1967
-3460
24
60
-
1979
-3430
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- f7c23408-ec08-4cd6-9afd-7fd502247d57
- true
- Format
- Format
-
1863
-7698
130
64
-
1955
-7666
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 5dc2652c-c8e1-468a-b333-c5da7a8fe3b3
- true
- Format
- Format
- false
- 0
-
1865
-7696
78
20
-
1904
-7686
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 618ca455-8d0f-4f78-befe-37c22b75ce12
- true
- Culture
- Culture
- false
- 0
-
1865
-7676
78
20
-
1904
-7666
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 06eab3da-eb92-49cc-8526-a9f59c60cae8
- true
- false
- Data 0
- 0
- true
- dd7ae928-e56d-4423-b7b1-b1999182a279
- 1
-
1865
-7656
78
20
-
1904
-7646
- Formatted text
- e96b0bfa-693f-4be8-bcb4-c9e4a7df9692
- true
- Text
- Text
- false
- 0
-
1967
-7696
24
60
-
1979
-7666
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 318a5c49-4892-4094-b625-e4cbecc814eb
- true
- Format
- Format
-
1863
-11218
130
64
-
1955
-11186
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 1c5694f5-cf69-4c42-a1bb-3da554b0635c
- true
- Format
- Format
- false
- 0
-
1865
-11216
78
20
-
1904
-11206
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- c5c61685-06d4-441e-9a4c-b2d1b2631663
- true
- Culture
- Culture
- false
- 0
-
1865
-11196
78
20
-
1904
-11186
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 09e97d28-ec29-4afe-8e36-634ce9ae03a8
- true
- false
- Data 0
- 0
- true
- 05a6550e-e7dc-41fc-8983-e7c430ad5012
- 1
-
1865
-11176
78
20
-
1904
-11166
- Formatted text
- 5a745073-b64d-4e12-bfb6-7d824ab5280e
- true
- Text
- Text
- false
- 0
-
1967
-11216
24
60
-
1979
-11186
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 8e870804-f0af-411f-a9d2-ed416c5c6187
- true
- Format
- Format
-
1863
-14674
130
64
-
1955
-14642
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 520f052e-3f14-4220-ac0e-0b03931a1266
- true
- Format
- Format
- false
- 0
-
1865
-14672
78
20
-
1904
-14662
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 19f9fdd9-7ac8-42d6-978d-356e3e565021
- true
- Culture
- Culture
- false
- 0
-
1865
-14652
78
20
-
1904
-14642
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- dd7860ba-e2ad-44a8-a3cf-a0d9a45c0842
- true
- false
- Data 0
- 0
- true
- e9df2d08-5a93-4bb4-9361-d5b6b5a545a5
- 1
-
1865
-14632
78
20
-
1904
-14622
- Formatted text
- 3d034f31-d797-4424-8cef-9499e7099fc1
- true
- Text
- Text
- false
- 0
-
1967
-14672
24
60
-
1979
-14642
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 7ce3ce15-850b-45e1-ad59-92f757c03b5c
- true
- Format
- Format
-
1863
-18461
130
64
-
1955
-18429
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 40164056-ab05-4230-b49c-dd067f9305d2
- true
- Format
- Format
- false
- 0
-
1865
-18459
78
20
-
1904
-18449
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 2db5bc1b-d60e-4c5c-8b12-9a60741a0086
- true
- Culture
- Culture
- false
- 0
-
1865
-18439
78
20
-
1904
-18429
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- de3f0b39-9873-400d-b1b9-85a5e16c03e0
- true
- false
- Data 0
- 0
- true
- 9c62f0e6-beef-403c-9c83-e0860071b8af
- 1
-
1865
-18419
78
20
-
1904
-18409
- Formatted text
- 84721e9b-8e00-4fcb-9746-ae1b23e91d8d
- true
- Text
- Text
- false
- 0
-
1967
-18459
24
60
-
1979
-18429
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 1ef06ab7-bb52-421b-9d4f-0f74a7b338d7
- true
- Format
- Format
-
1863
-21883
130
64
-
1955
-21851
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- c23477a4-43c8-4198-a584-157e995bc70d
- true
- Format
- Format
- false
- 0
-
1865
-21881
78
20
-
1904
-21871
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- abd47b9e-8af3-4412-b330-03721da886d7
- true
- Culture
- Culture
- false
- 0
-
1865
-21861
78
20
-
1904
-21851
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 31b965f4-66e2-43d6-bc73-414c25ca61bd
- true
- false
- Data 0
- 0
- true
- 7af0cade-f743-4780-907e-050ed9fcd4f9
- 1
-
1865
-21841
78
20
-
1904
-21831
- Formatted text
- 9ea884c7-deed-4580-b340-ef5d5dc73681
- true
- Text
- Text
- false
- 0
-
1967
-21881
24
60
-
1979
-21851
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 3971560d-877c-4cb3-9aad-0356911759f5
- true
- Format
- Format
-
1863
-25385
130
64
-
1955
-25353
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- ea427ec3-5a35-4520-8ccf-18df23fc6a20
- true
- Format
- Format
- false
- 0
-
1865
-25383
78
20
-
1904
-25373
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 933deb80-43d7-4dd9-b413-0db54ca26dd1
- true
- Culture
- Culture
- false
- 0
-
1865
-25363
78
20
-
1904
-25353
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- b0eac621-7855-4073-b49b-fa4116b4784d
- true
- false
- Data 0
- 0
- true
- 238ccd66-333b-42be-b89d-c7a89f7d43cf
- 1
-
1865
-25343
78
20
-
1904
-25333
- Formatted text
- e7099fe1-9f7c-49ca-bf44-6736df5e3b63
- true
- Text
- Text
- false
- 0
-
1967
-25383
24
60
-
1979
-25353
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- c4c5c32f-2de8-427e-a283-c44a57d51434
- true
- Format
- Format
-
1863
-28732
130
64
-
1955
-28700
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- bbd9f5ee-62b0-4987-bce7-1fe240ab5162
- true
- Format
- Format
- false
- 0
-
1865
-28730
78
20
-
1904
-28720
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- e20d6918-7775-473e-a0be-b717596cb7dd
- true
- Culture
- Culture
- false
- 0
-
1865
-28710
78
20
-
1904
-28700
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- ce53e26b-c513-4d62-be4c-647c68ce1540
- true
- false
- Data 0
- 0
- true
- 4ac110ab-0df5-451c-94d6-c95b7b9e23dd
- 1
-
1865
-28690
78
20
-
1904
-28680
- Formatted text
- d93f190c-e272-4223-ac4d-69ddd085d784
- true
- Text
- Text
- false
- 0
-
1967
-28730
24
60
-
1979
-28700
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 81eaa78b-b49c-4af4-a9e1-8ed2469b4e8c
- a03f91ac-0515-47e3-b1da-acb30c73ba6d
- 72305306-f2af-43c4-9fd0-d3e8e9bc541b
- dd9ded7c-395b-47d9-ac3c-e415673778cb
- 22fcc540-2869-4d46-b91a-7baf5b3b0523
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 43a91f6e-e3b9-4aad-adac-77d060886b47
- d519f8f3-6b31-4df4-b45f-1a71a2d468c3
- f27ff281-d697-4da1-a47c-31749f573a6d
- 471229c7-3a45-429f-b0fa-94a45dae9b20
- c354b686-ceeb-4f9b-967c-89b7a10a2e8d
- 16a99370-5eb6-4fce-aeec-d7680f2fe05d
- 5fe01426-5385-4a08-b8ea-7640aed5ecfb
- b6b279d5-4ed9-47c5-ab20-b7eca939f3fc
- c97695d5-8e09-472d-bde7-20c54a6299fe
- 0357abea-7aa0-493f-be1d-550da8a68d5f
- 48db6fe6-23b8-4f2d-a3f1-a777315984eb
- 981fe087-0fd8-4463-9cb0-ea4c04fb2e0d
- f5cc53c3-51b2-4dde-9718-8fd09bebcaab
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- 6a3c2110-c6f6-4b84-89ac-6629158cbca6
- 3e562324-bd14-491c-ab81-7e38ca6eeb00
- 4d200134-c39f-4a81-aefa-72b169be127d
- 17bce199-6b8b-4a17-b399-dd7fad1760ee
- 740468b4-a058-4df3-b351-2eac4d8a08cb
- 6a5e0284-b9e2-4ce3-a6c2-c9ada65ab762
- 5d67d490-2b3a-4426-85c5-5e668d4c6849
- f17e5452-d178-4f5a-8273-a33b61144e12
- c89150e6-a944-43dc-ad6b-6fc6ab1b366a
- 8fa1b443-91a1-419e-a698-39f89d98c35f
- 52d75a79-26ec-4c7c-8a59-a4f19af32f40
- 33
- 215e0185-7f41-4f11-9037-ea048af906f5
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 81eaa78b-b49c-4af4-a9e1-8ed2469b4e8c
- true
- Explode
- Explode
-
1861
-31204
134
44
-
1932
-31182
- Curve to explode
- 757b62fd-392a-4568-8b6b-502c736a7d1a
- true
- Curve
- Curve
- false
- 82d46f90-f3a3-4dc9-bab4-8b7484395e05
- 1
-
1863
-31202
57
20
-
1891.5
-31192
- Recursive decomposition until all segments are atomic
- 0baeb68c-d1b8-42b0-96d5-9fadc48e843b
- true
- Recursive
- Recursive
- false
- 0
-
1863
-31182
57
20
-
1891.5
-31172
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- fe3f9ab1-bf7b-4288-8d97-e7946294e33c
- true
- Segments
- Segments
- false
- 0
-
1944
-31202
49
20
-
1968.5
-31192
- 1
- Vertices of the exploded segments
- e0fac1f1-e34c-460c-bca6-4d652b5d1e7c
- true
- Vertices
- Vertices
- false
- 0
-
1944
-31182
49
20
-
1968.5
-31172
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- a03f91ac-0515-47e3-b1da-acb30c73ba6d
- true
- Evaluate Length
- Evaluate Length
-
1853
-31287
149
64
-
1938
-31255
- Curve to evaluate
- dd3f8489-93cb-466e-a726-1d6ce1c1fa21
- true
- Curve
- Curve
- false
- fe3f9ab1-bf7b-4288-8d97-e7946294e33c
- 1
-
1855
-31285
71
20
-
1890.5
-31275
- Length factor for curve evaluation
- 71c1961c-f265-4c01-a5d9-26dc87f04220
- true
- Length
- Length
- false
- 0
-
1855
-31265
71
20
-
1890.5
-31255
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 59c6efa1-7240-4201-bc6c-5c31a378fbcf
- true
- Normalized
- Normalized
- false
- 0
-
1855
-31245
71
20
-
1890.5
-31235
- 1
- 1
- {0}
- true
- Point at the specified length
- f2e837e8-96af-4a0b-b80b-0dac5228b855
- true
- Point
- Point
- false
- 0
-
1950
-31285
50
20
-
1975
-31275
- Tangent vector at the specified length
- 421d155b-e6ee-493b-b76e-514be889455d
- true
- Tangent
- Tangent
- false
- 0
-
1950
-31265
50
20
-
1975
-31255
- Curve parameter at the specified length
- 86747235-7923-4162-bf80-d06ce685768a
- true
- Parameter
- Parameter
- false
- 0
-
1950
-31245
50
20
-
1975
-31235
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 72305306-f2af-43c4-9fd0-d3e8e9bc541b
- true
- Line SDL
- Line SDL
-
1873
-33067
110
64
-
1947
-33035
- Line start point
- 921670be-6896-4871-8936-b58984df4f0a
- true
- Start
- Start
- false
- f2e837e8-96af-4a0b-b80b-0dac5228b855
- 1
-
1875
-33065
60
20
-
1913
-33055
- Line tangent (direction)
- 73b544b6-a2ee-4c7a-9bdd-d84c5868e8e7
- true
- Direction
- Direction
- false
- b236cb6d-586e-4db4-8608-bc3cfb183bfb
- 1
-
1875
-33045
60
20
-
1913
-33035
- 1
- 1
- {0}
-
0
0
1
- Line length
- 51d28f88-0bc1-4904-8e9f-c19e3e5f0f68
- ABS(X)
- true
- Length
- Length
- false
- 8e9b755e-d14d-45f3-810d-0016d1bc6909
- 1
-
1875
-33025
60
20
-
1913
-33015
- 1
- 1
- {0}
- 0.015625
- Line segment
- 0788f4f1-f5fb-4cbe-9fa5-9ccae96bc71e
- true
- Line
- Line
- false
- 0
-
1959
-33065
22
60
-
1970
-33035
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- dd9ded7c-395b-47d9-ac3c-e415673778cb
- true
- Relative Differences
- Relative Differences
-
1870
-31630
116
28
-
1917
-31616
- 1
- List of data to operate on (numbers or points or vectors allowed)
- bbe33525-f6e6-4c7a-ac43-89d73b365178
- true
- Values
- Values
- false
- af79ac58-6083-46fb-bd71-4571d4768b45
- 1
-
1872
-31628
33
24
-
1888.5
-31616
- 1
- Differences between consecutive items
- b0b2a1b6-2a67-466d-9bdf-e8b50dccde48
- true
- Differenced
- Differenced
- false
- 0
-
1929
-31628
55
24
-
1956.5
-31616
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 22fcc540-2869-4d46-b91a-7baf5b3b0523
- true
- Replace Nulls
- Replace Nulls
-
1858
-31574
139
44
-
1953
-31552
- 1
- Items to test for null
- 0d06677d-66cc-4a32-8338-5014731a3e32
- true
- Items
- Items
- false
- 43a91f6e-e3b9-4aad-adac-77d060886b47
- 1
-
1860
-31572
81
20
-
1900.5
-31562
- 1
- Items to replace nulls with
- 5531ecac-6e38-48ea-8b2d-03e1ad1d5b28
- true
- Replacements
- Replacements
- false
- 0
-
1860
-31552
81
20
-
1900.5
-31542
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- af79ac58-6083-46fb-bd71-4571d4768b45
- true
- Items
- Items
- false
- 0
-
1965
-31572
30
20
-
1980
-31562
- Number of items replaced
- 5fb3744d-0f50-472a-b0f5-33274cdac75c
- true
- Count
- Count
- false
- 0
-
1965
-31552
30
20
-
1980
-31542
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 43a91f6e-e3b9-4aad-adac-77d060886b47
- true
- Relay
- false
- 213ef2cd-1c24-4d88-8ee3-8563f616e74b
- 1
-
1908
-31511
40
16
-
1928
-31503
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d519f8f3-6b31-4df4-b45f-1a71a2d468c3
- true
- Relay
- false
- 628a45ae-3f38-4501-9306-b3bfe07a4a69
- 1
-
1908
-31875
40
16
-
1928
-31867
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- dd9ded7c-395b-47d9-ac3c-e415673778cb
- 22fcc540-2869-4d46-b91a-7baf5b3b0523
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 43a91f6e-e3b9-4aad-adac-77d060886b47
- d519f8f3-6b31-4df4-b45f-1a71a2d468c3
- 27b1909a-f125-4246-82be-4d422422f56c
- 8
- f27ff281-d697-4da1-a47c-31749f573a6d
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 471229c7-3a45-429f-b0fa-94a45dae9b20
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-31375
108
64
-
1918
-31343
- Point to project onto curve
- a22e5dc2-7aea-41cc-bc34-0af6fd6dff09
- true
- Point
- Point
- false
- f2e837e8-96af-4a0b-b80b-0dac5228b855
- 1
-
1876
-31373
30
30
-
1891
-31358
- Curve to project onto
- fe5ffe52-63f4-4054-b970-a8cd10e33174
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-31343
30
30
-
1891
-31328
- Point on the curve closest to the base point
- 47b0dbfd-13d8-4a67-86d8-a24e8f565729
- true
- Point
- Point
- false
- 0
-
1930
-31373
50
20
-
1955
-31363
- Parameter on curve domain of closest point
- 6ac0259f-1c38-4ef5-94f5-eec70f4d8db9
- true
- Parameter
- Parameter
- false
- 0
-
1930
-31353
50
20
-
1955
-31343
- Distance between base point and curve
- c71ef2fb-fa1a-46b7-9f20-bd7f75e661ca
- true
- Distance
- Distance
- false
- 0
-
1930
-31333
50
20
-
1955
-31323
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- c354b686-ceeb-4f9b-967c-89b7a10a2e8d
- true
- Line
- Line
-
1877
-31454
102
44
-
1943
-31432
- Line start point
- 6149bcaa-82a0-4690-a0bd-5813e840ea42
- true
- Start Point
- Start Point
- false
- 47b0dbfd-13d8-4a67-86d8-a24e8f565729
- 1
-
1879
-31452
52
20
-
1905
-31442
- Line end point
- 718fc483-7ccd-484f-a141-81ad5db06e46
- true
- End Point
- End Point
- false
- f2e837e8-96af-4a0b-b80b-0dac5228b855
- 1
-
1879
-31432
52
20
-
1905
-31422
- Line segment
- b236cb6d-586e-4db4-8608-bc3cfb183bfb
- true
- Line
- Line
- false
- 0
-
1955
-31452
22
40
-
1966
-31432
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 16a99370-5eb6-4fce-aeec-d7680f2fe05d
- true
- Remap Numbers
- Remap Numbers
-
1851
-32765
154
64
-
1951
-32733
- Value to remap
- a6e1fcd6-e49f-46e9-a872-7e47b8af5ea9
- true
- Value
- Value
- false
- b6b279d5-4ed9-47c5-ab20-b7eca939f3fc
- 1
-
1853
-32763
86
20
-
1896
-32753
- Source domain
- af14e9d0-e86c-496c-b6f9-9f6bc2814eef
- true
- Source
- Source
- false
- b22c79a2-0d33-46d7-9284-57f3b4abbb8f
- 1
-
1853
-32743
86
20
-
1896
-32733
- 1
- 1
- {0}
-
0
1
- Target domain
- d4fccc4e-bf36-471c-9b81-ba3f8d701373
- true
- Target
- Target
- false
- 0
-
1853
-32723
86
20
-
1896
-32713
- 1
- 1
- {0}
-
-1
1
- Remapped number
- f42a7e48-9398-409b-8a64-da1367bb2942
- true
- Mapped
- Mapped
- false
- 0
-
1963
-32763
40
30
-
1983
-32748
- Remapped and clipped number
- 689f688b-07fe-4428-9c4e-370f641273b0
- true
- Clipped
- Clipped
- false
- 0
-
1963
-32733
40
30
-
1983
-32718
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 5fe01426-5385-4a08-b8ea-7640aed5ecfb
- true
- Bounds
- Bounds
-
1873
-32683
110
28
-
1931
-32669
- 1
- Numbers to include in Bounds
- 5554d382-be36-4514-8504-a01372c39b80
- true
- Numbers
- Numbers
- false
- b6b279d5-4ed9-47c5-ab20-b7eca939f3fc
- 1
-
1875
-32681
44
24
-
1897
-32669
- Numeric Domain between the lowest and highest numbers in {N}
- b22c79a2-0d33-46d7-9284-57f3b4abbb8f
- true
- Domain
- Domain
- false
- 0
-
1943
-32681
38
24
-
1962
-32669
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b6b279d5-4ed9-47c5-ab20-b7eca939f3fc
- true
- Relay
-
- false
- d519f8f3-6b31-4df4-b45f-1a71a2d468c3
- 1
-
1908
-32636
40
16
-
1928
-32628
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- c97695d5-8e09-472d-bde7-20c54a6299fe
- true
- Multiplication
- Multiplication
-
1893
-32964
70
44
-
1918
-32942
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 4bcc7d6b-5c4e-4433-b135-a07aa4aa0a5b
- true
- A
- A
- true
- 3946cb2b-8c1a-4e2c-a3b8-0a68992f993b
- 1
-
1895
-32962
11
20
-
1900.5
-32952
- Second item for multiplication
- d30a8b1c-7836-41e1-98be-ea095a5c6c05
- true
- B
- B
- true
- cd09c2ab-8662-4079-bdab-9e16238ac1e2
- 1
-
1895
-32942
11
20
-
1900.5
-32932
- Result of multiplication
- 8e9b755e-d14d-45f3-810d-0016d1bc6909
- true
- Result
- Result
- false
- 0
-
1930
-32962
31
40
-
1945.5
-32942
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 0357abea-7aa0-493f-be1d-550da8a68d5f
- true
- Multiplication
- Multiplication
-
1893
-32857
70
44
-
1918
-32835
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 71326583-c018-4454-a32d-d213da7cacea
- true
- A
- A
- true
- 48db6fe6-23b8-4f2d-a3f1-a777315984eb
- 1
-
1895
-32855
11
20
-
1900.5
-32845
- Second item for multiplication
- c85a6e96-ff0c-495a-a653-6b98a5dfc56a
- true
- B
- B
- true
- f42a7e48-9398-409b-8a64-da1367bb2942
- 1
-
1895
-32835
11
20
-
1900.5
-32825
- Result of multiplication
- 3946cb2b-8c1a-4e2c-a3b8-0a68992f993b
- true
- Result
- Result
- false
- 0
-
1930
-32855
31
40
-
1945.5
-32835
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 48db6fe6-23b8-4f2d-a3f1-a777315984eb
- true
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-32792
40
16
-
1928
-32784
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 16a99370-5eb6-4fce-aeec-d7680f2fe05d
- 5fe01426-5385-4a08-b8ea-7640aed5ecfb
- b6b279d5-4ed9-47c5-ab20-b7eca939f3fc
- c97695d5-8e09-472d-bde7-20c54a6299fe
- 0357abea-7aa0-493f-be1d-550da8a68d5f
- 48db6fe6-23b8-4f2d-a3f1-a777315984eb
- cd09c2ab-8662-4079-bdab-9e16238ac1e2
- 7
- 981fe087-0fd8-4463-9cb0-ea4c04fb2e0d
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 81eaa78b-b49c-4af4-a9e1-8ed2469b4e8c
- a03f91ac-0515-47e3-b1da-acb30c73ba6d
- 471229c7-3a45-429f-b0fa-94a45dae9b20
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1928
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1982
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1952
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1916
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1855
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1890.5
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1890.5
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1975
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1950
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1975
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1950
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225
84
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1988
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159
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2000
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2000
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38
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2019
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2000
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38
27
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2019
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84
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84
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1962
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1982
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1952
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1916
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150
150
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1898
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60
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1955
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1865
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78
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1904
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1865
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1904
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1904
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1967
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24
60
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1979
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1901
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53
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1934
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1903
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1903
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1903
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1946
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1949
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1901
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53
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1934
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1903
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1903
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19
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1903
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1946
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1949
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1901
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53
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1934
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1903
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1903
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19
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1912.5
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1903
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19
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1946
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6
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1949
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1901
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53
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1934
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1903
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19
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1903
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19
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1912.5
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1903
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19
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1912.5
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1946
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6
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1949
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1901
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53
64
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1934
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1903
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19
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1912.5
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1903
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19
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- 1
- {0}
- 1
- Wrap values
- b943df66-5f34-449f-a95b-f9c2d9811644
- true
- Wrap
-
- false
- 0
-
1903
-31733
19
20
-
1912.5
-31723
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 628a45ae-3f38-4501-9306-b3bfe07a4a69
- true
- List
-
- false
- 0
-
1946
-31773
6
60
-
1949
-31743
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 55fcfa84-e04c-40ca-ae46-cc937e27bc97
- 3472779d-20db-40dc-8dba-0814a38b261e
- 9b318109-1854-4397-bf67-7f973c203aaa
- 8d65e4f1-504b-4486-8089-12d4064e8ba6
- e027a95f-405b-4d15-be30-520d91dbc5fc
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 857bb5ff-1ad6-4170-8b10-ee3ac17d9761
- a2874c09-6237-43a6-9770-654bb457fea2
- eef9bfc4-b532-42a0-bd17-b8664766f22d
- dc8cf255-b505-46bc-b318-2ae7c8c46b35
- 76231faf-dae2-4926-9f6b-2c8077bcac89
- 0343763a-82b3-483e-8d95-68ddd2c05938
- 8951eabd-7737-4a9d-88fc-d15ea0349bc1
- 7248ed6f-8fe9-480c-a442-80bf5073e3d3
- 7bc36f90-e59b-4ccb-9ddb-02043549301b
- 5c80a561-0d3a-46cd-a6f0-592d796712c5
- 87a2227f-c42b-4756-b84e-5cb0c48ee4fa
- a9701972-e21e-4da9-9c28-b38c5fd5ee91
- c192e380-8d44-4588-9699-871bb46e733f
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- ec2ad91e-428d-4859-a2f4-c060e48f0123
- 6cec9000-baec-41ef-973b-b71a94f021fc
- c6ae0cff-05a7-4886-8aec-979f2907fe15
- e255ea20-b4ac-48b1-9e1b-0980e7594d5c
- 4a75522d-3e59-45b0-a235-b3d518b6df35
- cd5303fe-9c39-4150-8623-a6ac735d2876
- 0ef4bcf5-e770-4833-ad57-d7559ac0cfa8
- e328ed3a-fdf2-475b-930e-eac036796207
- 31d327cb-78e9-4772-9b77-ece7f5772c9a
- 4b4766df-9c4a-478a-a5ec-86bcf578667e
- ddda8bc0-631e-4735-96ff-a584cfbe1986
- 33
- 69a821a3-8a73-4cec-baac-b9a13a42017b
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 55fcfa84-e04c-40ca-ae46-cc937e27bc97
- true
- Explode
- Explode
-
1861
-34107
134
44
-
1932
-34085
- Curve to explode
- 7da04cc2-bf5d-4d0e-bcab-169bff54c587
- true
- Curve
- Curve
- false
- 88c9d358-2164-494c-93cd-620bfe195f0b
- 1
-
1863
-34105
57
20
-
1891.5
-34095
- Recursive decomposition until all segments are atomic
- 4bf6b70a-6c34-468c-aa86-94afd01fb357
- true
- Recursive
- Recursive
- false
- 0
-
1863
-34085
57
20
-
1891.5
-34075
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 6c4a04a3-a43f-457d-983f-5cf6e15c55b3
- true
- Segments
- Segments
- false
- 0
-
1944
-34105
49
20
-
1968.5
-34095
- 1
- Vertices of the exploded segments
- 4cbdd9d2-e4c9-48ca-a29a-60721e988124
- true
- Vertices
- Vertices
- false
- 0
-
1944
-34085
49
20
-
1968.5
-34075
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 3472779d-20db-40dc-8dba-0814a38b261e
- true
- Evaluate Length
- Evaluate Length
-
1853
-34190
149
64
-
1938
-34158
- Curve to evaluate
- 61ed4f99-0318-4550-9b89-e471060e49cd
- true
- Curve
- Curve
- false
- 6c4a04a3-a43f-457d-983f-5cf6e15c55b3
- 1
-
1855
-34188
71
20
-
1890.5
-34178
- Length factor for curve evaluation
- 9f2f27a2-8d4e-4115-b063-8157dc5bc3c7
- true
- Length
- Length
- false
- 0
-
1855
-34168
71
20
-
1890.5
-34158
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 5a640dfc-16bc-4d45-9299-3990b3d869ea
- true
- Normalized
- Normalized
- false
- 0
-
1855
-34148
71
20
-
1890.5
-34138
- 1
- 1
- {0}
- true
- Point at the specified length
- 83d865c2-6775-4675-9f8a-220e22ddae31
- true
- Point
- Point
- false
- 0
-
1950
-34188
50
20
-
1975
-34178
- Tangent vector at the specified length
- 93b233c7-cc87-47af-a8da-a31536701d3a
- true
- Tangent
- Tangent
- false
- 0
-
1950
-34168
50
20
-
1975
-34158
- Curve parameter at the specified length
- c83c9c3e-20cb-4973-90a0-33613bc0b9bf
- true
- Parameter
- Parameter
- false
- 0
-
1950
-34148
50
20
-
1975
-34138
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 9b318109-1854-4397-bf67-7f973c203aaa
- true
- Line SDL
- Line SDL
-
1873
-35970
110
64
-
1947
-35938
- Line start point
- 7517af86-db7e-4c90-b088-ebb63aeb9947
- true
- Start
- Start
- false
- 83d865c2-6775-4675-9f8a-220e22ddae31
- 1
-
1875
-35968
60
20
-
1913
-35958
- Line tangent (direction)
- 2a40b560-e61e-43ee-857d-4d109c9e2564
- true
- Direction
- Direction
- false
- d3dbebd8-864a-42c4-a1e6-9bde8c219738
- 1
-
1875
-35948
60
20
-
1913
-35938
- 1
- 1
- {0}
-
0
0
1
- Line length
- 9a51e0da-5a90-4c2f-a539-6f1169e6adcf
- ABS(X)
- true
- Length
- Length
- false
- 7feacf97-94fa-4c5e-b845-893325d06a8a
- 1
-
1875
-35928
60
20
-
1913
-35918
- 1
- 1
- {0}
- 0.015625
- Line segment
- 6760dc6d-999e-4284-b361-b5cb2b5a6f55
- true
- Line
- Line
- false
- 0
-
1959
-35968
22
60
-
1970
-35938
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 8d65e4f1-504b-4486-8089-12d4064e8ba6
- true
- Relative Differences
- Relative Differences
-
1870
-34533
116
28
-
1917
-34519
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 8bdef77b-f99e-4151-baaa-1479ad4fb2a0
- true
- Values
- Values
- false
- cfb237b9-cda4-451f-88cf-681e8c1a12e1
- 1
-
1872
-34531
33
24
-
1888.5
-34519
- 1
- Differences between consecutive items
- 8945d4e1-f472-463e-8ed0-f9b54de13e94
- true
- Differenced
- Differenced
- false
- 0
-
1929
-34531
55
24
-
1956.5
-34519
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- e027a95f-405b-4d15-be30-520d91dbc5fc
- true
- Replace Nulls
- Replace Nulls
-
1858
-34477
139
44
-
1953
-34455
- 1
- Items to test for null
- 50e47417-d5fa-4fd6-80cb-1cd3825f090d
- true
- Items
- Items
- false
- 857bb5ff-1ad6-4170-8b10-ee3ac17d9761
- 1
-
1860
-34475
81
20
-
1900.5
-34465
- 1
- Items to replace nulls with
- 49bb910e-eb21-4eb7-a7f1-549dcb632f72
- true
- Replacements
- Replacements
- false
- 0
-
1860
-34455
81
20
-
1900.5
-34445
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- cfb237b9-cda4-451f-88cf-681e8c1a12e1
- true
- Items
- Items
- false
- 0
-
1965
-34475
30
20
-
1980
-34465
- Number of items replaced
- a42bf3d3-1e96-403d-b483-d487b33f5cb5
- true
- Count
- Count
- false
- 0
-
1965
-34455
30
20
-
1980
-34445
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 857bb5ff-1ad6-4170-8b10-ee3ac17d9761
- true
- Relay
- false
- d519f8f3-6b31-4df4-b45f-1a71a2d468c3
- 1
-
1908
-34414
40
16
-
1928
-34406
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a2874c09-6237-43a6-9770-654bb457fea2
- true
- Relay
- false
- f50a8f1c-4788-43be-b2e2-986396a4b91f
- 1
-
1908
-34778
40
16
-
1928
-34770
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8d65e4f1-504b-4486-8089-12d4064e8ba6
- e027a95f-405b-4d15-be30-520d91dbc5fc
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 857bb5ff-1ad6-4170-8b10-ee3ac17d9761
- a2874c09-6237-43a6-9770-654bb457fea2
- cce0cf82-c2e4-4967-b2d7-8d1450f4e4ff
- 8
- eef9bfc4-b532-42a0-bd17-b8664766f22d
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- dc8cf255-b505-46bc-b318-2ae7c8c46b35
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-34278
108
64
-
1918
-34246
- Point to project onto curve
- 9f2045f7-84db-41a3-80a7-b78554fc6dc3
- true
- Point
- Point
- false
- 83d865c2-6775-4675-9f8a-220e22ddae31
- 1
-
1876
-34276
30
30
-
1891
-34261
- Curve to project onto
- 53c74feb-bd8c-4934-b455-c4061c58e591
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-34246
30
30
-
1891
-34231
- Point on the curve closest to the base point
- 3800975a-d9c1-4d01-8d3c-5fe396f11ea9
- true
- Point
- Point
- false
- 0
-
1930
-34276
50
20
-
1955
-34266
- Parameter on curve domain of closest point
- 802dfdfc-00c0-4e0d-88cd-b70ffb31a626
- true
- Parameter
- Parameter
- false
- 0
-
1930
-34256
50
20
-
1955
-34246
- Distance between base point and curve
- 3a8aa4d2-6fcc-4120-8b54-3111253d7cb2
- true
- Distance
- Distance
- false
- 0
-
1930
-34236
50
20
-
1955
-34226
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 76231faf-dae2-4926-9f6b-2c8077bcac89
- true
- Line
- Line
-
1877
-34357
102
44
-
1943
-34335
- Line start point
- 2b14c6a3-4ad6-47d8-87b3-1587dd6eecf0
- true
- Start Point
- Start Point
- false
- 3800975a-d9c1-4d01-8d3c-5fe396f11ea9
- 1
-
1879
-34355
52
20
-
1905
-34345
- Line end point
- 1672f208-89e5-473d-a789-52bcc3c501c6
- true
- End Point
- End Point
- false
- 83d865c2-6775-4675-9f8a-220e22ddae31
- 1
-
1879
-34335
52
20
-
1905
-34325
- Line segment
- d3dbebd8-864a-42c4-a1e6-9bde8c219738
- true
- Line
- Line
- false
- 0
-
1955
-34355
22
40
-
1966
-34335
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 0343763a-82b3-483e-8d95-68ddd2c05938
- true
- Remap Numbers
- Remap Numbers
-
1851
-35668
154
64
-
1951
-35636
- Value to remap
- fbb75435-dbda-4a99-b5de-a7f860bb107d
- true
- Value
- Value
- false
- 7248ed6f-8fe9-480c-a442-80bf5073e3d3
- 1
-
1853
-35666
86
20
-
1896
-35656
- Source domain
- bda3bd9e-69c4-4252-8fbd-8445a285ec60
- true
- Source
- Source
- false
- 4cc59e7a-388e-4875-939d-e051a56dbf0a
- 1
-
1853
-35646
86
20
-
1896
-35636
- 1
- 1
- {0}
-
0
1
- Target domain
- 6ed6b452-6999-4bc0-9d9b-1edae4d23e5e
- true
- Target
- Target
- false
- 0
-
1853
-35626
86
20
-
1896
-35616
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 0eaed2fe-a667-4ec0-bd86-4b5c20e158fe
- true
- Mapped
- Mapped
- false
- 0
-
1963
-35666
40
30
-
1983
-35651
- Remapped and clipped number
- 43ee08e0-34ae-4987-87d2-49bd6063b895
- true
- Clipped
- Clipped
- false
- 0
-
1963
-35636
40
30
-
1983
-35621
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 8951eabd-7737-4a9d-88fc-d15ea0349bc1
- true
- Bounds
- Bounds
-
1873
-35586
110
28
-
1931
-35572
- 1
- Numbers to include in Bounds
- b2d1db6e-815f-4c6e-adc4-7c0cdab96b4d
- true
- Numbers
- Numbers
- false
- 7248ed6f-8fe9-480c-a442-80bf5073e3d3
- 1
-
1875
-35584
44
24
-
1897
-35572
- Numeric Domain between the lowest and highest numbers in {N}
- 4cc59e7a-388e-4875-939d-e051a56dbf0a
- true
- Domain
- Domain
- false
- 0
-
1943
-35584
38
24
-
1962
-35572
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7248ed6f-8fe9-480c-a442-80bf5073e3d3
- true
- Relay
-
- false
- a2874c09-6237-43a6-9770-654bb457fea2
- 1
-
1908
-35539
40
16
-
1928
-35531
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 7bc36f90-e59b-4ccb-9ddb-02043549301b
- true
- Multiplication
- Multiplication
-
1893
-35867
70
44
-
1918
-35845
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- a98c2264-f8b3-49be-849d-0e8c4d613f75
- true
- A
- A
- true
- 6e764ca5-30e3-4799-99fd-453ddd409bd9
- 1
-
1895
-35865
11
20
-
1900.5
-35855
- Second item for multiplication
- 3f6fb97c-d2b2-4b1b-8ea3-1783128aaa72
- true
- B
- B
- true
- f58559e4-4cf1-419a-bc54-cb1f5cde72bb
- 1
-
1895
-35845
11
20
-
1900.5
-35835
- Result of multiplication
- 7feacf97-94fa-4c5e-b845-893325d06a8a
- true
- Result
- Result
- false
- 0
-
1930
-35865
31
40
-
1945.5
-35845
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 5c80a561-0d3a-46cd-a6f0-592d796712c5
- true
- Multiplication
- Multiplication
-
1893
-35760
70
44
-
1918
-35738
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 630846d2-3f7e-4c1d-991d-8ba28171e61d
- true
- A
- A
- true
- 87a2227f-c42b-4756-b84e-5cb0c48ee4fa
- 1
-
1895
-35758
11
20
-
1900.5
-35748
- Second item for multiplication
- e6653ba8-28a3-42af-9640-3d73c4d43ed2
- true
- B
- B
- true
- 0eaed2fe-a667-4ec0-bd86-4b5c20e158fe
- 1
-
1895
-35738
11
20
-
1900.5
-35728
- Result of multiplication
- 6e764ca5-30e3-4799-99fd-453ddd409bd9
- true
- Result
- Result
- false
- 0
-
1930
-35758
31
40
-
1945.5
-35738
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 87a2227f-c42b-4756-b84e-5cb0c48ee4fa
- true
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-35695
40
16
-
1928
-35687
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 0343763a-82b3-483e-8d95-68ddd2c05938
- 8951eabd-7737-4a9d-88fc-d15ea0349bc1
- 7248ed6f-8fe9-480c-a442-80bf5073e3d3
- 7bc36f90-e59b-4ccb-9ddb-02043549301b
- 5c80a561-0d3a-46cd-a6f0-592d796712c5
- 87a2227f-c42b-4756-b84e-5cb0c48ee4fa
- f58559e4-4cf1-419a-bc54-cb1f5cde72bb
- 7
- a9701972-e21e-4da9-9c28-b38c5fd5ee91
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
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1928
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1908
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1928
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255;255;255;255
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1854
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1896
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255;0;0;0
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1854
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1896
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1854
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1896
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1962
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40
100
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1982
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76
44
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1952
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1892
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48
20
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1916
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- The material override
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1892
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48
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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149
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1938
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71
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1890.5
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- Length factor for curve evaluation
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1855
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71
20
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1890.5
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1855
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71
20
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1890.5
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1950
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50
20
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1975
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1950
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50
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1975
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- Curve parameter at the specified length
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1950
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50
20
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1975
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225
84
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1988
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1817
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159
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1896.5
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1817
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159
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1896.5
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1817
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159
20
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1896.5
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1817
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159
20
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1896.5
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2000
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38
26
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2019
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2000
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38
27
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2019
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2000
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38
27
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2019
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- Create an OpenGL material.
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1852
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152
104
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1950
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1854
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84
20
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1896
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255;153;153;153
- Colour of the specular highlight
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1854
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84
20
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1896
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255;0;255;255
- Emissive colour of the material
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1854
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84
20
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1896
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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1854
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84
20
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1896
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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1854
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84
20
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1896
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1962
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40
100
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1982
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1890
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76
44
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1952
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1892
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48
20
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1916
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- The material override
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1892
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48
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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1854
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150
150
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1854.092
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1898
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60
24
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1898
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60
24
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130
64
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1955
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1865
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78
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1904
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1865
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78
20
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1904
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1865
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78
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1904
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1967
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24
60
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1979
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1901
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53
64
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1934
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1903
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19
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1912.5
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1903
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19
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1912.5
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1903
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19
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1912.5
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1946
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6
60
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1949
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255;255;255;255
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134
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1932
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1863
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57
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1891.5
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1863
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57
20
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1891.5
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- Exploded segments that make up the base curve
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1944
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49
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1968.5
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- Vertices of the exploded segments
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1944
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49
20
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1968.5
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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1853
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149
64
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1938
-36891
- Curve to evaluate
- 13cc3d24-6295-45f6-bdaf-171bfada6425
- true
- Curve
- Curve
- false
- a5a715ac-bc02-48e0-b765-80b274c95c48
- 1
-
1855
-36921
71
20
-
1890.5
-36911
- Length factor for curve evaluation
- 496f66dc-cb49-4534-9568-ec1d7438678d
- true
- Length
- Length
- false
- 0
-
1855
-36901
71
20
-
1890.5
-36891
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 2f2e103b-de58-4264-90cd-6a29fda56773
- true
- Normalized
- Normalized
- false
- 0
-
1855
-36881
71
20
-
1890.5
-36871
- 1
- 1
- {0}
- true
- Point at the specified length
- f428e8cf-39a4-49b7-bdcf-01f0905eceaf
- true
- Point
- Point
- false
- 0
-
1950
-36921
50
20
-
1975
-36911
- Tangent vector at the specified length
- 9a2f3408-247a-4d88-9ee0-88148341d117
- true
- Tangent
- Tangent
- false
- 0
-
1950
-36901
50
20
-
1975
-36891
- Curve parameter at the specified length
- 0c6d8634-61c3-456d-8f4e-ab0d7559c4e6
- true
- Parameter
- Parameter
- false
- 0
-
1950
-36881
50
20
-
1975
-36871
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 31b6b635-711b-4160-bd99-77c9e449fb2d
- true
- Line SDL
- Line SDL
-
1873
-38703
110
64
-
1947
-38671
- Line start point
- ee61a337-e62b-42d0-9e3b-229647c063e6
- true
- Start
- Start
- false
- f428e8cf-39a4-49b7-bdcf-01f0905eceaf
- 1
-
1875
-38701
60
20
-
1913
-38691
- Line tangent (direction)
- 37f3fc46-ab5a-4271-a1ce-c9e9aa9f970e
- true
- Direction
- Direction
- false
- 36e8056e-2ea1-4d60-84df-5365d1a0a69d
- 1
-
1875
-38681
60
20
-
1913
-38671
- 1
- 1
- {0}
-
0
0
1
- Line length
- 694ddcdb-668a-479f-b40b-b2b0c3deccb0
- ABS(X)
- true
- Length
- Length
- false
- d551ba02-fd26-4951-83b4-16f09998d62c
- 1
-
1875
-38661
60
20
-
1913
-38651
- 1
- 1
- {0}
- 0.015625
- Line segment
- c4dbd749-ec85-490e-814c-60cad4575a1a
- true
- Line
- Line
- false
- 0
-
1959
-38701
22
60
-
1970
-38671
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- e2dcc1f9-9f21-4d2a-afc9-138227cbdb67
- true
- Relative Differences
- Relative Differences
-
1870
-37266
116
28
-
1917
-37252
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 0820d25f-b6e3-4c36-8d82-0febb3c46c1d
- true
- Values
- Values
- false
- e99ba7a1-9e8f-4093-985b-46a9e24831be
- 1
-
1872
-37264
33
24
-
1888.5
-37252
- 1
- Differences between consecutive items
- 94c5bbe8-d54c-490d-bd7d-7a1095b06e00
- true
- Differenced
- Differenced
- false
- 0
-
1929
-37264
55
24
-
1956.5
-37252
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 37c067e8-6c78-401d-a5d5-e4288fdbbf5f
- true
- Replace Nulls
- Replace Nulls
-
1858
-37210
139
44
-
1953
-37188
- 1
- Items to test for null
- 88b74082-470b-4b45-9301-db2c190221ed
- true
- Items
- Items
- false
- fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d
- 1
-
1860
-37208
81
20
-
1900.5
-37198
- 1
- Items to replace nulls with
- 784a50e5-75ff-4eca-aa16-a5c82eb6b41d
- true
- Replacements
- Replacements
- false
- 0
-
1860
-37188
81
20
-
1900.5
-37178
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- e99ba7a1-9e8f-4093-985b-46a9e24831be
- true
- Items
- Items
- false
- 0
-
1965
-37208
30
20
-
1980
-37198
- Number of items replaced
- 19e4d186-8616-4d3e-a748-feeaa9ce61f3
- true
- Count
- Count
- false
- 0
-
1965
-37188
30
20
-
1980
-37178
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d
- true
- Relay
- false
- a2874c09-6237-43a6-9770-654bb457fea2
- 1
-
1908
-37147
40
16
-
1928
-37139
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0b398c44-b153-429a-a1b5-6f1d3fd52e44
- true
- Relay
- false
- 011af95d-f2a7-4b9e-8037-b41494f0f895
- 1
-
1908
-37511
40
16
-
1928
-37503
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- e2dcc1f9-9f21-4d2a-afc9-138227cbdb67
- 37c067e8-6c78-401d-a5d5-e4288fdbbf5f
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d
- 0b398c44-b153-429a-a1b5-6f1d3fd52e44
- 066e9ec1-224c-484d-90f7-39f5552d0f80
- 8
- 646b5f27-60d6-4ce9-9130-d5e831ceb639
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 0e18735d-337f-474f-afb3-5f5ca2102c37
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-37011
108
64
-
1918
-36979
- Point to project onto curve
- adf2faba-a427-42d5-b8f4-2caba8b5d7f5
- true
- Point
- Point
- false
- f428e8cf-39a4-49b7-bdcf-01f0905eceaf
- 1
-
1876
-37009
30
30
-
1891
-36994
- Curve to project onto
- 4ba4182b-cd8f-4e01-ab9e-88ce7a987af6
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-36979
30
30
-
1891
-36964
- Point on the curve closest to the base point
- 7bcbac4e-7779-4220-8a4a-b2ed0fc8f82e
- true
- Point
- Point
- false
- 0
-
1930
-37009
50
20
-
1955
-36999
- Parameter on curve domain of closest point
- e152d9b3-89c8-4197-b5e1-015aa285c4fe
- true
- Parameter
- Parameter
- false
- 0
-
1930
-36989
50
20
-
1955
-36979
- Distance between base point and curve
- 1981e677-c841-4e28-a1a8-b77fb47571e8
- true
- Distance
- Distance
- false
- 0
-
1930
-36969
50
20
-
1955
-36959
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 661373f6-62bc-46ba-a786-894d5ca1ad13
- true
- Line
- Line
-
1877
-37090
102
44
-
1943
-37068
- Line start point
- 2a6b2cf6-dc81-4f95-9481-3df7920c2be0
- true
- Start Point
- Start Point
- false
- 7bcbac4e-7779-4220-8a4a-b2ed0fc8f82e
- 1
-
1879
-37088
52
20
-
1905
-37078
- Line end point
- 25e6d6a2-0a2a-4128-9ed1-71c9ceaa39b0
- true
- End Point
- End Point
- false
- f428e8cf-39a4-49b7-bdcf-01f0905eceaf
- 1
-
1879
-37068
52
20
-
1905
-37058
- Line segment
- 36e8056e-2ea1-4d60-84df-5365d1a0a69d
- true
- Line
- Line
- false
- 0
-
1955
-37088
22
40
-
1966
-37068
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 0a0ab07b-751a-4d72-87a8-46d3a0a8aa97
- true
- Remap Numbers
- Remap Numbers
-
1851
-38401
154
64
-
1951
-38369
- Value to remap
- 345bb6e2-102b-4407-a516-04fb9388d778
- true
- Value
- Value
- false
- 6d25ea6f-a7d2-45e7-b706-0a351dae8af6
- 1
-
1853
-38399
86
20
-
1896
-38389
- Source domain
- 1cf37b39-064e-43f0-a243-3387262a2f4f
- true
- Source
- Source
- false
- ea35401e-6ba0-4caa-8035-59c0f52f7ed1
- 1
-
1853
-38379
86
20
-
1896
-38369
- 1
- 1
- {0}
-
0
1
- Target domain
- 2c1ec892-8eb3-459e-b463-9bd3a50920a5
- true
- Target
- Target
- false
- 0
-
1853
-38359
86
20
-
1896
-38349
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 2b780d6b-f811-4369-8fbf-46b29b7eabac
- true
- Mapped
- Mapped
- false
- 0
-
1963
-38399
40
30
-
1983
-38384
- Remapped and clipped number
- dc34b4ec-1a61-4876-a41e-d598d66e13cc
- true
- Clipped
- Clipped
- false
- 0
-
1963
-38369
40
30
-
1983
-38354
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 50b9c9b1-51e7-4d47-8958-b81b022c1a33
- true
- Bounds
- Bounds
-
1873
-38319
110
28
-
1931
-38305
- 1
- Numbers to include in Bounds
- 49415ea8-f221-4f10-a9df-e369069dea33
- true
- Numbers
- Numbers
- false
- 6d25ea6f-a7d2-45e7-b706-0a351dae8af6
- 1
-
1875
-38317
44
24
-
1897
-38305
- Numeric Domain between the lowest and highest numbers in {N}
- ea35401e-6ba0-4caa-8035-59c0f52f7ed1
- true
- Domain
- Domain
- false
- 0
-
1943
-38317
38
24
-
1962
-38305
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6d25ea6f-a7d2-45e7-b706-0a351dae8af6
- true
- Relay
-
- false
- 0b398c44-b153-429a-a1b5-6f1d3fd52e44
- 1
-
1908
-38272
40
16
-
1928
-38264
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 27aa76dd-0206-4530-ae5f-00df243c7cae
- true
- Multiplication
- Multiplication
-
1893
-38600
70
44
-
1918
-38578
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 40a0a2fd-7104-4bc0-ba7e-d4d87be186e5
- true
- A
- A
- true
- bfad49f8-a916-48ea-8af7-841039669257
- 1
-
1895
-38598
11
20
-
1900.5
-38588
- Second item for multiplication
- 5bb8b76a-578f-49d3-ac83-12bdd3c4d2bb
- true
- B
- B
- true
- 3df94f8a-7e07-4fcd-8951-aa52f0a755af
- 1
-
1895
-38578
11
20
-
1900.5
-38568
- Result of multiplication
- d551ba02-fd26-4951-83b4-16f09998d62c
- true
- Result
- Result
- false
- 0
-
1930
-38598
31
40
-
1945.5
-38578
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- c45dc8c8-8f0b-4673-a31f-e8a700458ba9
- true
- Multiplication
- Multiplication
-
1893
-38493
70
44
-
1918
-38471
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- a1b5ea18-e1cd-41de-930d-8e015295daa5
- true
- A
- A
- true
- f7a58347-d17f-4ce8-8831-0c9540e3eee9
- 1
-
1895
-38491
11
20
-
1900.5
-38481
- Second item for multiplication
- 85fcbb8e-5294-49a7-98d8-4cf7b8880c36
- true
- B
- B
- true
- 2b780d6b-f811-4369-8fbf-46b29b7eabac
- 1
-
1895
-38471
11
20
-
1900.5
-38461
- Result of multiplication
- bfad49f8-a916-48ea-8af7-841039669257
- true
- Result
- Result
- false
- 0
-
1930
-38491
31
40
-
1945.5
-38471
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f7a58347-d17f-4ce8-8831-0c9540e3eee9
- true
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-38428
40
16
-
1928
-38420
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 0a0ab07b-751a-4d72-87a8-46d3a0a8aa97
- 50b9c9b1-51e7-4d47-8958-b81b022c1a33
- 6d25ea6f-a7d2-45e7-b706-0a351dae8af6
- 27aa76dd-0206-4530-ae5f-00df243c7cae
- c45dc8c8-8f0b-4673-a31f-e8a700458ba9
- f7a58347-d17f-4ce8-8831-0c9540e3eee9
- 3df94f8a-7e07-4fcd-8951-aa52f0a755af
- 7
- 6e99ff71-a266-4138-99b6-2c0d9d7a7410
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 87556913-6966-4659-bb2b-89273ba2bea1
- a3d1938d-e0f6-4fdd-ada9-a36f33b71c5a
- 0e18735d-337f-474f-afb3-5f5ca2102c37
- 661373f6-62bc-46ba-a786-894d5ca1ad13
- 4
- 43fc1a72-5387-4f01-8a9e-21403e93483e
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6
- true
- Panel
- false
- 1
- 6d4db862-65a2-4b3b-918a-b3638ab2e512
- 1
- Double click to edit panel content…
-
1836
-38029
185
271
- 0
- 0
- 0
-
1836.714
-38028.13
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9fe1a63e-5ce4-436f-8667-585af0fdcdd2
- true
- Relay
-
- false
- 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6
- 1
-
1908
-38067
40
16
-
1928
-38059
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7a972cc3-6a26-4b66-a342-fa0dc5b483e8
- true
- Relay
-
- false
- 0b398c44-b153-429a-a1b5-6f1d3fd52e44
- 1
-
1908
-37545
40
16
-
1928
-37537
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6
- 9fe1a63e-5ce4-436f-8667-585af0fdcdd2
- 7a972cc3-6a26-4b66-a342-fa0dc5b483e8
- 455a06b3-23bf-47cb-aca8-6c0a078e807e
- 6306bfb6-9781-4560-af1d-96efcc910fa4
- 6
- df1ff833-093e-4b43-bf02-684c9b8b99ad
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 94f8790b-9c2d-4288-8a33-9982047211ab
- true
- Create Material
- Create Material
-
1852
-38829
152
104
-
1950
-38777
- Colour of the diffuse channel
- 91d2c7c0-5a86-44f3-9432-49b1b243849d
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-38827
84
20
-
1896
-38817
- 1
- 1
- {0}
-
255;171;171;171
- Colour of the specular highlight
- 75722385-0352-4f8d-a866-9a4e97c02eb3
- true
- Specular
- Specular
- false
- 0
-
1854
-38807
84
20
-
1896
-38797
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- a70bc4f3-b55a-405f-b308-7486f9bf4c05
- true
- Emission
- Emission
- false
- 0
-
1854
-38787
84
20
-
1896
-38777
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 0b8c4356-246c-41dc-81aa-ba1a9610dd98
- true
- Transparency
- Transparency
- false
- 0
-
1854
-38767
84
20
-
1896
-38757
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 56891801-0ec9-4f8d-83cd-7539c0694470
- true
- Shine
- Shine
- false
- 0
-
1854
-38747
84
20
-
1896
-38737
- 1
- 1
- {0}
- 100
- Resulting material
- c3454ae1-6e0a-4ebd-9917-9972e8fac61b
- true
- Material
- Material
- false
- 0
-
1962
-38827
40
100
-
1982
-38777
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 82ed6ff7-8d0c-4cc5-a45f-05f9aee82ac9
- true
- Custom Preview
- Custom Preview
-
1890
-38900
76
44
-
1952
-38878
- Geometry to preview
- true
- 710d65fb-1d49-496d-a2e0-bd11ea6b5739
- true
- Geometry
- Geometry
- false
- c4dbd749-ec85-490e-814c-60cad4575a1a
- 1
-
1892
-38898
48
20
-
1916
-38888
- The material override
- 6eb1ccce-0749-44c9-b6e6-41fa1e730674
- true
- Material
- Material
- false
- c3454ae1-6e0a-4ebd-9917-9972e8fac61b
- 1
-
1892
-38878
48
20
-
1916
-38868
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- eb5e0c86-bf5e-44c9-9c8e-14e3dda58cee
- true
- Evaluate Length
- Evaluate Length
-
1853
-38988
149
64
-
1938
-38956
- Curve to evaluate
- 8c65cbea-6534-45a2-8998-d6f9106f6a34
- true
- Curve
- Curve
- false
- c4dbd749-ec85-490e-814c-60cad4575a1a
- 1
-
1855
-38986
71
20
-
1890.5
-38976
- Length factor for curve evaluation
- 87cace2b-0cbe-4e96-98a5-2dd56e974a2b
- true
- Length
- Length
- false
- 0
-
1855
-38966
71
20
-
1890.5
-38956
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 7d8fa846-de6e-4379-9721-d37b1183f8fb
- true
- Normalized
- Normalized
- false
- 0
-
1855
-38946
71
20
-
1890.5
-38936
- 1
- 1
- {0}
- true
- Point at the specified length
- 735f3688-f46f-4ae2-b4a8-f1e3049140b8
- true
- Point
- Point
- false
- 0
-
1950
-38986
50
20
-
1975
-38976
- Tangent vector at the specified length
- c3972483-f049-4ffa-a4fc-6cdf9d39874c
- true
- Tangent
- Tangent
- false
- 0
-
1950
-38966
50
20
-
1975
-38956
- Curve parameter at the specified length
- da8b574b-e5b9-48de-8123-586aea3cbd48
- true
- Parameter
- Parameter
- false
- 0
-
1950
-38946
50
20
-
1975
-38936
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 02f0c4a6-1e95-4377-bafc-57124d811d21
- true
- Interpolate
- Interpolate
-
1815
-39093
225
84
-
1988
-39051
- 1
- Interpolation points
- d47ccabb-ac6b-4346-8395-c8fc22bbae70
- true
- Vertices
- Vertices
- false
- 735f3688-f46f-4ae2-b4a8-f1e3049140b8
- 1
-
1817
-39091
159
20
-
1896.5
-39081
- Curve degree
- fb7ebb3e-4b85-4177-bfee-b9c717951dfe
- true
- Degree
- Degree
- false
- 0
-
1817
-39071
159
20
-
1896.5
-39061
- 1
- 1
- {0}
- 1
- Periodic curve
- 1cf3868c-7c59-4986-b635-74a3fa919fbd
- true
- Periodic
- Periodic
- false
- 0
-
1817
-39051
159
20
-
1896.5
-39041
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 472acddd-1d13-427a-aab4-d4710b15af17
- true
- KnotStyle
- KnotStyle
- false
- 0
-
1817
-39031
159
20
-
1896.5
-39021
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- df709747-9357-4105-ad5f-2ac011d6bd76
- true
- Curve
- Curve
- false
- 0
-
2000
-39091
38
26
-
2019
-39077.67
- Curve length
- cad6d78d-3927-4972-89ad-dae425cdcc6a
- true
- Length
- Length
- false
- 0
-
2000
-39065
38
27
-
2019
-39051
- Curve domain
- fce48f62-556b-47b8-a903-c1bf7fe8455d
- true
- Domain
- Domain
- false
- 0
-
2000
-39038
38
27
-
2019
-39024.34
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- feac600b-b3eb-4ff4-ab81-446aa3cbe36b
- true
- Create Material
- Create Material
-
1852
-39220
152
104
-
1950
-39168
- Colour of the diffuse channel
- aa3b3aa3-4631-4cba-be4e-535ee18b4306
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-39218
84
20
-
1896
-39208
- 1
- 1
- {0}
-
255;145;145;145
- Colour of the specular highlight
- 2c494527-9206-4b19-aabe-f5315954493a
- true
- Specular
- Specular
- false
- 0
-
1854
-39198
84
20
-
1896
-39188
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 53728169-cb92-4266-8e60-6e4225071c0c
- true
- Emission
- Emission
- false
- 0
-
1854
-39178
84
20
-
1896
-39168
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- ff1ab9f1-4107-4b84-be59-ea18b54a3ec4
- true
- Transparency
- Transparency
- false
- 0
-
1854
-39158
84
20
-
1896
-39148
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- ca69332c-976b-4272-8d75-8b28c3801245
- true
- Shine
- Shine
- false
- 0
-
1854
-39138
84
20
-
1896
-39128
- 1
- 1
- {0}
- 100
- Resulting material
- f67671aa-d57f-4d81-b8bb-e13f0c217a4e
- true
- Material
- Material
- false
- 0
-
1962
-39218
40
100
-
1982
-39168
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 573afdea-8949-4cc8-a1b3-5f987c8f3ce8
- true
- Custom Preview
- Custom Preview
-
1890
-39286
76
44
-
1952
-39264
- Geometry to preview
- true
- d3b6bdbf-5375-4a1c-ad12-0ea06305e7a6
- true
- Geometry
- Geometry
- false
- df709747-9357-4105-ad5f-2ac011d6bd76
- 1
-
1892
-39284
48
20
-
1916
-39274
- The material override
- ab49adbd-5579-496a-ad9e-0bbacaf34a15
- true
- Material
- Material
- false
- f67671aa-d57f-4d81-b8bb-e13f0c217a4e
- 1
-
1892
-39264
48
20
-
1916
-39254
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- d0eec4c0-b7fa-4a79-b0d7-f170a89fb07e
- true
- Quick Graph
- Quick Graph
- false
- 0
- 7a972cc3-6a26-4b66-a342-fa0dc5b483e8
- 1
-
1854
-38206
150
150
-
1854.214
-38205.9
- -1
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 3df94f8a-7e07-4fcd-8951-aa52f0a755af
- true
- B
- B
- false
- 0
-
1898
-38534
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 455a06b3-23bf-47cb-aca8-6c0a078e807e
- true
- Relay
-
- false
- 7a972cc3-6a26-4b66-a342-fa0dc5b483e8
- 1
-
1898
-37591
60
24
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 6306bfb6-9781-4560-af1d-96efcc910fa4
- true
- Format
- Format
-
1863
-37695
130
64
-
1955
-37663
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- aad80876-6bf6-425c-ba6a-20a9283c1132
- true
- Format
- Format
- false
- 0
-
1865
-37693
78
20
-
1904
-37683
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 9a7e51e3-61c9-403c-8861-6697d8193acc
- true
- Culture
- Culture
- false
- 0
-
1865
-37673
78
20
-
1904
-37663
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 04ee0470-fe6e-477a-bb06-d8d73117e002
- true
- false
- Data 0
- 0
- true
- 7a972cc3-6a26-4b66-a342-fa0dc5b483e8
- 1
-
1865
-37653
78
20
-
1904
-37643
- Formatted text
- 6d4db862-65a2-4b3b-918a-b3638ab2e512
- true
- Text
- Text
- false
- 0
-
1967
-37693
24
60
-
1979
-37663
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 066e9ec1-224c-484d-90f7-39f5552d0f80
- true
- Shift List
-
-
1901
-37411
53
64
-
1934
-37379
- 1
- List to shift
- 0d90f591-1276-49da-8b30-64cff4334721
- true
- List
-
- false
- 94c5bbe8-d54c-490d-bd7d-7a1095b06e00
- 1
-
1903
-37409
19
20
-
1912.5
-37399
- Shift offset
- fd687693-070f-4204-8667-8c0ae8022a2b
- true
- Shift
-
- false
- 0
-
1903
-37389
19
20
-
1912.5
-37379
- 1
- 1
- {0}
- 1
- Wrap values
- 6c29818b-68bb-4883-9467-bdab1a7d5248
- true
- Wrap
-
- false
- 0
-
1903
-37369
19
20
-
1912.5
-37359
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 011af95d-f2a7-4b9e-8037-b41494f0f895
- true
- List
-
- false
- 0
-
1946
-37409
6
60
-
1949
-37379
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 93e9aefd-ace7-469f-9e72-35bc0e14cb58
- f37871cc-7faf-4954-90f0-2caf8fbf69fa
- a6015403-c407-47aa-b1cc-bb7d630cd857
- 3432ec62-eab7-4df6-bb1d-4adc4cc79c35
- 8b49f837-7714-4f4d-9446-07e1faa10f2c
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- af3c6912-8436-4153-9024-b1c6ee6f70a3
- 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08
- fd31dd7d-24a5-4a6d-b3ae-b67f27faa5b6
- 3c655b4d-3334-4d87-9c3f-6016882ecd40
- bb0fcba4-e38d-46cb-8c0d-ec2d7b6870f7
- d9e1fe07-f0c7-4e80-b5d2-caeab5dde50d
- ef83b5ad-5921-4e34-ac03-3937ca0519dd
- c33e604d-7d26-4a47-9c7e-09025971c3f9
- d1729450-c8f6-42b2-898a-ab0ea260f401
- 651a6d56-877c-4a2c-ae0d-f71b16fb7056
- 6432047b-8976-4090-9ff0-8e30d5a49928
- 44ef84e3-1729-4f7f-a914-57dfcffd44a2
- 5e3ca394-1f2d-48d5-8b2d-4414b545090a
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4
- b084dd47-29d4-42d7-bbd6-b0682396f407
- f5764a3d-7ce6-4d28-831b-482fcc350345
- 9e5121a0-67e9-4736-a311-6a3d091e4f91
- ee2bbb03-11f7-4d9c-9d6a-9e2e4e7d9f70
- 705d83f7-5698-4a1e-90ed-4c1d58fc6756
- 13d1fa05-10a0-4e49-9f5c-d4be788f3bf7
- 1f826159-9b93-496e-a901-3569ec3f0529
- 631d3ac7-ddf1-4a26-ba29-29dd75eb4975
- cf7b6526-81f6-4c96-a36a-ae26aab7feee
- 79de9cf0-fcdc-4bba-bc24-572fecdc1cd8
- 33
- cbe01987-ab16-4b64-9085-e124abae0a9d
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 93e9aefd-ace7-469f-9e72-35bc0e14cb58
- true
- Explode
- Explode
-
1861
-39612
134
44
-
1932
-39590
- Curve to explode
- 933c24c8-8076-44e9-a5e3-065b642880c6
- true
- Curve
- Curve
- false
- df709747-9357-4105-ad5f-2ac011d6bd76
- 1
-
1863
-39610
57
20
-
1891.5
-39600
- Recursive decomposition until all segments are atomic
- 3338cd66-8aa9-4bd0-b368-42763e05b6e5
- true
- Recursive
- Recursive
- false
- 0
-
1863
-39590
57
20
-
1891.5
-39580
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- fd2e5088-862e-4f01-bdd7-7268ec330250
- true
- Segments
- Segments
- false
- 0
-
1944
-39610
49
20
-
1968.5
-39600
- 1
- Vertices of the exploded segments
- dcae6318-c5e1-4a8d-9caf-e4f8d73d4f64
- true
- Vertices
- Vertices
- false
- 0
-
1944
-39590
49
20
-
1968.5
-39580
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- f37871cc-7faf-4954-90f0-2caf8fbf69fa
- true
- Evaluate Length
- Evaluate Length
-
1853
-39695
149
64
-
1938
-39663
- Curve to evaluate
- 57cbc3c1-c36a-4af1-8f0b-da8458b5fdcc
- true
- Curve
- Curve
- false
- fd2e5088-862e-4f01-bdd7-7268ec330250
- 1
-
1855
-39693
71
20
-
1890.5
-39683
- Length factor for curve evaluation
- 8f812c96-7b58-4702-91b5-ed8c1a8bdc2b
- true
- Length
- Length
- false
- 0
-
1855
-39673
71
20
-
1890.5
-39663
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 1c5b9edd-fdf5-47a6-bf69-cc6d24e1ef0a
- true
- Normalized
- Normalized
- false
- 0
-
1855
-39653
71
20
-
1890.5
-39643
- 1
- 1
- {0}
- true
- Point at the specified length
- 2197bce1-f68f-471f-bb60-8dc1126e5d5c
- true
- Point
- Point
- false
- 0
-
1950
-39693
50
20
-
1975
-39683
- Tangent vector at the specified length
- b224d636-f4b2-4361-a0bf-35c51fcc395b
- true
- Tangent
- Tangent
- false
- 0
-
1950
-39673
50
20
-
1975
-39663
- Curve parameter at the specified length
- d0e053df-6f1a-4fa6-8990-9e8580fa9ba6
- true
- Parameter
- Parameter
- false
- 0
-
1950
-39653
50
20
-
1975
-39643
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- a6015403-c407-47aa-b1cc-bb7d630cd857
- true
- Line SDL
- Line SDL
-
1873
-41475
110
64
-
1947
-41443
- Line start point
- 09a52c5f-7e95-4089-8b47-5b8ecc4db109
- true
- Start
- Start
- false
- 2197bce1-f68f-471f-bb60-8dc1126e5d5c
- 1
-
1875
-41473
60
20
-
1913
-41463
- Line tangent (direction)
- 7deccc3c-9315-4025-8115-1d8f8f3722f9
- true
- Direction
- Direction
- false
- 0dba2486-babe-430b-b4ed-658b8e1f4191
- 1
-
1875
-41453
60
20
-
1913
-41443
- 1
- 1
- {0}
-
0
0
1
- Line length
- e66b5669-b43f-48ed-aaae-be143d3dc981
- ABS(X)
- true
- Length
- Length
- false
- e0ca5b10-1779-4d5d-87fc-94ba5230a35f
- 1
-
1875
-41433
60
20
-
1913
-41423
- 1
- 1
- {0}
- 0.015625
- Line segment
- e0d4fcf3-91c7-4dc2-bd73-586aa73ae0e0
- true
- Line
- Line
- false
- 0
-
1959
-41473
22
60
-
1970
-41443
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 3432ec62-eab7-4df6-bb1d-4adc4cc79c35
- true
- Relative Differences
- Relative Differences
-
1870
-40038
116
28
-
1917
-40024
- 1
- List of data to operate on (numbers or points or vectors allowed)
- e7108473-20e0-4f82-af74-7f838d990a62
- true
- Values
- Values
- false
- 82831c55-7ae2-478f-85c3-c647de57624f
- 1
-
1872
-40036
33
24
-
1888.5
-40024
- 1
- Differences between consecutive items
- f1a4fd75-be6b-426f-94b9-028e696a8d4e
- true
- Differenced
- Differenced
- false
- 0
-
1929
-40036
55
24
-
1956.5
-40024
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 8b49f837-7714-4f4d-9446-07e1faa10f2c
- true
- Replace Nulls
- Replace Nulls
-
1858
-39982
139
44
-
1953
-39960
- 1
- Items to test for null
- 38d04c92-ce32-4309-9941-9f256696439c
- true
- Items
- Items
- false
- af3c6912-8436-4153-9024-b1c6ee6f70a3
- 1
-
1860
-39980
81
20
-
1900.5
-39970
- 1
- Items to replace nulls with
- c503c2a7-4fbc-4977-be04-3386db5647f9
- true
- Replacements
- Replacements
- false
- 0
-
1860
-39960
81
20
-
1900.5
-39950
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 82831c55-7ae2-478f-85c3-c647de57624f
- true
- Items
- Items
- false
- 0
-
1965
-39980
30
20
-
1980
-39970
- Number of items replaced
- d59cbf24-a235-4b05-b22f-3d39d6c7c223
- true
- Count
- Count
- false
- 0
-
1965
-39960
30
20
-
1980
-39950
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- af3c6912-8436-4153-9024-b1c6ee6f70a3
- true
- Relay
- false
- 0b398c44-b153-429a-a1b5-6f1d3fd52e44
- 1
-
1908
-39919
40
16
-
1928
-39911
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08
- true
- Relay
- false
- b16fb91f-43f8-48d3-85b5-411ce00f8e92
- 1
-
1908
-40283
40
16
-
1928
-40275
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 3432ec62-eab7-4df6-bb1d-4adc4cc79c35
- 8b49f837-7714-4f4d-9446-07e1faa10f2c
- 884f7be6-32bb-4a29-903a-e313a43a21a0
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- 8
- fd31dd7d-24a5-4a6d-b3ae-b67f27faa5b6
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 3c655b4d-3334-4d87-9c3f-6016882ecd40
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-39783
108
64
-
1918
-39751
- Point to project onto curve
- e8f31558-6a5a-4101-b7fe-7de6e65119bd
- true
- Point
- Point
- false
- 2197bce1-f68f-471f-bb60-8dc1126e5d5c
- 1
-
1876
-39781
30
30
-
1891
-39766
- Curve to project onto
- 7ebb372b-38ec-4344-83cb-4c9ec486b5e1
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-39751
30
30
-
1891
-39736
- Point on the curve closest to the base point
- 3a62e2ed-5f18-4b58-9b7c-abdf3421393a
- true
- Point
- Point
- false
- 0
-
1930
-39781
50
20
-
1955
-39771
- Parameter on curve domain of closest point
- 83debea0-1051-453f-bde9-e3f7b530cf31
- true
- Parameter
- Parameter
- false
- 0
-
1930
-39761
50
20
-
1955
-39751
- Distance between base point and curve
- ac24d5d1-09fd-4f88-afb4-757428af69d4
- true
- Distance
- Distance
- false
- 0
-
1930
-39741
50
20
-
1955
-39731
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- bb0fcba4-e38d-46cb-8c0d-ec2d7b6870f7
- true
- Line
- Line
-
1877
-39862
102
44
-
1943
-39840
- Line start point
- e7174931-751b-471b-9d05-c8e854a34450
- true
- Start Point
- Start Point
- false
- 3a62e2ed-5f18-4b58-9b7c-abdf3421393a
- 1
-
1879
-39860
52
20
-
1905
-39850
- Line end point
- 5022a9dc-7236-47d8-b9f4-5632b4ffc849
- true
- End Point
- End Point
- false
- 2197bce1-f68f-471f-bb60-8dc1126e5d5c
- 1
-
1879
-39840
52
20
-
1905
-39830
- Line segment
- 0dba2486-babe-430b-b4ed-658b8e1f4191
- true
- Line
- Line
- false
- 0
-
1955
-39860
22
40
-
1966
-39840
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- d9e1fe07-f0c7-4e80-b5d2-caeab5dde50d
- true
- Remap Numbers
- Remap Numbers
-
1851
-41173
154
64
-
1951
-41141
- Value to remap
- 066e0dcf-6a72-490b-b2ae-8b5f43523539
- true
- Value
- Value
- false
- c33e604d-7d26-4a47-9c7e-09025971c3f9
- 1
-
1853
-41171
86
20
-
1896
-41161
- Source domain
- 03322ba0-3e54-40b3-81b6-8f2ab7084a86
- true
- Source
- Source
- false
- a4fd12f3-8762-4a35-9260-df1832024df6
- 1
-
1853
-41151
86
20
-
1896
-41141
- 1
- 1
- {0}
-
0
1
- Target domain
- 5a53d579-91f4-4cc0-a385-29d140583b42
- true
- Target
- Target
- false
- 0
-
1853
-41131
86
20
-
1896
-41121
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 807e84d5-b94b-408a-8a48-36cde0f92684
- true
- Mapped
- Mapped
- false
- 0
-
1963
-41171
40
30
-
1983
-41156
- Remapped and clipped number
- be36f863-63cf-4d84-b24c-6c9ed4afafb2
- true
- Clipped
- Clipped
- false
- 0
-
1963
-41141
40
30
-
1983
-41126
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- ef83b5ad-5921-4e34-ac03-3937ca0519dd
- true
- Bounds
- Bounds
-
1873
-41091
110
28
-
1931
-41077
- 1
- Numbers to include in Bounds
- 37f8d950-af9a-41e0-8683-b78b995f174e
- true
- Numbers
- Numbers
- false
- c33e604d-7d26-4a47-9c7e-09025971c3f9
- 1
-
1875
-41089
44
24
-
1897
-41077
- Numeric Domain between the lowest and highest numbers in {N}
- a4fd12f3-8762-4a35-9260-df1832024df6
- true
- Domain
- Domain
- false
- 0
-
1943
-41089
38
24
-
1962
-41077
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- c33e604d-7d26-4a47-9c7e-09025971c3f9
- true
- Relay
-
- false
- 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08
- 1
-
1908
-41044
40
16
-
1928
-41036
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- d1729450-c8f6-42b2-898a-ab0ea260f401
- true
- Multiplication
- Multiplication
-
1893
-41372
70
44
-
1918
-41350
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 089d8963-d6b8-4948-aeac-dcd6c1c1faf4
- true
- A
- A
- true
- ae312712-fc06-4768-8371-d8eda762ebfb
- 1
-
1895
-41370
11
20
-
1900.5
-41360
- Second item for multiplication
- 3cf9840a-e063-4ad7-b5fa-ac1250bf61ba
- true
- B
- B
- true
- e1a9abe3-f7cd-446d-828c-eb66e5fcbf81
- 1
-
1895
-41350
11
20
-
1900.5
-41340
- Result of multiplication
- e0ca5b10-1779-4d5d-87fc-94ba5230a35f
- true
- Result
- Result
- false
- 0
-
1930
-41370
31
40
-
1945.5
-41350
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 651a6d56-877c-4a2c-ae0d-f71b16fb7056
- true
- Multiplication
- Multiplication
-
1893
-41265
70
44
-
1918
-41243
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 49f0fbb6-c811-4993-b14a-0ef22ebffa6a
- true
- A
- A
- true
- 6432047b-8976-4090-9ff0-8e30d5a49928
- 1
-
1895
-41263
11
20
-
1900.5
-41253
- Second item for multiplication
- 7d87e8bf-c9a5-4ff5-acfe-c28644bf1036
- true
- B
- B
- true
- 807e84d5-b94b-408a-8a48-36cde0f92684
- 1
-
1895
-41243
11
20
-
1900.5
-41233
- Result of multiplication
- ae312712-fc06-4768-8371-d8eda762ebfb
- true
- Result
- Result
- false
- 0
-
1930
-41263
31
40
-
1945.5
-41243
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6432047b-8976-4090-9ff0-8e30d5a49928
- true
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-41200
40
16
-
1928
-41192
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- d9e1fe07-f0c7-4e80-b5d2-caeab5dde50d
- ef83b5ad-5921-4e34-ac03-3937ca0519dd
- c33e604d-7d26-4a47-9c7e-09025971c3f9
- d1729450-c8f6-42b2-898a-ab0ea260f401
- 651a6d56-877c-4a2c-ae0d-f71b16fb7056
- 6432047b-8976-4090-9ff0-8e30d5a49928
- e1a9abe3-f7cd-446d-828c-eb66e5fcbf81
- 7
- 44ef84e3-1729-4f7f-a914-57dfcffd44a2
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 93e9aefd-ace7-469f-9e72-35bc0e14cb58
- f37871cc-7faf-4954-90f0-2caf8fbf69fa
- 3c655b4d-3334-4d87-9c3f-6016882ecd40
- bb0fcba4-e38d-46cb-8c0d-ec2d7b6870f7
- 4
- 5e3ca394-1f2d-48d5-8b2d-4414b545090a
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4
- true
- Panel
- false
- 1
- 8c3b5a7e-88ac-4a85-aff3-496ee1f2fd94
- 1
- Double click to edit panel content…
-
1836
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185
271
- 0
- 0
- 0
-
1836.9
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-
255;255;255;255
- true
- true
- true
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- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b084dd47-29d4-42d7-bbd6-b0682396f407
- true
- Relay
-
- false
- be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4
- 1
-
1908
-40839
40
16
-
1928
-40831
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f5764a3d-7ce6-4d28-831b-482fcc350345
- true
- Relay
-
- false
- 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08
- 1
-
1908
-40317
40
16
-
1928
-40309
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
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- b084dd47-29d4-42d7-bbd6-b0682396f407
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- 710b7f25-69d0-40c4-8e80-8af6e2e0161c
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- 6
- 9e5121a0-67e9-4736-a311-6a3d091e4f91
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- ee2bbb03-11f7-4d9c-9d6a-9e2e4e7d9f70
- true
- Create Material
- Create Material
-
1852
-41601
152
104
-
1950
-41549
- Colour of the diffuse channel
- c9ce3b0c-c2a4-4f14-99b7-44d68ceedb6a
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-41599
84
20
-
1896
-41589
- 1
- 1
- {0}
-
255;163;163;163
- Colour of the specular highlight
- 2a5b20eb-48e8-4a46-bc2d-a320a773dfcd
- true
- Specular
- Specular
- false
- 0
-
1854
-41579
84
20
-
1896
-41569
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- e1f53a9d-03c9-4a70-9f68-43c48a0947b2
- true
- Emission
- Emission
- false
- 0
-
1854
-41559
84
20
-
1896
-41549
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 7f6409f5-8913-4b3b-8826-498f7a2a541a
- true
- Transparency
- Transparency
- false
- 0
-
1854
-41539
84
20
-
1896
-41529
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 49b8788d-24f6-457a-9d67-69d7e251548e
- true
- Shine
- Shine
- false
- 0
-
1854
-41519
84
20
-
1896
-41509
- 1
- 1
- {0}
- 100
- Resulting material
- 03e8ba08-3629-4f9d-8bbc-d5ebcb4a0287
- true
- Material
- Material
- false
- 0
-
1962
-41599
40
100
-
1982
-41549
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 705d83f7-5698-4a1e-90ed-4c1d58fc6756
- true
- Custom Preview
- Custom Preview
-
1890
-41672
76
44
-
1952
-41650
- Geometry to preview
- true
- 8ca4bead-1a43-47a6-b5bc-3966e855da53
- true
- Geometry
- Geometry
- false
- e0d4fcf3-91c7-4dc2-bd73-586aa73ae0e0
- 1
-
1892
-41670
48
20
-
1916
-41660
- The material override
- c5fe2604-b97e-40f0-8960-f71c8b6ddbae
- true
- Material
- Material
- false
- 03e8ba08-3629-4f9d-8bbc-d5ebcb4a0287
- 1
-
1892
-41650
48
20
-
1916
-41640
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 13d1fa05-10a0-4e49-9f5c-d4be788f3bf7
- true
- Evaluate Length
- Evaluate Length
-
1853
-41760
149
64
-
1938
-41728
- Curve to evaluate
- 1164d13e-1131-4af2-a9ae-5106b4c74722
- true
- Curve
- Curve
- false
- e0d4fcf3-91c7-4dc2-bd73-586aa73ae0e0
- 1
-
1855
-41758
71
20
-
1890.5
-41748
- Length factor for curve evaluation
- 3d38be95-53d7-42c7-bf78-b328a61d1004
- true
- Length
- Length
- false
- 0
-
1855
-41738
71
20
-
1890.5
-41728
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 6083f354-e506-4938-8073-5ae19c9a0bcb
- true
- Normalized
- Normalized
- false
- 0
-
1855
-41718
71
20
-
1890.5
-41708
- 1
- 1
- {0}
- true
- Point at the specified length
- a7f000f7-077a-429b-9fd2-3461a60688ce
- true
- Point
- Point
- false
- 0
-
1950
-41758
50
20
-
1975
-41748
- Tangent vector at the specified length
- ac75852c-1840-42f1-a45c-a1340843b1f6
- true
- Tangent
- Tangent
- false
- 0
-
1950
-41738
50
20
-
1975
-41728
- Curve parameter at the specified length
- 69a8f266-7c26-4dd5-ae0a-ce7f3038267c
- true
- Parameter
- Parameter
- false
- 0
-
1950
-41718
50
20
-
1975
-41708
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 1f826159-9b93-496e-a901-3569ec3f0529
- true
- Interpolate
- Interpolate
-
1815
-41865
225
84
-
1988
-41823
- 1
- Interpolation points
- 845c8ca5-93f1-4359-9c95-2955e582f673
- true
- Vertices
- Vertices
- false
- a7f000f7-077a-429b-9fd2-3461a60688ce
- 1
-
1817
-41863
159
20
-
1896.5
-41853
- Curve degree
- af999c4e-9762-4d4d-84b3-529b4cdf1786
- true
- Degree
- Degree
- false
- 0
-
1817
-41843
159
20
-
1896.5
-41833
- 1
- 1
- {0}
- 1
- Periodic curve
- 82797a82-ed5b-4939-a849-81dc5005e2f1
- true
- Periodic
- Periodic
- false
- 0
-
1817
-41823
159
20
-
1896.5
-41813
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 0002170b-0e61-4a14-921d-19fcde0ed3c1
- true
- KnotStyle
- KnotStyle
- false
- 0
-
1817
-41803
159
20
-
1896.5
-41793
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 49ba7b32-079b-49b9-b959-c2d6bfd13254
- true
- Curve
- Curve
- false
- 0
-
2000
-41863
38
26
-
2019
-41849.67
- Curve length
- 8d874e72-0d60-47cc-a1c0-ecc588d0d3fc
- true
- Length
- Length
- false
- 0
-
2000
-41837
38
27
-
2019
-41823
- Curve domain
- 2a775b02-d107-44ba-858c-2046ed1c6795
- true
- Domain
- Domain
- false
- 0
-
2000
-41810
38
27
-
2019
-41796.34
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 631d3ac7-ddf1-4a26-ba29-29dd75eb4975
- true
- Create Material
- Create Material
-
1852
-41992
152
104
-
1950
-41940
- Colour of the diffuse channel
- 558b211b-9805-46c1-ba2c-9ec0d4ddc247
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-41990
84
20
-
1896
-41980
- 1
- 1
- {0}
-
255;138;138;138
- Colour of the specular highlight
- 242fc3cc-4394-4ece-9bc2-200e01d9d80d
- true
- Specular
- Specular
- false
- 0
-
1854
-41970
84
20
-
1896
-41960
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 1e6c6da7-cc89-4938-998e-31b29107fa58
- true
- Emission
- Emission
- false
- 0
-
1854
-41950
84
20
-
1896
-41940
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- a1000b0b-f2eb-48b6-87d4-ce732f817a64
- true
- Transparency
- Transparency
- false
- 0
-
1854
-41930
84
20
-
1896
-41920
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- b98344ef-66c6-43b0-9504-cbb0bafb4a02
- true
- Shine
- Shine
- false
- 0
-
1854
-41910
84
20
-
1896
-41900
- 1
- 1
- {0}
- 100
- Resulting material
- 556a7f51-dac7-4aa7-92e2-bf4ef5bb5c94
- true
- Material
- Material
- false
- 0
-
1962
-41990
40
100
-
1982
-41940
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- cf7b6526-81f6-4c96-a36a-ae26aab7feee
- true
- Custom Preview
- Custom Preview
-
1890
-42058
76
44
-
1952
-42036
- Geometry to preview
- true
- 3911252e-eb14-40c3-8f6e-82dc5ab86269
- true
- Geometry
- Geometry
- false
- 49ba7b32-079b-49b9-b959-c2d6bfd13254
- 1
-
1892
-42056
48
20
-
1916
-42046
- The material override
- 27318ca8-9375-4bb8-945e-1d98fced9ce8
- true
- Material
- Material
- false
- 556a7f51-dac7-4aa7-92e2-bf4ef5bb5c94
- 1
-
1892
-42036
48
20
-
1916
-42026
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 79de9cf0-fcdc-4bba-bc24-572fecdc1cd8
- true
- Quick Graph
- Quick Graph
- false
- 0
- f5764a3d-7ce6-4d28-831b-482fcc350345
- 1
-
1854
-40976
150
150
-
1854.4
-40975.04
- -1
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- e1a9abe3-f7cd-446d-828c-eb66e5fcbf81
- true
- B
- B
- false
- 0
-
1898
-41306
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 710b7f25-69d0-40c4-8e80-8af6e2e0161c
- true
- Relay
-
- false
- f5764a3d-7ce6-4d28-831b-482fcc350345
- 1
-
1898
-40363
60
24
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 787ed0b4-ef2d-4bd1-b87c-0a4c9ab95828
- true
- Format
- Format
-
1863
-40467
130
64
-
1955
-40435
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
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- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- ed06f458-55d6-4614-838f-8cda3f23c651
- true
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- Format
- false
- 0
-
1865
-40465
78
20
-
1904
-40455
- 1
- 1
- {0}
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- {0:R}
- Formatting culture
- bb43e128-d580-4b54-ac41-7398752044d5
- true
- Culture
- Culture
- false
- 0
-
1865
-40445
78
20
-
1904
-40435
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 519b6b8e-3606-4e7a-a870-bafdb95e3276
- true
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- Data 0
- 0
- true
- f5764a3d-7ce6-4d28-831b-482fcc350345
- 1
-
1865
-40425
78
20
-
1904
-40415
- Formatted text
- 8c3b5a7e-88ac-4a85-aff3-496ee1f2fd94
- true
- Text
- Text
- false
- 0
-
1967
-40465
24
60
-
1979
-40435
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 344dc1b1-9c93-405e-b50c-435fc88b1393
- true
- Shift List
-
-
1901
-40183
53
64
-
1934
-40151
- 1
- List to shift
- 38028c4f-01b1-448b-971a-aeac3bdce801
- true
- List
-
- false
- f1a4fd75-be6b-426f-94b9-028e696a8d4e
- 1
-
1903
-40181
19
20
-
1912.5
-40171
- Shift offset
- fa831690-2c1c-4038-9c05-76b4f05ad5f2
- true
- Shift
-
- false
- 0
-
1903
-40161
19
20
-
1912.5
-40151
- 1
- 1
- {0}
- 1
- Wrap values
- 8eb8ab7b-f0bb-4609-b9db-45bf19bb7513
- true
- Wrap
-
- false
- 0
-
1903
-40141
19
20
-
1912.5
-40131
- 1
- 1
- {0}
- false
- 1
- Shifted list
- b16fb91f-43f8-48d3-85b5-411ce00f8e92
- true
- List
-
- false
- 0
-
1946
-40181
6
60
-
1949
-40151
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- f12dfdaf-a911-4905-b859-d8a9f4e0eedb
- ddec3c63-c1ce-4b98-bd8d-23dd34771bc1
- 5bb362b3-9c0a-419c-b457-cf5e78a36a20
- a19cfa1c-27c8-4b5c-a391-393c219fa8fe
- b663bf60-e5fd-4409-8256-0c173d1308a5
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- ee746801-3fd9-4053-8581-f7c32c5d8e09
- 20b79aa6-16e7-4297-b558-228b4343d9b0
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- 9ae62102-9bc9-4f12-8846-cfcbd5bd97ac
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- f12dfdaf-a911-4905-b859-d8a9f4e0eedb
- true
- Explode
- Explode
-
1861
-42411
134
44
-
1932
-42389
- Curve to explode
- 21819ae5-0104-4cd0-b1a2-20a8c9437dac
- true
- Curve
- Curve
- false
- 49ba7b32-079b-49b9-b959-c2d6bfd13254
- 1
-
1863
-42409
57
20
-
1891.5
-42399
- Recursive decomposition until all segments are atomic
- 9b758182-5867-4d95-a7c9-7ce9ece6d472
- true
- Recursive
- Recursive
- false
- 0
-
1863
-42389
57
20
-
1891.5
-42379
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 96fd8efe-b267-4f01-ae1d-95fa6f36f03d
- true
- Segments
- Segments
- false
- 0
-
1944
-42409
49
20
-
1968.5
-42399
- 1
- Vertices of the exploded segments
- 89f21f30-c523-446e-a993-0473c39c98b4
- true
- Vertices
- Vertices
- false
- 0
-
1944
-42389
49
20
-
1968.5
-42379
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- ddec3c63-c1ce-4b98-bd8d-23dd34771bc1
- true
- Evaluate Length
- Evaluate Length
-
1853
-42494
149
64
-
1938
-42462
- Curve to evaluate
- e65aea05-b30b-4426-a83f-27f48a8fc4c9
- true
- Curve
- Curve
- false
- 96fd8efe-b267-4f01-ae1d-95fa6f36f03d
- 1
-
1855
-42492
71
20
-
1890.5
-42482
- Length factor for curve evaluation
- f4853285-4b14-4799-9792-998cce733eb1
- true
- Length
- Length
- false
- 0
-
1855
-42472
71
20
-
1890.5
-42462
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- ae68e25f-27c2-404d-9cea-27e2b3859708
- true
- Normalized
- Normalized
- false
- 0
-
1855
-42452
71
20
-
1890.5
-42442
- 1
- 1
- {0}
- true
- Point at the specified length
- eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8
- true
- Point
- Point
- false
- 0
-
1950
-42492
50
20
-
1975
-42482
- Tangent vector at the specified length
- b7be6e78-611a-4818-9515-b244d669269f
- true
- Tangent
- Tangent
- false
- 0
-
1950
-42472
50
20
-
1975
-42462
- Curve parameter at the specified length
- 6349ae4e-3f8f-42c5-8fa4-eca0d9b289bb
- true
- Parameter
- Parameter
- false
- 0
-
1950
-42452
50
20
-
1975
-42442
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 5bb362b3-9c0a-419c-b457-cf5e78a36a20
- true
- Line SDL
- Line SDL
-
1873
-44274
110
64
-
1947
-44242
- Line start point
- 4c1ef802-cc97-4f47-a2fc-8bf547ad8b77
- true
- Start
- Start
- false
- eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8
- 1
-
1875
-44272
60
20
-
1913
-44262
- Line tangent (direction)
- 44980603-480d-47d7-8398-da20ac86f7ed
- true
- Direction
- Direction
- false
- 68242123-8984-4905-acd0-4a236faf219e
- 1
-
1875
-44252
60
20
-
1913
-44242
- 1
- 1
- {0}
-
0
0
1
- Line length
- ff468024-ccd2-4bfd-a07c-5e28abd3ebe3
- ABS(X)
- true
- Length
- Length
- false
- 24b005f9-d046-4d64-bb62-797fb722cb35
- 1
-
1875
-44232
60
20
-
1913
-44222
- 1
- 1
- {0}
- 0.015625
- Line segment
- c7e0c241-90cc-496e-a87d-4b724bc0890a
- true
- Line
- Line
- false
- 0
-
1959
-44272
22
60
-
1970
-44242
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- a19cfa1c-27c8-4b5c-a391-393c219fa8fe
- true
- Relative Differences
- Relative Differences
-
1870
-42837
116
28
-
1917
-42823
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 3e5e5f44-a8c0-45fd-a62a-b43efec88358
- true
- Values
- Values
- false
- 6ef3022d-c15d-4be5-a48d-24d97fc6c710
- 1
-
1872
-42835
33
24
-
1888.5
-42823
- 1
- Differences between consecutive items
- 7d62d328-5af4-4783-a10c-8dd6cb2e9a4a
- true
- Differenced
- Differenced
- false
- 0
-
1929
-42835
55
24
-
1956.5
-42823
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- b663bf60-e5fd-4409-8256-0c173d1308a5
- true
- Replace Nulls
- Replace Nulls
-
1858
-42781
139
44
-
1953
-42759
- 1
- Items to test for null
- 183b711b-1f9b-4fcc-8bd0-b847e05da6dd
- true
- Items
- Items
- false
- 5ba8187c-518e-4318-94bf-43d6bf58a197
- 1
-
1860
-42779
81
20
-
1900.5
-42769
- 1
- Items to replace nulls with
- b3c8a56f-0cd4-4c51-a87c-5b8dd989b025
- true
- Replacements
- Replacements
- false
- 0
-
1860
-42759
81
20
-
1900.5
-42749
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 6ef3022d-c15d-4be5-a48d-24d97fc6c710
- true
- Items
- Items
- false
- 0
-
1965
-42779
30
20
-
1980
-42769
- Number of items replaced
- 507078d7-5473-44f8-867b-cde6bf18fdb1
- true
- Count
- Count
- false
- 0
-
1965
-42759
30
20
-
1980
-42749
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5ba8187c-518e-4318-94bf-43d6bf58a197
- true
- Relay
- false
- 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08
- 1
-
1908
-42718
40
16
-
1928
-42710
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 155fb910-46ba-4973-9707-bbbbea5a7f25
- true
- Relay
- false
- 5a48081d-a54e-4174-9228-cbd2de7d9839
- 1
-
1908
-43082
40
16
-
1928
-43074
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- a19cfa1c-27c8-4b5c-a391-393c219fa8fe
- b663bf60-e5fd-4409-8256-0c173d1308a5
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 5ba8187c-518e-4318-94bf-43d6bf58a197
- 155fb910-46ba-4973-9707-bbbbea5a7f25
- d469084c-653b-4adb-9489-b76235622496
- 8
- 87938314-786d-4b36-b1c1-075292b8c553
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 065af2b5-118a-4710-a65a-6c6e042e61ff
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-42582
108
64
-
1918
-42550
- Point to project onto curve
- c7526739-2f2f-4644-8cf4-765ca1f297c5
- true
- Point
- Point
- false
- eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8
- 1
-
1876
-42580
30
30
-
1891
-42565
- Curve to project onto
- 81883321-994c-4293-9960-e718c6afb31b
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-42550
30
30
-
1891
-42535
- Point on the curve closest to the base point
- 82644bb4-1e90-4b64-a1e4-73f17c5342a2
- true
- Point
- Point
- false
- 0
-
1930
-42580
50
20
-
1955
-42570
- Parameter on curve domain of closest point
- dba5b398-aedf-481f-8c2f-bf6cf97b2bc0
- true
- Parameter
- Parameter
- false
- 0
-
1930
-42560
50
20
-
1955
-42550
- Distance between base point and curve
- 572c885b-6ce3-496f-959e-cc8fd217ca00
- true
- Distance
- Distance
- false
- 0
-
1930
-42540
50
20
-
1955
-42530
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 44d9b0ed-a72b-494d-8c20-7ac96365283e
- true
- Line
- Line
-
1877
-42661
102
44
-
1943
-42639
- Line start point
- d4ccfae3-929d-4d63-a665-6a3c53a8788d
- true
- Start Point
- Start Point
- false
- 82644bb4-1e90-4b64-a1e4-73f17c5342a2
- 1
-
1879
-42659
52
20
-
1905
-42649
- Line end point
- cf216ebb-b145-454d-bbf2-4ddcd0ad3255
- true
- End Point
- End Point
- false
- eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8
- 1
-
1879
-42639
52
20
-
1905
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- Line segment
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1955
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22
40
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1966
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1851
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154
64
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1951
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- Value to remap
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- Value
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1853
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86
20
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1896
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1853
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86
20
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1896
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-
0
1
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1853
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86
20
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1896
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-1
1
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-
1963
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40
30
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1983
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1963
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40
30
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1983
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1873
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110
28
-
1931
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- 1
- Numbers to include in Bounds
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1875
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44
24
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1897
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- Numeric Domain between the lowest and highest numbers in {N}
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1943
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38
24
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1962
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1908
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40
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1928
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1893
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70
44
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1918
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1895
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11
20
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1900.5
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1895
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11
20
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1900.5
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1930
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31
40
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1945.5
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1893
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70
44
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1918
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1895
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11
20
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1900.5
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1895
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11
20
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1900.5
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1930
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31
40
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1945.5
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1908
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40
16
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1928
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1908
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40
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1928
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1908
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1928
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152
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1854
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1896
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1854
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1896
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1854
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84
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1896
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1854
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84
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1896
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1854
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84
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1896
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1962
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40
100
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1982
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76
44
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1952
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1892
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48
20
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1916
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- The material override
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1892
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48
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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149
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1938
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71
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1890.5
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- Length factor for curve evaluation
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1855
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71
20
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1890.5
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1855
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71
20
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1890.5
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1950
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50
20
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1975
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1950
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50
20
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1975
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- Curve parameter at the specified length
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1950
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50
20
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1975
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1815
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225
84
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1988
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1817
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159
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1896.5
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1817
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159
20
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1896.5
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1817
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159
20
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1896.5
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1817
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159
20
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1896.5
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2000
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38
26
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2019
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2000
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38
27
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2019
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2000
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38
27
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2019
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152
104
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1950
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1854
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84
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1896
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- Colour of the specular highlight
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1854
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84
20
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1896
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1854
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84
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1896
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- Amount of transparency (0.0 = opaque, 1.0 = transparent
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1854
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84
20
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1854
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84
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1896
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- Resulting material
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1962
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40
100
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1982
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1890
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76
44
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1952
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1892
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48
20
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1916
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- The material override
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1892
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48
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1916
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255;221;160;221
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255;66;48;66
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255;255;255;255
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1854
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150
150
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1854.369
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- Second item for multiplication
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1898
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60
24
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60
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- c247ed60-765f-4a41-8f15-52a29cd8472e
- true
- Format
- Format
- false
- 0
-
1865
-43264
78
20
-
1904
-43254
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- fdb39509-da56-4023-9d44-518751fa1aae
- true
- Culture
- Culture
- false
- 0
-
1865
-43244
78
20
-
1904
-43234
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 28decdc3-fd76-4ddb-97ed-3f3f18d7899f
- true
- false
- Data 0
- 0
- true
- 32bde378-473b-4864-a834-ada06c1e93ea
- 1
-
1865
-43224
78
20
-
1904
-43214
- Formatted text
- 88893865-c5aa-4e35-8649-66359a39d5c6
- true
- Text
- Text
- false
- 0
-
1967
-43264
24
60
-
1979
-43234
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- d469084c-653b-4adb-9489-b76235622496
- true
- Shift List
-
-
1901
-42982
53
64
-
1934
-42950
- 1
- List to shift
- 8b12f09c-c160-4119-a9d6-18f6fc9fbfc6
- true
- List
-
- false
- 7d62d328-5af4-4783-a10c-8dd6cb2e9a4a
- 1
-
1903
-42980
19
20
-
1912.5
-42970
- Shift offset
- b658945d-2f1b-4b9b-b1d7-9081d88e3bab
- true
- Shift
-
- false
- 0
-
1903
-42960
19
20
-
1912.5
-42950
- 1
- 1
- {0}
- 1
- Wrap values
- 12352323-c591-443d-bed8-08d75aae23ac
- true
- Wrap
-
- false
- 0
-
1903
-42940
19
20
-
1912.5
-42930
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 5a48081d-a54e-4174-9228-cbd2de7d9839
- true
- List
-
- false
- 0
-
1946
-42980
6
60
-
1949
-42950
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 0f9e4398-84b3-48cb-bfc3-39256877bc80
- 58398fbc-e54c-4c13-99ae-1b2d84877987
- 5142e0a1-e887-4830-88d1-f43e567703dd
- 294642cb-50ab-412e-8e63-0f41bbacbb40
- 807e129d-4c53-496f-817a-c282d521cc8c
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 5d96d153-1dc4-4a13-99d0-fd07736f32ec
- 666594ae-a74c-4919-83c2-fc42803f75a7
- 226cb3fa-34b6-46c3-aa4e-05482ac80ddb
- 4f4481e1-0815-4f54-96d7-3b59e31b1a16
- 5fa5b183-1748-437e-8be3-be1cf1c6a1cc
- 3c118314-51f1-4012-8c8b-f3be6a684026
- 4a314ec6-c896-4cd1-9859-22549a6fffc2
- 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d
- 0c9bd8d7-f783-43a8-8b45-c90782d4710e
- b02338d5-6f23-427b-be95-90ddfdddee19
- 19a3210c-c4a2-40d3-9e5d-c5ba65fbdd77
- 2f54d256-05e5-4e60-bfc9-94b5c0895138
- bf053e0f-cb73-4cdd-ada0-eb987cae8afc
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- 43cb162a-0b50-4edf-83d1-3bec3b0a0eec
- 806be80f-e9dd-4ce3-b7c6-4ff372f97ba8
- db990e5a-7101-43fc-8c86-5d17627520de
- 0045dd38-308f-4372-b2d2-dbba57a8ad12
- e15eb14e-5d81-460b-b9c1-7200a1b98032
- bdd601ed-d51f-4180-a9f7-adf875090609
- 2a58ffc7-52b1-435e-892f-c2c94f01b94b
- 378c7996-3c8b-4770-b989-d81faa2bd0e7
- 408b9408-0b28-4ea6-8668-f7f28f788079
- cd9cda8b-0a6e-42d8-8191-df646a07eb19
- 96acc1a9-e7dc-4ab6-ad82-925172ef5be4
- 33
- 4e3e11f0-4192-4513-863b-c8dd66bba6d5
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 0f9e4398-84b3-48cb-bfc3-39256877bc80
- true
- Explode
- Explode
-
1861
-45206
134
44
-
1932
-45184
- Curve to explode
- 170fe152-7bd9-4d1b-b7e3-b5ff45e7bde5
- true
- Curve
- Curve
- false
- 2ade3e09-9450-4cf7-9dab-808a7e057067
- 1
-
1863
-45204
57
20
-
1891.5
-45194
- Recursive decomposition until all segments are atomic
- a90f26c1-a46b-47d2-b7d2-4d8b4aaad6e1
- true
- Recursive
- Recursive
- false
- 0
-
1863
-45184
57
20
-
1891.5
-45174
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- f612e036-b2ff-489d-83b7-a0a2272e8f83
- true
- Segments
- Segments
- false
- 0
-
1944
-45204
49
20
-
1968.5
-45194
- 1
- Vertices of the exploded segments
- 033a8e8f-0b07-41a3-9ba4-38814a37094c
- true
- Vertices
- Vertices
- false
- 0
-
1944
-45184
49
20
-
1968.5
-45174
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 58398fbc-e54c-4c13-99ae-1b2d84877987
- true
- Evaluate Length
- Evaluate Length
-
1853
-45289
149
64
-
1938
-45257
- Curve to evaluate
- 8f44922c-2438-4b3f-8b62-4315a305d8c3
- true
- Curve
- Curve
- false
- f612e036-b2ff-489d-83b7-a0a2272e8f83
- 1
-
1855
-45287
71
20
-
1890.5
-45277
- Length factor for curve evaluation
- 647044e6-1803-4cce-ae52-ed2efc4cd114
- true
- Length
- Length
- false
- 0
-
1855
-45267
71
20
-
1890.5
-45257
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- f0b1533d-db40-4617-9bca-029608598d21
- true
- Normalized
- Normalized
- false
- 0
-
1855
-45247
71
20
-
1890.5
-45237
- 1
- 1
- {0}
- true
- Point at the specified length
- 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5
- true
- Point
- Point
- false
- 0
-
1950
-45287
50
20
-
1975
-45277
- Tangent vector at the specified length
- be80a489-850a-4671-9696-2b13866648ba
- true
- Tangent
- Tangent
- false
- 0
-
1950
-45267
50
20
-
1975
-45257
- Curve parameter at the specified length
- 6eb60290-5dd5-4e56-8c1e-72d9824ff798
- true
- Parameter
- Parameter
- false
- 0
-
1950
-45247
50
20
-
1975
-45237
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 5142e0a1-e887-4830-88d1-f43e567703dd
- true
- Line SDL
- Line SDL
-
1873
-47069
110
64
-
1947
-47037
- Line start point
- 0e884eab-601e-4bda-8302-1949ccf8a024
- true
- Start
- Start
- false
- 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5
- 1
-
1875
-47067
60
20
-
1913
-47057
- Line tangent (direction)
- cea5a55e-ec05-4792-a55d-ce684d95be03
- true
- Direction
- Direction
- false
- 846285d5-0540-4669-ba41-b3807ecf40d1
- 1
-
1875
-47047
60
20
-
1913
-47037
- 1
- 1
- {0}
-
0
0
1
- Line length
- d12116cc-d588-498d-8c8e-c283281b651b
- ABS(X)
- true
- Length
- Length
- false
- bc7ef510-c89b-4f42-8741-51acc5bba3ad
- 1
-
1875
-47027
60
20
-
1913
-47017
- 1
- 1
- {0}
- 0.015625
- Line segment
- 57ef50d1-6d13-4c18-ac2d-773dd27ca512
- true
- Line
- Line
- false
- 0
-
1959
-47067
22
60
-
1970
-47037
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 294642cb-50ab-412e-8e63-0f41bbacbb40
- true
- Relative Differences
- Relative Differences
-
1870
-45632
116
28
-
1917
-45618
- 1
- List of data to operate on (numbers or points or vectors allowed)
- f598dbad-9be0-4493-a7f2-5dcac1643621
- true
- Values
- Values
- false
- 28f1236b-5f5f-4e2c-9e3e-801718484290
- 1
-
1872
-45630
33
24
-
1888.5
-45618
- 1
- Differences between consecutive items
- e7ce9bba-c98c-4fa4-a826-13e1be5ec64f
- true
- Differenced
- Differenced
- false
- 0
-
1929
-45630
55
24
-
1956.5
-45618
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 807e129d-4c53-496f-817a-c282d521cc8c
- true
- Replace Nulls
- Replace Nulls
-
1858
-45576
139
44
-
1953
-45554
- 1
- Items to test for null
- f0939d36-5231-4889-b4b2-6e99d1ec6189
- true
- Items
- Items
- false
- 5d96d153-1dc4-4a13-99d0-fd07736f32ec
- 1
-
1860
-45574
81
20
-
1900.5
-45564
- 1
- Items to replace nulls with
- 8d723b5a-3612-4eab-af73-2e9dda257360
- true
- Replacements
- Replacements
- false
- 0
-
1860
-45554
81
20
-
1900.5
-45544
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 28f1236b-5f5f-4e2c-9e3e-801718484290
- true
- Items
- Items
- false
- 0
-
1965
-45574
30
20
-
1980
-45564
- Number of items replaced
- 2ef8dbc1-9970-4aed-a294-6c634264040b
- true
- Count
- Count
- false
- 0
-
1965
-45554
30
20
-
1980
-45544
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5d96d153-1dc4-4a13-99d0-fd07736f32ec
- true
- Relay
- false
- 155fb910-46ba-4973-9707-bbbbea5a7f25
- 1
-
1908
-45513
40
16
-
1928
-45505
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 666594ae-a74c-4919-83c2-fc42803f75a7
- true
- Relay
- false
- af081197-1368-48fe-8c47-3880d86c7e8a
- 1
-
1908
-45877
40
16
-
1928
-45869
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 294642cb-50ab-412e-8e63-0f41bbacbb40
- 807e129d-4c53-496f-817a-c282d521cc8c
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 5d96d153-1dc4-4a13-99d0-fd07736f32ec
- 666594ae-a74c-4919-83c2-fc42803f75a7
- a74a9afa-f0e7-461e-8d02-835f7eb99731
- 8
- 226cb3fa-34b6-46c3-aa4e-05482ac80ddb
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 4f4481e1-0815-4f54-96d7-3b59e31b1a16
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-45377
108
64
-
1918
-45345
- Point to project onto curve
- 94d8b010-ad5d-4b81-a2bb-bce023b72f66
- true
- Point
- Point
- false
- 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5
- 1
-
1876
-45375
30
30
-
1891
-45360
- Curve to project onto
- 35bd0d9d-e5fc-4cff-ae6f-5aa6845c4fab
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-45345
30
30
-
1891
-45330
- Point on the curve closest to the base point
- 1bb228a2-dc74-42f8-9286-2ea0a61f5541
- true
- Point
- Point
- false
- 0
-
1930
-45375
50
20
-
1955
-45365
- Parameter on curve domain of closest point
- 761ee8b0-438f-4dcb-af18-ef11b0db1bfb
- true
- Parameter
- Parameter
- false
- 0
-
1930
-45355
50
20
-
1955
-45345
- Distance between base point and curve
- d8765e71-78cd-4bf9-b876-205587255b73
- true
- Distance
- Distance
- false
- 0
-
1930
-45335
50
20
-
1955
-45325
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 5fa5b183-1748-437e-8be3-be1cf1c6a1cc
- true
- Line
- Line
-
1877
-45456
102
44
-
1943
-45434
- Line start point
- 58e4e377-468f-4afa-a3a3-179155c40ac4
- true
- Start Point
- Start Point
- false
- 1bb228a2-dc74-42f8-9286-2ea0a61f5541
- 1
-
1879
-45454
52
20
-
1905
-45444
- Line end point
- 2c0ac944-3a1f-4607-8cd6-3db4320ed20d
- true
- End Point
- End Point
- false
- 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5
- 1
-
1879
-45434
52
20
-
1905
-45424
- Line segment
- 846285d5-0540-4669-ba41-b3807ecf40d1
- true
- Line
- Line
- false
- 0
-
1955
-45454
22
40
-
1966
-45434
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 3c118314-51f1-4012-8c8b-f3be6a684026
- true
- Remap Numbers
- Remap Numbers
-
1851
-46767
154
64
-
1951
-46735
- Value to remap
- 7f4d5879-b51d-44a5-bb9a-373af2a4d3e3
- true
- Value
- Value
- false
- 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d
- 1
-
1853
-46765
86
20
-
1896
-46755
- Source domain
- 46c2daf9-3487-4e6d-9a70-4e0f7530ba1f
- true
- Source
- Source
- false
- 63cf3a42-8f1c-4cc7-8474-692718039996
- 1
-
1853
-46745
86
20
-
1896
-46735
- 1
- 1
- {0}
-
0
1
- Target domain
- 7e07c303-7a62-410d-afca-02c486768c03
- true
- Target
- Target
- false
- 0
-
1853
-46725
86
20
-
1896
-46715
- 1
- 1
- {0}
-
-1
1
- Remapped number
- f06713fa-8c35-4525-b121-721dab8f0883
- true
- Mapped
- Mapped
- false
- 0
-
1963
-46765
40
30
-
1983
-46750
- Remapped and clipped number
- ce6bedd6-c898-4881-8e33-d6f2a30f87fe
- true
- Clipped
- Clipped
- false
- 0
-
1963
-46735
40
30
-
1983
-46720
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 4a314ec6-c896-4cd1-9859-22549a6fffc2
- true
- Bounds
- Bounds
-
1873
-46685
110
28
-
1931
-46671
- 1
- Numbers to include in Bounds
- 86a0962c-399e-44a0-b797-c0a8bbf29902
- true
- Numbers
- Numbers
- false
- 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d
- 1
-
1875
-46683
44
24
-
1897
-46671
- Numeric Domain between the lowest and highest numbers in {N}
- 63cf3a42-8f1c-4cc7-8474-692718039996
- true
- Domain
- Domain
- false
- 0
-
1943
-46683
38
24
-
1962
-46671
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d
- true
- Relay
-
- false
- 666594ae-a74c-4919-83c2-fc42803f75a7
- 1
-
1908
-46638
40
16
-
1928
-46630
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 0c9bd8d7-f783-43a8-8b45-c90782d4710e
- true
- Multiplication
- Multiplication
-
1893
-46966
70
44
-
1918
-46944
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 41df7d9c-a167-4584-887e-2ca8d536517e
- true
- A
- A
- true
- b2188bc7-7285-4033-ba3e-5b3f2f3e5bb1
- 1
-
1895
-46964
11
20
-
1900.5
-46954
- Second item for multiplication
- 0f437583-af65-45ab-baba-ab5acd61905b
- true
- B
- B
- true
- 34473f34-871a-49d1-b7bf-7405820967cd
- 1
-
1895
-46944
11
20
-
1900.5
-46934
- Result of multiplication
- bc7ef510-c89b-4f42-8741-51acc5bba3ad
- true
- Result
- Result
- false
- 0
-
1930
-46964
31
40
-
1945.5
-46944
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- b02338d5-6f23-427b-be95-90ddfdddee19
- true
- Multiplication
- Multiplication
-
1893
-46859
70
44
-
1918
-46837
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
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1930
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1928
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71
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1890.5
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1950
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50
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1975
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50
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1950
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50
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1975
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225
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1988
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159
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159
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159
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2000
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38
26
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2000
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38
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2000
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38
27
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2019
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84
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1962
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40
100
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1982
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1916
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150
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1967
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- 33
- 0d3e5c8a-1561-4e11-9e1e-e2fca33efcdb
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- fb655f23-53fb-4216-9244-493c145ef300
- true
- Explode
- Explode
-
1861
-48076
134
44
-
1932
-48054
- Curve to explode
- 9767cfc5-25e4-4f8a-945a-f881a57c21aa
- true
- Curve
- Curve
- false
- 5dd2e2a9-34a6-4201-8cc9-620d4b4583f6
- 1
-
1863
-48074
57
20
-
1891.5
-48064
- Recursive decomposition until all segments are atomic
- 183a96dc-67cf-47eb-b503-33704d2de613
- true
- Recursive
- Recursive
- false
- 0
-
1863
-48054
57
20
-
1891.5
-48044
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 34e69f67-2c8a-4d6b-ab01-779325b2045d
- true
- Segments
- Segments
- false
- 0
-
1944
-48074
49
20
-
1968.5
-48064
- 1
- Vertices of the exploded segments
- 0f682b44-c403-4726-bb64-4d33dc0bd13b
- true
- Vertices
- Vertices
- false
- 0
-
1944
-48054
49
20
-
1968.5
-48044
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 5ee7302e-0432-45a9-b320-4441d0df5f9d
- true
- Evaluate Length
- Evaluate Length
-
1853
-48159
149
64
-
1938
-48127
- Curve to evaluate
- 9a07bf97-34e2-444a-8e99-64a693f04333
- true
- Curve
- Curve
- false
- 34e69f67-2c8a-4d6b-ab01-779325b2045d
- 1
-
1855
-48157
71
20
-
1890.5
-48147
- Length factor for curve evaluation
- 1e21ec69-139a-4764-8822-04b4e11b8847
- true
- Length
- Length
- false
- 0
-
1855
-48137
71
20
-
1890.5
-48127
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 7a7b5c58-fd2a-4808-a6e6-c31ea12bbff4
- true
- Normalized
- Normalized
- false
- 0
-
1855
-48117
71
20
-
1890.5
-48107
- 1
- 1
- {0}
- true
- Point at the specified length
- c9713282-cead-492a-b99c-1e8de818a7e4
- true
- Point
- Point
- false
- 0
-
1950
-48157
50
20
-
1975
-48147
- Tangent vector at the specified length
- 6dc474d9-a129-4a18-904d-35c727af5e6f
- true
- Tangent
- Tangent
- false
- 0
-
1950
-48137
50
20
-
1975
-48127
- Curve parameter at the specified length
- d98fddae-6984-4a43-a07f-a359e67c1f4e
- true
- Parameter
- Parameter
- false
- 0
-
1950
-48117
50
20
-
1975
-48107
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 13a26b56-0263-46e2-aa96-b8798a43d2c3
- true
- Line SDL
- Line SDL
-
1873
-49939
110
64
-
1947
-49907
- Line start point
- 8ca90ede-8f05-48ff-96b8-962e60d968de
- true
- Start
- Start
- false
- c9713282-cead-492a-b99c-1e8de818a7e4
- 1
-
1875
-49937
60
20
-
1913
-49927
- Line tangent (direction)
- bd0c3312-24f2-4240-adc6-f68e9266b467
- true
- Direction
- Direction
- false
- 24cf92d8-0bb7-4e09-b78a-c442ecd7a305
- 1
-
1875
-49917
60
20
-
1913
-49907
- 1
- 1
- {0}
-
0
0
1
- Line length
- 5864852d-a783-4dfb-9d9b-aac5448bf4c7
- ABS(X)
- true
- Length
- Length
- false
- 387a9351-d494-47cf-851b-b4e757e2966e
- 1
-
1875
-49897
60
20
-
1913
-49887
- 1
- 1
- {0}
- 0.015625
- Line segment
- a60b1219-855c-4105-9d60-d49e4c21af43
- true
- Line
- Line
- false
- 0
-
1959
-49937
22
60
-
1970
-49907
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 5d6eced0-8de4-4481-a643-7bfe45510c30
- true
- Relative Differences
- Relative Differences
-
1870
-48502
116
28
-
1917
-48488
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 28b0ff60-628d-4633-8c52-3036259e9a32
- true
- Values
- Values
- false
- 15c4058c-d4ef-48f0-8cd6-a6e9d66cb373
- 1
-
1872
-48500
33
24
-
1888.5
-48488
- 1
- Differences between consecutive items
- b56f4c54-4961-4b83-92cb-a5fc08f6b38b
- true
- Differenced
- Differenced
- false
- 0
-
1929
-48500
55
24
-
1956.5
-48488
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- dd157dd8-02bf-451c-92e4-60a66dd76cd9
- true
- Replace Nulls
- Replace Nulls
-
1858
-48446
139
44
-
1953
-48424
- 1
- Items to test for null
- f6c4fa24-bc33-406c-b097-e39a132737fe
- true
- Items
- Items
- false
- 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4
- 1
-
1860
-48444
81
20
-
1900.5
-48434
- 1
- Items to replace nulls with
- 8b3a37a0-c996-4736-88d7-5ab7c63a7236
- true
- Replacements
- Replacements
- false
- 0
-
1860
-48424
81
20
-
1900.5
-48414
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 15c4058c-d4ef-48f0-8cd6-a6e9d66cb373
- true
- Items
- Items
- false
- 0
-
1965
-48444
30
20
-
1980
-48434
- Number of items replaced
- a2be282f-7c76-48da-8645-5a7224e1ee72
- true
- Count
- Count
- false
- 0
-
1965
-48424
30
20
-
1980
-48414
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4
- true
- Relay
- false
- 666594ae-a74c-4919-83c2-fc42803f75a7
- 1
-
1908
-48383
40
16
-
1928
-48375
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6793e99e-b90c-487a-b317-04ab2dc48de9
- true
- Relay
- false
- 75d25b48-e81a-46a3-9843-ac009cb61913
- 1
-
1908
-48747
40
16
-
1928
-48739
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 5d6eced0-8de4-4481-a643-7bfe45510c30
- dd157dd8-02bf-451c-92e4-60a66dd76cd9
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
- 311bc15c-dfda-4a2d-a0a3-be16e5695d2f
- 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4
- 6793e99e-b90c-487a-b317-04ab2dc48de9
- f9c91711-b3d2-4453-a9eb-775517adcba2
- 8
- d8641b5a-18fd-47ec-99cf-7eb566173a48
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 3a93d28b-110b-43b0-b8c2-580efd293bb4
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-48247
108
64
-
1918
-48215
- Point to project onto curve
- 86defb83-e045-45c7-ac87-bf491e14b959
- true
- Point
- Point
- false
- c9713282-cead-492a-b99c-1e8de818a7e4
- 1
-
1876
-48245
30
30
-
1891
-48230
- Curve to project onto
- 8a7848dd-9c5d-4065-88cd-d13e51ecd083
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-48215
30
30
-
1891
-48200
- Point on the curve closest to the base point
- e097ffc2-4a02-4b14-a35a-099424ff6a9b
- true
- Point
- Point
- false
- 0
-
1930
-48245
50
20
-
1955
-48235
- Parameter on curve domain of closest point
- 58554dae-a515-4393-86fb-82d921c5d519
- true
- Parameter
- Parameter
- false
- 0
-
1930
-48225
50
20
-
1955
-48215
- Distance between base point and curve
- 799ed65d-4182-4ee6-bb81-1758bc6d3f32
- true
- Distance
- Distance
- false
- 0
-
1930
-48205
50
20
-
1955
-48195
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 293f4269-47f2-4643-ba3b-3e13a4fe7883
- true
- Line
- Line
-
1877
-48326
102
44
-
1943
-48304
- Line start point
- 4fb679bc-7f98-4a03-add5-497b6adf005f
- true
- Start Point
- Start Point
- false
- e097ffc2-4a02-4b14-a35a-099424ff6a9b
- 1
-
1879
-48324
52
20
-
1905
-48314
- Line end point
- 4c7dad60-41c8-4994-9282-109ef32dfa79
- true
- End Point
- End Point
- false
- c9713282-cead-492a-b99c-1e8de818a7e4
- 1
-
1879
-48304
52
20
-
1905
-48294
- Line segment
- 24cf92d8-0bb7-4e09-b78a-c442ecd7a305
- true
- Line
- Line
- false
- 0
-
1955
-48324
22
40
-
1966
-48304
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- a86281e6-4353-4d3f-9eb1-d7653305fca6
- true
- Remap Numbers
- Remap Numbers
-
1851
-49637
154
64
-
1951
-49605
- Value to remap
- 26f31415-96f7-4bd3-b74b-bd5d01d9d20f
- true
- Value
- Value
- false
- 08e55973-3950-4b60-89f4-5a5d6d781df6
- 1
-
1853
-49635
86
20
-
1896
-49625
- Source domain
- ff3e2bfd-dae3-49c4-9eea-ec4da89835ef
- true
- Source
- Source
- false
- a6f1e98e-c654-4b65-9a18-c0d2a1b3b551
- 1
-
1853
-49615
86
20
-
1896
-49605
- 1
- 1
- {0}
-
0
1
- Target domain
- c324c9be-cf72-472a-bdac-be927c4f0854
- true
- Target
- Target
- false
- 0
-
1853
-49595
86
20
-
1896
-49585
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 4f4db73d-5173-4701-a0c5-73cdda611bc9
- true
- Mapped
- Mapped
- false
- 0
-
1963
-49635
40
30
-
1983
-49620
- Remapped and clipped number
- 07e65e72-7094-478b-8fa8-1dd7c589b1f2
- true
- Clipped
- Clipped
- false
- 0
-
1963
-49605
40
30
-
1983
-49590
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- d727fe22-76d5-43e4-a2ad-e015518775ab
- true
- Bounds
- Bounds
-
1873
-49555
110
28
-
1931
-49541
- 1
- Numbers to include in Bounds
- 937f8b64-1f53-47a0-aace-e59d4558007d
- true
- Numbers
- Numbers
- false
- 08e55973-3950-4b60-89f4-5a5d6d781df6
- 1
-
1875
-49553
44
24
-
1897
-49541
- Numeric Domain between the lowest and highest numbers in {N}
- a6f1e98e-c654-4b65-9a18-c0d2a1b3b551
- true
- Domain
- Domain
- false
- 0
-
1943
-49553
38
24
-
1962
-49541
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 08e55973-3950-4b60-89f4-5a5d6d781df6
- true
- Relay
-
- false
- 6793e99e-b90c-487a-b317-04ab2dc48de9
- 1
-
1908
-49508
40
16
-
1928
-49500
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- a8912d4a-a935-4bad-872b-dc57f88db955
- true
- Multiplication
- Multiplication
-
1893
-49836
70
44
-
1918
-49814
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 126229b7-a3c9-48c2-907a-2efa6caee85a
- true
- A
- A
- true
- 40f47511-ffd1-477e-bc85-8e0aba14854a
- 1
-
1895
-49834
11
20
-
1900.5
-49824
- Second item for multiplication
- 63bd6145-31be-4e5b-be6f-5fdcbd3d404b
- true
- B
- B
- true
- 8f638ca0-ed19-449b-9dac-37d0d7994511
- 1
-
1895
-49814
11
20
-
1900.5
-49804
- Result of multiplication
- 387a9351-d494-47cf-851b-b4e757e2966e
- true
- Result
- Result
- false
- 0
-
1930
-49834
31
40
-
1945.5
-49814
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 0af8b992-3a96-476d-9b99-13e9fc9f049e
- true
- Multiplication
- Multiplication
-
1893
-49729
70
44
-
1918
-49707
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- c4f9a2d0-ae90-4fbf-9466-3da40c26020b
- true
- A
- A
- true
- 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3
- 1
-
1895
-49727
11
20
-
1900.5
-49717
- Second item for multiplication
- 0a679f02-4d5e-4855-973a-578b79a2e366
- true
- B
- B
- true
- 4f4db73d-5173-4701-a0c5-73cdda611bc9
- 1
-
1895
-49707
11
20
-
1900.5
-49697
- Result of multiplication
- 40f47511-ffd1-477e-bc85-8e0aba14854a
- true
- Result
- Result
- false
- 0
-
1930
-49727
31
40
-
1945.5
-49707
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3
- true
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-49664
40
16
-
1928
-49656
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- a86281e6-4353-4d3f-9eb1-d7653305fca6
- d727fe22-76d5-43e4-a2ad-e015518775ab
- 08e55973-3950-4b60-89f4-5a5d6d781df6
- a8912d4a-a935-4bad-872b-dc57f88db955
- 0af8b992-3a96-476d-9b99-13e9fc9f049e
- 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3
- 8f638ca0-ed19-449b-9dac-37d0d7994511
- 7
- 1fb0f63d-975d-4edb-a19c-2eaaf1d4292b
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- fb655f23-53fb-4216-9244-493c145ef300
- 5ee7302e-0432-45a9-b320-4441d0df5f9d
- 3a93d28b-110b-43b0-b8c2-580efd293bb4
- 293f4269-47f2-4643-ba3b-3e13a4fe7883
- 4
- eb6c4f88-5269-48a2-8baa-1cf1c83bc615
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- d29e29f3-8031-49fa-9f7b-8c09ab26c83e
- true
- Panel
- false
- 1
- 6f979008-6d07-4882-b65d-6b66508fcee1
- 1
- Double click to edit panel content…
-
1836
-49255
185
271
- 0
- 0
- 0
-
1836.98
-49254.42
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- bf4d4469-0fcb-4d46-9599-e84db19e34d3
- true
- Relay
-
- false
- d29e29f3-8031-49fa-9f7b-8c09ab26c83e
- 1
-
1908
-49303
40
16
-
1928
-49295
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d23e8755-9d1f-4297-8921-86492be2c64d
- true
- Relay
-
- false
- 6793e99e-b90c-487a-b317-04ab2dc48de9
- 1
-
1908
-48781
40
16
-
1928
-48773
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- d29e29f3-8031-49fa-9f7b-8c09ab26c83e
- bf4d4469-0fcb-4d46-9599-e84db19e34d3
- d23e8755-9d1f-4297-8921-86492be2c64d
- 2028793b-6af9-4e59-b3fc-c59374db34e6
- 03292fba-5a89-483d-b0c5-3f4104e45e3c
- 6
- 793cf638-778c-4687-846d-12a170db3db8
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 7a06390c-347a-4711-bb9b-bc0263f7d468
- true
- Create Material
- Create Material
-
1852
-50065
152
104
-
1950
-50013
- Colour of the diffuse channel
- cafae80b-4564-48df-b094-8a2ae0731d3f
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-50063
84
20
-
1896
-50053
- 1
- 1
- {0}
-
255;140;140;140
- Colour of the specular highlight
- 80533b71-7a6d-46b1-b4a7-7919d602bfe8
- true
- Specular
- Specular
- false
- 0
-
1854
-50043
84
20
-
1896
-50033
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 356595a8-17a5-49b6-878c-8075671ea65c
- true
- Emission
- Emission
- false
- 0
-
1854
-50023
84
20
-
1896
-50013
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 1073b7a6-7a30-418c-bb52-83e044019e2d
- true
- Transparency
- Transparency
- false
- 0
-
1854
-50003
84
20
-
1896
-49993
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- bd41aa0f-1e6a-4356-9c35-63c9d97c75c5
- true
- Shine
- Shine
- false
- 0
-
1854
-49983
84
20
-
1896
-49973
- 1
- 1
- {0}
- 100
- Resulting material
- f2642760-8bf6-469f-9b98-c0adafbdea2d
- true
- Material
- Material
- false
- 0
-
1962
-50063
40
100
-
1982
-50013
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 27ab95a4-918f-4a4e-ac15-19cd1893c17b
- true
- Custom Preview
- Custom Preview
-
1890
-50136
76
44
-
1952
-50114
- Geometry to preview
- true
- 09fa290a-c672-4ea6-95f0-54eff38de7b3
- true
- Geometry
- Geometry
- false
- a60b1219-855c-4105-9d60-d49e4c21af43
- 1
-
1892
-50134
48
20
-
1916
-50124
- The material override
- d2b312bb-e588-4b18-a21b-2985f2963ddf
- true
- Material
- Material
- false
- f2642760-8bf6-469f-9b98-c0adafbdea2d
- 1
-
1892
-50114
48
20
-
1916
-50104
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 4fb50094-0407-4547-a635-d1cc9774cae0
- true
- Evaluate Length
- Evaluate Length
-
1853
-50224
149
64
-
1938
-50192
- Curve to evaluate
- c14f3d17-5ab6-454b-b328-a249d0af988b
- true
- Curve
- Curve
- false
- a60b1219-855c-4105-9d60-d49e4c21af43
- 1
-
1855
-50222
71
20
-
1890.5
-50212
- Length factor for curve evaluation
- 22ece58c-09d4-4255-91c8-64ea54a9cc10
- true
- Length
- Length
- false
- 0
-
1855
-50202
71
20
-
1890.5
-50192
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 7f11bde1-6035-4cab-a282-158e0d85bd4d
- true
- Normalized
- Normalized
- false
- 0
-
1855
-50182
71
20
-
1890.5
-50172
- 1
- 1
- {0}
- true
- Point at the specified length
- ae87738b-b96e-4c81-ae5a-8bcc6191b6d2
- true
- Point
- Point
- false
- 0
-
1950
-50222
50
20
-
1975
-50212
- Tangent vector at the specified length
- 9c977de8-1ea0-4120-a02e-346f082e4213
- true
- Tangent
- Tangent
- false
- 0
-
1950
-50202
50
20
-
1975
-50192
- Curve parameter at the specified length
- b898e0e5-b9e5-4d4a-b055-ef790e5bb2b3
- true
- Parameter
- Parameter
- false
- 0
-
1950
-50182
50
20
-
1975
-50172
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- d56f82fd-936d-4975-aa5c-00df0fa76fe7
- true
- Interpolate
- Interpolate
-
1815
-50329
225
84
-
1988
-50287
- 1
- Interpolation points
- 29c31542-e39e-4542-a677-5544af1653c3
- true
- Vertices
- Vertices
- false
- ae87738b-b96e-4c81-ae5a-8bcc6191b6d2
- 1
-
1817
-50327
159
20
-
1896.5
-50317
- Curve degree
- b618bb22-9d0a-4b56-b693-637f63a73f07
- true
- Degree
- Degree
- false
- 0
-
1817
-50307
159
20
-
1896.5
-50297
- 1
- 1
- {0}
- 1
- Periodic curve
- 9ef067fc-e240-4651-a80c-d7f0221a282f
- true
- Periodic
- Periodic
- false
- 0
-
1817
-50287
159
20
-
1896.5
-50277
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- f6e0a271-e838-430a-86e0-a75e2200205d
- true
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- KnotStyle
- false
- 0
-
1817
-50267
159
20
-
1896.5
-50257
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 03231625-539f-4d39-ae18-eccfb7339c0f
- true
- Curve
- Curve
- false
- 0
-
2000
-50327
38
26
-
2019
-50313.67
- Curve length
- 7a7485c7-dbd4-4967-81e4-5478aea87ae2
- true
- Length
- Length
- false
- 0
-
2000
-50301
38
27
-
2019
-50287
- Curve domain
- 30ea3552-8758-4fc7-b2ec-0b8967924b0c
- true
- Domain
- Domain
- false
- 0
-
2000
-50274
38
27
-
2019
-50260.34
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- ff508ccb-efa4-4301-a9ce-0c59234fafca
- true
- Create Material
- Create Material
-
1852
-50456
152
104
-
1950
-50404
- Colour of the diffuse channel
- 5fb48375-7ad3-47f0-86b3-d121381434cf
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-50454
84
20
-
1896
-50444
- 1
- 1
- {0}
-
255;115;115;115
- Colour of the specular highlight
- c131af02-96ec-46ff-994d-0d53f9b6caeb
- true
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- Specular
- false
- 0
-
1854
-50434
84
20
-
1896
-50424
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- dd317ea2-5f1f-4acf-9d66-189aebb1e888
- true
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- Emission
- false
- 0
-
1854
-50414
84
20
-
1896
-50404
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 4794fec0-f17c-4419-840f-afbb2df5d571
- true
- Transparency
- Transparency
- false
- 0
-
1854
-50394
84
20
-
1896
-50384
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- d56c6264-9b7e-4bde-9e21-ba19156e208b
- true
- Shine
- Shine
- false
- 0
-
1854
-50374
84
20
-
1896
-50364
- 1
- 1
- {0}
- 100
- Resulting material
- 32c712ef-f0de-40ab-9bc3-f7b07c4aed83
- true
- Material
- Material
- false
- 0
-
1962
-50454
40
100
-
1982
-50404
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- cd2a4e73-beef-4881-af60-1072c3d132d9
- true
- Custom Preview
- Custom Preview
-
1890
-50522
76
44
-
1952
-50500
- Geometry to preview
- true
- 81fba083-5096-491a-91c6-fcc5741248a0
- true
- Geometry
- Geometry
- false
- 03231625-539f-4d39-ae18-eccfb7339c0f
- 1
-
1892
-50520
48
20
-
1916
-50510
- The material override
- c45316ba-cd6b-4fd2-bcae-967928e39184
- true
- Material
- Material
- false
- 32c712ef-f0de-40ab-9bc3-f7b07c4aed83
- 1
-
1892
-50500
48
20
-
1916
-50490
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 05e896ad-741a-401e-ae86-0f19c9494cec
- true
- Quick Graph
- Quick Graph
- false
- 0
- d23e8755-9d1f-4297-8921-86492be2c64d
- 1
-
1854
-49433
150
150
-
1854.48
-49432.18
- -1
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 8f638ca0-ed19-449b-9dac-37d0d7994511
- true
- B
- B
- false
- 0
-
1898
-49770
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 2028793b-6af9-4e59-b3fc-c59374db34e6
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- Relay
-
- false
- d23e8755-9d1f-4297-8921-86492be2c64d
- 1
-
1898
-48827
60
24
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- Format
- Format some data using placeholders and formatting tags
- true
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- true
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- Format
-
1863
-48931
130
64
-
1955
-48899
- 3
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- Text format
- 6421030d-ead0-4252-af2a-8b39bbab6267
- true
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- Format
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-
1865
-48929
78
20
-
1904
-48919
- 1
- 1
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- {0:R}
- Formatting culture
- d15b8383-5693-4ce8-b80f-b49e1d9f0ad2
- true
- Culture
- Culture
- false
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-
1865
-48909
78
20
-
1904
-48899
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- fe327056-cc54-4d6a-820e-a7cda5c8f147
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- 0
- true
- d23e8755-9d1f-4297-8921-86492be2c64d
- 1
-
1865
-48889
78
20
-
1904
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- Formatted text
- 6f979008-6d07-4882-b65d-6b66508fcee1
- true
- Text
- Text
- false
- 0
-
1967
-48929
24
60
-
1979
-48899
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- f9c91711-b3d2-4453-a9eb-775517adcba2
- true
- Shift List
-
-
1901
-48647
53
64
-
1934
-48615
- 1
- List to shift
- c31dc7f1-98b5-4063-a721-1c1681709095
- true
- List
-
- false
- b56f4c54-4961-4b83-92cb-a5fc08f6b38b
- 1
-
1903
-48645
19
20
-
1912.5
-48635
- Shift offset
- 45a35afc-5dc9-4a3c-9788-b9d132b8b69b
- true
- Shift
-
- false
- 0
-
1903
-48625
19
20
-
1912.5
-48615
- 1
- 1
- {0}
- 1
- Wrap values
- c7fb79e0-d0ad-4dca-88b5-ccf1350515fe
- true
- Wrap
-
- false
- 0
-
1903
-48605
19
20
-
1912.5
-48595
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 75d25b48-e81a-46a3-9843-ac009cb61913
- true
- List
-
- false
- 0
-
1946
-48645
6
60
-
1949
-48615
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 01c17263-9923-47fb-83e3-bbf701174ae8
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- 98f51282-c1e3-4321-9dd0-c9ddfeed6932
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- a541afdd-f7a3-48be-84aa-0ab527082b76
- 33
- 5185f48a-7240-4af4-9c11-c68968d492b0
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 01c17263-9923-47fb-83e3-bbf701174ae8
- true
- Explode
- Explode
-
1861
-51050
134
44
-
1932
-51028
- Curve to explode
- 10e52cc6-408c-41f9-89ab-55265398596e
- true
- Curve
- Curve
- false
- 03231625-539f-4d39-ae18-eccfb7339c0f
- 1
-
1863
-51048
57
20
-
1891.5
-51038
- Recursive decomposition until all segments are atomic
- cf313ef0-a7e9-43f9-8d50-8004912c4f7f
- true
- Recursive
- Recursive
- false
- 0
-
1863
-51028
57
20
-
1891.5
-51018
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 1a54d0d9-a196-447c-b69d-9c1fa936331d
- true
- Segments
- Segments
- false
- 0
-
1944
-51048
49
20
-
1968.5
-51038
- 1
- Vertices of the exploded segments
- 2a477c2f-97a5-4a2b-bec0-b44a80c4159e
- true
- Vertices
- Vertices
- false
- 0
-
1944
-51028
49
20
-
1968.5
-51018
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 5794ee6c-f930-4f7f-a93a-5f73bd42b7d4
- true
- Evaluate Length
- Evaluate Length
-
1853
-51133
149
64
-
1938
-51101
- Curve to evaluate
- 6b26a39d-b8b5-4dac-967b-edecd41fa8e8
- true
- Curve
- Curve
- false
- 1a54d0d9-a196-447c-b69d-9c1fa936331d
- 1
-
1855
-51131
71
20
-
1890.5
-51121
- Length factor for curve evaluation
- 455b4737-10a9-4d59-b04d-3b6296e06cc5
- true
- Length
- Length
- false
- 0
-
1855
-51111
71
20
-
1890.5
-51101
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 54252e45-ac71-401c-baff-2a72c51d6315
- true
- Normalized
- Normalized
- false
- 0
-
1855
-51091
71
20
-
1890.5
-51081
- 1
- 1
- {0}
- true
- Point at the specified length
- adb243c4-6de5-47d5-a670-24ed56010c3a
- true
- Point
- Point
- false
- 0
-
1950
-51131
50
20
-
1975
-51121
- Tangent vector at the specified length
- 3f9a73a3-3ad0-4904-bbd7-d8405e1fcdff
- true
- Tangent
- Tangent
- false
- 0
-
1950
-51111
50
20
-
1975
-51101
- Curve parameter at the specified length
- e9d75254-26a1-467d-872c-9ddddeadd0c1
- true
- Parameter
- Parameter
- false
- 0
-
1950
-51091
50
20
-
1975
-51081
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 98f51282-c1e3-4321-9dd0-c9ddfeed6932
- true
- Line SDL
- Line SDL
-
1873
-52913
110
64
-
1947
-52881
- Line start point
- bbb01b85-c9bd-43bb-8c8b-41000520744c
- true
- Start
- Start
- false
- adb243c4-6de5-47d5-a670-24ed56010c3a
- 1
-
1875
-52911
60
20
-
1913
-52901
- Line tangent (direction)
- e81f9600-0cba-4cba-9f8c-436be40ed31c
- true
- Direction
- Direction
- false
- 6bf02a4a-1b83-4880-bfe1-d721d8ae83c1
- 1
-
1875
-52891
60
20
-
1913
-52881
- 1
- 1
- {0}
-
0
0
1
- Line length
- 5ef5f4b4-d33f-43aa-8c23-ea9463606dc4
- ABS(X)
- true
- Length
- Length
- false
- 649124d3-2051-4d36-9543-144624abddf7
- 1
-
1875
-52871
60
20
-
1913
-52861
- 1
- 1
- {0}
- 0.015625
- Line segment
- 0801feb0-24ff-47b6-83da-9fa0ddbd8d7e
- true
- Line
- Line
- false
- 0
-
1959
-52911
22
60
-
1970
-52881
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 31879022-12f0-46e1-9c34-330867c7e4c0
- true
- Relative Differences
- Relative Differences
-
1870
-51476
116
28
-
1917
-51462
- 1
- List of data to operate on (numbers or points or vectors allowed)
- c18ada02-f3f6-436a-960c-71fe34601b70
- true
- Values
- Values
- false
- b980c087-3667-4af3-9728-1bb47c240d70
- 1
-
1872
-51474
33
24
-
1888.5
-51462
- 1
- Differences between consecutive items
- c3d0b5d6-ce67-4e1d-b703-de2ad2d452a1
- true
- Differenced
- Differenced
- false
- 0
-
1929
-51474
55
24
-
1956.5
-51462
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 3f231583-3044-474b-a852-f4198151c3f0
- true
- Replace Nulls
- Replace Nulls
-
1858
-51420
139
44
-
1953
-51398
- 1
- Items to test for null
- e034ac00-fff8-45d8-a5b7-965ca9d484fe
- true
- Items
- Items
- false
- 3400d96a-3db7-4147-bbdc-e9fb10abafbf
- 1
-
1860
-51418
81
20
-
1900.5
-51408
- 1
- Items to replace nulls with
- 78a48b39-82b0-407c-99a2-428323422ab8
- true
- Replacements
- Replacements
- false
- 0
-
1860
-51398
81
20
-
1900.5
-51388
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- b980c087-3667-4af3-9728-1bb47c240d70
- true
- Items
- Items
- false
- 0
-
1965
-51418
30
20
-
1980
-51408
- Number of items replaced
- a3a0bea4-6cd4-4653-95c4-825b7feb7242
- true
- Count
- Count
- false
- 0
-
1965
-51398
30
20
-
1980
-51388
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 3400d96a-3db7-4147-bbdc-e9fb10abafbf
- true
- Relay
- false
- 6793e99e-b90c-487a-b317-04ab2dc48de9
- 1
-
1908
-51357
40
16
-
1928
-51349
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e
- true
- Relay
- false
- a6354b70-891a-486d-af2a-280fa2224614
- 1
-
1908
-51721
40
16
-
1928
-51713
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 31879022-12f0-46e1-9c34-330867c7e4c0
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- 884f7be6-32bb-4a29-903a-e313a43a21a0
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- 0c7d9ad7-3103-4e85-b2b8-b017a313ffe8
- 8
- 042c19af-168b-4e75-ba4d-3c421b2e7c99
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- b525aac7-2e73-449e-808e-a638a547de98
- true
- Curve Closest Point
- Curve Closest Point
-
1874
-51221
108
64
-
1918
-51189
- Point to project onto curve
- f7b623f4-5cab-4184-93a9-0534d9da655e
- true
- Point
- Point
- false
- adb243c4-6de5-47d5-a670-24ed56010c3a
- 1
-
1876
-51219
30
30
-
1891
-51204
- Curve to project onto
- ce6481f6-c31f-4bb1-a018-2fca863db4d5
- true
- Curve
- Curve
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1876
-51189
30
30
-
1891
-51174
- Point on the curve closest to the base point
- e223dcc3-51b1-4437-97e2-e2473f4d52db
- true
- Point
- Point
- false
- 0
-
1930
-51219
50
20
-
1955
-51209
- Parameter on curve domain of closest point
- c8ce9894-46ca-4e3f-adb5-493793a8e832
- true
- Parameter
- Parameter
- false
- 0
-
1930
-51199
50
20
-
1955
-51189
- Distance between base point and curve
- 135ce73e-d536-4b04-a504-a45f97610c1e
- true
- Distance
- Distance
- false
- 0
-
1930
-51179
50
20
-
1955
-51169
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 038b7727-abfe-4d41-b13d-dcb4445bd0b9
- true
- Line
- Line
-
1877
-51300
102
44
-
1943
-51278
- Line start point
- 8691cd69-57a2-4f48-a2a5-f0eb34c79607
- true
- Start Point
- Start Point
- false
- e223dcc3-51b1-4437-97e2-e2473f4d52db
- 1
-
1879
-51298
52
20
-
1905
-51288
- Line end point
- de6acfdb-a160-4b2e-bb2c-d924624d2caf
- true
- End Point
- End Point
- false
- adb243c4-6de5-47d5-a670-24ed56010c3a
- 1
-
1879
-51278
52
20
-
1905
-51268
- Line segment
- 6bf02a4a-1b83-4880-bfe1-d721d8ae83c1
- true
- Line
- Line
- false
- 0
-
1955
-51298
22
40
-
1966
-51278
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- c7bb2bf5-577b-4efc-bbf9-3457c85fe853
- true
- Remap Numbers
- Remap Numbers
-
1851
-52611
154
64
-
1951
-52579
- Value to remap
- c8dafe70-eb68-4f9c-b382-d9de7118b1fa
- true
- Value
- Value
- false
- ae2d4559-743d-4bfb-8b86-9f429913d729
- 1
-
1853
-52609
86
20
-
1896
-52599
- Source domain
- e70a9eb3-e566-4578-b583-e07d737744b1
- true
- Source
- Source
- false
- 9ec8cc6a-28a6-41a9-af96-bc1dd7ad9eb8
- 1
-
1853
-52589
86
20
-
1896
-52579
- 1
- 1
- {0}
-
0
1
- Target domain
- 9a3dddce-c00c-4182-84ad-1082c25d535f
- true
- Target
- Target
- false
- 0
-
1853
-52569
86
20
-
1896
-52559
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 11daeba8-c9dc-4fc0-af8c-3ce48b3ad9b2
- true
- Mapped
- Mapped
- false
- 0
-
1963
-52609
40
30
-
1983
-52594
- Remapped and clipped number
- 23694dfc-d536-4fe7-a02c-4e30faebf878
- true
- Clipped
- Clipped
- false
- 0
-
1963
-52579
40
30
-
1983
-52564
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 3a758f64-9391-41ec-9e8c-9384d2a4ab35
- true
- Bounds
- Bounds
-
1873
-52529
110
28
-
1931
-52515
- 1
- Numbers to include in Bounds
- d6b981e2-aa28-46c3-aa1c-80febf0bb23f
- true
- Numbers
- Numbers
- false
- ae2d4559-743d-4bfb-8b86-9f429913d729
- 1
-
1875
-52527
44
24
-
1897
-52515
- Numeric Domain between the lowest and highest numbers in {N}
- 9ec8cc6a-28a6-41a9-af96-bc1dd7ad9eb8
- true
- Domain
- Domain
- false
- 0
-
1943
-52527
38
24
-
1962
-52515
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ae2d4559-743d-4bfb-8b86-9f429913d729
- true
- Relay
-
- false
- 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e
- 1
-
1908
-52482
40
16
-
1928
-52474
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- d2a9debb-a442-4097-b99e-af044988514e
- true
- Multiplication
- Multiplication
-
1893
-52810
70
44
-
1918
-52788
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- db501ca8-6f28-453c-b998-696c33375b85
- true
- A
- A
- true
- 26da9e29-1bd5-4aac-b71f-fd859fe1c22e
- 1
-
1895
-52808
11
20
-
1900.5
-52798
- Second item for multiplication
- dff5cecf-ef1d-4aac-b0da-cd1e53e3f708
- true
- B
- B
- true
- 30099f81-c540-40e3-bf1e-f063decfe82a
- 1
-
1895
-52788
11
20
-
1900.5
-52778
- Result of multiplication
- 649124d3-2051-4d36-9543-144624abddf7
- true
- Result
- Result
- false
- 0
-
1930
-52808
31
40
-
1945.5
-52788
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 88d10a79-bba4-406c-9dae-9558ced35289
- true
- Multiplication
- Multiplication
-
1893
-52703
70
44
-
1918
-52681
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- cf8277d4-5379-41c2-bc04-171d7ba94c25
- true
- A
- A
- true
- d013e119-a46a-47fc-b26e-99523296fa3e
- 1
-
1895
-52701
11
20
-
1900.5
-52691
- Second item for multiplication
- bf4979d6-5fe2-47f7-923b-0d37afce5ef2
- true
- B
- B
- true
- 11daeba8-c9dc-4fc0-af8c-3ce48b3ad9b2
- 1
-
1895
-52681
11
20
-
1900.5
-52671
- Result of multiplication
- 26da9e29-1bd5-4aac-b71f-fd859fe1c22e
- true
- Result
- Result
- false
- 0
-
1930
-52701
31
40
-
1945.5
-52681
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d013e119-a46a-47fc-b26e-99523296fa3e
- true
- Relay
- false
- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-52638
40
16
-
1928
-52630
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- c7bb2bf5-577b-4efc-bbf9-3457c85fe853
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 01c17263-9923-47fb-83e3-bbf701174ae8
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- a184f772-7038-414a-b9ec-6a19512af603
- Group
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- Panel
- A panel for custom notes and text values
- c78cc3da-55f4-4092-92da-eb5d8886b4e6
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- Double click to edit panel content…
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1837
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185
271
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1837.33
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-
255;255;255;255
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- 8f092415-d016-4e0a-9288-31d6b512a87a
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- Relay
-
- false
- c78cc3da-55f4-4092-92da-eb5d8886b4e6
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-
1908
-52277
40
16
-
1928
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b081c19d-43d8-440d-aebc-6959cd7161dc
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-
- false
- 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e
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-
1908
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40
16
-
1928
-51747
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
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- Group
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- Create Material
- Create an OpenGL material.
- true
- 6e51f780-8ae7-4e78-80cc-e44f19201d84
- true
- Create Material
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-
1852
-53039
152
104
-
1950
-52987
- Colour of the diffuse channel
- 79548ee1-3fac-4bc4-a782-a3d0b3393bed
- true
- Diffuse
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- 0
-
1854
-53037
84
20
-
1896
-53027
- 1
- 1
- {0}
-
255;133;133;133
- Colour of the specular highlight
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- true
- Specular
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- false
- 0
-
1854
-53017
84
20
-
1896
-53007
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 3887e411-750a-4a45-8e18-a193a449e869
- true
- Emission
- Emission
- false
- 0
-
1854
-52997
84
20
-
1896
-52987
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 4eaf98fb-f2e7-47ad-8ff2-ff8cbbd28997
- true
- Transparency
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- false
- 0
-
1854
-52977
84
20
-
1896
-52967
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 73d7803a-6d7c-4c6c-9cdd-e19edc9d2a6e
- true
- Shine
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- 0
-
1854
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84
20
-
1896
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- 1
- 1
- {0}
- 100
- Resulting material
- 07b4c52e-3249-4b9e-bcdf-776a641afc63
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- Material
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- 0
-
1962
-53037
40
100
-
1982
-52987
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 9736752d-32be-4ceb-a94a-dd70f1dfca3a
- true
- Custom Preview
- Custom Preview
-
1890
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76
44
-
1952
-53088
- Geometry to preview
- true
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- true
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- false
- 0801feb0-24ff-47b6-83da-9fa0ddbd8d7e
- 1
-
1892
-53108
48
20
-
1916
-53098
- The material override
- f841e1f2-70e6-4f1e-9030-068d6c2ea43c
- true
- Material
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- 07b4c52e-3249-4b9e-bcdf-776a641afc63
- 1
-
1892
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48
20
-
1916
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- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- true
- Evaluate Length
- Evaluate Length
-
1853
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149
64
-
1938
-53166
- Curve to evaluate
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- 0801feb0-24ff-47b6-83da-9fa0ddbd8d7e
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-
1855
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71
20
-
1890.5
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- Length factor for curve evaluation
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- true
- Length
- Length
- false
- 0
-
1855
-53176
71
20
-
1890.5
-53166
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
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- true
- Normalized
- Normalized
- false
- 0
-
1855
-53156
71
20
-
1890.5
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- 1
- 1
- {0}
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- Point at the specified length
- 7f2544ee-1f9a-409e-b348-55b164d41207
- true
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- 0
-
1950
-53196
50
20
-
1975
-53186
- Tangent vector at the specified length
- 019ecc8b-427d-4210-a936-f08a4f680b64
- true
- Tangent
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- false
- 0
-
1950
-53176
50
20
-
1975
-53166
- Curve parameter at the specified length
- d8f671d2-49c8-4c91-ab97-cdb9829aa08f
- true
- Parameter
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- false
- 0
-
1950
-53156
50
20
-
1975
-53146
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 66700d83-35e2-4a4f-a566-398379f3cf19
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- Interpolate
- Interpolate
-
1815
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225
84
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1988
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1817
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159
20
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1896.5
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- Curve degree
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1817
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159
20
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1896.5
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- 254ee679-24c2-4b7e-8b52-8815626c8dce
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1817
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159
20
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1896.5
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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1817
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159
20
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1896.5
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- Resulting nurbs curve
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- 0
-
2000
-53301
38
26
-
2019
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- Curve length
- b98b325d-8037-43f8-92c9-593927026d54
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- Length
- Length
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- 0
-
2000
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38
27
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2019
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- Curve domain
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2000
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38
27
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2019
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- Create an OpenGL material.
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- Create Material
-
1852
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152
104
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1950
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- Colour of the diffuse channel
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1854
-53428
84
20
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1896
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255;107;107;107
- Colour of the specular highlight
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-
1854
-53408
84
20
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1896
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255;0;255;255
- Emissive colour of the material
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-
1854
-53388
84
20
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1896
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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- 0
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1854
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84
20
-
1896
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- 1
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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1854
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84
20
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1896
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- Resulting material
- a7be2c1b-7374-4c76-9c38-135c20470ff8
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-
1962
-53428
40
100
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1982
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- Allows for customized geometry previews
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- true
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-
1890
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76
44
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1952
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- Geometry to preview
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- true
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- Geometry
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- dae2bab0-2645-4b8a-b7ed-51841f3832bc
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1892
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48
20
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1916
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- The material override
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- Material
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- a7be2c1b-7374-4c76-9c38-135c20470ff8
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1892
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48
20
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1916
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255;221;160;221
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255;66;48;66
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-
255;255;255;255
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- Display a set of y-values as a graph
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1854
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150
150
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1854.83
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- -1
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- Second item for multiplication
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1898
-52744
60
24
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1898
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60
24
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- Format some data using placeholders and formatting tags
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1863
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130
64
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1955
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1865
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78
20
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1904
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- 1
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- Formatting culture
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1865
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78
20
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1904
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- 0
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1865
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78
20
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1904
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- Formatted text
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1967
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24
60
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1979
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- Offset all items in a list.
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-
-
1901
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53
64
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1934
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- List
-
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1903
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19
20
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1912.5
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- Shift offset
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-
- false
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-
1903
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19
20
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1912.5
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-
- false
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1903
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19
20
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1912.5
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- 1
- Shifted list
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- List
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1946
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6
60
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1949
-51589
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255;255;255;255
- A group of Grasshopper objects
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- Explode a curve into smaller segments.
- true
- 32646293-2844-4387-9893-946c88e3ce8b
- true
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- Explode
-
1861
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134
44
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1932
-54000
- Curve to explode
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- Curve
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- dae2bab0-2645-4b8a-b7ed-51841f3832bc
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1863
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57
20
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1891.5
-54010
- Recursive decomposition until all segments are atomic
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-
1863
-54000
57
20
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1891.5
-53990
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- 1
- {0}
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- 1
- Exploded segments that make up the base curve
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- true
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- Segments
- false
- 0
-
1944
-54020
49
20
-
1968.5
-54010
- 1
- Vertices of the exploded segments
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- Vertices
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- 0
-
1944
-54000
49
20
-
1968.5
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- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- true
- Evaluate Length
- Evaluate Length
-
1853
-54105
149
64
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1938
-54073
- Curve to evaluate
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1855
-54103
71
20
-
1890.5
-54093
- Length factor for curve evaluation
- ee156e5e-dc56-48a6-ae62-b14460865c35
- true
- Length
- Length
- false
- 0
-
1855
-54083
71
20
-
1890.5
-54073
- 1
- 1
- {0}
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- If True, the Length factor is normalized (0.0 ~ 1.0)
- d2088041-9d39-4524-ae9a-58a6ce6d276a
- true
- Normalized
- Normalized
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- 0
-
1855
-54063
71
20
-
1890.5
-54053
- 1
- 1
- {0}
- true
- Point at the specified length
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- true
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- Point
- false
- 0
-
1950
-54103
50
20
-
1975
-54093
- Tangent vector at the specified length
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- true
- Tangent
- Tangent
- false
- 0
-
1950
-54083
50
20
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1975
-54073
- Curve parameter at the specified length
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- Parameter
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- 0
-
1950
-54063
50
20
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1975
-54053
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- Line SDL
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- true
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- true
- Line SDL
- Line SDL
-
1873
-55885
110
64
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1947
-55853
- Line start point
- ae46d7f4-eb88-4969-8076-cc77f823fa39
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1875
-55883
60
20
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1913
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- Line tangent (direction)
- a1f92b5c-65ea-4c07-a104-446f512971e9
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1875
-55863
60
20
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1913
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- 1
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-
0
0
1
- Line length
- e5d4e838-dda5-4ade-986e-7359506be347
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- Length
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1875
-55843
60
20
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1913
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- 1
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- Line segment
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-
1959
-55883
22
60
-
1970
-55853
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- Compute relative differences for a list of data
- true
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- true
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- Relative Differences
-
1870
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116
28
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1917
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- 1
- List of data to operate on (numbers or points or vectors allowed)
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1872
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33
24
-
1888.5
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- 1
- Differences between consecutive items
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-
1929
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55
24
-
1956.5
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- Replace nulls or invalid data with other data
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- true
- Replace Nulls
- Replace Nulls
-
1858
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139
44
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1953
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- 1
- Items to test for null
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- 54c9ef81-e041-4fc1-aca9-edb8ce53c20b
- 1
-
1860
-54390
81
20
-
1900.5
-54380
- 1
- Items to replace nulls with
- fc6b88a5-b805-4912-84d4-59c2763e4d8f
- true
- Replacements
- Replacements
- false
- 0
-
1860
-54370
81
20
-
1900.5
-54360
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 3ebf323e-2c60-4e71-bb47-93cd77d797ac
- true
- Items
- Items
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- 0
-
1965
-54390
30
20
-
1980
-54380
- Number of items replaced
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- Count
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- 0
-
1965
-54370
30
20
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1980
-54360
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- A wire relay object
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- 1
-
1908
-54329
40
16
-
1928
-54321
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- de745ba6-3512-46a7-850d-1bead0e40cd4
- true
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- d09f6886-cd88-420c-9fc5-3042947beef9
- 1
-
1908
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40
16
-
1928
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
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- Find the closest point on a curve.
- true
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- true
- Curve Closest Point
- Curve Closest Point
-
1874
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108
64
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1918
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- Point to project onto curve
- b85c643d-41a3-4424-b479-b9734a0583b9
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1876
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30
30
-
1891
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- Curve to project onto
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1876
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30
30
-
1891
-54146
- Point on the curve closest to the base point
- 13aeeb12-bc0c-436a-bf94-bea3168ca76f
- true
- Point
- Point
- false
- 0
-
1930
-54191
50
20
-
1955
-54181
- Parameter on curve domain of closest point
- f19e6b71-68bf-4882-9f02-1615098a332b
- true
- Parameter
- Parameter
- false
- 0
-
1930
-54171
50
20
-
1955
-54161
- Distance between base point and curve
- 5032f82a-f77c-4302-a206-b312dbe55f51
- true
- Distance
- Distance
- false
- 0
-
1930
-54151
50
20
-
1955
-54141
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- cfd2d9d7-e676-44a0-b05a-8abf28e7fb01
- true
- Line
- Line
-
1877
-54272
102
44
-
1943
-54250
- Line start point
- 57ab88f8-61c2-4120-bb92-89b2870d6e25
- true
- Start Point
- Start Point
- false
- 13aeeb12-bc0c-436a-bf94-bea3168ca76f
- 1
-
1879
-54270
52
20
-
1905
-54260
- Line end point
- 5ea8f605-7b4b-42d5-83ff-8f9b1ec6d372
- true
- End Point
- End Point
- false
- 6ffd60f1-9869-4795-a1fb-4a67ea0d5b17
- 1
-
1879
-54250
52
20
-
1905
-54240
- Line segment
- ad0304a3-9916-41b1-92fb-59a72802c348
- true
- Line
- Line
- false
- 0
-
1955
-54270
22
40
-
1966
-54250
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 6b43aeb8-cb7a-4118-aa30-8089a1a3fae4
- true
- Remap Numbers
- Remap Numbers
-
1851
-55583
154
64
-
1951
-55551
- Value to remap
- 84613086-dc7b-4601-8f99-392c6736cdbd
- true
- Value
- Value
- false
- 6fbe684f-dc42-4c92-a825-1140e24fd5ca
- 1
-
1853
-55581
86
20
-
1896
-55571
- Source domain
- a67c44ce-ca7e-4f49-a687-34287768505f
- true
- Source
- Source
- false
- 32009330-d632-43e8-a966-f54ea2c3962f
- 1
-
1853
-55561
86
20
-
1896
-55551
- 1
- 1
- {0}
-
0
1
- Target domain
- bb933f23-9159-4652-8345-36c5f8d0e985
- true
- Target
- Target
- false
- 0
-
1853
-55541
86
20
-
1896
-55531
- 1
- 1
- {0}
-
-1
1
- Remapped number
- c8a636f3-c946-432b-af11-089925d39720
- true
- Mapped
- Mapped
- false
- 0
-
1963
-55581
40
30
-
1983
-55566
- Remapped and clipped number
- 4cd493f9-d2fe-4424-b927-ca27d7b4c6d0
- true
- Clipped
- Clipped
- false
- 0
-
1963
-55551
40
30
-
1983
-55536
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 18e888b3-6446-44a5-8081-7627522bfbfa
- true
- Bounds
- Bounds
-
1873
-55501
110
28
-
1931
-55487
- 1
- Numbers to include in Bounds
- c9b20c4c-39f9-42c8-99c5-8871637c511a
- true
- Numbers
- Numbers
- false
- 6fbe684f-dc42-4c92-a825-1140e24fd5ca
- 1
-
1875
-55499
44
24
-
1897
-55487
- Numeric Domain between the lowest and highest numbers in {N}
- 32009330-d632-43e8-a966-f54ea2c3962f
- true
- Domain
- Domain
- false
- 0
-
1943
-55499
38
24
-
1962
-55487
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6fbe684f-dc42-4c92-a825-1140e24fd5ca
- true
- Relay
-
- false
- de745ba6-3512-46a7-850d-1bead0e40cd4
- 1
-
1908
-55454
40
16
-
1928
-55446
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- ea24555b-70bd-4d29-b6ad-b0cbba71de91
- true
- Multiplication
- Multiplication
-
1893
-55782
70
44
-
1918
-55760
- 2
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
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- true
- A
- A
- true
- 2f7119c4-f1bc-40f4-bf61-27a0671a9066
- 1
-
1895
-55780
11
20
-
1900.5
-55770
- Second item for multiplication
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- true
- B
- B
- true
- 5f3bc0b0-c30d-40b3-9f88-f48caa5e6ef5
- 1
-
1895
-55760
11
20
-
1900.5
-55750
- Result of multiplication
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- true
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- Result
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- 0
-
1930
-55780
31
40
-
1945.5
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- Multiplication
- Mathematical multiplication
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- true
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- Multiplication
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1893
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70
44
-
1918
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- 2
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
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- First item for multiplication
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- true
- A
- A
- true
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- 1
-
1895
-55673
11
20
-
1900.5
-55663
- Second item for multiplication
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- true
- B
- B
- true
- c8a636f3-c946-432b-af11-089925d39720
- 1
-
1895
-55653
11
20
-
1900.5
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- Result of multiplication
- 2f7119c4-f1bc-40f4-bf61-27a0671a9066
- true
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- Result
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- 0
-
1930
-55673
31
40
-
1945.5
-55653
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 893469f4-2ecb-4ae3-945c-fdd1c9a55a88
- true
- Relay
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- 1a924b4b-4576-4ca9-9ace-b4586f3dbb90
- 1
-
1908
-55610
40
16
-
1928
-55602
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- 7
- ff1d57ad-8fe2-4f05-93d0-6beebb7ec307
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- 4
- 09987252-456f-4b09-b6d4-71f0a3639472
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- e8bc2058-bc3b-45e8-b3d2-ae34192b12ca
- true
- Panel
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- 1
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- 1
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1836
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185
271
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1836.621
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255;255;255;255
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- true
- Relay
-
- false
- e8bc2058-bc3b-45e8-b3d2-ae34192b12ca
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1908
-55249
40
16
-
1928
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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- false
- de745ba6-3512-46a7-850d-1bead0e40cd4
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-
1908
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40
16
-
1928
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- cbec61c4-dd83-4dba-97fa-091a050cac76
- Group
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- Create Material
- Create an OpenGL material.
- true
- 97811aa1-5df6-4bd2-a4b1-c29e4c83404f
- true
- Create Material
- Create Material
-
1852
-56011
152
104
-
1950
-55959
- Colour of the diffuse channel
- c53a1146-5770-4158-b927-e28af5932da7
- true
- Diffuse
- Diffuse
- false
- 0
-
1854
-56009
84
20
-
1896
-55999
- 1
- 1
- {0}
-
255;125;125;125
- Colour of the specular highlight
- 19faa5a4-93b7-4901-b901-5902f4da3ff8
- true
- Specular
- Specular
- false
- 0
-
1854
-55989
84
20
-
1896
-55979
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 92e9cab5-c13a-4179-89d3-e9adc4a45157
- true
- Emission
- Emission
- false
- 0
-
1854
-55969
84
20
-
1896
-55959
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 7917987d-7f7c-4af2-9520-2c5a9a2317b0
- true
- Transparency
- Transparency
- false
- 0
-
1854
-55949
84
20
-
1896
-55939
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- ddc66224-a5e0-41e8-8734-4f02ec22f7ef
- true
- Shine
- Shine
- false
- 0
-
1854
-55929
84
20
-
1896
-55919
- 1
- 1
- {0}
- 100
- Resulting material
- a2a6766f-1adf-4461-94ec-6d596b96d0d4
- true
- Material
- Material
- false
- 0
-
1962
-56009
40
100
-
1982
-55959
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 1749d441-27be-4b87-80fe-7aa1212e57ca
- true
- Custom Preview
- Custom Preview
-
1890
-56082
76
44
-
1952
-56060
- Geometry to preview
- true
- b5ea41c4-387b-4b7c-ab97-b289265d570a
- true
- Geometry
- Geometry
- false
- be04eb2f-f346-47bf-89bf-4f02c26c1456
- 1
-
1892
-56080
48
20
-
1916
-56070
- The material override
- 84c2a986-aedf-4f46-a7db-1425d3026574
- true
- Material
- Material
- false
- a2a6766f-1adf-4461-94ec-6d596b96d0d4
- 1
-
1892
-56060
48
20
-
1916
-56050
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 5f87c0e1-300b-4e19-af54-6e701a13a767
- true
- Evaluate Length
- Evaluate Length
-
1853
-56170
149
64
-
1938
-56138
- Curve to evaluate
- a8a7d87b-9412-40a6-a799-b15eb955e092
- true
- Curve
- Curve
- false
- be04eb2f-f346-47bf-89bf-4f02c26c1456
- 1
-
1855
-56168
71
20
-
1890.5
-56158
- Length factor for curve evaluation
- 2b648fb2-7b91-4dd0-b2e1-21b9bef67fc7
- true
- Length
- Length
- false
- 0
-
1855
-56148
71
20
-
1890.5
-56138
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 25a8c312-8cc4-4875-8557-af91c2170246
- true
- Normalized
- Normalized
- false
- 0
-
1855
-56128
71
20
-
1890.5
-56118
- 1
- 1
- {0}
- true
- Point at the specified length
- 75341405-9bda-4e2c-8209-047969db610e
- true
- Point
- Point
- false
- 0
-
1950
-56168
50
20
-
1975
-56158
- Tangent vector at the specified length
- 59669438-3779-4de6-9a41-ec9fae39b493
- true
- Tangent
- Tangent
- false
- 0
-
1950
-56148
50
20
-
1975
-56138
- Curve parameter at the specified length
- b38d708f-8772-4cf3-8eaa-5d6dded69f7d
- true
- Parameter
- Parameter
- false
- 0
-
1950
-56128
50
20
-
1975
-56118
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- aa5f24d7-5894-4cfb-9856-903cdd59bc1a
- true
- Interpolate
- Interpolate
-
1815
-56275
225
84
-
1988
-56233
- 1
- Interpolation points
- b088b16b-2576-4f4d-9947-123fd8b521a3
- true
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- Vertices
- false
- 75341405-9bda-4e2c-8209-047969db610e
- 1
-
1817
-56273
159
20
-
1896.5
-56263
- Curve degree
- 3eb986ac-0e92-4cfa-af58-5e0af6e535aa
- true
- Degree
- Degree
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- 0
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1817
-56253
159
20
-
1896.5
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- 1
- 1
- {0}
- 1
- Periodic curve
- f6a2572d-cc22-47cb-a885-96f9efc7f45d
- true
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- Periodic
- false
- 0
-
1817
-56233
159
20
-
1896.5
-56223
- 1
- 1
- {0}
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 93b0f7fb-c680-4246-b9e7-e505c51a9927
- true
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- KnotStyle
- false
- 0
-
1817
-56213
159
20
-
1896.5
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- 1
- {0}
- 2
- Resulting nurbs curve
- 85bfde33-75b3-43f0-ac41-e074554c031e
- true
- Curve
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- 0
-
2000
-56273
38
26
-
2019
-56259.67
- Curve length
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- true
- Length
- Length
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- 0
-
2000
-56247
38
27
-
2019
-56233
- Curve domain
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- true
- Domain
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- 0
-
2000
-56220
38
27
-
2019
-56206.34
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
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- true
- Create Material
- Create Material
-
1852
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152
104
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1950
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- Colour of the diffuse channel
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- true
- Diffuse
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-
1854
-56400
84
20
-
1896
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- 1
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- {0}
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255;99;99;99
- Colour of the specular highlight
- 8f32dc26-58cc-4663-acb8-d1a9b8dcafd5
- true
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- 0
-
1854
-56380
84
20
-
1896
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- {0}
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255;0;255;255
- Emissive colour of the material
- 8a76feab-6c76-4aa4-8855-ea6982f4d761
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1854
-56360
84
20
-
1896
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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- true
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- 0
-
1854
-56340
84
20
-
1896
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- {0}
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- e2dd94a7-ed9d-46cc-bc0e-db7e90375401
- true
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- 0
-
1854
-56320
84
20
-
1896
-56310
- 1
- 1
- {0}
- 100
- Resulting material
- ad07f881-7314-4552-9a32-f5aec1757e91
- true
- Material
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- 0
-
1962
-56400
40
100
-
1982
-56350
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- Custom Preview
- Allows for customized geometry previews
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- true
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- Custom Preview
- Custom Preview
-
1890
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76
44
-
1952
-56446
- Geometry to preview
- true
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- true
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- Geometry
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-
1892
-56466
48
20
-
1916
-56456
- The material override
- f20d2098-c4b1-481c-b372-2077c97f38bb
- true
- Material
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- ad07f881-7314-4552-9a32-f5aec1757e91
- 1
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1892
-56446
48
20
-
1916
-56436
- 1
- 1
- {0}
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255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 3abb1da6-920a-45c2-aaa5-c4334d5624bb
- true
- Quick Graph
- Quick Graph
- false
- 0
- 7a4646af-31af-4aab-b976-a0f89939512a
- 1
-
1854
-55375
150
150
-
1854.121
-55374.5
- -1
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 5f3bc0b0-c30d-40b3-9f88-f48caa5e6ef5
- true
- B
- B
- false
- 0
-
1898
-55716
60
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- Relay
- A wire relay object
- 43b85a12-b649-4cac-8909-6e39c4e1beff
- true
- Relay
-
- false
- 7a4646af-31af-4aab-b976-a0f89939512a
- 1
-
1898
-54773
60
24
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 50ba31dd-5b32-4744-842d-1c51c174c665
- true
- Format
- Format
-
1863
-54877
130
64
-
1955
-54845
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 2c712c83-5a68-481a-8c61-0b13e9cf7f9c
- true
- Format
- Format
- false
- 0
-
1865
-54875
78
20
-
1904
-54865
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- f8df8353-c79e-495a-a248-9524a1e214cf
- true
- Culture
- Culture
- false
- 0
-
1865
-54855
78
20
-
1904
-54845
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 5ec236a7-6b9d-4456-8adb-cfbbd5fc6879
- true
- false
- Data 0
- 0
- true
- 7a4646af-31af-4aab-b976-a0f89939512a
- 1
-
1865
-54835
78
20
-
1904
-54825
- Formatted text
- edd0bfb8-38b5-4703-b012-8143e95e59ad
- true
- Text
- Text
- false
- 0
-
1967
-54875
24
60
-
1979
-54845
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 6990a8aa-2f04-4396-8049-968f9fc76c66
- true
- Shift List
-
-
1901
-54593
53
64
-
1934
-54561
- 1
- List to shift
- 95624c4a-3e82-4155-8769-d5083c1c2b9e
- true
- List
-
- false
- 388ebccf-6d60-4565-a7e5-9186c37e8353
- 1
-
1903
-54591
19
20
-
1912.5
-54581
- Shift offset
- dab40428-b487-4fd6-b195-ec83f37c347a
- true
- Shift
-
- false
- 0
-
1903
-54571
19
20
-
1912.5
-54561
- 1
- 1
- {0}
- 1
- Wrap values
- b0c330d0-a565-44c9-ac8a-5e9b1f5e9074
- true
- Wrap
-
- false
- 0
-
1903
-54551
19
20
-
1912.5
-54541
- 1
- 1
- {0}
- false
- 1
- Shifted list
- d09f6886-cd88-420c-9fc5-3042947beef9
- true
- List
-
- false
- 0
-
1946
-54591
6
60
-
1949
-54561
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- c84f857d-bacf-43eb-a7f9-8a91b51f443a
- Line SDL
- Line SDL
-
1860
-4086
116
64
-
1940
-4054
- Line start point
- 2df0245d-0561-4923-8b2d-6739967fb4f0
- Start
- Start
- false
- 6c829d37-82dc-4ac3-941d-503e2491d515
- 1
-
1862
-4084
66
20
-
1895
-4074
- Line tangent (direction)
- 77e8096c-c41f-4284-85a9-7117e93f5047
- Direction
- Direction
- false
- 1c759179-d2dd-4f1d-8b1b-e5fb56023536
- 1
-
1862
-4064
66
20
-
1895
-4054
- 1
- 1
- {0}
-
0
0
1
- Line length
- dd929dd6-1bc4-4e6a-a751-58c3a0cd04f9
- Length
- Length
- false
- 0
-
1862
-4044
66
20
-
1895
-4034
- 1
- 1
- {0}
- -1
- Line segment
- a559b9ab-f67b-4e93-bec7-2a1a9a88186e
- Line
- Line
- false
- 0
-
1952
-4084
22
60
-
1963
-4054
- b6d7ba20-cf74-4191-a756-2216a36e30a7
- Rotate
- Rotate a vector around an axis.
- true
- d4777ac5-460d-44a0-91ed-c63bf44af1f9
- Rotate
- Rotate
-
1858
-4289
110
64
-
1921
-4257
- Vector to rotate
- fcde530a-edf1-4813-b42a-388d8c14c750
- Vector
- Vector
- false
- aeb40292-7614-4530-8cb6-cb15afc4abd7
- 1
-
1860
-4287
49
20
-
1892.5
-4277
- Rotation axis
- 51f7f57a-8dca-428d-86c4-e12b19d70bb0
- Axis
- Axis
- false
- a559b9ab-f67b-4e93-bec7-2a1a9a88186e
- 1
-
1860
-4267
49
20
-
1892.5
-4257
- Rotation angle (in degrees)
- 54c70960-2420-4d77-b5b5-dbefdced492f
- Angle
- Angle
- false
- 811f77e7-8403-4ccc-a67a-e88eab309b40
- 1
- true
-
1860
-4247
49
20
-
1892.5
-4237
- 1
- 1
- {0}
- 0
- Rotated vector
- 2fcc79ac-e62a-4a44-84e2-59411080f035
- Vector
- Vector
- false
- 0
-
1933
-4287
33
60
-
1949.5
-4257
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- d83143e4-2389-4f96-aa16-e81cc498d3d3
- Stream Filter
- Stream Filter
-
1902
-5444
77
64
-
1941
-5412
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- b1ba4652-965b-48d3-8d8d-930e7dd37dc3
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1904
-5442
25
20
-
1916.5
-5432
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 5c26921c-b7be-469a-9e62-06b187f0c217
- false
- Stream 0
- 0
- true
- 2158b91e-623b-4f9d-8297-f4edb0d6540d
- 1
-
1904
-5422
25
20
-
1916.5
-5412
- 2
- Input stream at index 1
- acb208cd-8a4f-41cf-a6b5-1974d79483fa
- false
- Stream 1
- 1
- true
- 6eec554b-c75f-4491-ab5f-2ae78a628fbd
- 1
-
1904
-5402
25
20
-
1916.5
-5392
- 2
- Filtered stream
- 88d2e234-202c-4e3b-adb8-c6bf7cc9988f
- false
- Stream
- S(0)
- false
- 0
-
1953
-5442
24
60
-
1965
-5412
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 5c87c0f3-c4dd-41a2-bc55-3552103dfdba
- true
- Pull Curve
- Pull Curve
-
1872
-4993
96
44
-
1924
-4971
- Curve to pull
- e99f2a73-5fb1-4e61-9df6-7c32b46ee551
- true
- Curve
- Curve
- false
- 2158b91e-623b-4f9d-8297-f4edb0d6540d
- 1
-
1874
-4991
38
20
-
1893
-4981
- Surface that pulls
- 478e691a-5cfa-4560-bfdb-82b708dfc7bd
- true
- Surface
- Surface
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1874
-4971
38
20
-
1893
-4961
- Curve pulled onto the surface
- 65a4bafb-9586-4788-8cd7-d50600cb233d
- true
- Curve
- Curve
- false
- 0
-
1936
-4991
30
40
-
1951
-4971
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 6206ec69-8d4f-41c3-a20c-6fafa8d9e728
- Stream Filter
- Stream Filter
-
1888
-1569
77
64
-
1927
-1537
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 8f5b3f84-3c1c-4fd2-b586-c748985c9865
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1890
-1567
25
20
-
1902.5
-1557
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 4f21804f-d861-4bb9-ad7c-746928375eec
- false
- Stream 0
- 0
- true
- 59dd14b6-d900-423f-bd42-e27e3d375a7e
- 1
-
1890
-1547
25
20
-
1902.5
-1537
- 2
- Input stream at index 1
- 827a3fca-300b-46d7-b424-1c0b7fd32dd4
- false
- Stream 1
- 1
- true
- e1761a7c-2d95-4a38-b439-d318a118df24
- 1
-
1890
-1527
25
20
-
1902.5
-1517
- 2
- Filtered stream
- 41be65b0-4832-475b-82e4-72e5cbea050c
- false
- Stream
- S(0)
- false
- 0
-
1939
-1567
24
60
-
1951
-1537
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 2c92ca69-35ef-4e7e-9310-9cf55ac2488c
- Pull Curve
- Pull Curve
-
1879
-1489
96
44
-
1931
-1467
- Curve to pull
- c3123c95-9df7-489f-879e-4f8ffdf9fd06
- Curve
- Curve
- false
- 59dd14b6-d900-423f-bd42-e27e3d375a7e
- 1
-
1881
-1487
38
20
-
1900
-1477
- Surface that pulls
- 10ff2cd5-6a92-4678-a93e-cdd25148e1eb
- Surface
- Surface
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1881
-1467
38
20
-
1900
-1457
- Curve pulled onto the surface
- e1761a7c-2d95-4a38-b439-d318a118df24
- Curve
- Curve
- false
- 0
-
1943
-1487
30
40
-
1958
-1467
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ee782a63-64f0-4f70-a960-95d38003cbb3
- Relay
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1908
-1033
40
16
-
1928
-1025
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 59dd14b6-d900-423f-bd42-e27e3d375a7e
- Relay
- false
- 8e01634f-6886-4da4-93cc-d84f2949b7f1
- 1
-
1907
-1425
40
16
-
1927
-1417
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e
- Relay
- false
- 41be65b0-4832-475b-82e4-72e5cbea050c
- 1
-
1907
-1604
40
16
-
1927
-1596
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 6206ec69-8d4f-41c3-a20c-6fafa8d9e728
- 2c92ca69-35ef-4e7e-9310-9cf55ac2488c
- 59dd14b6-d900-423f-bd42-e27e3d375a7e
- f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e
- 4
- ca162b52-b2ae-4f59-9611-8e8b831ed443
- Group
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 506f2123-b521-4a52-9165-68e803a30009
- 2
- Curve
- Curve
- false
- 67705803-aa62-4c69-892f-e4ea4635854a
- 1
-
1904
-673
50
24
-
1937.221
-661.7347
- c74efd0e-7fe3-4c2d-8c9d-295c5672fb13
- Null Item
- Test a data item for null or invalidity
- true
- b62e3e22-7076-4e38-b0c0-3a8ccedccce4
- Null Item
- Null Item
-
1872
-4505
112
64
-
1910
-4473
- Item to test
- b00eb695-8ca4-49b1-a8c0-8d3c2704c4d4
- Item
- Item
- true
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1874
-4503
24
60
-
1886
-4473
- True if item is Null
- 80f66cc8-3f0d-4c83-97be-347c0623d535
- Null Flags
- Null Flags
- false
- 0
-
1922
-4503
60
20
-
1952
-4493
- True if item is Invalid
- fa4825ee-2e30-44a8-a178-3b23efc3f398
- Invalid Flags
- Invalid Flags
- false
- 0
-
1922
-4483
60
20
-
1952
-4473
- A textual description of the object state
- feb343ba-8670-404e-90a0-8432d136436b
- Description
- Description
- false
- 0
-
1922
-4463
60
20
-
1952
-4453
- cb2c7d3c-41b4-4c6d-a6bd-9235bd2851bb
- Gate Not
- Perform boolean negation (NOT gate).
- true
- acdf8d21-9795-4b3c-8d54-a8219340557e
- Gate Not
- Gate Not
-
1893
-4563
70
28
-
1918
-4549
- Boolean value
- 4a19fc6e-2d7a-471b-bcce-d5a1412e0f43
- A
- A
- false
- 80f66cc8-3f0d-4c83-97be-347c0623d535
- 1
-
1895
-4561
11
24
-
1900.5
-4549
- Inverse of {A}
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- Result
- Result
- false
- 0
-
1930
-4561
31
24
-
1945.5
-4549
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 0fb387e0-8efc-430a-ad2a-08f863556546
- Stream Filter
- Stream Filter
-
1895
-9145
77
64
-
1934
-9113
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 06399296-3657-4782-9f14-124355221b9f
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1897
-9143
25
20
-
1909.5
-9133
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 3ce03926-3ca1-4b34-9f25-cd3e173de9c7
- false
- Stream 0
- 0
- true
- a09d1915-e012-4d72-94f9-1f234a1c91ef
- 1
-
1897
-9123
25
20
-
1909.5
-9113
- 2
- Input stream at index 1
- 857fca33-c58b-41c7-8da9-c407944e98d0
- false
- Stream 1
- 1
- true
- 6bd020fd-c652-4ed0-a741-6c88bd6ac075
- 1
-
1897
-9103
25
20
-
1909.5
-9093
- 2
- Filtered stream
- f05ffc93-07b8-46d2-ad82-99badcc3922f
- false
- Stream
- S(0)
- false
- 0
-
1946
-9143
24
60
-
1958
-9113
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 67c2acc7-61e8-4dc8-a403-e7221b033383
- true
- Pull Curve
- Pull Curve
-
1885
-8754
96
44
-
1937
-8732
- Curve to pull
- bf9a89d7-1a9d-482a-bf2a-6b0992a45c8e
- true
- Curve
- Curve
- false
- a09d1915-e012-4d72-94f9-1f234a1c91ef
- 1
-
1887
-8752
38
20
-
1906
-8742
- Surface that pulls
- b5456d1f-1e8c-44b5-ab48-3f4ff8a70665
- true
- Surface
- Surface
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1887
-8732
38
20
-
1906
-8722
- Curve pulled onto the surface
- f6a8a08e-b879-4b59-a042-87b09c2b6c2b
- true
- Curve
- Curve
- false
- 0
-
1949
-8752
30
40
-
1964
-8732
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 3aa22581-402f-4750-9268-ebe07eb256aa
- Stream Filter
- Stream Filter
-
1889
-6015
77
64
-
1928
-5983
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 0b765458-3919-4cd0-993f-6aa485fe7bf3
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1891
-6013
25
20
-
1903.5
-6003
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 90c1f92c-2d02-411c-9226-2b4827ecba0a
- false
- Stream 0
- 0
- true
- 58715e09-1461-47aa-b311-c9878cbef364
- 1
-
1891
-5993
25
20
-
1903.5
-5983
- 2
- Input stream at index 1
- 37f8811e-d59a-4893-874f-2b9c4546f538
- false
- Stream 1
- 1
- true
- 4a40ed77-eaa2-427a-b632-c4c14ac83a0b
- 1
-
1891
-5973
25
20
-
1903.5
-5963
- 2
- Filtered stream
- 043ef658-425b-4fc2-a0ed-57be30e7b117
- false
- Stream
- S(0)
- false
- 0
-
1940
-6013
24
60
-
1952
-5983
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- cffd2b57-8bcb-4248-b984-bdaff8648b5a
- Pull Point
- Pull Point
-
1855
-5913
139
44
-
1917
-5891
- Point to search from
- fe439557-86d3-43a2-8342-9265ab7171de
- Point
- Point
- false
- 58715e09-1461-47aa-b311-c9878cbef364
- 1
-
1857
-5911
48
20
-
1881
-5901
- 1
- Geometry that pulls
- 9eeef12b-bde5-45d2-bce9-93075540eb20
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1857
-5891
48
20
-
1881
-5881
- Point on [G] closest to [P]
- 4a40ed77-eaa2-427a-b632-c4c14ac83a0b
- Closest Point
- Closest Point
- false
- 0
-
1929
-5911
63
20
-
1960.5
-5901
- Distance between [P] and its projection onto [G]
- c687cd8d-0db6-4027-9696-f010a1126597
- Distance
- Distance
- false
- 0
-
1929
-5891
63
20
-
1960.5
-5881
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 345d893b-ae16-4ece-bd87-af320cd62598
- Stream Filter
- Stream Filter
-
1890
-9703
77
64
-
1929
-9671
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 77af05a8-653a-45bd-830f-5a0030ac485c
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1892
-9701
25
20
-
1904.5
-9691
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- a3a17ee1-6a78-4b93-a151-c427f687d7e9
- false
- Stream 0
- 0
- true
- a87341fb-0950-4665-a5d5-5556809dce9d
- 1
-
1892
-9681
25
20
-
1904.5
-9671
- 2
- Input stream at index 1
- d52d4520-ddac-4ef0-93e6-a0f531a518f5
- false
- Stream 1
- 1
- true
- d93903ee-cfd9-4f91-a642-a9eaaec44230
- 1
-
1892
-9661
25
20
-
1904.5
-9651
- 2
- Filtered stream
- 2b484d46-7738-42ff-b212-eea1c16c05f0
- false
- Stream
- S(0)
- false
- 0
-
1941
-9701
24
60
-
1953
-9671
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 1da4a747-337d-46d9-818d-512d2d11e43e
- Pull Point
- Pull Point
-
1859
-9617
139
44
-
1921
-9595
- Point to search from
- 5e66e12e-afa5-4667-a021-d5ac897d3938
- Point
- Point
- false
- a87341fb-0950-4665-a5d5-5556809dce9d
- 1
-
1861
-9615
48
20
-
1885
-9605
- 1
- Geometry that pulls
- 54065e6e-a92c-4ad6-99ee-f60600a2edea
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1861
-9595
48
20
-
1885
-9585
- Point on [G] closest to [P]
- d93903ee-cfd9-4f91-a642-a9eaaec44230
- Closest Point
- Closest Point
- false
- 0
-
1933
-9615
63
20
-
1964.5
-9605
- Distance between [P] and its projection onto [G]
- 2e023752-5825-4542-b000-932bfa2ad17b
- Distance
- Distance
- false
- 0
-
1933
-9595
63
20
-
1964.5
-9585
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- a8f38f9e-b3b6-41bd-8db4-16fabd280f08
- Stream Filter
- Stream Filter
-
1877
-12697
77
64
-
1916
-12665
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 765f81d8-ff1a-4ba1-a493-527c32710a12
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1879
-12695
25
20
-
1891.5
-12685
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- cf08a60a-85fc-4f3b-9da2-15233702dcb6
- false
- Stream 0
- 0
- true
- f0c191c1-9621-4bbc-8f42-70fddab36b4d
- 1
-
1879
-12675
25
20
-
1891.5
-12665
- 2
- Input stream at index 1
- 48956a2f-d6d5-40df-a623-85bf867ad2c8
- false
- Stream 1
- 1
- true
- 21adf162-6466-48ed-b0e4-8aa61cab45ec
- 1
-
1879
-12655
25
20
-
1891.5
-12645
- 2
- Filtered stream
- 1e2a7b7f-adc5-4de7-b89a-18f9809254ce
- false
- Stream
- S(0)
- false
- 0
-
1928
-12695
24
60
-
1940
-12665
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 99f6eb91-99d8-4603-b7d0-eca216200d71
- true
- Pull Curve
- Pull Curve
-
1880
-12281
96
44
-
1932
-12259
- Curve to pull
- 0fc24e2e-c021-40bb-b392-83f0246cbe7c
- true
- Curve
- Curve
- false
- f0c191c1-9621-4bbc-8f42-70fddab36b4d
- 1
-
1882
-12279
38
20
-
1901
-12269
- Surface that pulls
- d0cd04f6-9e03-4121-8fb3-ce8a508d7d13
- true
- Surface
- Surface
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1882
-12259
38
20
-
1901
-12249
- Curve pulled onto the surface
- 2a1421bd-02db-438e-a5d2-207894cd0bdf
- true
- Curve
- Curve
- false
- 0
-
1944
-12279
30
40
-
1959
-12259
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 27beda7a-8035-4b7f-baa6-07b36b445f36
- Stream Filter
- Stream Filter
-
1886
-13260
77
64
-
1925
-13228
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- eb605005-2673-4e61-ba1f-8c64b2ef9ade
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1888
-13258
25
20
-
1900.5
-13248
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- f7702fdb-1b65-460e-9e74-92dca8113c0c
- false
- Stream 0
- 0
- true
- 042a386a-fcdb-4902-bf3e-1cca2eff73b7
- 1
-
1888
-13238
25
20
-
1900.5
-13228
- 2
- Input stream at index 1
- cfa06fd1-5b9b-4ca9-ad9f-5fb3d360486e
- false
- Stream 1
- 1
- true
- ad599a39-f198-4941-8d4e-7089ae235a5c
- 1
-
1888
-13218
25
20
-
1900.5
-13208
- 2
- Filtered stream
- 33a6314b-e63e-4e80-b5e3-dcd21060daa4
- false
- Stream
- S(0)
- false
- 0
-
1937
-13258
24
60
-
1949
-13228
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 344c01b0-b3be-4158-b3f3-3e875533be20
- Pull Point
- Pull Point
-
1855
-13174
139
44
-
1917
-13152
- Point to search from
- d8d70767-e3b6-4210-87e4-db9f5422e6d5
- Point
- Point
- false
- 042a386a-fcdb-4902-bf3e-1cca2eff73b7
- 1
-
1857
-13172
48
20
-
1881
-13162
- 1
- Geometry that pulls
- 3e9f1b53-15bb-4e99-8471-f8f99e6dd451
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1857
-13152
48
20
-
1881
-13142
- Point on [G] closest to [P]
- ad599a39-f198-4941-8d4e-7089ae235a5c
- Closest Point
- Closest Point
- false
- 0
-
1929
-13172
63
20
-
1960.5
-13162
- Distance between [P] and its projection onto [G]
- 3619df5e-57e4-4d5b-94ee-4852c16b2c53
- Distance
- Distance
- false
- 0
-
1929
-13152
63
20
-
1960.5
-13142
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- 50e1ac8e-1daf-4c52-bfc9-ae6c4c4b5d7f
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- false
- e29ca557-b1ee-475d-8cd9-63721b3e955d
- 1
-
1798
-16336
260
24
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4337397e-3fc7-4255-8ed1-ffd880a2c289
- Stream Filter
- Stream Filter
-
1890
-16279
77
64
-
1929
-16247
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 65692a58-3f42-4520-b6a7-f0151dcc0718
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1892
-16277
25
20
-
1904.5
-16267
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 2468b678-acbf-4073-b3ae-54742b7c16b3
- false
- Stream 0
- 0
- true
- 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca
- 1
-
1892
-16257
25
20
-
1904.5
-16247
- 2
- Input stream at index 1
- f5e32804-3e4e-4b0b-a77b-6482c099a921
- false
- Stream 1
- 1
- true
- fa5104ec-99e6-4c5c-94e7-3b82a0aab230
- 1
-
1892
-16237
25
20
-
1904.5
-16227
- 2
- Filtered stream
- e29ca557-b1ee-475d-8cd9-63721b3e955d
- false
- Stream
- S(0)
- false
- 0
-
1941
-16277
24
60
-
1953
-16247
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- da88dd80-8efd-4e21-a39e-70ce76cc2119
- true
- Pull Curve
- Pull Curve
-
1885
-15858
96
44
-
1937
-15836
- Curve to pull
- 7d3eb441-b313-4123-b7c6-6acfea0e0451
- true
- Curve
- Curve
- false
- 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca
- 1
-
1887
-15856
38
20
-
1906
-15846
- Surface that pulls
- 35ff5b6f-8d0b-47ef-92d9-7c8f0c53416d
- true
- Surface
- Surface
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1887
-15836
38
20
-
1906
-15826
- Curve pulled onto the surface
- 4ce8f03b-1734-4055-b3e3-dd585ded15d2
- true
- Curve
- Curve
- false
- 0
-
1949
-15856
30
40
-
1964
-15836
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- e63d5bc1-5483-4565-b5c9-382b62dd7532
- Stream Filter
- Stream Filter
-
1888
-16905
77
64
-
1927
-16873
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- ce043f9d-fe44-4b8a-9441-a4276d4b4af8
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1890
-16903
25
20
-
1902.5
-16893
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- dc38c735-e61f-40d1-9269-c26f9f69c8ad
- false
- Stream 0
- 0
- true
- 4c437000-729e-49e9-9151-342e882d2ecc
- 1
-
1890
-16883
25
20
-
1902.5
-16873
- 2
- Input stream at index 1
- 426541d6-3cf4-43c2-8d13-42c3fb62ef71
- false
- Stream 1
- 1
- true
- cdf037a9-f123-4d5a-86f7-16caaac5483f
- 1
-
1890
-16863
25
20
-
1902.5
-16853
- 2
- Filtered stream
- bab303dd-61c9-49e9-a983-cbe9cf957b57
- false
- Stream
- S(0)
- false
- 0
-
1939
-16903
24
60
-
1951
-16873
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 05d4fb4f-a50c-46d2-9aa5-be6d19680490
- Pull Point
- Pull Point
-
1859
-16801
139
44
-
1921
-16779
- Point to search from
- 0e77c4aa-a22e-4306-beba-f9596e55ae3c
- Point
- Point
- false
- 4c437000-729e-49e9-9151-342e882d2ecc
- 1
-
1861
-16799
48
20
-
1885
-16789
- 1
- Geometry that pulls
- 935e197b-5830-4f82-9942-4df625646cfd
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1861
-16779
48
20
-
1885
-16769
- Point on [G] closest to [P]
- cdf037a9-f123-4d5a-86f7-16caaac5483f
- Closest Point
- Closest Point
- false
- 0
-
1933
-16799
63
20
-
1964.5
-16789
- Distance between [P] and its projection onto [G]
- 83b3f5e8-b221-404e-8d7c-8b3273cef8bd
- Distance
- Distance
- false
- 0
-
1933
-16779
63
20
-
1964.5
-16769
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- 30482e7c-7286-4502-a14e-85a6c35b7c79
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- false
- 1e2a7b7f-adc5-4de7-b89a-18f9809254ce
- 1
-
1792
-12746
272
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE INPUT
- CURWE INPUT
- CURWE INPUT
- CURWE INPUT
- CURWE INPUT
- cd5b889e-e4dd-448f-9673-4b231165ae21
- CURWE INPUT
- CURWE INPUT
- false
- 0
-
1877
-636
101
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE OUTPUT
- CURWE OUTPUT
- CURWE OUTPUT
- CURWE OUTPUT
- CURWE OUTPUT
- f26535d4-91e9-4d8f-8216-dab8258daddf
- CURWE OUTPUT
- CURWE OUTPUT
- false
- 41be65b0-4832-475b-82e4-72e5cbea050c
- 1
-
1872
-738
112
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- 7821d745-ea35-4b5e-9bc1-0ed25432d936
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- false
- 0
-
1839
-2129
178
24
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 41d4fcae-5924-4999-8519-7d3c327b7aea
- Number
- Number
- false
- 0
-
1889
-2163
52
24
-
1929.719
-2151.71
- 1
- 1
- {0}
- 256
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- 63995dad-5a38-4819-9bc6-c7368d2aa8c0
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- false
- 41d4fcae-5924-4999-8519-7d3c327b7aea
- 1
-
1833
-2232
189
24
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 811f77e7-8403-4ccc-a67a-e88eab309b40
- 2
- Number
- Number
- false
- 0
-
1895
-4152
50
24
-
1928.99
-4140.223
- 1
- 2
- {0}
- 0
- 180
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- 8bb07237-8043-4bfc-9482-36c5f324e171
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- false
- 0
-
1757
-4123
341
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- 99e87cc0-6a4b-442b-884b-8221f251b9bf
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- false
- 811f77e7-8403-4ccc-a67a-e88eab309b40
- 1
-
1752
-4206
352
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- 1bf8b430-d382-4280-aaec-0188aafb741b
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- false
- 0
-
1847
-4329
156
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- fd8be7fd-657d-4392-aabd-296e39ed305b
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1857
-4422
167
24
- deaf8653-5528-4286-807c-3de8b8dad781
- Surface
- Contains a collection of generic surfaces
- true
- d2b2d690-7218-44bb-aa7c-3040cab09077
- Surface
- Surface
- false
- 1bf8b430-d382-4280-aaec-0188aafb741b
- 1
-
1902
-4358
50
24
-
1927.834
-4346.598
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- d992dcbb-ebd0-41d4-96b3-793a6c463864
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- false
- 4a88ebb8-f367-4644-9b81-883895d1f5b5
- 1
-
1814
-5540
239
24
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4a88ebb8-f367-4644-9b81-883895d1f5b5
- Relay
- false
- 88d2e234-202c-4e3b-adb8-c6bf7cc9988f
- 1
-
1909
-5497
40
16
-
1929
-5489
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- 1bfd648a-9dbf-4c36-aaf1-6faf76bdedb5
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- false
- 0
-
1773
-8490
318
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- 87c359c8-b31a-41d3-b2bd-e7427c264c27
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- false
- f05ffc93-07b8-46d2-ad82-99badcc3922f
- 1
-
1775
-9208
325
24
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 4ce1f53e-bf61-44f8-95a4-3bf2d4d1053a
- End Points
- End Points
-
1895
-5087
84
44
-
1939
-5065
- Curve to evaluate
- 8dae861f-afe2-42b0-9cb4-014ad80440a7
- Curve
- Curve
- false
- 2158b91e-623b-4f9d-8297-f4edb0d6540d
- 1
-
1897
-5085
30
40
-
1912
-5065
- Curve start point
- 02964a7a-328e-4e32-b6c3-ac54c648bd49
- Start
- Start
- false
- 0
-
1951
-5085
26
20
-
1964
-5075
- Curve end point
- 880ada06-8e88-49d0-a801-f5c9b0f2ca43
- End
- End
- false
- 0
-
1951
-5065
26
20
-
1964
-5055
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 745e50c0-24f0-4225-8841-a5b5f1afa79a
- Line
- Line
-
1889
-5317
102
44
-
1955
-5295
- Line start point
- a5d03a6d-660c-4a71-bd5e-77182badde8d
- Start Point
- Start Point
- false
- b3380cd0-b123-474a-bec6-3ad36c042595
- 1
-
1891
-5315
52
20
-
1917
-5305
- Line end point
- 522b2fbe-2fde-49b8-8c7e-bd72f92ea85a
- End Point
- End Point
- false
- 937ad2f4-5ea8-48a5-a340-e4353478cf5d
- 1
-
1891
-5295
52
20
-
1917
-5285
- Line segment
- 6eec554b-c75f-4491-ab5f-2ae78a628fbd
- Line
- Line
- false
- 0
-
1967
-5315
22
40
-
1978
-5295
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- b0c7518a-4219-4602-839c-235029b1a34d
- Pull Point
- Pull Point
-
1867
-5252
139
44
-
1929
-5230
- Point to search from
- 6420395e-ae10-439c-861f-5521d6b29247
- Point
- Point
- false
- 02964a7a-328e-4e32-b6c3-ac54c648bd49
- 1
-
1869
-5250
48
20
-
1893
-5240
- 1
- Geometry that pulls
- d0a38b31-0118-4144-a9da-672b0ab438fe
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1869
-5230
48
20
-
1893
-5220
- Point on [G] closest to [P]
- b3380cd0-b123-474a-bec6-3ad36c042595
- Closest Point
- Closest Point
- false
- 0
-
1941
-5250
63
20
-
1972.5
-5240
- Distance between [P] and its projection onto [G]
- e90fc0ab-3867-40e6-8233-7a7f6cfaf7ce
- Distance
- Distance
- false
- 0
-
1941
-5230
63
20
-
1972.5
-5220
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 4a12da5d-898e-4144-8e8d-1b907f89642d
- Pull Point
- Pull Point
-
1867
-5171
139
44
-
1929
-5149
- Point to search from
- 213f65d7-b440-4029-b830-2d5d796c2542
- Point
- Point
- false
- 880ada06-8e88-49d0-a801-f5c9b0f2ca43
- 1
-
1869
-5169
48
20
-
1893
-5159
- 1
- Geometry that pulls
- a05f35ae-e2dc-4338-a49b-4407ac509c21
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1869
-5149
48
20
-
1893
-5139
- Point on [G] closest to [P]
- 937ad2f4-5ea8-48a5-a340-e4353478cf5d
- Closest Point
- Closest Point
- false
- 0
-
1941
-5169
63
20
-
1972.5
-5159
- Distance between [P] and its projection onto [G]
- 933aaf31-a580-4971-99cd-3b6db6bd23a6
- Distance
- Distance
- false
- 0
-
1941
-5149
63
20
-
1972.5
-5139
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 3697088f-7b9c-42f6-bd64-2174aa7f816c
- End Points
- End Points
-
1881
-8813
84
44
-
1925
-8791
- Curve to evaluate
- 22caa755-7d7e-430f-9f50-e8a634162200
- Curve
- Curve
- false
- a09d1915-e012-4d72-94f9-1f234a1c91ef
- 1
-
1883
-8811
30
40
-
1898
-8791
- Curve start point
- 9657b5c7-9576-49ed-a6d7-ae032aeec3e9
- Start
- Start
- false
- 0
-
1937
-8811
26
20
-
1950
-8801
- Curve end point
- 3d1c3c8e-ba45-4486-ad01-a0d1d102f456
- End
- End
- false
- 0
-
1937
-8791
26
20
-
1950
-8781
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- ca04f8b3-a611-47df-b7e3-410b2099d099
- Line
- Line
-
1872
-9036
102
44
-
1938
-9014
- Line start point
- b67fb9a3-7a4e-4873-9782-0b17a8a5c446
- Start Point
- Start Point
- false
- 3eca4bac-2695-407c-9f4e-de9f268b685e
- 1
-
1874
-9034
52
20
-
1900
-9024
- Line end point
- d59b3a89-55ca-4698-a494-1201157d81dc
- End Point
- End Point
- false
- 829d4ae8-b090-4cbd-84cb-f25ffc968842
- 1
-
1874
-9014
52
20
-
1900
-9004
- Line segment
- 6bd020fd-c652-4ed0-a741-6c88bd6ac075
- Line
- Line
- false
- 0
-
1950
-9034
22
40
-
1961
-9014
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 8ab55463-0601-4907-8574-cbbcbe9cdf41
- Pull Point
- Pull Point
-
1854
-8971
139
44
-
1916
-8949
- Point to search from
- 0e73b6dc-4f45-4736-bd0e-75ae29de8c32
- Point
- Point
- false
- 9657b5c7-9576-49ed-a6d7-ae032aeec3e9
- 1
-
1856
-8969
48
20
-
1880
-8959
- 1
- Geometry that pulls
- b6589601-2a37-4656-b7c4-890bc1b15999
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1856
-8949
48
20
-
1880
-8939
- Point on [G] closest to [P]
- 3eca4bac-2695-407c-9f4e-de9f268b685e
- Closest Point
- Closest Point
- false
- 0
-
1928
-8969
63
20
-
1959.5
-8959
- Distance between [P] and its projection onto [G]
- e7e57fe1-4371-40f7-8233-7868f5beca3c
- Distance
- Distance
- false
- 0
-
1928
-8949
63
20
-
1959.5
-8939
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- b583d1cf-7a3f-4052-8904-153d81fdfdee
- Pull Point
- Pull Point
-
1854
-8892
139
44
-
1916
-8870
- Point to search from
- 4fffb62b-fa07-4251-9e58-7a65bd99eb48
- Point
- Point
- false
- 3d1c3c8e-ba45-4486-ad01-a0d1d102f456
- 1
-
1856
-8890
48
20
-
1880
-8880
- 1
- Geometry that pulls
- 15fcd9c7-22e4-4b03-bb4d-a4cb0e7ef473
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1856
-8870
48
20
-
1880
-8860
- Point on [G] closest to [P]
- 829d4ae8-b090-4cbd-84cb-f25ffc968842
- Closest Point
- Closest Point
- false
- 0
-
1928
-8890
63
20
-
1959.5
-8880
- Distance between [P] and its projection onto [G]
- 590f8387-cbeb-4dcf-ab7c-2ee9a7c60ed0
- Distance
- Distance
- false
- 0
-
1928
-8870
63
20
-
1959.5
-8860
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 4ce1f53e-bf61-44f8-95a4-3bf2d4d1053a
- 745e50c0-24f0-4225-8841-a5b5f1afa79a
- b0c7518a-4219-4602-839c-235029b1a34d
- 4a12da5d-898e-4144-8e8d-1b907f89642d
- 4
- d9196d88-f6ed-4b14-bb1c-1f183f4a7723
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 3697088f-7b9c-42f6-bd64-2174aa7f816c
- ca04f8b3-a611-47df-b7e3-410b2099d099
- 8ab55463-0601-4907-8574-cbbcbe9cdf41
- b583d1cf-7a3f-4052-8904-153d81fdfdee
- 4
- 772ea870-567a-4c8e-ad36-cc1a3d7ca545
- Group
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- a4a57a95-519b-4236-a616-ec04d6438608
- End Points
- End Points
-
1877
-12366
84
44
-
1921
-12344
- Curve to evaluate
- d142dd1e-e179-418f-b26a-0b0d1dae7ab5
- Curve
- Curve
- false
- f0c191c1-9621-4bbc-8f42-70fddab36b4d
- 1
-
1879
-12364
30
40
-
1894
-12344
- Curve start point
- 126cde73-2db3-4894-9089-9c82ea8d9b3e
- Start
- Start
- false
- 0
-
1933
-12364
26
20
-
1946
-12354
- Curve end point
- c886c9ca-e196-4a6e-86e8-e74a60881897
- End
- End
- false
- 0
-
1933
-12344
26
20
-
1946
-12334
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 598915a3-e2fc-4bfb-b83f-aae6b06a75b4
- Line
- Line
-
1868
-12589
102
44
-
1934
-12567
- Line start point
- 40d6e324-be45-4d56-b251-3dcff95ccada
- Start Point
- Start Point
- false
- 608f6c3c-fd1f-4abb-ab11-9dbcb84297f7
- 1
-
1870
-12587
52
20
-
1896
-12577
- Line end point
- 1ba5e492-30bf-4985-b02c-c43e3b73f577
- End Point
- End Point
- false
- e3ae76f8-04a9-4f7b-ba81-3036c248ecd0
- 1
-
1870
-12567
52
20
-
1896
-12557
- Line segment
- 21adf162-6466-48ed-b0e4-8aa61cab45ec
- Line
- Line
- false
- 0
-
1946
-12587
22
40
-
1957
-12567
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 09211b76-ab65-4e72-8300-b36fcf6d33fe
- Pull Point
- Pull Point
-
1850
-12524
139
44
-
1912
-12502
- Point to search from
- ac3a9740-ea3a-4365-ac94-3d1adb5db8c6
- Point
- Point
- false
- 126cde73-2db3-4894-9089-9c82ea8d9b3e
- 1
-
1852
-12522
48
20
-
1876
-12512
- 1
- Geometry that pulls
- 3893bd59-caa5-4dc9-88bd-a5638da7ea20
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1852
-12502
48
20
-
1876
-12492
- Point on [G] closest to [P]
- 608f6c3c-fd1f-4abb-ab11-9dbcb84297f7
- Closest Point
- Closest Point
- false
- 0
-
1924
-12522
63
20
-
1955.5
-12512
- Distance between [P] and its projection onto [G]
- 55874175-aeed-4069-9e8c-1eaaf48001a2
- Distance
- Distance
- false
- 0
-
1924
-12502
63
20
-
1955.5
-12492
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- ef4b781e-70ad-4c5e-a3b3-3c742b04b013
- Pull Point
- Pull Point
-
1850
-12445
139
44
-
1912
-12423
- Point to search from
- cfba421d-b82d-401a-b22a-40856c2c259e
- Point
- Point
- false
- c886c9ca-e196-4a6e-86e8-e74a60881897
- 1
-
1852
-12443
48
20
-
1876
-12433
- 1
- Geometry that pulls
- 087a1959-4b4b-453c-b2bc-a946e32d298d
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1852
-12423
48
20
-
1876
-12413
- Point on [G] closest to [P]
- e3ae76f8-04a9-4f7b-ba81-3036c248ecd0
- Closest Point
- Closest Point
- false
- 0
-
1924
-12443
63
20
-
1955.5
-12433
- Distance between [P] and its projection onto [G]
- e47640d6-f942-4fb8-806e-736ae5daf030
- Distance
- Distance
- false
- 0
-
1924
-12423
63
20
-
1955.5
-12413
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- a4a57a95-519b-4236-a616-ec04d6438608
- 598915a3-e2fc-4bfb-b83f-aae6b06a75b4
- 09211b76-ab65-4e72-8300-b36fcf6d33fe
- ef4b781e-70ad-4c5e-a3b3-3c742b04b013
- 4
- 84271252-bd7b-4112-8561-43533ed4300d
- Group
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- fcdc1273-4010-457e-80e8-d6d2a5d24510
- End Points
- End Points
-
1889
-15945
84
44
-
1933
-15923
- Curve to evaluate
- 596b6dfd-cafe-4d30-b26e-8cf2395a2f0f
- Curve
- Curve
- false
- 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca
- 1
-
1891
-15943
30
40
-
1906
-15923
- Curve start point
- ad6e4059-cf08-4266-9c07-b1a6d3da3632
- Start
- Start
- false
- 0
-
1945
-15943
26
20
-
1958
-15933
- Curve end point
- 47fbfce5-2649-4fe6-84d2-5ca940b91239
- End
- End
- false
- 0
-
1945
-15923
26
20
-
1958
-15913
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- efcfa711-59f2-48c9-bcfb-c0892d3a75e4
- Line
- Line
-
1880
-16168
102
44
-
1946
-16146
- Line start point
- d928da3a-7042-4685-be2a-1b49f40f181d
- Start Point
- Start Point
- false
- 23d52e4e-bbda-4d7f-844c-64c4e07fdc3b
- 1
-
1882
-16166
52
20
-
1908
-16156
- Line end point
- 0699787b-b73a-496f-aeaa-4e621de61a86
- End Point
- End Point
- false
- f476e52c-9f16-4cf9-9dc8-53464df41ada
- 1
-
1882
-16146
52
20
-
1908
-16136
- Line segment
- fa5104ec-99e6-4c5c-94e7-3b82a0aab230
- Line
- Line
- false
- 0
-
1958
-16166
22
40
-
1969
-16146
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 9961c67c-7b6b-4764-bdd1-a1e48583f369
- Pull Point
- Pull Point
-
1862
-16103
139
44
-
1924
-16081
- Point to search from
- 10023702-d29c-4ed1-a06b-2e077fc9a36e
- Point
- Point
- false
- ad6e4059-cf08-4266-9c07-b1a6d3da3632
- 1
-
1864
-16101
48
20
-
1888
-16091
- 1
- Geometry that pulls
- a5a19b7e-cc7b-472d-af7e-50bd165f0291
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1864
-16081
48
20
-
1888
-16071
- Point on [G] closest to [P]
- 23d52e4e-bbda-4d7f-844c-64c4e07fdc3b
- Closest Point
- Closest Point
- false
- 0
-
1936
-16101
63
20
-
1967.5
-16091
- Distance between [P] and its projection onto [G]
- 340b9418-c6dc-4b6b-b0ff-952302865f58
- Distance
- Distance
- false
- 0
-
1936
-16081
63
20
-
1967.5
-16071
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 849936c1-69a8-4734-8c4b-cd2e6354bc19
- Pull Point
- Pull Point
-
1862
-16024
139
44
-
1924
-16002
- Point to search from
- 7804dddf-f9e6-4021-aba2-4f4236e58c4d
- Point
- Point
- false
- 47fbfce5-2649-4fe6-84d2-5ca940b91239
- 1
-
1864
-16022
48
20
-
1888
-16012
- 1
- Geometry that pulls
- 52da7787-182c-47ab-b503-dbddb37e317d
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1864
-16002
48
20
-
1888
-15992
- Point on [G] closest to [P]
- f476e52c-9f16-4cf9-9dc8-53464df41ada
- Closest Point
- Closest Point
- false
- 0
-
1936
-16022
63
20
-
1967.5
-16012
- Distance between [P] and its projection onto [G]
- 351ed84f-f1d6-4fc1-b0a9-9295c12aa741
- Distance
- Distance
- false
- 0
-
1936
-16002
63
20
-
1967.5
-15992
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- fcdc1273-4010-457e-80e8-d6d2a5d24510
- efcfa711-59f2-48c9-bcfb-c0892d3a75e4
- 9961c67c-7b6b-4764-bdd1-a1e48583f369
- 849936c1-69a8-4734-8c4b-cd2e6354bc19
- 4
- 20768bee-5b47-4218-ad74-075117bbc07d
- Group
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 22729d4a-b218-4fd7-989a-a31c84d0f10d
- Stream Filter
- Stream Filter
-
1891
-19922
77
64
-
1930
-19890
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 8c435c18-1c44-4dc4-bfc6-2d79f98fdc94
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1893
-19920
25
20
-
1905.5
-19910
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 4b62bba8-d476-48b3-901d-1d8c18192635
- false
- Stream 0
- 0
- true
- b222f383-0934-4242-940d-878ab3058ed4
- 1
-
1893
-19900
25
20
-
1905.5
-19890
- 2
- Input stream at index 1
- c04c446d-807e-48cc-b595-607445751779
- false
- Stream 1
- 1
- true
- 70dbeb6f-403d-4459-9312-a0aa407b68fe
- 1
-
1893
-19880
25
20
-
1905.5
-19870
- 2
- Filtered stream
- e2196bca-51e1-4e30-9af9-41a11d87bd51
- false
- Stream
- S(0)
- false
- 0
-
1942
-19920
24
60
-
1954
-19890
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- db7d019a-d6ff-498f-b514-5ea0e3912544
- Stream Filter
- Stream Filter
-
1858
-20457
77
64
-
1897
-20425
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 613da226-e593-4484-90ed-b34623433f20
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1860
-20455
25
20
-
1872.5
-20445
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 24cf5d70-fc28-4a67-aa22-b6cd66137b41
- false
- Stream 0
- 0
- true
- e4642eb7-9328-471f-b935-fefc6d0913b2
- 1
-
1860
-20435
25
20
-
1872.5
-20425
- 2
- Input stream at index 1
- 18e84f39-6a41-4c97-89b1-a57ebb0eea77
- false
- Stream 1
- 1
- true
- c046a698-34b6-4f2a-8d95-ed65bd2086e5
- 1
-
1860
-20415
25
20
-
1872.5
-20405
- 2
- Filtered stream
- 37e45a94-23d7-420f-b036-38884c3e20f7
- false
- Stream
- S(0)
- false
- 0
-
1909
-20455
24
60
-
1921
-20425
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 160e178b-42c7-40d2-a1ec-81249c9df8bf
- Pull Point
- Pull Point
-
1852
-20366
139
44
-
1914
-20344
- Point to search from
- 3300ce3f-1a44-48bd-978a-9d57fd4e6e33
- Point
- Point
- false
- e4642eb7-9328-471f-b935-fefc6d0913b2
- 1
-
1854
-20364
48
20
-
1878
-20354
- 1
- Geometry that pulls
- e24d1cb7-7a82-41f9-bb3f-f181c46c8f0c
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1854
-20344
48
20
-
1878
-20334
- Point on [G] closest to [P]
- c046a698-34b6-4f2a-8d95-ed65bd2086e5
- Closest Point
- Closest Point
- false
- 0
-
1926
-20364
63
20
-
1957.5
-20354
- Distance between [P] and its projection onto [G]
- 1c849118-22dd-418b-947c-ff3ddb1925e1
- Distance
- Distance
- false
- 0
-
1926
-20344
63
20
-
1957.5
-20334
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 24f73fbe-7c1b-4353-afad-1e194fccfe9e
- End Points
- End Points
-
1882
-19553
84
44
-
1926
-19531
- Curve to evaluate
- 5b6be24b-2758-4b27-9dd3-1ef676245627
- Curve
- Curve
- false
- b222f383-0934-4242-940d-878ab3058ed4
- 1
-
1884
-19551
30
40
-
1899
-19531
- Curve start point
- 12fc18e8-0eb3-49e0-a61c-f9a180f96129
- Start
- Start
- false
- 0
-
1938
-19551
26
20
-
1951
-19541
- Curve end point
- 322a5174-be44-4720-834f-ce33a53f5317
- End
- End
- false
- 0
-
1938
-19531
26
20
-
1951
-19521
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- e74a4531-a913-4207-a3ef-b18838106767
- Line
- Line
-
1887
-19803
102
44
-
1953
-19781
- Line start point
- f951e113-ba16-4a17-a9f4-70cc3473f420
- Start Point
- Start Point
- false
- 90645e4b-b95c-4f00-b0f8-9df3301174b9
- 1
-
1889
-19801
52
20
-
1915
-19791
- Line end point
- 657fa111-ec85-4e83-8d58-219a0f05d261
- End Point
- End Point
- false
- adb6ba5c-3705-466e-a86f-e45769a74f16
- 1
-
1889
-19781
52
20
-
1915
-19771
- Line segment
- 70dbeb6f-403d-4459-9312-a0aa407b68fe
- Line
- Line
- false
- 0
-
1965
-19801
22
40
-
1976
-19781
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 7d6aab00-a74d-4d7c-896c-db710a806431
- Pull Point
- Pull Point
-
1863
-19733
139
44
-
1925
-19711
- Point to search from
- df282230-8696-4d69-9f31-e4c75d98c27d
- Point
- Point
- false
- 12fc18e8-0eb3-49e0-a61c-f9a180f96129
- 1
-
1865
-19731
48
20
-
1889
-19721
- 1
- Geometry that pulls
- 1600942f-2c56-442e-bcdf-d19926b2931e
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1865
-19711
48
20
-
1889
-19701
- Point on [G] closest to [P]
- 90645e4b-b95c-4f00-b0f8-9df3301174b9
- Closest Point
- Closest Point
- false
- 0
-
1937
-19731
63
20
-
1968.5
-19721
- Distance between [P] and its projection onto [G]
- 68d15499-e10c-4cd6-8720-45fa711f5ebe
- Distance
- Distance
- false
- 0
-
1937
-19711
63
20
-
1968.5
-19701
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- fa53342d-6132-4ee6-ae1f-5b8810239bf4
- Pull Point
- Pull Point
-
1865
-19642
139
44
-
1927
-19620
- Point to search from
- 19f00c4a-114d-449c-ab4b-c4f5fabf036c
- Point
- Point
- false
- 322a5174-be44-4720-834f-ce33a53f5317
- 1
-
1867
-19640
48
20
-
1891
-19630
- 1
- Geometry that pulls
- f79da562-35aa-490d-bb37-da7addcb9b3f
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1867
-19620
48
20
-
1891
-19610
- Point on [G] closest to [P]
- adb6ba5c-3705-466e-a86f-e45769a74f16
- Closest Point
- Closest Point
- false
- 0
-
1939
-19640
63
20
-
1970.5
-19630
- Distance between [P] and its projection onto [G]
- c031ba09-9341-4a49-ba56-fc10dba672f2
- Distance
- Distance
- false
- 0
-
1939
-19620
63
20
-
1970.5
-19610
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 24f73fbe-7c1b-4353-afad-1e194fccfe9e
- e74a4531-a913-4207-a3ef-b18838106767
- 7d6aab00-a74d-4d7c-896c-db710a806431
- fa53342d-6132-4ee6-ae1f-5b8810239bf4
- 4
- ac64e75d-119f-4646-a091-52ab781d96c8
- Group
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- a2a12fdc-a10c-49ea-a720-42d451fd7849
- Stream Filter
- Stream Filter
-
1898
-23368
77
64
-
1937
-23336
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 16540671-f5c3-4dd1-ad0c-ac9d7b999f04
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1900
-23366
25
20
-
1912.5
-23356
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- d10d547d-7027-44d3-a3e8-e872073e8858
- false
- Stream 0
- 0
- true
- 401ad277-e9e4-4f79-8da6-d199f80326f0
- 1
-
1900
-23346
25
20
-
1912.5
-23336
- 2
- Input stream at index 1
- 1f1f4ca7-5552-43a4-8c5c-0e8f3195d14b
- false
- Stream 1
- 1
- true
- 6b2d15eb-786a-4e29-b115-79c493b34b7e
- 1
-
1900
-23326
25
20
-
1912.5
-23316
- 2
- Filtered stream
- 8c57285f-88ad-4e27-b2fe-21dfb8d0c116
- false
- Stream
- S(0)
- false
- 0
-
1949
-23366
24
60
-
1961
-23336
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 950bc8b3-379a-4e82-8f16-299c99da4440
- Stream Filter
- Stream Filter
-
1865
-23957
77
64
-
1904
-23925
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 96968d9c-b897-4ae9-b053-bec42f9ffd50
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1867
-23955
25
20
-
1879.5
-23945
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 6909542d-0bfa-4ebf-a069-5edc7082b3c8
- false
- Stream 0
- 0
- true
- b7c4cf28-434c-49cc-a026-b1e3b810d747
- 1
-
1867
-23935
25
20
-
1879.5
-23925
- 2
- Input stream at index 1
- 8bac3437-c56f-4736-ac60-457e51985cd9
- false
- Stream 1
- 1
- true
- 7d2bec86-c155-449a-9b14-ae71252ef547
- 1
-
1867
-23915
25
20
-
1879.5
-23905
- 2
- Filtered stream
- bb1a355a-6f7f-4b8d-93f7-c629eab0cf46
- false
- Stream
- S(0)
- false
- 0
-
1916
-23955
24
60
-
1928
-23925
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- c105f0d1-4e25-4771-9fbe-af4d0af47e02
- Pull Point
- Pull Point
-
1859
-23866
139
44
-
1921
-23844
- Point to search from
- 4c3753c9-a621-4c2b-9e72-e8913618d3fd
- Point
- Point
- false
- b7c4cf28-434c-49cc-a026-b1e3b810d747
- 1
-
1861
-23864
48
20
-
1885
-23854
- 1
- Geometry that pulls
- 099c64d2-359a-49be-877b-7d89ead7bb5f
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1861
-23844
48
20
-
1885
-23834
- Point on [G] closest to [P]
- 7d2bec86-c155-449a-9b14-ae71252ef547
- Closest Point
- Closest Point
- false
- 0
-
1933
-23864
63
20
-
1964.5
-23854
- Distance between [P] and its projection onto [G]
- 591a4bc7-5055-48dc-83c8-500a6596d1a8
- Distance
- Distance
- false
- 0
-
1933
-23844
63
20
-
1964.5
-23834
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 686e2d2d-d42a-4d0e-aed8-49dfb9e864a1
- End Points
- End Points
-
1889
-22999
84
44
-
1933
-22977
- Curve to evaluate
- 5e51f792-f408-446f-907b-08f25ff1d208
- Curve
- Curve
- false
- 401ad277-e9e4-4f79-8da6-d199f80326f0
- 1
-
1891
-22997
30
40
-
1906
-22977
- Curve start point
- f478f996-c502-4760-9e7b-7376bb2984b5
- Start
- Start
- false
- 0
-
1945
-22997
26
20
-
1958
-22987
- Curve end point
- 63430855-8e22-489b-b429-7ba46024fbf4
- End
- End
- false
- 0
-
1945
-22977
26
20
-
1958
-22967
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 9f9c8983-e06f-45f2-b028-00b48a4df33f
- Line
- Line
-
1894
-23249
102
44
-
1960
-23227
- Line start point
- 1909a56d-98b4-4f6e-ada0-239af8da5224
- Start Point
- Start Point
- false
- cd8785b9-1101-4044-8df4-c8f682f35708
- 1
-
1896
-23247
52
20
-
1922
-23237
- Line end point
- 024bb59e-b534-41d8-8dac-da2ed1ed48d2
- End Point
- End Point
- false
- 719f0cac-c2d9-4cc7-8323-fea1913404c2
- 1
-
1896
-23227
52
20
-
1922
-23217
- Line segment
- 6b2d15eb-786a-4e29-b115-79c493b34b7e
- Line
- Line
- false
- 0
-
1972
-23247
22
40
-
1983
-23227
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- cefafcd2-5a1f-4a1d-b499-f050365587e0
- Pull Point
- Pull Point
-
1870
-23179
139
44
-
1932
-23157
- Point to search from
- b1b0f3d1-1f96-4a3e-b598-ad4c4ba6d677
- Point
- Point
- false
- f478f996-c502-4760-9e7b-7376bb2984b5
- 1
-
1872
-23177
48
20
-
1896
-23167
- 1
- Geometry that pulls
- 3472d452-c5a8-4af9-9e57-842033d92c4a
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1872
-23157
48
20
-
1896
-23147
- Point on [G] closest to [P]
- cd8785b9-1101-4044-8df4-c8f682f35708
- Closest Point
- Closest Point
- false
- 0
-
1944
-23177
63
20
-
1975.5
-23167
- Distance between [P] and its projection onto [G]
- d0418efe-9d2f-4140-b0a0-6665b510ad18
- Distance
- Distance
- false
- 0
-
1944
-23157
63
20
-
1975.5
-23147
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- e2191903-1f01-4664-a19e-660b79cffb85
- Pull Point
- Pull Point
-
1872
-23088
139
44
-
1934
-23066
- Point to search from
- c859b327-f96f-40b8-b105-2fc1bbe2eb9b
- Point
- Point
- false
- 63430855-8e22-489b-b429-7ba46024fbf4
- 1
-
1874
-23086
48
20
-
1898
-23076
- 1
- Geometry that pulls
- 81e43296-a5f7-406a-b861-f77334fc2b9a
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1874
-23066
48
20
-
1898
-23056
- Point on [G] closest to [P]
- 719f0cac-c2d9-4cc7-8323-fea1913404c2
- Closest Point
- Closest Point
- false
- 0
-
1946
-23086
63
20
-
1977.5
-23076
- Distance between [P] and its projection onto [G]
- 0a0205a7-4b56-4159-bf5d-5817ec1dfbb6
- Distance
- Distance
- false
- 0
-
1946
-23066
63
20
-
1977.5
-23056
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 05b5844e-2d39-4d8c-8fc6-aba933fe2cdf
- Stream Filter
- Stream Filter
-
1889
-26890
77
64
-
1928
-26858
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- a6ea476e-4929-43f8-bff2-318edbd3f6cf
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1891
-26888
25
20
-
1903.5
-26878
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 865683a0-1af5-4472-a1a5-3837f9e5259b
- false
- Stream 0
- 0
- true
- 9a49f9f1-63b1-4713-8686-8e16f1aa6c2b
- 1
-
1891
-26868
25
20
-
1903.5
-26858
- 2
- Input stream at index 1
- 39830d77-e0b2-42c4-bba3-de726f5a643b
- false
- Stream 1
- 1
- true
- 6ca20d94-d8d9-442f-acb2-5009044f939e
- 1
-
1891
-26848
25
20
-
1903.5
-26838
- 2
- Filtered stream
- 04846c6f-286e-480c-9c95-cf2ed46d9350
- false
- Stream
- S(0)
- false
- 0
-
1940
-26888
24
60
-
1952
-26858
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 6f1c9af9-729a-48db-aa0a-03345ee8b37a
- Stream Filter
- Stream Filter
-
1889
-27409
77
64
-
1928
-27377
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 11c13f00-254d-4f21-85ff-63095ff8a336
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1891
-27407
25
20
-
1903.5
-27397
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 1bf9cc42-2433-4a45-b426-0d5040be72e3
- false
- Stream 0
- 0
- true
- b34dac8b-8d64-4e79-82bb-d85237582fc3
- 1
-
1891
-27387
25
20
-
1903.5
-27377
- 2
- Input stream at index 1
- 4b9ef8e6-736a-4b48-a1ce-e900ffef3f62
- false
- Stream 1
- 1
- true
- 0170897e-17f0-4697-8902-62eec306f948
- 1
-
1891
-27367
25
20
-
1903.5
-27357
- 2
- Filtered stream
- 9e6fc360-1810-4da7-a170-2f0668ae3de2
- false
- Stream
- S(0)
- false
- 0
-
1940
-27407
24
60
-
1952
-27377
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 0ec36096-bea3-4a12-9729-2f5990a754ac
- Pull Point
- Pull Point
-
1858
-27318
139
44
-
1920
-27296
- Point to search from
- be30d659-fb5e-4f47-9d99-ce85f7cebf13
- Point
- Point
- false
- b34dac8b-8d64-4e79-82bb-d85237582fc3
- 1
-
1860
-27316
48
20
-
1884
-27306
- 1
- Geometry that pulls
- 7996147a-6704-4c36-b2db-50e411c5b809
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1860
-27296
48
20
-
1884
-27286
- Point on [G] closest to [P]
- 0170897e-17f0-4697-8902-62eec306f948
- Closest Point
- Closest Point
- false
- 0
-
1932
-27316
63
20
-
1963.5
-27306
- Distance between [P] and its projection onto [G]
- de8be8d3-73d8-425a-a946-31739fec03e9
- Distance
- Distance
- false
- 0
-
1932
-27296
63
20
-
1963.5
-27286
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 39d9776d-f76c-4f82-bce1-ae05c71a08cd
- End Points
- End Points
-
1886
-26521
84
44
-
1930
-26499
- Curve to evaluate
- 2b4700db-1406-42ff-aa0c-ce5673a87970
- Curve
- Curve
- false
- 9a49f9f1-63b1-4713-8686-8e16f1aa6c2b
- 1
-
1888
-26519
30
40
-
1903
-26499
- Curve start point
- 94a350bc-140b-421c-bbc4-dbecf9d24995
- Start
- Start
- false
- 0
-
1942
-26519
26
20
-
1955
-26509
- Curve end point
- 431f4190-46e7-4bae-a59d-f8b048d6e94e
- End
- End
- false
- 0
-
1942
-26499
26
20
-
1955
-26489
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- ae24f77f-23d9-4cb6-84bd-e53fb80427de
- Line
- Line
-
1877
-26771
102
44
-
1943
-26749
- Line start point
- 5b425db6-b031-410d-a08f-942dcefaa75e
- Start Point
- Start Point
- false
- fd2b2675-0ad3-4ab8-9904-f69a6e4c20ca
- 1
-
1879
-26769
52
20
-
1905
-26759
- Line end point
- 6a96f43e-59c8-42ba-9a55-badc60c11f0e
- End Point
- End Point
- false
- 168acd41-a9b7-4581-a4a4-fe7b47df39e5
- 1
-
1879
-26749
52
20
-
1905
-26739
- Line segment
- 6ca20d94-d8d9-442f-acb2-5009044f939e
- Line
- Line
- false
- 0
-
1955
-26769
22
40
-
1966
-26749
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- cf106e66-67a2-4127-844d-20791dc209f1
- Pull Point
- Pull Point
-
1858
-26701
139
44
-
1920
-26679
- Point to search from
- b3780019-53f1-4c4d-9103-00d1b3599506
- Point
- Point
- false
- 94a350bc-140b-421c-bbc4-dbecf9d24995
- 1
-
1860
-26699
48
20
-
1884
-26689
- 1
- Geometry that pulls
- 70485353-9b85-4e09-957d-2c142f55e863
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1860
-26679
48
20
-
1884
-26669
- Point on [G] closest to [P]
- fd2b2675-0ad3-4ab8-9904-f69a6e4c20ca
- Closest Point
- Closest Point
- false
- 0
-
1932
-26699
63
20
-
1963.5
-26689
- Distance between [P] and its projection onto [G]
- c218ffee-f5fa-4436-a3a7-4119da79bce9
- Distance
- Distance
- false
- 0
-
1932
-26679
63
20
-
1963.5
-26669
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- aabab78d-e59f-4a58-9fec-eb1130dd5718
- Pull Point
- Pull Point
-
1858
-26610
139
44
-
1920
-26588
- Point to search from
- ebd90529-688d-44a2-a7d9-5e296817480e
- Point
- Point
- false
- 431f4190-46e7-4bae-a59d-f8b048d6e94e
- 1
-
1860
-26608
48
20
-
1884
-26598
- 1
- Geometry that pulls
- 9911dff6-d919-4269-a928-c3fccf079da3
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1860
-26588
48
20
-
1884
-26578
- Point on [G] closest to [P]
- 168acd41-a9b7-4581-a4a4-fe7b47df39e5
- Closest Point
- Closest Point
- false
- 0
-
1932
-26608
63
20
-
1963.5
-26598
- Distance between [P] and its projection onto [G]
- 775a7539-c249-4436-a3b1-89387fb4bef0
- Distance
- Distance
- false
- 0
-
1932
-26588
63
20
-
1963.5
-26578
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 04872530-3f20-4b2f-bfcb-1e4ced53d625
- Stream Filter
- Stream Filter
-
1890
-30149
77
64
-
1929
-30117
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- c8c9d780-b51a-4ec1-8a6a-21663989f9e9
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1892
-30147
25
20
-
1904.5
-30137
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 4d7197ec-0f33-4d57-90e4-cafa0f59d5ae
- false
- Stream 0
- 0
- true
- 1c102dcf-a427-4f9a-93eb-d8fa6673d9fa
- 1
-
1892
-30127
25
20
-
1904.5
-30117
- 2
- Input stream at index 1
- 39a3cf2e-702f-41da-9ff5-eed5fb11f062
- false
- Stream 1
- 1
- true
- 0c2f603a-6b91-459a-8d58-dd4d022bde90
- 1
-
1892
-30107
25
20
-
1904.5
-30097
- 2
- Filtered stream
- f3d6514f-fd53-494b-8f2b-098b6dfb4a80
- false
- Stream
- S(0)
- false
- 0
-
1941
-30147
24
60
-
1953
-30117
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4d5603f1-f731-4e75-a024-ce47a4061cb9
- Stream Filter
- Stream Filter
-
1883
-30659
77
64
-
1922
-30627
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- cc489051-35d3-4715-a85f-21a4eb5841da
- Gate
- Gate
- false
- 802b0d79-1abc-4cd7-ba38-3ade85c28c58
- 1
-
1885
-30657
25
20
-
1897.5
-30647
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- e0fbed4f-da0e-410a-b9ca-ed98673715f1
- false
- Stream 0
- 0
- true
- f0dc78cf-7a27-4e9a-9ea4-ca79a5cff36e
- 1
-
1885
-30637
25
20
-
1897.5
-30627
- 2
- Input stream at index 1
- 15fd1cf3-6303-4107-b533-1f5d50e629e6
- false
- Stream 1
- 1
- true
- 5614e1a4-f43f-4919-8c28-c1402f0f9349
- 1
-
1885
-30617
25
20
-
1897.5
-30607
- 2
- Filtered stream
- 41cf09ce-b46e-4e22-a6db-894178c0dcee
- false
- Stream
- S(0)
- false
- 0
-
1934
-30657
24
60
-
1946
-30627
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 001727be-06f5-426f-8507-40e7ecd342bc
- Pull Point
- Pull Point
-
1852
-30568
139
44
-
1914
-30546
- Point to search from
- 22b681cf-ed0e-4ca9-b1c2-c84e981a3cfa
- Point
- Point
- false
- f0dc78cf-7a27-4e9a-9ea4-ca79a5cff36e
- 1
-
1854
-30566
48
20
-
1878
-30556
- 1
- Geometry that pulls
- ed8fea6d-cbc9-40d0-8746-f450fb8ddda9
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1854
-30546
48
20
-
1878
-30536
- Point on [G] closest to [P]
- 5614e1a4-f43f-4919-8c28-c1402f0f9349
- Closest Point
- Closest Point
- false
- 0
-
1926
-30566
63
20
-
1957.5
-30556
- Distance between [P] and its projection onto [G]
- 9277286a-67e0-4309-89e3-bf08dc9ff38b
- Distance
- Distance
- false
- 0
-
1926
-30546
63
20
-
1957.5
-30536
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- bc56239c-7883-4555-ac8d-d09416fca409
- End Points
- End Points
-
1892
-29815
84
44
-
1936
-29793
- Curve to evaluate
- f0cccf2e-a235-40bc-a9ea-c445d1403a70
- Curve
- Curve
- false
- 1c102dcf-a427-4f9a-93eb-d8fa6673d9fa
- 1
-
1894
-29813
30
40
-
1909
-29793
- Curve start point
- 5340029a-6aea-4c69-a995-99563616299d
- Start
- Start
- false
- 0
-
1948
-29813
26
20
-
1961
-29803
- Curve end point
- d13e35d7-8d6d-4f4b-8437-af04f2ffa2b6
- End
- End
- false
- 0
-
1948
-29793
26
20
-
1961
-29783
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- f3fcbb9f-8a7e-4255-af44-a20f3b96ce10
- Line
- Line
-
1883
-30055
102
44
-
1949
-30033
- Line start point
- 660a7b3a-3083-4c73-b850-e4e3fffb762f
- Start Point
- Start Point
- false
- 8ee83929-d92f-483a-9837-e03ee7b9f456
- 1
-
1885
-30053
52
20
-
1911
-30043
- Line end point
- 45133f96-9cb1-486f-91f3-908a569604bf
- End Point
- End Point
- false
- 097de905-06d0-4aea-936b-314a41c047e9
- 1
-
1885
-30033
52
20
-
1911
-30023
- Line segment
- 0c2f603a-6b91-459a-8d58-dd4d022bde90
- Line
- Line
- false
- 0
-
1961
-30053
22
40
-
1972
-30033
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 87eded33-ce93-4979-a534-f94d375e8e82
- Pull Point
- Pull Point
-
1864
-29985
139
44
-
1926
-29963
- Point to search from
- 258e2c32-c148-4ede-ab5d-c348352d982b
- Point
- Point
- false
- 5340029a-6aea-4c69-a995-99563616299d
- 1
-
1866
-29983
48
20
-
1890
-29973
- 1
- Geometry that pulls
- acf11bb4-950c-4168-81c8-722f4f1a154d
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1866
-29963
48
20
-
1890
-29953
- Point on [G] closest to [P]
- 8ee83929-d92f-483a-9837-e03ee7b9f456
- Closest Point
- Closest Point
- false
- 0
-
1938
-29983
63
20
-
1969.5
-29973
- Distance between [P] and its projection onto [G]
- 1f134c35-2893-42d4-ad8f-1a9c8f21e108
- Distance
- Distance
- false
- 0
-
1938
-29963
63
20
-
1969.5
-29953
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- dac4915d-e17d-4c6d-b68a-449fa14067af
- Pull Point
- Pull Point
-
1864
-29894
139
44
-
1926
-29872
- Point to search from
- 26f301ad-24a9-4f5e-a893-32f3de1d5c6d
- Point
- Point
- false
- d13e35d7-8d6d-4f4b-8437-af04f2ffa2b6
- 1
-
1866
-29892
48
20
-
1890
-29882
- 1
- Geometry that pulls
- 8f7cf039-c2c4-4a45-af0d-e8f95889222b
- Geometry
- Geometry
- false
- d2b2d690-7218-44bb-aa7c-3040cab09077
- 1
-
1866
-29872
48
20
-
1890
-29862
- Point on [G] closest to [P]
- 097de905-06d0-4aea-936b-314a41c047e9
- Closest Point
- Closest Point
- false
- 0
-
1938
-29892
63
20
-
1969.5
-29882
- Distance between [P] and its projection onto [G]
- c28f4633-b7dd-479f-a71e-82a32547aea0
- Distance
- Distance
- false
- 0
-
1938
-29872
63
20
-
1969.5
-29862
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- bfc5f4ab-3919-4abb-8151-d9a52a9477f3
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- false
- 0
-
1813
-4724
232
24
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 67705803-aa62-4c69-892f-e4ea4635854a
- Relay
- false
- 97a5f791-e1a9-4f20-b7bf-bca497bdd92b
- 1
-
624
-3869
40
16
-
644
-3861
- dc6f76a5-ffd3-4a50-b42b-fcb46a544902
- c6c19589-ab63-4b60-8d7c-2c1b6d60fac7
- True Only Button
- When clicked, the button object only raises recomputation one time.
- False
- True
- 7e76fc74-ba9c-4acb-a67e-289d00443890
- True Only Button
- false
- 0
- neutral,N
-
2131
-1742
66
22
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 27d5227d-aea4-40b9-9b52-ccdb41c7a034
- Explode
- Explode
-
2591
-1792
134
44
-
2662
-1770
- Curve to explode
- 3ec42eaf-d4bb-48e0-bb83-62ef2d94e876
- Curve
- Curve
- false
- 17eab43d-f378-464e-94b9-16c6b57b57c3
- 1
-
2593
-1790
57
20
-
2621.5
-1780
- Recursive decomposition until all segments are atomic
- 882fd16e-61d1-49b9-a981-48e435d8a579
- Recursive
- Recursive
- false
- 0
-
2593
-1770
57
20
-
2621.5
-1760
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 6c67a789-2cb1-47dc-a134-7325a73e6d33
- Segments
- Segments
- false
- 0
-
2674
-1790
49
20
-
2698.5
-1780
- 1
- Vertices of the exploded segments
- bd851341-95b6-403a-b02f-1a061b4e4b4f
- Vertices
- Vertices
- false
- 0
-
2674
-1770
49
20
-
2698.5
-1760
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- d9dd41ea-65dd-49f2-9ef2-87054b73f6a6
- Curve
- Curve
- false
- f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e
- 1
-
2428
-1943
50
24
-
2453.497
-1931.332
- 1
- 4
- {0;0;1;0;0}
- -1
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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
- 00000000-0000-0000-0000-000000000000
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2555.5
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- Deconstruct Box
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28
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- Scale an object with non-uniform factors.
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- Scale NU
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226
121
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- Base geometry
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- Geometry
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- Scaling factor in {x} direction
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- Scale X
- Scale X
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148
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148
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- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
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42
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- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
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108
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- Mathematical addition
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- Second item for addition
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- Mathematical addition
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-
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70
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11
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- Second item for addition
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11
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2583
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31
40
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- End Points
- Extract the end points of a curve.
- true
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- End Points
- End Points
-
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84
44
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- Curve to evaluate
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30
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- Curve start point
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- Curve end point
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- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
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- Rectangle 2Pt
- Rectangle 2Pt
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198
101
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- Rectangle base plane
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- First corner point.
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- Point A
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- Second corner point.
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- Point B
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- Rectangle corner fillet radius
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- Radius
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122
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- Rectangle defined by P, A and B
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- Rectangle
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- Length of rectangle curve
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- Length
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- Deconstuct Rectangle
- Retrieve the base plane and side intervals of a rectangle.
- true
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- Deconstuct Rectangle
- Deconstuct Rectangle
-
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- Rectangle to deconstruct
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17
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60
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- Base plane of rectangle
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- Base Plane
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- Size interval along base plane X axis
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- X Interval
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- Size interval along base plane Y axis
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- Y Interval
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- Constructs a Drawing from a list of Shapes
- true
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- Construct Drawing
- Construct Drawing
-
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218
104
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- A list of Graphic Plus Shapes, or Curves, Breps, Meshes
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143
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- Boundary
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143
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- The width of the output drawing
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- Width
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143
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- The height of the output drawing
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- Height
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143
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- An optional background color
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- Color
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255;255;255;255
- A Graphic Plus Drawing Object
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- Drawing
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- The bounding rectangle
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47
50
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- Drawing Viewer
- Preview a Drawing in canvas.
Note: Right click on the component to save the image or svg
- true
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- Drawing Viewer
- Drawing Viewer
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300
344
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- A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes).
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- Drawings / Shapes / Geometry
- Drawings / Shapes / Geometry
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164
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- The PPI (Pixels Per Inch) resolution for the image which must be greater than or equal to 72.
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- Resolution
- Resolution
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- Stroke
- Applies Stroke properties to a Shape
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- Stroke
- Stroke
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104
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
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- Shape / Geometry
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- d9dd41ea-65dd-49f2-9ef2-87054b73f6a6
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- The stroke color
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- Color
- Color
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-
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124
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255;211;211;211
- The stroke weight
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- Weight
- Weight
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- 0
-
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124
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- The stroke pattern
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- Pattern
- Pattern
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-
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- The shape to be used at the end of open path
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- End Cap
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- A Graphic Plus Shape Object
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- Shape
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100
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- Translate (move) an object along a vector.
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- Move
- Move
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201
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- Geometry
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- Motion
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1
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- Geometry
- Geometry
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- Transform
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-
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- Polar Array
- Create a polar array of geometry.
- true
- bae1800c-05f7-41c1-b77b-8db2b7100022
- Polar Array
- Polar Array
-
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- Base geometry
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- Geometry
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- Polar array plane
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0
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- Number of elements in array.
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- Count
- Count
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132
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- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
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- Bounding Box
- Solve oriented geometry bounding boxes.
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- Bounding Box
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- Geometry to contain
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- Content
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- BoundingBox orientation plane
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- Aligned bounding box in world coordinates
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2584
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0
0
0
1
0
0
0
1
0
- Rotated geometry
- 4673d3e6-7bf7-41dd-ad88-a57f9eeadf53
- Geometry
- Geometry
- false
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2674
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38
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2699
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- Transform
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2674
-999
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39
-
2699
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- 46b5564d-d3eb-4bf1-ae16-15ed132cfd88
- Ellipse
- Create an ellipse defined by base plane and two radii.
- b152af22-95ae-43ce-92bf-1d7dddc24eed
- Ellipse
- Ellipse
-
2952
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81
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- Base plane of ellipse
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2954
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143
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3033.5
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0
0
0
1
0
0
0
1
0
- Radius in {x} direction
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- X/2
- Radius 1
- Radius 1
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- 1
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2954
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143
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3033.5
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- 1
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- 1
- Radius in {y} direction
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- X/2
- Radius 2
- Radius 2
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2954
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143
20
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3033.5
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- Resulting ellipse
- a70c88fb-eb29-4569-a95d-7b398b6e49b6
- Ellipse
- Ellipse
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3121
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3141
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- First focus point
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- Focus 1
- Focus 1
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3121
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40
26
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3141
-251.5
- Second focus point
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- 43b64fcd-5fee-4665-9e28-e1a506314815
- Focus 2
- Focus 2
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- 0
-
3121
-239
40
26
-
3141
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- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
- true
- 0f6e124f-ce28-4717-9957-2ce6cdc61c33
- Deconstruct Domain
- Deconstruct Domain
-
2729
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44
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2781
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- Base domain
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- Domain
- Domain
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2731
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40
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2750
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- Start of domain
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2806
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- End of domain
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2793
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42
20
-
2806
-209
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- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
-
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108
44
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2779
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2729
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40
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2748
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- Start of domain
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- Start
- Start
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2791
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42
20
-
2804
-172
- End of domain
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- End
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2791
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42
20
-
2804
-152
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
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- 548a5159-28a2-46e1-bd31-a35248f6cea4
- Addition
- Addition
-
2852
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2877
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- First item for addition
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- A
- A
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- 1
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2854
-239
11
20
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2859.5
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- Second item for addition
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- B
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- 1
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2854
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20
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2859.5
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2889
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31
40
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2904.5
-219
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- Addition
- Addition
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2854
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44
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- First item for addition
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- A
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2856
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11
20
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2861.5
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- Second item for addition
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- B
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- 1
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2856
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20
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40
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- 5881d944-0281-4fc8-b203-ce6a55dbf2a6
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- Solid Fill
- Applies a Solid Fill color to a Shape
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- Solid Fill
- Solid Fill
-
3122
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162
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3238
-455
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- a87ea7f4-68ec-4adc-89a7-53ebe4ee6215
- Shape / Geometry
- Shape / Geometry
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3124
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102
20
-
3175
-465
- The solid fill Color
- e386aa6c-69d6-481a-b0b8-d969e64f78fa
- Color
- Color
- true
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-
3124
-455
102
20
-
3175
-445
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- {0}
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255;253;253;253
- A Graphic Plus Shape Object
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- 077f46b9-73ab-4009-ac23-fc747f5589be
- Shape
- Shape
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- 0
-
3250
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32
40
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3266
-455
- 030b487b-a566-476f-96a4-a0ae2ad283af
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- Stroke
- Applies Stroke properties to a Shape
- true
- c60c0fcd-fecd-4bfd-abef-dabf43b0a95f
- Stroke
- Stroke
-
3183
-382
210
104
-
3347
-330
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 610f562d-e241-4106-a8af-e2754a6af36e
- Shape / Geometry
- Shape / Geometry
- false
- a70c88fb-eb29-4569-a95d-7b398b6e49b6
- 1
-
3185
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150
20
-
3260
-370
- The stroke color
- 0ad0cb3b-6736-4475-b55e-dae0e283919c
- Color
- Color
- true
- 0
-
3185
-360
150
20
-
3260
-350
- 1
- 1
- {0}
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0;212;212;212
- The stroke weight
- cb343e22-9e5d-449c-8f90-1ea1f57a3abe
- Weight
- Weight
- true
- 0
-
3185
-340
150
20
-
3260
-330
- 1
- 1
- {0}
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- The stroke pattern
- fa3465c0-43a1-4066-a3a0-8eb7bdd8f6e7
- Pattern
- Pattern
- true
- 0
-
3185
-320
150
20
-
3260
-310
- The shape to be used at the end of open path
- 4d71cba4-8cd3-47a7-a215-f2943318dc77
- End Cap
- End Cap
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- 0
-
3185
-300
150
20
-
3260
-290
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- A Graphic Plus Shape Object
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- Shape
- Shape
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-
3359
-380
32
100
-
3375
-330
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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- Merge
- Merge
-
3629
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122
104
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3690
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- Data stream 1
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- 1
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- Data 1
- D1
- true
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- 1
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3631
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47
20
-
3662.5
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- Data stream 2
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- 1
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- Data 2
- D2
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-
3631
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47
20
-
3662.5
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- Data stream 3
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- 1
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- Data 3
- D3
- true
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-
3631
-533
47
20
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3662.5
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- Data stream 4
- ccd232d2-b36e-4a70-8ac8-fb5d07b22a4c
- 1
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- Data 4
- D4
- true
- 0
-
3631
-513
47
20
-
3662.5
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- Data stream 5
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- Data 5
- D5
- true
- 0
-
3631
-493
47
20
-
3662.5
-483
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- Result of merge
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- Result
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- true
- 0
-
3702
-573
47
100
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3717.5
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- 0bb3d234-9097-45db-9998-621639c87d3b
- Bounding Box
- Solve oriented geometry bounding boxes.
- true
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- Bounding Box
- Bounding Box
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-
2859
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172
61
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2996
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- Geometry to contain
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- Content
- Content
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- 1
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2861
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123
20
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2922.5
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- BoundingBox orientation plane
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2861
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123
37
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2922.5
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0
0
0
1
0
0
0
1
0
- Aligned bounding box in world coordinates
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- Box
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3008
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21
28
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3018.5
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- Bounding box in orientation plane coordinates
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3008
-716
21
29
-
3018.5
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- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- 9231472e-8485-45ab-b4f1-675ffe1d32bd
- Polar Array
- Polar Array
-
2263
-1
226
101
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2409
50
- Base geometry
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- Geometry
- Geometry
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2265
1
132
20
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2331
11
- Polar array plane
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2265
21
132
37
-
2331
39.5
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0
0
0
1
0
0
0
1
0
- Number of elements in array.
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- Count
- Count
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2265
58
132
20
-
2331
68
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- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
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2265
78
132
20
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2331
88
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2421
1
66
48
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2446
25.25
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- Transformation data
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- Transform
- Transform
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-
2421
49
66
49
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2446
73.75
- 8073a420-6bec-49e3-9b18-367f6fd76ac3
- Join Curves
- Join as many curves as possible
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- Join Curves
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2585
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2652
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- Curves to join
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2587
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53
20
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2613.5
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- Preserve direction of input curves
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2587
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20
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2613.5
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- Joined curves and individual curves that could not be joined.
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-
2664
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35
40
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2681.5
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- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
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- Rotate
- Rotate
-
2743
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226
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2905
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- Base geometry
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- Geometry
- Geometry
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2745
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148
20
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2827
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- Rotation angle in degrees
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- Angle
- Angle
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- true
-
2745
-89
148
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2827
-79
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- Rotation plane
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2745
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148
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2827
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0
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0
0
0
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2917
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50
38
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2942
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- Transformation data
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- Transform
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2917
-71
50
39
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2942
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- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
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- Scale NU
- Scale NU
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210
121
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3182
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- Base geometry
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- Geometry
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3038
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132
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3104
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- Base plane
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3038
-135
132
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3104
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0
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0
0
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- Scaling factor in {x} direction
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- Scale X
- Scale X
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3038
-98
132
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-
3104
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- Scaling factor in {y} direction
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3038
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132
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3038
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132
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3104
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3194
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50
58
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3219
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- Transformation data
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- Transform
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3194
-97
50
59
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3219
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- 0bb3d234-9097-45db-9998-621639c87d3b
- Bounding Box
- Solve oriented geometry bounding boxes.
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- Bounding Box
- Bounding Box
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-
2789
7
172
61
-
2926
38
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- Geometry to contain
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- Content
- Content
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- aacc257b-f887-4a36-91f4-4a1bf76b4ed0
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2791
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123
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2852.5
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- BoundingBox orientation plane
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- Plane
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- false
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-
2791
29
123
37
-
2852.5
47.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Aligned bounding box in world coordinates
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- Box
- Box
- false
- 0
-
2938
9
21
28
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2948.5
23.25
- Bounding box in orientation plane coordinates
- true
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- Box
- Box
- false
- 0
-
2938
37
21
29
-
2948.5
51.75
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- Scale NU
- Scale an object with non-uniform factors.
- true
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- Scale NU
- Scale NU
-
3306
30
210
121
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3452
91
- Base geometry
- c17881a1-c0c0-4b5d-9979-4c6996a7462c
- Geometry
- Geometry
- true
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- 1
-
3308
32
132
20
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3374
42
- Base plane
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- Plane
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-
3308
52
132
37
-
3374
70.5
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- 1
- {0}
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0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
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- Scale X
- Scale X
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- 1
-
3308
89
132
20
-
3374
99
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
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- Scale Y
- Scale Y
- false
- 10a67763-da98-477a-9eaa-bd3d135f02dd
- 1
-
3308
109
132
20
-
3374
119
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- 0df97b2c-4f72-482b-b654-c4452a5f7b37
- Scale Z
- Scale Z
- false
- 0
-
3308
129
132
20
-
3374
139
- 1
- 1
- {0}
- 1
- Scaled geometry
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- Geometry
- Geometry
- false
- 0
-
3464
32
50
58
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3489
61.25
- Transformation data
- bee637af-8569-412a-b1c4-3b90e8bddbe1
- Transform
- Transform
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- 0
-
3464
90
50
59
-
3489
119.75
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- Deconstruct Box
- Deconstruct a box into its constituent parts.
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- Deconstruct Box
- Deconstruct Box
-
2840
104
77
84
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2875
146
- Base box
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- Box
- Box
- false
- 2504c031-aa84-467d-b1b0-9cf6426fb42e
- 1
-
2842
106
21
80
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2852.5
146
- Box plane
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- Plane
- Plane
- false
- 0
-
2887
106
28
20
-
2901
116
- {x} dimension of box
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- X
- X
- false
- 0
-
2887
126
28
20
-
2901
136
- {y} dimension of box
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- Y
- Y
- false
- 0
-
2887
146
28
20
-
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156
- {z} dimension of box
- ddb100c1-7c0d-450b-820e-da476b28bc87
- Z
- Z
- false
- 0
-
2887
166
28
20
-
2901
176
- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
- true
- c3edbfdd-58af-4c96-90fd-8c98e7fba5c3
- Deconstruct Domain
- Deconstruct Domain
-
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99
108
44
-
3015
121
- Base domain
- 2bdd6499-4d81-45b0-b822-88e082b65de6
- Domain
- Domain
- false
- 2689392c-1100-4e15-8127-7a5601aa581b
- 1
-
2965
101
38
40
-
2984
121
- Start of domain
- 2edc82fc-38a8-4c70-b479-e7f2b3aab632
- ABS(X)
- Start
- Start
- false
- 0
-
3027
101
42
20
-
3040
111
- End of domain
- 2dd4500c-4753-42fd-a825-76b6a981ec05
- End
- End
- false
- 0
-
3027
121
42
20
-
3040
131
- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
- true
- f668cdc5-41ae-4ba9-8089-5314197cfc0c
- Deconstruct Domain
- Deconstruct Domain
-
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156
108
44
-
3013
178
- Base domain
- 98c5fc26-a141-4a04-8f70-98a47fba01fd
- Domain
- Domain
- false
- f2e6dc76-48bd-4dc6-8478-fbcb22a719b1
- 1
-
2963
158
38
40
-
2982
178
- Start of domain
- 044e21b3-1364-45b2-b092-fd97addf3c30
- ABS(X)
- Start
- Start
- false
- 0
-
3025
158
42
20
-
3038
168
- End of domain
- dc2a9266-cce1-4ec8-8306-04f5386e1dcc
- End
- End
- false
- 0
-
3025
178
42
20
-
3038
188
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- bb2ace4f-43b6-44e0-9ec7-bb582df01734
- Addition
- Addition
-
3086
99
70
44
-
3111
121
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 7ee12a60-36bc-4818-8525-79d2c492e8b1
- A
- A
- true
- 2edc82fc-38a8-4c70-b479-e7f2b3aab632
- 1
-
3088
101
11
20
-
3093.5
111
- Second item for addition
- e20cec20-653a-4c38-a65d-418332d6918b
- B
- B
- true
- 2dd4500c-4753-42fd-a825-76b6a981ec05
- 1
-
3088
121
11
20
-
3093.5
131
- Result of addition
- da4a872f-96c2-4c2e-89fa-c092560e9435
- Result
- Result
- false
- 0
-
3123
101
31
40
-
3138.5
121
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- b773e031-45c5-4af5-badf-4ec0d7d9c286
- Addition
- Addition
-
3088
156
70
44
-
3113
178
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- d5821398-e340-40fd-bf8c-0d1a321cb3f9
- A
- A
- true
- 044e21b3-1364-45b2-b092-fd97addf3c30
- 1
-
3090
158
11
20
-
3095.5
168
- Second item for addition
- 47dba23e-cda5-4ccf-8a3c-30cd754cd501
- B
- B
- true
- dc2a9266-cce1-4ec8-8306-04f5386e1dcc
- 1
-
3090
178
11
20
-
3095.5
188
- Result of addition
- 3bcb1232-bc8d-4371-9481-579bcdc0a37c
- Result
- Result
- false
- 0
-
3125
158
31
40
-
3140.5
178
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- 2dc3b07c-3824-49ca-8d2c-2dd266821f7e
- Division
- Division
-
3192
72
70
44
-
3217
94
- Item to divide (dividend)
- 3f2d58c4-fd83-4754-b47d-3f87ac7bdaea
- A
- A
- false
- 09dd62e4-baf4-427f-8bf7-9dcb47097299
- 1
-
3194
74
11
20
-
3199.5
84
- Item to divide with (divisor)
- e3918744-1ebe-4b10-a851-356989cdd580
- B
- B
- false
- da4a872f-96c2-4c2e-89fa-c092560e9435
- 1
-
3194
94
11
20
-
3199.5
104
- The result of the Division
- bd994786-94fb-4df8-b567-710a5bd24592
- Result
- Result
- false
- 0
-
3229
74
31
40
-
3244.5
94
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- a23f8aba-9edd-42f6-a4b4-9d179aea39df
- Division
- Division
-
3190
146
70
44
-
3215
168
- Item to divide (dividend)
- 4c9c9004-eab6-493f-b9f9-185d111441ec
- A
- A
- false
- c7eeabee-14c5-48d4-84de-728518e323ea
- 1
-
3192
148
11
20
-
3197.5
158
- Item to divide with (divisor)
- c5c24b1f-c828-49ed-b3be-9ee41ed1de8b
- B
- B
- false
- 3bcb1232-bc8d-4371-9481-579bcdc0a37c
- 1
-
3192
168
11
20
-
3197.5
178
- The result of the Division
- 10a67763-da98-477a-9eaa-bd3d135f02dd
- Result
- Result
- false
- 0
-
3227
148
31
40
-
3242.5
168
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- 57138232-05e8-41be-a574-ea5e1f4a7514
- Rotate
- Rotate
-
3561
49
226
81
-
3723
90
- Base geometry
- 1ad57197-10ff-4641-a8aa-2c095d7986c8
- Geometry
- Geometry
- true
- 53d13c61-e388-479b-b037-c21e588328f1
- 1
-
3563
51
148
20
-
3645
61
- Rotation angle in degrees
- cdb74829-2841-4f74-a823-b27a311cd038
- Angle
- Angle
- false
- 0
- true
-
3563
71
148
20
-
3645
81
- 1
- 1
- {0}
- 45
- Rotation plane
- 24e01d70-934e-4f3f-b7ab-4c99013a33cd
- Plane
- Plane
- false
- 0
-
3563
91
148
37
-
3645
109.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Rotated geometry
- 3f312eb8-c4bc-4aab-abf8-17b7bdb9b3fc
- Geometry
- Geometry
- false
- 0
-
3735
51
50
38
-
3760
70.25
- Transformation data
- 2db39a28-9f84-4598-9a90-9a7175906887
- Transform
- Transform
- false
- 0
-
3735
89
50
39
-
3760
108.75
- 5881d944-0281-4fc8-b203-ce6a55dbf2a6
- a48ac930-c378-48dc-84da-26b2af9d8302
- Solid Fill
- Applies a Solid Fill color to a Shape
- b4a33b1a-7429-4e1b-9acd-9f903eaabe58
- Solid Fill
- Solid Fill
-
3109
-573
162
44
-
3225
-551
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 4c26c4a8-51b7-42ba-acd6-762f4f107fae
- Shape / Geometry
- Shape / Geometry
- false
- 115805d1-8d4c-48be-b77a-c986e4fcad30
- 1
-
3111
-571
102
20
-
3162
-561
- The solid fill Color
- 90b3f5f7-74bd-4881-9b83-b965b955964e
- Color
- Color
- true
- 0
-
3111
-551
102
20
-
3162
-541
- 1
- 1
- {0}
-
255;254;254;254
- A Graphic Plus Shape Object
- true
- f5e2fda1-3be0-4fd7-8c57-4e93b25d5276
- Shape
- Shape
- false
- 0
-
3237
-571
32
40
-
3253
-551
- 030b487b-a566-476f-96a4-a0ae2ad283af
- a48ac930-c378-48dc-84da-26b2af9d8302
- Stroke
- Applies Stroke properties to a Shape
- true
- 912b18d6-6dbb-44fc-a40f-0a235eef3ab9
- Stroke
- Stroke
-
3437
-129
210
104
-
3601
-77
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 4191b89f-a80b-42ce-9bf4-beee143a6f6f
- Shape / Geometry
- Shape / Geometry
- false
- 3f312eb8-c4bc-4aab-abf8-17b7bdb9b3fc
- 1
-
3439
-127
150
20
-
3514
-117
- The stroke color
- 77eb8635-9386-48da-9fa1-e97491a41a64
- Color
- Color
- true
- 0
-
3439
-107
150
20
-
3514
-97
- 1
- 1
- {0}
-
0;212;212;212
- The stroke weight
- 27724ee0-b9a3-4af8-b2c8-3b3bad8c9a46
- Weight
- Weight
- true
- 0
-
3439
-87
150
20
-
3514
-77
- 1
- 1
- {0}
- 1.599609375
- 1
- The stroke pattern
- 6d2b021d-1a41-42ce-be26-8ad654730032
- Pattern
- Pattern
- true
- 0
-
3439
-67
150
20
-
3514
-57
- The shape to be used at the end of open path
- e53ae221-fc08-4f6e-ac11-711b8b3d8ad0
- End Cap
- End Cap
- true
- 0
-
3439
-47
150
20
-
3514
-37
- 1
- 1
- {0}
- 2
- A Graphic Plus Shape Object
- true
- 115805d1-8d4c-48be-b77a-c986e4fcad30
- Shape
- Shape
- false
- 0
-
3613
-127
32
100
-
3629
-77
- 5881d944-0281-4fc8-b203-ce6a55dbf2a6
- a48ac930-c378-48dc-84da-26b2af9d8302
- Solid Fill
- Applies a Solid Fill color to a Shape
- 094b241c-4ba3-4343-8745-17a25e1a18d5
- Solid Fill
- Solid Fill
-
3106
-646
162
44
-
3222
-624
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 23bd9ad5-0ed7-4bd5-9ebf-540a6ef29898
- Shape / Geometry
- Shape / Geometry
- false
- 459c146e-b950-4487-9814-03c0b98d439f
- 1
-
3108
-644
102
20
-
3159
-634
- The solid fill Color
- 821cf43e-983c-41cd-9ae5-93e78e154639
- Color
- Color
- true
- 0
-
3108
-624
102
20
-
3159
-614
- 1
- 1
- {0}
-
255;255;255;255
- A Graphic Plus Shape Object
- true
- d91d7edd-1058-45d7-83bd-c03acddb095d
- Shape
- Shape
- false
- 0
-
3234
-644
32
40
-
3250
-624
- 030b487b-a566-476f-96a4-a0ae2ad283af
- a48ac930-c378-48dc-84da-26b2af9d8302
- Stroke
- Applies Stroke properties to a Shape
- true
- 7b5a9a86-c795-4535-9dcb-e11a8115d709
- true
- Stroke
- Stroke
-
2245
150
210
104
-
2409
202
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 41184173-460d-4935-8d2a-b395bd72e4cf
- true
- Shape / Geometry
- Shape / Geometry
- false
- d5b4aeff-ff26-4ef9-b2e5-496815defd19
- 1
-
2247
152
150
20
-
2322
162
- The stroke color
- cd2a8d19-a05c-4b58-928a-acec91724c8f
- true
- Color
- Color
- true
- 0
-
2247
172
150
20
-
2322
182
- 1
- 1
- {0}
-
0;212;212;212
- The stroke weight
- af3deb4d-921e-419b-bb17-e6ea5c6560d6
- true
- Weight
- Weight
- true
- 0
-
2247
192
150
20
-
2322
202
- 1
- 1
- {0}
- 1.599609375
- 1
- The stroke pattern
- 044c0805-b6e4-47b3-8a63-28db1416baf7
- true
- Pattern
- Pattern
- true
- 0
-
2247
212
150
20
-
2322
222
- The shape to be used at the end of open path
- ecd41d37-9728-4d7b-89b2-ce69e6e82acb
- true
- End Cap
- End Cap
- true
- 0
-
2247
232
150
20
-
2322
242
- 1
- 1
- {0}
- 2
- A Graphic Plus Shape Object
- true
- 459c146e-b950-4487-9814-03c0b98d439f
- true
- Shape
- Shape
- false
- 0
-
2421
152
32
100
-
2437
202
- ae8329c9-147c-4440-b557-2977e71e7195
- a48ac930-c378-48dc-84da-26b2af9d8302
- Blur
- Applies a Blur Effect to a Shape
- d1f66e6c-d809-4b52-ab33-d5f0fd7fa67e
- Blur
- Blur
-
3297
-622
183
44
-
3434
-600
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 7f9fbeac-12da-452a-8949-36ad5971594a
- Shape / Geometry
- Shape / Geometry
- false
- d91d7edd-1058-45d7-83bd-c03acddb095d
- 1
-
3299
-620
123
20
-
3360.5
-610
- The radius of the blur effect
- c35e1a89-d0f8-49d9-8a3c-0ee5cb7cd0d6
- Blur Radius
- Blur Radius
- true
- 0
-
3299
-600
123
20
-
3360.5
-590
- 1
- 1
- {0}
- 1873
- A Graphic Plus Shape Object
- true
- 1b83cf23-4bb9-41c6-995e-34bcc3847f32
- Shape
- Shape
- false
- 0
-
3446
-620
32
40
-
3462
-600
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- 86516fa6-1a29-401a-89ee-beff2a4a71be
- GraphMapper+
- GraphMapper+
- true
-
1384
4
216
155
-
1531
82
- External curve as a graph
- 2a62c603-ff0d-4b02-9c51-19896bb4670e
- Curve
- Curve
- false
- e4d98224-06d5-4199-9e6d-193ba19df313
- 1
-
1386
6
133
20
-
1452.5
16
- Optional Rectangle boundary. If omitted the curve's would be landed
- 3676e81d-aa14-4d99-8a29-6dd22cb97c19
- Boundary
- Boundary
- true
- 0
-
1386
26
133
71
-
1452.5
61.5
- 1
- List of input numbers
- b636a3d1-7793-408c-84e3-26e2731f59c4
- Numbers
- Numbers
- false
- c69a948a-c707-4aaa-b55c-40608b82de08
- 1
-
1386
97
133
20
-
1452.5
107
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- d7a1fb96-cedd-465e-a75a-08f646090e4d
- Input
- Input
- true
- 0
-
1386
117
133
20
-
1452.5
127
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 87642418-c6c9-406c-a417-46458eb64db2
- Output
- Output
- true
- bad91a6c-e5ae-4e03-b27c-bc4b849432d3
- 1
-
1386
137
133
20
-
1452.5
147
- 1
- 1
- {0}
-
0.9
1
- 1
- Output Numbers
- 5ce4f1f2-6252-427d-be62-bc0a9535dd71
- Number
- Number
- false
- true
- 0
-
1543
6
55
151
-
1562.5
81.5
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- e997adff-dd39-4839-a3ba-005ec6fc52aa
- Merge
- Merge
-
1961
-290
90
64
-
2006
-258
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- bf77ca9c-2289-4dc5-923a-5755e886f414
- false
- Data 1
- D1
- true
- 116f0232-f1c2-4c07-a5a3-3557f61223b4
- 1
-
1963
-288
31
20
-
1978.5
-278
- 2
- Data stream 2
- 06b3985f-140a-46bf-bc8e-d38d13cbc7bd
- false
- Data 2
- D2
- true
- 0
-
1963
-268
31
20
-
1978.5
-258
- 2
- Data stream 3
- d684ff21-68c2-4f6d-8131-8724e7dd5072
- false
- Data 3
- D3
- true
- 0
-
1963
-248
31
20
-
1978.5
-238
- 2
- Result of merge
- dcf72494-3a24-4054-8e57-73ff14e59867
- Result
- Result
- false
- 0
-
2018
-288
31
60
-
2033.5
-258
- 8073a420-6bec-49e3-9b18-367f6fd76ac3
- Join Curves
- Join as many curves as possible
- cde9ae79-6dfc-4694-91e2-ee29e1d1dcd7
- Join Curves
- Join Curves
-
1935
3
132
44
-
2018
25
- 1
- Curves to join
- 7e85ddef-afbe-4a51-8eb9-f1bf04d0e562
- 1
- Curves
- Curves
- false
- dcf72494-3a24-4054-8e57-73ff14e59867
- 1
-
1937
5
69
20
-
1979.5
15
- Preserve direction of input curves
- e052876e-6956-4144-81f8-c77fa5c3b19b
- Preserve
- Preserve
- false
- 0
-
1937
25
69
20
-
1979.5
35
- 1
- 1
- {0}
- false
- 1
- Joined curves and individual curves that could not be joined.
- f110d2a6-04ba-40d1-8ede-576629de1ee0
- Curves
- Curves
- false
- 0
-
2030
5
35
40
-
2047.5
25
- ae8329c9-147c-4440-b557-2977e71e7195
- a48ac930-c378-48dc-84da-26b2af9d8302
- Blur
- Applies a Blur Effect to a Shape
- e1697a07-a9ef-47c4-be33-bd2577c238b3
- Blur
- Blur
-
3309
-702
167
44
-
3430
-680
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 55536ade-da41-411e-869c-66f8f104949a
- Shape / Geometry
- Shape / Geometry
- false
- 9b545ea8-d3f4-45eb-ab0f-79f46e4a2580
- 1
-
3311
-700
107
20
-
3364.5
-690
- The radius of the blur effect
- c5060ea3-181f-4105-bb73-304ce2614be6
- Blur Radius
- Blur Radius
- true
- 0
-
3311
-680
107
20
-
3364.5
-670
- 1
- 1
- {0}
- 4
- A Graphic Plus Shape Object
- true
- 8ea3d944-5234-46ce-8de0-309341193327
- Shape
- Shape
- false
- 0
-
3442
-700
32
40
-
3458
-680
- e168ff6b-e5c0-48f1-b831-f6996bf3b459
- Interpolate data
- Interpolate a collection of data.
- c38bf768-8e55-4765-a68e-79216a92a01f
- 1
- Interpolate data
- Interp
-
4213
-443
49
44
-
4238
-421
- 1
- Data to interpolate (simple data types only).
- ee7aa4b8-d343-4799-9e97-44326e8b51b2
- Data
- D
- false
- ba66facb-933d-4bdd-9084-fdf31378561d
- 1
-
4215
-441
11
20
-
4220.5
-431
- Normalised interpolation parameter.
- 651ee240-e128-441b-b3cd-7c874bf4a566
- Parameter
- t
- false
- ef04d9bd-6df7-4f34-9b5e-95c0bba48b81
- 1
-
4215
-421
11
20
-
4220.5
-411
- Interpolated value.
- 15f97ead-92d7-4e3c-bc72-cd786e882edb
- Value
- V
- false
- 0
-
4250
-441
10
40
-
4255
-421
- 9c53bac0-ba66-40bd-8154-ce9829b9db1a
- Red
- Colour (palette) swatch
-
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
- a9deea43-1b76-4a2c-b8e8-8305cc642fac
- Red
- Swatch
- false
- 0
-
255;255;255;255
-
4015
-447
87
20
-
4015.299
-446.2288
- 9c53bac0-ba66-40bd-8154-ce9829b9db1a
- Yellow
- Colour (palette) swatch
-
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
- ba1ef004-608d-4f51-aa3a-a2c349cd47c0
- Yellow
- Swatch
- false
- 0
-
255;0;0;0
-
4010
-414
87
20
-
4010.518
-413.9519
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- f9953386-7c6e-460f-bc91-46f5ca1ee00b
- Merge
- Merge
-
4116
-449
69
84
-
4161
-407
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- b4ea415e-35a4-4cab-b503-fc1fc3276b05
- false
- Data 1
- D1
- true
- a9deea43-1b76-4a2c-b8e8-8305cc642fac
- 1
-
4118
-447
31
20
-
4133.5
-437
- 2
- Data stream 2
- 22ede97d-8028-4a34-bce7-4dbde100001b
- false
- Data 2
- D2
- true
- ba1ef004-608d-4f51-aa3a-a2c349cd47c0
- 1
-
4118
-427
31
20
-
4133.5
-417
- 2
- Data stream 3
- 2676b1ef-6a99-4ce4-93cb-286fd4d93a19
- false
- Data 3
- D3
- true
- 0
-
4118
-407
31
20
-
4133.5
-397
- 2
- Data stream 4
- d66cfe0d-47da-4143-95bf-9f2038721a45
- false
- Data 4
- D4
- true
- 0
-
4118
-387
31
20
-
4133.5
-377
- 2
- Result of merge
- ba66facb-933d-4bdd-9084-fdf31378561d
- Result
- R
- false
- 0
-
4173
-447
10
80
-
4178
-407
- 9445ca40-cc73-4861-a455-146308676855
- Range
- Create a range of numbers.
- 1436f406-dac7-433c-a2f9-f67cfbae27b7
- Range
- Range
-
3977
-225
95
44
-
4048
-203
- Domain of numeric range
- 14967fb6-27a6-4492-b450-1b1dfb702f9e
- Domain
- D
- false
- 0
-
3979
-223
57
20
-
4007.5
-213
- 1
- 1
- {0}
-
0
1
- Number of steps
- c8751f1e-5e24-4a20-991b-8e16b1638d21
- Steps
- N
- false
- bf2ad2f2-b518-4383-9f2b-9712b84ae44d
- 1
-
3979
-203
57
20
-
4007.5
-193
- 1
- 1
- {0}
- 10
- 1
- Range of numbers
- ef04d9bd-6df7-4f34-9b5e-95c0bba48b81
- Range
- R
- false
- 0
-
4060
-223
10
40
-
4065
-203
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Pan
- A panel for custom notes and String values
-
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
- bf2ad2f2-b518-4383-9f2b-9712b84ae44d
- Pan
- false
- 0
- 0
- 4
-
4025
-278
50
20
- 0
- 0
- 0
-
4025.384
-277.2247
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- f6867cdd-2216-4451-9134-7da94bdcd5af
- Legend
- Display a legend consisting of Tags and Colours
- d2ef2f7c-c00a-4248-b6b6-08a83adc6ff3
- 101
- Legend
- Legend
-
4347
-487
157
274.1462
- 1
- Legend colours
- 4389a896-2c34-4782-9650-d386271cd8f4
- Colour
- C
- true
- 960b6a09-375a-4c65-b6b9-df0259548702
- 1
-
4353
-485
97
48
-
4401.5
-460.6625
- 1
- 4
- {0}
-
255;211;211;211
-
255;105;105;105
-
255;128;0;0
-
255;0;0;128
- 1
- Legend tags
- cbd75621-bd10-4d49-aa8f-92b7cad089dd
- Tags
- T
- true
- ef04d9bd-6df7-4f34-9b5e-95c0bba48b81
- 1
-
4353
-437
97
49
-
4401.5
-411.9875
- 1
- 4
- {0}
- false
- One Fish
- false
- Two Fish
- false
- Red Fish
- false
- Blue Fish
- Optional legend rectangle in 3D space
- 53ce7cb4-bb65-42bf-8bcd-d86d4201b50c
- Rectangle
- R
- true
- 0
-
4353
-388
97
173
-
4401.5
-301.2519
- f35132c0-c298-4b9c-b446-42e960f52677
- Colour RGB (f)
- Create a colour from floating point {RGB} channels.
- dc271d42-cf7c-456e-b096-ccaf6e0feb89
- Colour RGB (f)
- Colour RGB (f)
-
4206
-275
109
84
-
4268
-233
- Alpha channel (1.0 = opaque)
- ac797edf-e63e-4c36-96b9-54c90d54f3a2
- Alpha
- Alpha
- false
- 0
-
4208
-273
48
20
-
4232
-263
- 1
- 1
- {0}
- 1
- Red channel
- a77a8205-7244-42de-b546-3bcd72f58931
- Red
- Red
- false
- 66ad94f7-2238-41e9-b70a-22877af50e02
- 1
-
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48
20
-
4232
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- 1
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- Green channel
- a47e94f8-36e6-46ad-af4d-fedf3cfeda40
- Green
- Green
- false
- 66ad94f7-2238-41e9-b70a-22877af50e02
- 1
-
4208
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48
20
-
4232
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- 1
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- 0
- Blue channel
- 87164a72-c2f1-4017-b661-9a774880f855
- Blue
- Blue
- false
- 66ad94f7-2238-41e9-b70a-22877af50e02
- 1
-
4208
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48
20
-
4232
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- 1
- 1
- {0}
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- Resulting colour
- 960b6a09-375a-4c65-b6b9-df0259548702
- Colour
- Colour
- false
- 0
-
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33
80
-
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- Rich Graph Mapper
- Represents a numeric mapping function
- af973be9-d260-446b-bbca-970970ab8222
- Rich Graph Mapper
- Rich Graph Mapper
- false
-
4062
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214
100
-
4062.373
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- Input values
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- Values
- Values
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-
4065
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81
33
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4021.5
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- Source domain
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- Source
- Source
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- Target
- Target
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-
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81
33
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1
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- Output values
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- Values
- Values
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-
4240
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33
40
-
4292.5
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- 0
- 1
- 0
- 1
- d261fdb4-a2a5-4861-a206-f7ac8f9109cb
- Sigmoid-Logits
- 0.12576016783714294
- -100
- 100
- e6d4e3dd-2058-40b0-958a-53b8bb6c13ae
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- Save Svg
- Save a SVG file of a Drawing.
- 2a0c0e22-b754-464f-98f5-ac790dc06319
- true
- Save Svg
- Save Svg
-
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559
84
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- A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes).
- 022178df-036e-4691-bdfe-57ce8323b836
- true
- Drawings / Shapes / Geometry
- Drawings / Shapes / Geometry
- false
- 25a54f3c-b88d-4ca7-9044-bf3a051d6a90
- 1
-
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492
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-
2982
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- The folderpath to save the file
- 4c12421b-f816-406f-9423-ecbc3096aabc
- true
- Folder Path
- Folder Path
- true
- 0
-
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492
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-
2982
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- 1
- {0}
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- C:\
- The filename for the Svg export
- 828d915b-75b1-4cb4-a077-3d95abbd4028
- true
- File Name
- File Name
- true
- 0
-
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-
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- 4096 FABIUS FUNCTION CURWATURE STRAIGHT ANGLE CORNERS..SVG
- If true, the new file will be written or overwritten
- a7dcd153-756c-4587-a394-bacd93272e02
- true
- Save
- Save
- true
- 0
-
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492
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- 1
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- The full path to the new file
- 4d681291-6e7d-4866-b97a-1301373bc7ae
- true
- Filepath
- Filepath
- false
- 0
-
3252
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- Save Bitmap
- Save a Bitmap file of a Drawing.
- 036bdb7d-d4e3-4f7d-8f8c-93d4904d14ba
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- Save Bitmap
- Save Bitmap
-
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124
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- A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes).
- b291643a-47eb-4407-974a-aed721e88aaa
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- Drawings / Shapes / Geometry
- Drawings / Shapes / Geometry
- false
- 25a54f3c-b88d-4ca7-9044-bf3a051d6a90
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-
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492
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-
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- The folder path to save the file
- bfc23369-cb3b-43d4-a800-5b3043761b7c
- true
- Folder Path
- Folder Path
- true
- 0
-
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492
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-
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- 1
- {0}
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- C:\
- The file name for the bitmap
- a74d8e37-1228-4e0d-aa2f-17b623c94178
- true
- File Name
- File Name
- true
- 0
-
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- File type extension
- 13e14468-790e-4997-b4f5-6d14bfb22918
- true
- Extension
- Extension
- true
- 0
-
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492
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-
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- 1
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- The PPI (Pixels Per Inch) resolution for the image which must be greater than or equal to 72.
- 83014e14-a185-438a-9208-bcb081f80e6a
- true
- Resolution
- Resolution
- true
- 0
-
2736
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492
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-
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- 1
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- If true, save image file
- f3a05004-8fc0-4fc8-8f25-6b4f036c6684
- true
- Save
- Save
- true
- 0
-
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- The full path to the new file
- fc720a4a-7aea-4227-bb74-e284c9c915ca
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- Filepath
- Filepath
- false
- 0
-
3252
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39
120
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- Range
- Create a range of numbers.
- 8772dae5-d872-4417-ac73-018ff7fab0fb
- Range
- Range
-
1064
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144
44
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- Domain of numeric range
- bb4c8ae7-29f6-4cf1-842a-329feae28b81
- Domain
- Domain
- false
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-
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84
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- {0}
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0
1
- Number of steps
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- Steps
- Steps
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-
1066
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84
20
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- 1
- Range of numbers
- c69a948a-c707-4aaa-b55c-40608b82de08
- Range
- Range
- false
- 0
-
1174
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32
40
-
1190
-55
- f35132c0-c298-4b9c-b446-42e960f52677
- Colour RGB (f)
- Create a colour from floating point {RGB} channels.
- 8f07d13f-ee14-498a-b07f-b1ccd2b72298
- Colour RGB (f)
- Colour RGB (f)
-
1710
250
109
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- Alpha channel (1.0 = opaque)
- 03e8e9be-feab-410f-a483-88f7ca0f6c8f
- Alpha
- Alpha
- false
- 0
-
1712
252
48
20
-
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262
- 1
- 1
- {0}
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- Red channel
- c5e60d1e-6721-4c65-87a5-d2e99394741e
- Red
- Red
- false
- 170a856a-9312-462d-814d-c011e0c279d2
- 1
-
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48
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-
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- 1
- 1
- {0}
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- Green channel
- df59b444-a015-439b-8a26-d3acccf9567f
- Green
- Green
- false
- 170a856a-9312-462d-814d-c011e0c279d2
- 1
-
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292
48
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-
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- 1
- 1
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- Blue channel
- 0011a255-0912-41c8-b4a9-5ff8b60401da
- Blue
- Blue
- false
- 170a856a-9312-462d-814d-c011e0c279d2
- 1
-
1712
312
48
20
-
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- 1
- 1
- {0}
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- Resulting colour
- d57ff813-8bdc-41a2-b217-9eefa4295a24
- Colour
- Colour
- false
- 0
-
1784
252
33
80
-
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292
- 753aa9da-f7db-4e66-8cff-3c679ff3286f
- a48ac930-c378-48dc-84da-26b2af9d8302
- Gradient Radial Fill
- Applies a Radial Gradient Fill to a Shape
- ad93e266-9cb8-47e2-9d95-01c34934e273
- Gradient Radial Fill
- Gradient Radial Fill
-
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166
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 1fc03475-549d-44c0-86ac-0e398be3737c
- Shape / Geometry
- Shape / Geometry
- false
- 9ad107c8-bfc8-47f3-92c3-96bd54bf4013
- 1
-
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106
20
-
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- The Gradient Stop colors
- 27df032a-8590-49e0-85fe-ebf4e4922ebc
- Colors
- Colors
- true
- d57ff813-8bdc-41a2-b217-9eefa4295a24
- 1
-
1420
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106
20
-
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- The Gradient Stop parameters
- c116b722-d841-4dc8-b526-863a36613489
- Parameters
- Parameters
- true
- true
- c69a948a-c707-4aaa-b55c-40608b82de08
- 1
-
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106
20
-
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- A Graphic Plus Shape Object
- true
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- Shape
- Shape
- false
- 0
-
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32
60
-
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 170a856a-9312-462d-814d-c011e0c279d2
- Relay
- false
- 5ce4f1f2-6252-427d-be62-bc0a9535dd71
- 1
-
1613
287
40
16
-
1633
295
- 807b86e3-be8d-4970-92b5-f8cdcb45b06b
- Circle
- Create a circle defined by base plane and radius.
- true
- 40a8c571-763f-4244-b046-08ea96948c96
- Circle
- Circle
-
1110
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174
61
-
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- Base plane of circle
- 33a4d92c-c095-46e2-80e4-32a5bf7fb4c3
- Plane
- Plane
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-
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- Radius of circle
- 9c74eabc-daeb-45fb-a7d7-22d1b95c846f
- Radius
- Radius
- false
- 0
-
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117
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- 1
- {0}
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- Resulting circle
- b4695ea9-5beb-448c-87c0-2e5ecef7e924
- Circle
- Circle
- false
- 0
-
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29
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-
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- f3220ce3-0aeb-41b4-bfb9-435838423791
- a48ac930-c378-48dc-84da-26b2af9d8302
- Construct Drawing
- Constructs a Drawing from a list of Shapes
- true
- 4e73b1a8-d019-47b8-9e2f-5308240e4cdf
- Construct Drawing
- Construct Drawing
-
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255
155
-
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- A list of Graphic Plus Shapes, or Curves, Breps, Meshes
- bd724273-1432-40a0-9388-caf51894bdd4
- Shapes / Geometry
- Shapes / Geometry
- false
- 3b01ea60-6141-4065-933c-1cfdd126a682
- 1
-
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180
20
-
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- An optional frame for the drawing. If blank, the shapes bounding box will be used
- d2afa938-23eb-4025-9ebc-366ecadbe948
- Boundary
- Boundary
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- 0
-
1222
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180
71
-
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- The width of the output drawing
- bf79019d-746c-4b53-ab92-da97d2079bbd
- Width
- Width
- true
- 0
-
1222
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180
20
-
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- 1
- {0}
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- The height of the output drawing
- e063cc38-f7ad-4a8c-93de-17b7f01edd06
- Height
- Height
- true
- 0
-
1222
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180
20
-
1312
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- 1
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- An optional background color
- 9906e7ab-327f-41a3-80bb-d9b1dcdbb270
- Color
- Color
- true
- 0
-
1222
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180
20
-
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- 1
- {0}
-
0;255;255;255
- A Graphic Plus Drawing Object
- 03a94ae3-f275-4ace-bf26-2960aee4235d
- Drawing
- Drawing
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- 0
-
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- The bounding rectangle
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- Boundary
- Boundary
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- 0
-
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47
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- fc076e15-dcb0-4d11-bf04-f5c79fc3d200
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- Drawing Viewer
- Preview a Drawing in canvas.
Note: Right click on the component to save the image or svg
- 411620e1-ba50-4245-83cd-468103d53afa
- true
- Drawing Viewer
- Drawing Viewer
-
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350
300
344
-
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372
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- A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes).
- ab8f7c04-9764-43f3-92f3-842450faef22
- true
- Drawings / Shapes / Geometry
- Drawings / Shapes / Geometry
- false
- 03a94ae3-f275-4ace-bf26-2960aee4235d
- 1
-
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352
169
20
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- The PPI (Pixels Per Inch) resolution for the image which must be greater than or equal to 72.
- fa635a59-ccac-44dc-a15f-2cdbc0ee192a
- true
- Resolution
- Resolution
- true
- 0
-
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372
169
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-
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382
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- 1
- {0}
- 192
- 030b487b-a566-476f-96a4-a0ae2ad283af
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- Stroke
- Applies Stroke properties to a Shape
- 3360bd33-7aed-4e8a-87bb-ab0f0464281d
- Stroke
- Stroke
-
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104
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
- dad3846f-d1aa-437e-80a8-09a9512d65c5
- Shape / Geometry
- Shape / Geometry
- false
- b4695ea9-5beb-448c-87c0-2e5ecef7e924
- 1
-
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136
20
-
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- The stroke color
- 12677d7c-b62b-42f0-b27c-2118036bc3ef
- Color
- Color
- true
- 0
-
1098
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136
20
-
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- 1
- 1
- {0}
-
0;0;0;0
- The stroke weight
- 8200812d-a807-4212-bf99-86829c8eecfb
- Weight
- Weight
- true
- 0
-
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136
20
-
1166
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- 1
- 1
- {0}
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- The stroke pattern
- 1593075d-d3e8-41d3-ae74-ea91f614ec19
- Pattern
- Pattern
- true
- 0
-
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136
20
-
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- The shape to be used at the end of open path
- 01921593-f2a5-4690-8465-5616fea21bd4
- End Cap
- End Cap
- true
- 0
-
1098
-115
136
20
-
1166
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- 1
- 1
- {0}
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- A Graphic Plus Shape Object
- true
- 9ad107c8-bfc8-47f3-92c3-96bd54bf4013
- Shape
- Shape
- false
- 0
-
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32
100
-
1274
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- 8bff01ba-c212-474c-9531-2084c9f7eadd
- Relay
- false
- f110d2a6-04ba-40d1-8ede-576629de1ee0
- 1
-
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254
40
16
-
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262
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- ad57e405-abb5-4051-a31e-c052023a5bda
- Scale
- Scale
-
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192
201
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-
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- Base geometry
- 278843a5-1fa5-4bb3-9cc7-5e06041fea38
- Geometry
- Geometry
- true
- 544d74f1-9dd2-401e-84a3-744801b8544e
- 1
-
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123
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- Center of scaling
- c6448c27-476b-4dfb-91e0-30ebd653767e
- Center
- Center
- false
- 0
-
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214
123
20
-
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224
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 94e20817-c76b-42f6-85ba-6901e6d1ab84
- Factor
- Factor
- false
- 0
-
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234
123
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- 1
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- Scaled geometry
- e4d98224-06d5-4199-9e6d-193ba19df313
- Geometry
- Geometry
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- 0
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30
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- Transformation data
- 63f25234-fba5-423c-89c1-35f3faa5adcb
- Transform
- Transform
- false
- 0
-
1511
224
50
30
-
1536
239
- bb59bffc-f54c-4682-9778-f6c3fe74fce3
- Arc
- Create an arc defined by base plane, radius and angle domain.
- true
- 16aed815-194e-4e23-98af-7bc7b2d624b5
- Arc
- Arc
-
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189
81
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- Base plane of arc
- 8c43b8e5-677b-48ad-9165-cd9df4631a5e
- Plane
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- false
- 0
-
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127
37
-
1045.5
4.5
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- 1
- {0}
-
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0
0
1
0
0
0
1
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- Radius of arc
- 8fa8dc01-aa5d-48a6-a671-c58f438b3cca
- Radius
- Radius
- false
- 0
-
982
23
127
20
-
1045.5
33
- 1
- 1
- {0}
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- Angle domain in radians
- da807077-cbf8-4633-9a21-829917ff1aaf
- Angle
- Angle
- false
- 0
-
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-
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- 1
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- {0}
-
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- Resulting arc
- 9cf42799-4112-4f2b-90a1-59e8a9c2597a
- Arc
- Arc
- false
- 0
-
1133
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34
38
-
1150
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- Arc length
- bdb6f401-6bc6-4a1f-98ad-139d62063913
- Length
- Length
- false
- 0
-
1133
24
34
39
-
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43.75
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
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3077
3914
31
20
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3092.5
3924
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3077
3934
31
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3092.5
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3077
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31
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3092.5
3964
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3132
3914
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3147.5
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3108
4046
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16
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3128
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3110
3893
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3130
3901
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3420
3822
108
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3473
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3422
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3441.5
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