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Pi3X/A1g7kHFKQ0KCNsy1qcmGSF8pcUhlsUNIe2Kl+uWCITUh/AfRuQgvMs2WR6gBeGD41UmSUcgVI356HftNIQumct5LDYQul8VMDE5B2GeZcrmqjeEGyWHQmivQkiiW+42EA7hF3OmjNxYCMkSwnXCkiEkn09w13oCIWVCmKx6AYSiytR8E28gdMyg23f0E4RPB8VMmZshtDlaxM/XDaG31HxQ7zCE9aUcnHZTEK7URVvLrkDIUKdnsbUJYWrYVvrl/frw/k3bKVYmffj2KmacjkcfZunnWC+I6MO1TR7RPjl9iI/nTDbS0ocy7AUV1Ef0YbxpwRPb0/qwkctbSdFGH/4+m9LHd45QrkLh4qK3PnzI53jEMVgfphU76TyK0ofLYutkLg/0oXVf41pDhj4UecGwPySXcB3njFuqr/WhyWd+RplKfXiz4llfZ50+1L2R6+vXpg8/amdYlPbpQ5quX9e5cPowtTz01o9ZfXghXWzdbV0f7gYp32Lb0YfvmydNcykNoBXu+fooswHs5o6+s8lrAN+HGeO5JQ3gxTpRsQUVA7hJb2zkAgygRinXIY4TBlBc/svN62YGcJvyA922rQHkZ6jZveBqAO8VKpUr+hrA+42U2sYhBpCRym26LsoA1r1mtRJPMIB/nNntJx8ZQKP1kD+izwzgwwydn67FhPo9pPy13hlA81NnntyuMYBAQLo+9KsBpLyWAMZ7DSCD5rAU3+j/+/mfvzOwmCgUsP9M1fnMtlRqudtJ/HvCNv7zG8UzdmDxXW5/E0kX0QeOeXo48gSB+cvUr+xpkOO+HB2UEYwCR7/dxL2wRL5xTb5GS/4+kJ+wTKZ+hTz0re1qJXsyOE+2jKWcRj6pXLbtcjkdCAmlTpw78I3oJpZ327t+PQG3SIf9ObiQqxtOWJq8ywHtUY2kMkzI91mz0K5czQVxjlW1PdrIHSeVP+va5YNf9+VsYi4j19/MHG7iLwI3tOq757uRp/PT+G+uvQR8f8cPLkl0E33/feWE+KsloEczu5rLAPmk/QCInCwFtTmjgwnHkK+5yUtrKr0BS7puJQ5CyHcDJ9LM48uB1s7uTBI5ckqMKL005Tsg3sA/Zy6MXL51Yfdo4ntwp5yKjt0cOQuDrv9LwUrgbbjNwfsWOVNdmQBn5Qdgfz7XVZLvO9EbSORfHLSuAluG+GRyB+SLmjMXP89Vgy7rg+dSY5Ent8geU3X4DM6QbU+2+CDn+XQ68r5ZDfDYvD8qCJDPlyt+yaGvBYk0Cn4kWsjNLrR9lO+oBa/tr7hbaCO3UuvDMifVgVnj4rJIN+SgXPI5nX09kJiEFjtxyNndsXS9XA2AeqgVhAcjv21/Gd742gAkggUsTWyR8+e12jY4NQLPfl6Oa9zIx7TPju6SNQFr99vjOzjUb5/Sbi3ltzSBF2l5UTcmkeP3fw8ZzvwCdJ7RJbuTonocDOm+B0c0A6eWdWVRU+T3cRTD/r4tYIe9WZixEDmLVqjKV5tWUF8bEL2CQz4yZJh2WuMroHodf/oOYw/RpY4bWv4lbQMiL1K4IDnycdc13JvaNkAX1dLlt4jqaTeg5pFLbQdS1Vv1NftQee4BKZ2ZKx3A+hc1lRgvcsfnvxzSnTrBjWM8L6cskLuk1R3+KdIFwhzapvzCkNeNkz6Lvt0FPtcMAV4n5F/zJsaChrqA/HRLSbM48ieO/gd0uL4BFdVCQ+NmdJ/5t1ULBiy/gc4ilcyCi8hzbTLl2l99A9bH+aco/hlX8djyhJf03cCHOupNlRDyzZhoEvy1bhDy/tvpJbV/xidF09z7uW7gycYHTP55Lg7BbUZ/TL4Dv1bT2w8MkCt4FtjSlHwH+X+08lkFkUcsW/DdmPsOwtU2Pm/WovHQ1pLsJsDXA1ieq6SX2yK3/DKs9datBxiwF5W3cSIP+kpLXfO2BxhOPD3sO4Lmmapp8Euesxfo8Z9sXe5E3lJ1MarjSi84uv+1xqEq5OdEbDUoPvWCtXY1mfBA5BwvqEP6d3tBIxsHR4g48of8vPmfpPrAb61Ap0uf0Xyrsrn8stGuDyQyFMn+dkT+nG3zRXFZHyiQX7tMqYzcB9afz2H/AfC67y+k8SFnevVbpTf+B5i+P/jskw5ynqfz2hX0/eAN3K5lcv3H71UcIY3sB9IcgPueD3J7F6fkjyv94IDjbNIbf+TnvFWHXx4dACrGod3RBsh/2Ly5GpgyAH7j8p6u0CM/TN0pKbA7ABIz21ly9iEXT+ZuGvIdBEF4tTsa/6x39s69bb5Lg8Df8oCxlgAqL8d1euSs1xDoaa0JbPmnH3rSNvjVW4fADbGTDRb/XHeVI+HyA+5hQC7UElhaiOp3WfjcLnhiGMABR/ZTvzqIfqNDoKg8dBj4iXj4nj2JnPPakkVX9zDom7ISkVhtR+9LhZAtVmkE+Mw0dceUImfYdJa9VjgC/HYe0Ec1IueyDMkcFMGARO5E6tER5DIHJWk3ozHgtuARbMUL5JK1lRcSRjCAl+OJhaQu8lcdsgGrmxiQmiJ0csiljeiBT7blr1CNAmd1j3znK1+JblTre/GkwiigeBsumvemlejru6/I6i1HAd3EmobdnxaiZyWNnuLPGAWX0xsdAq4jNwl+OKbaPwpIy975Vs82E/2sdEjG1tQouHuiDpdOhbw1s6hZaXUUXGnrvlPN/AW9vyl9r2eHRoGyODhastyI1uvpyNN6faPA570FnflsA9EN3056qWNGQejo7fJflMgHnBh9lGiwgNq8NLndv57oNeWHNGmVsOBp9OsNcBA5JJHkPmWJBZ8iToY7fa0j+nn/C45zoVjA7nLuQPQV5FzyRRsZD7CALuhD2dOeWqK/fCVn35mBBaKLD3P6mZAblnElxidggcw1JcZxgRpUT8xowfNiLMi/euDtBdHPRL9WTHl1pgIL5H4FxCm0VRP9lPUH7iwMFrRdLzxtJo78WpBMztI6Fgy9thUe//0RtVe0uquV4IPtvrzixz+gfUW6BQfjJBYUAu9jvw0qiH5VQueWYg8WXN9quxnJ847o0j67y3qE+7l1jctaA/eG6B6tUS075VhQce3zTJZQGdGd7ub9UiA45x2ThTdJJWj+2VlM0u3Agn6xL/7Shq/R/bvKjBaMY4FQQrh2iPNLonvxrg4/X8IC0s2JrU+DhUSf/jbLFkjwELNPQQ+q8ojeG9hj6z+IBZcUVyvyep8RvTimt6+/Egu07IrbNM2fEP1mH80zc0K7xtKndBpa04j+u9vh0U4RFpyGK54dnonovY79O5vzAQu6O+qPiGXGEj3BIXajrwELrn33pGjvDyf6EcsCpg+E+q1/8nmT5Z1H7wuLTTwV4bmfpeU53UDvD/7HzShwSaTxWNBoa+pzeyKa6JumPYNvr2KBv2slhetcItEdnMeObRDc56Sgbq5GGtHV8u83P47CAqboIR27vMdEj6lL4VolXJftx/1J3ZVMomtlkYVKdWPBuwCN6l3/J0RP+u5RKPEHC569h42fTJ8SfXif6g83ZhzwVqLzcp/PJjqPhVnsBCcOlD3Rqwhje050b2YXCQYeHBjNvvzI++wLou/o3hNQUsIBhYmWTz2YPKIHlF/uNjfFgbjfXXySO/lEzw9hKkoPwQERpvlM0ssFRDe4Wjskn4sDIbmmacEY5M+zLwRulOMAK9UsSf73IqLbxWlYSX/CAYM+8SOHV18S/dYcLiv0FQ7krM/dWzhdQvTxm84pbaU4wOtfBvr9S4lOJ1FIZkio50KhWEbchTKi4++dNacaxoHCutNnJsjfEJ3Zy7XmEhUe5Jr01XDKIW+I5d0voYUHbU60gxYyyF+FfGZfs8KD4bEXTiqNyMflA//mB+CBoscjLdqr5UTHsWRLZ5/Hg+WPEwLhbW+JPkfp91PFBQ+mawtb0n69I3q/iF4E1g4PrtCyv+ISqSA6B6n6bR4PPOgA0kdiaCuJ7tsROM4WhAesvcOiNOPITZtmqtVS8YClOT31s/MHom9kr3GoxOJB+iNJ4fT8j0RnBefsM2PwIKmw4K45roroGKMl+foLeBDHZN971OET0XUNKNM2z+KBcuK9+DeFn4kOWWLHvzriQUvngade5jVEZxAn3d/ghgfts/zzXYPItesoZKnS8CAHw7pt8QN5yIw8WdonPCDLi4kd20Ke+31l98MIHix0Kjo5q9YS3WvN09x7Aw+EeK1O1UQjT/Fmusi9jgdSIrunehnqiH7NJf1S2gIe2BtGHqdJRv5iBvdCchMPmjpv0ZLuIr9htto+RTUGQnU23R+41BN9cXBr5sLBMWA3uMzFkoj88C6lprfuGEh7dl8xYgG534OzL/7KjQHrs+eStGMbiJ5F8zzWmGsMHO2OYVHUaST6QI1SNccSHpiMak5cpWtC71eqxaW4L3gA6tMNv/9AvnBDt3F/OR6I0SrVXo/4QvSX6kaL+Bd4EFvyq1uao5nobB4fSLBleGDRoKQoF4bc8tDvM9N1eKC1FPLkwSDy3QNZd8Sq8eAGzfDKUZcWop8Xv35C9hUedCqzhlKRthKdxTiCtTgKD4418w43NiGvO6uzftUaD/D5P00YU78S3WOrgvmANh78dtd9qW3aRvT4e2XePcJ48ApTMTa+jpyk2JExQgAP7raZVj693k70ai77JktuPAiNfOl5m6YDzds/XzE1bRPmw4s9XKVvkDvRJN3SIswPcXrsOq/8Ooneuipzyvw1DpzXZx7S5e8iegd98y9cNA5A8uLms9eR28ouhnFdxYE/maQ5Os3IpaDKzKfLOFCwdivehuYbatcTcsAfjwMsg2HPhaSQG/VrJpsX4YCp7d3zN3SRn5kXYvSuwoHlcm1VnwvIBz3Kd3aacQATKU4xmIL8IYvVFJ5Q3ouKX2XnB/L+oiK+CEK7/HLy2zFc3UTXT6bkanqHA25uL2cKTiFfo8y29GzEgU+BubrfQpD/fFrYxzqOAxTMBlfiYpG34W2Me0nwgC2Srhb/AnnnydNVZX9x4DljWRp2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 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects e1c698b4-3431-4302-952c-00c96fabaaef d2c53264-57e1-4d11-b625-5a5eefefe7c0 dc33f043-a46c-4bbe-aa2b-e04d7f37a6de b1dbb9a1-e34d-4d93-b860-212e9f8b0ced 4 d2a27807-776a-441e-b684-26a601457857 Group 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 c54bce76-f863-4099-a14e-9321e0103951 Evaluate Length Evaluate Length 26604 -9561 144 64 26678 -9529 Curve to evaluate 53013e2e-3536-4aa5-a0ad-fa24fda8a938 Curve Curve false f4e07da2-cd68-471b-9952-b84924d1e457 1 26606 -9559 57 20 26636 -9549 Length factor for curve evaluation 24722de4-75c3-4700-86d1-433734729999 Length Length false 0 26606 -9539 57 20 26636 -9529 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 2a506135-e19e-4154-91b3-783d073e2458 Normalized Normalized false 0 26606 -9519 57 20 26636 -9509 1 1 {0} true Point at the specified length 33b5db9e-0c26-4bb3-9731-0b0293114ad7 Point Point false 0 26693 -9559 53 20 26721 -9549 Tangent vector at the specified length e1398136-342f-4480-8e0b-f7d4baf97898 Tangent Tangent false 0 26693 -9539 53 20 26721 -9529 Curve parameter at the specified length 31673e7b-28b6-4152-89a1-46cd563618e6 Parameter Parameter false 0 26693 -9519 53 20 26721 -9509 fad344bc-09b1-4855-a2e6-437ef5715fe3 YZ Plane World YZ plane. true 782a7773-bbee-43f2-a3c2-805d71683cad YZ Plane YZ Plane 26627 -9589 98 28 26677 -9575 Origin of plane 3adc20d2-23dc-46e5-995f-0572660c75b7 Origin Origin false 33b5db9e-0c26-4bb3-9731-0b0293114ad7 1 26629 -9587 33 24 26647 -9575 1 1 {0} 0 0 0 World YZ plane ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 Plane Plane false 0 26692 -9587 31 24 26709 -9575 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 0815ca30-0ad9-49ec-b8f1-099d23705080 Mirror Mirror 26607 -9633 138 44 26675 -9611 Base geometry 9d26ea9f-dc83-48d6-bfd7-e2d6beaae6ac Geometry Geometry true f4e07da2-cd68-471b-9952-b84924d1e457 1 26609 -9631 51 20 26636 -9621 Mirror plane 5ef8153c-c7d5-4d8d-9aef-f21fb1876b2a Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -9611 51 20 26636 -9601 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry a27e9f50-90b0-488e-935f-39b710f73f08 Geometry Geometry false 0 26690 -9631 53 20 26718 -9621 Transformation data 21cd2aa9-44ac-45a3-b33f-5491301fb6b1 Transform Transform false 0 26690 -9611 53 20 26718 -9601 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true f4e07da2-cd68-471b-9952-b84924d1e457 Geometry Geometry false 3106ca5a-8ea2-45e4-8db4-3664138a8492 1 26651 -9497 50 24 26676.5 -9485.817 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 62f0f607-cf9f-40e4-b869-db3387e7055d Geometry Geometry false f4e07da2-cd68-471b-9952-b84924d1e457 a27e9f50-90b0-488e-935f-39b710f73f08 2 26651 -9657 50 24 26676.5 -9645 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects c54bce76-f863-4099-a14e-9321e0103951 782a7773-bbee-43f2-a3c2-805d71683cad 0815ca30-0ad9-49ec-b8f1-099d23705080 f4e07da2-cd68-471b-9952-b84924d1e457 62f0f607-cf9f-40e4-b869-db3387e7055d 5 dc01851b-23ed-4226-b831-0717a3a6c1bd Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 028f3e7e-7311-4044-ae87-e418828bf9c5 Mirror Mirror 26607 -10320 138 44 26675 -10298 Base geometry 8536f4f5-ea85-4b98-88a4-84713a34eb59 Geometry Geometry true 9d71cbf0-19b8-4a76-9f9d-60c7a4fd2931 1 26609 -10318 51 20 26636 -10308 Mirror plane 29149b9f-a68c-4b7b-9ba0-2a3f66ad4e78 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -10298 51 20 26636 -10288 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 60d0ced6-4251-4e50-b498-d91814374bf4 Geometry Geometry false 0 26690 -10318 53 20 26718 -10308 Transformation data 8792e2c8-5ecd-4d83-9644-9656b3eecedf Transform Transform false 0 26690 -10298 53 20 26718 -10288 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 9d71cbf0-19b8-4a76-9f9d-60c7a4fd2931 Geometry Geometry false 86917498-b5f0-40e4-a72b-9a2523a5cd86 1 26651 -10276 50 24 26676.5 -10264.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true c32e68be-b323-413f-b3c8-30913299a9cf Geometry Geometry false 9d71cbf0-19b8-4a76-9f9d-60c7a4fd2931 60d0ced6-4251-4e50-b498-d91814374bf4 2 26651 -10344 50 24 26676.5 -10332 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 028f3e7e-7311-4044-ae87-e418828bf9c5 9d71cbf0-19b8-4a76-9f9d-60c7a4fd2931 c32e68be-b323-413f-b3c8-30913299a9cf 5 6321be1c-1068-4cc1-a40c-3dda47768594 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 00dea708-ad47-41a6-b2a3-35ac62847f4a 6a94f122-c0e8-4753-8c68-dd45f9cd4ed9 176a91f3-ad76-4d7c-8fb3-e4e812219ec5 db73ff42-68ac-41a5-b854-b800b4d904fc 058315ff-ce36-405c-b5a9-4018223688c3 5 8c5e2650-120a-4d55-814c-933b94652b54 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true ab2a2c90-cd09-49ce-a5a9-85e4856eabca Mirror Mirror 26607 -10700 138 44 26675 -10678 Base geometry 741058bc-fe92-4d7a-9288-2836a6c0decf Geometry Geometry true 570da953-4945-4659-a733-50f2e8c8591a 1 26609 -10698 51 20 26636 -10688 Mirror plane ceb1f748-0835-4bd3-878d-d7563f07206c Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -10678 51 20 26636 -10668 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry ff05be9f-011c-4033-b9b5-a0715df5c5bf Geometry Geometry false 0 26690 -10698 53 20 26718 -10688 Transformation data d7eacae5-8220-4bcd-bee3-b8223076657a Transform Transform false 0 26690 -10678 53 20 26718 -10668 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 570da953-4945-4659-a733-50f2e8c8591a Geometry Geometry false 548cc119-a494-42c0-a532-e8329b9de982 1 26651 -10656 50 24 26676.5 -10644.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true d6a09425-7035-46f2-acce-996b6349cf94 Geometry Geometry false 570da953-4945-4659-a733-50f2e8c8591a ff05be9f-011c-4033-b9b5-a0715df5c5bf 2 26651 -10724 50 24 26676.5 -10712 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 ab2a2c90-cd09-49ce-a5a9-85e4856eabca 570da953-4945-4659-a733-50f2e8c8591a d6a09425-7035-46f2-acce-996b6349cf94 5 6f7f11b8-3abc-4514-93bc-c594859562da Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true f5f501bf-fdc6-45f2-91bc-5bf0edf05783 Mirror Mirror 26607 -11696 138 44 26675 -11674 Base geometry 9f417ba7-e146-413a-98a6-8d2fd66096ac Geometry Geometry true e10a8436-aeb9-4b1a-8a03-7ec2baddafbc 1 26609 -11694 51 20 26636 -11684 Mirror plane 51af1c6d-67d0-4082-a281-4fa6770564a8 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -11674 51 20 26636 -11664 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry c76fad66-9024-4f1e-b85f-3b2429c8c0fa Geometry Geometry false 0 26690 -11694 53 20 26718 -11684 Transformation data de571ece-43d9-44a4-90c7-14a5d42b0bcf Transform Transform false 0 26690 -11674 53 20 26718 -11664 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true e10a8436-aeb9-4b1a-8a03-7ec2baddafbc Geometry Geometry false 5f568e2c-f87b-4190-8d09-d008ac43c51c 1 26651 -11652 50 24 26676.03 -11640.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 0803d284-9f9e-42fc-bb06-a3451029bb3e Geometry Geometry false e10a8436-aeb9-4b1a-8a03-7ec2baddafbc c76fad66-9024-4f1e-b85f-3b2429c8c0fa 2 26651 -11720 50 24 26676.03 -11708 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 f5f501bf-fdc6-45f2-91bc-5bf0edf05783 e10a8436-aeb9-4b1a-8a03-7ec2baddafbc 0803d284-9f9e-42fc-bb06-a3451029bb3e 5 c025e9e6-e5b9-4ed7-bb97-3965dc72718b Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 497550e7-c3fa-4507-af41-9a8ec89f7bc2 Mirror Mirror 26607 -12080 138 44 26675 -12058 Base geometry f9140a84-a7f8-4401-a24e-4af205e452dd Geometry Geometry true efd4ca59-f934-47d0-82e5-67a09696bac0 1 26609 -12078 51 20 26636 -12068 Mirror plane f2609a08-abf9-4170-8109-6b7288441dda Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -12058 51 20 26636 -12048 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry f8c3ff2f-2d66-462d-ae19-81281ad6aa00 Geometry Geometry false 0 26690 -12078 53 20 26718 -12068 Transformation data 0ec1c624-3bbd-4113-9388-7c34012c90d3 Transform Transform false 0 26690 -12058 53 20 26718 -12048 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true efd4ca59-f934-47d0-82e5-67a09696bac0 Geometry Geometry false 7fdcf6b5-4e77-4c94-8e4e-fe7af6430d4e 1 26651 -12036 50 24 26676.03 -12024.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 41f24b94-f334-4147-a389-f8afe6b87986 Geometry Geometry false efd4ca59-f934-47d0-82e5-67a09696bac0 f8c3ff2f-2d66-462d-ae19-81281ad6aa00 2 26651 -12104 50 24 26676.03 -12092 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 497550e7-c3fa-4507-af41-9a8ec89f7bc2 efd4ca59-f934-47d0-82e5-67a09696bac0 41f24b94-f334-4147-a389-f8afe6b87986 5 68e10601-e290-4560-8007-35f17dfbbfb9 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true af0aa0d1-b54e-4932-a956-39547e74b52f Mirror Mirror 26607 -12632 138 44 26675 -12610 Base geometry 48db059d-7133-46ab-941e-3d9e32e02e0b Geometry Geometry true 1be2f2aa-0df2-4593-a427-82186bb422a1 1 26609 -12630 51 20 26636 -12620 Mirror plane 2ac1e1f6-73e0-48d6-a03f-3b0745621ba5 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -12610 51 20 26636 -12600 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry e4f6a531-06af-4e31-86db-bb25f62bd724 Geometry Geometry false 0 26690 -12630 53 20 26718 -12620 Transformation data 0836bdfd-70ec-468c-a353-727623d95de6 Transform Transform false 0 26690 -12610 53 20 26718 -12600 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 1be2f2aa-0df2-4593-a427-82186bb422a1 Geometry Geometry false 60e4b4b1-745b-4e7e-88b2-0e8296cb1111 1 26651 -12588 50 24 26676.03 -12576.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 087a5d6e-85ad-437b-b2ef-1bf3ad1d917c Geometry Geometry false 1be2f2aa-0df2-4593-a427-82186bb422a1 e4f6a531-06af-4e31-86db-bb25f62bd724 2 26651 -12656 50 24 26676.03 -12644 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 af0aa0d1-b54e-4932-a956-39547e74b52f 1be2f2aa-0df2-4593-a427-82186bb422a1 087a5d6e-85ad-437b-b2ef-1bf3ad1d917c 5 f723dcfc-23ba-4639-8655-62162ead21b9 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 607e50bf-2588-4970-852b-a170c861e656 Mirror Mirror 26607 -13012 138 44 26675 -12990 Base geometry 2f53e0bc-0940-4e9d-808c-dcee56a3a3f6 Geometry Geometry true 8c40399d-931c-4fa3-8734-a232172c83f8 1 26609 -13010 51 20 26636 -13000 Mirror plane 65f1afcf-0a43-4c29-9f21-d5aceafdc94d Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -12990 51 20 26636 -12980 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 604f1076-befb-41ff-862e-0a4435c3eacf Geometry Geometry false 0 26690 -13010 53 20 26718 -13000 Transformation data 0dad36d3-2188-4bdf-8f79-0d78a1ddbed4 Transform Transform false 0 26690 -12990 53 20 26718 -12980 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 8c40399d-931c-4fa3-8734-a232172c83f8 Geometry Geometry false f09f57f7-fcf5-4ad7-8e01-f5885d26ae74 1 26651 -12968 50 24 26676.5 -12956.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true fb250458-df02-4dec-adc1-75b2f9f99d08 Geometry Geometry false 8c40399d-931c-4fa3-8734-a232172c83f8 604f1076-befb-41ff-862e-0a4435c3eacf 2 26651 -13036 50 24 26676.5 -13024 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 607e50bf-2588-4970-852b-a170c861e656 8c40399d-931c-4fa3-8734-a232172c83f8 fb250458-df02-4dec-adc1-75b2f9f99d08 5 d53e761d-18dc-4e70-9f32-35e8721aaa78 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 7da6933d-ede4-47b7-8ca0-1220b7b37dab Mirror Mirror 26607 -13819 138 44 26675 -13797 Base geometry c4477e71-a9c4-4d9a-ac6c-2ba2c52a3732 Geometry Geometry true d674b214-4f07-445b-be44-0a414b6fb105 1 26609 -13817 51 20 26636 -13807 Mirror plane 0b521b12-5da5-4111-98d3-e61d12a3dc33 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -13797 51 20 26636 -13787 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry de0a2d61-16b4-4706-a7ff-099e36c38b8a Geometry Geometry false 0 26690 -13817 53 20 26718 -13807 Transformation data c90a5d58-14d3-435b-97ee-6bd0d0efac52 Transform Transform false 0 26690 -13797 53 20 26718 -13787 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true d674b214-4f07-445b-be44-0a414b6fb105 Geometry Geometry false e4e2e33f-723f-4e55-b694-e897184beef9 1 26651 -13775 50 24 26676.07 -13763.4 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true eed9ded1-725f-45c6-a65f-9fab802316e9 Geometry Geometry false d674b214-4f07-445b-be44-0a414b6fb105 de0a2d61-16b4-4706-a7ff-099e36c38b8a 2 26651 -13843 50 24 26676.07 -13831 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 7da6933d-ede4-47b7-8ca0-1220b7b37dab d674b214-4f07-445b-be44-0a414b6fb105 eed9ded1-725f-45c6-a65f-9fab802316e9 5 35b939b0-bf89-411e-a06d-212fdfa2c8d7 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 65e45dd6-9b64-4e22-baa7-67d3e0ab117a Mirror Mirror 26607 -14197 138 44 26675 -14175 Base geometry 2458ff53-190a-4380-8841-722c9906fbd7 Geometry Geometry true 802ee2c6-a0d3-407b-9aa3-fbf00dca917b 1 26609 -14195 51 20 26636 -14185 Mirror plane d1f4e712-2ada-438b-bc70-96e51c832543 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -14175 51 20 26636 -14165 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 9561be5d-abe9-4d5a-8fe5-38685c5e4799 Geometry Geometry false 0 26690 -14195 53 20 26718 -14185 Transformation data c1832629-767e-42da-b71d-0d8edb80e659 Transform Transform false 0 26690 -14175 53 20 26718 -14165 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 802ee2c6-a0d3-407b-9aa3-fbf00dca917b Geometry Geometry false 182bf597-c478-4eb5-8cca-2ea074f48457 1 26651 -14153 50 24 26676.5 -14141.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 75e9e85c-bcd9-4248-a8da-73660fffbba0 Geometry Geometry false 802ee2c6-a0d3-407b-9aa3-fbf00dca917b 9561be5d-abe9-4d5a-8fe5-38685c5e4799 2 26651 -14221 50 24 26676.19 -14209 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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FZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 65e45dd6-9b64-4e22-baa7-67d3e0ab117a 802ee2c6-a0d3-407b-9aa3-fbf00dca917b 75e9e85c-bcd9-4248-a8da-73660fffbba0 5 4e1ccdc0-68cc-43c3-8aae-c959b61d0744 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 9782e966-e0ec-444e-9ca2-8afa02dd4779 Mirror Mirror 26607 -15026 138 44 26675 -15004 Base geometry f8abc9aa-88d6-4d0b-b8bd-a01fa67ff7fb Geometry Geometry true 78a58da9-fcb6-49b1-a0a3-2158bb40a6aa 1 26609 -15024 51 20 26636 -15014 Mirror plane 39157885-9fc0-45fe-9c1d-abae0d8ba044 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -15004 51 20 26636 -14994 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry f6caacfd-7ada-4f5e-9f26-dcdee245ea32 Geometry Geometry false 0 26690 -15024 53 20 26718 -15014 Transformation data 9d19c143-e312-4ef0-bed6-2d4f9e88fd53 Transform Transform false 0 26690 -15004 53 20 26718 -14994 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 78a58da9-fcb6-49b1-a0a3-2158bb40a6aa Geometry Geometry false 3855edb3-eb12-4197-85e1-d9226745144d 1 26651 -14982 50 24 26676.81 -14970.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 7c0419c0-ce95-49d5-8e54-a63a98bce387 Geometry Geometry false 78a58da9-fcb6-49b1-a0a3-2158bb40a6aa f6caacfd-7ada-4f5e-9f26-dcdee245ea32 2 26651 -15050 50 24 26676.5 -15038 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 9782e966-e0ec-444e-9ca2-8afa02dd4779 78a58da9-fcb6-49b1-a0a3-2158bb40a6aa 7c0419c0-ce95-49d5-8e54-a63a98bce387 5 20f73b53-c724-43f3-a2bc-a89739c2fb84 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 8debb390-db6a-4b91-9c41-47c9488ec3e1 1298c360-fccb-4696-933e-af40bf6f67eb 1e2f5dac-cabf-4a17-aec3-071d637d2a2f 5 36f335c2-32af-43d3-bc2c-8192b7b883a8 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true c6b18bc1-6a92-4f6c-a3b7-4da1b3eb8729 Mirror Mirror 26607 -15404 138 44 26675 -15382 Base geometry a56c729f-b096-4d8e-b844-a36442013fb7 Geometry Geometry true 5c15e9cc-5f40-4bb1-940a-0afa68c931cd 1 26609 -15402 51 20 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FZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 656438e0-b24d-468a-bfb4-8fea23344430 Geometry Geometry false 5c15e9cc-5f40-4bb1-940a-0afa68c931cd 8afc6aaf-c9d2-465f-97b8-6e1540e173c6 2 26651 -15428 50 24 26676.94 -15416 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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FZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 c6b18bc1-6a92-4f6c-a3b7-4da1b3eb8729 5c15e9cc-5f40-4bb1-940a-0afa68c931cd 656438e0-b24d-468a-bfb4-8fea23344430 5 b4f88bce-87b7-4994-82b8-a7f038c942da Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true e19eb67a-c69a-4a01-aeb9-918c844d2e2c Mirror Mirror 26607 -16122 138 44 26675 -16100 Base geometry b6d6d34a-b5ca-422c-8be2-8b31c13d50bd Geometry Geometry true d135fed7-a20c-4c5f-b5f8-fa98c62b207e 1 26609 -16120 51 20 26636 -16110 Mirror plane 55a3f26b-fed5-4b9b-ba71-4e13a63717b4 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -16100 51 20 26636 -16090 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 8206be0c-fa7d-4b49-a516-2fe5ee5bd007 Geometry Geometry false 0 26690 -16120 53 20 26718 -16110 Transformation data 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 7ed462af-db4a-4941-b06f-73a8a5ab5192 Geometry Geometry false d135fed7-a20c-4c5f-b5f8-fa98c62b207e 8206be0c-fa7d-4b49-a516-2fe5ee5bd007 2 26651 -16146 50 24 26676.81 -16134 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 e19eb67a-c69a-4a01-aeb9-918c844d2e2c d135fed7-a20c-4c5f-b5f8-fa98c62b207e 7ed462af-db4a-4941-b06f-73a8a5ab5192 5 7daa0cda-ee67-4de6-aca3-e92d0fe8ae7c Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 0a621d01-0a38-44e8-ae72-015f5abbd5cf Mirror Mirror 26607 -16501 138 44 26675 -16479 Base geometry 99682030-cf85-45e0-8460-7fa6500cf9a2 Geometry Geometry true 57c3e588-5677-49ee-b396-305cf5572614 1 26609 -16499 51 20 26636 -16489 Mirror plane 2ac5284a-08a6-46fb-ac81-4e107652fe92 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -16479 51 20 26636 -16469 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 6cb3bff7-5ebf-4d87-bef0-5bdfb1c9d781 Geometry Geometry false 0 26690 -16499 53 20 26718 -16489 Transformation data f4de83de-5d04-465b-a35f-9e18cc7ee8ee Transform Transform false 0 26690 -16479 53 20 26718 -16469 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 57c3e588-5677-49ee-b396-305cf5572614 Geometry Geometry false c53aff52-a605-466b-8d3e-be1273a3f101 1 26651 -16457 50 24 26676.5 -16445.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true fbf3ab2f-7d33-497f-846e-f757a124b34d Geometry Geometry false 57c3e588-5677-49ee-b396-305cf5572614 6cb3bff7-5ebf-4d87-bef0-5bdfb1c9d781 2 26651 -16525 50 24 26676.5 -16513 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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FZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 0a621d01-0a38-44e8-ae72-015f5abbd5cf 57c3e588-5677-49ee-b396-305cf5572614 fbf3ab2f-7d33-497f-846e-f757a124b34d 5 4a0e9018-47e8-4926-9fa1-067ddb25060f Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 7a75ce5b-01e3-4830-ad79-e4fc04be70ca Mirror Mirror 26607 -17431 138 44 26675 -17409 Base geometry 62c4b675-2031-4d56-9a96-913493f0b36e Geometry Geometry true 12634e10-0b56-42af-a7e5-da34a783c718 1 26609 -17429 51 20 26636 -17419 Mirror plane ec757cc2-2f43-428e-a434-c76d05e15e9f Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -17409 51 20 26636 -17399 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 4016e88a-53cf-4557-af51-f42432ac323d Geometry Geometry false 0 26690 -17429 53 20 26718 -17419 Transformation data a521b724-e82b-4112-ae19-0453f42802d6 Transform Transform false 0 26690 -17409 53 20 26718 -17399 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 12634e10-0b56-42af-a7e5-da34a783c718 Geometry Geometry false 696fd1f4-a205-4a74-acef-810ca31f41e9 1 26651 -17387 50 24 26676.53 -17375.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 0c34c6da-963b-41d0-9588-6f02da80132a Geometry Geometry false 12634e10-0b56-42af-a7e5-da34a783c718 4016e88a-53cf-4557-af51-f42432ac323d 2 26651 -17455 50 24 26676.53 -17443 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 7a75ce5b-01e3-4830-ad79-e4fc04be70ca 12634e10-0b56-42af-a7e5-da34a783c718 0c34c6da-963b-41d0-9588-6f02da80132a 5 e397c447-2a9b-43ef-8054-ab21c17802a6 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 2eeb4e9d-4917-4e43-a8a7-446f990be93c Mirror Mirror 26607 -17810 138 44 26675 -17788 Base geometry 40233baf-4806-4d2c-8306-9c4b469626b2 Geometry Geometry true 76466816-6f45-44a4-b4d6-83b4f579dbed 1 26609 -17808 51 20 26636 -17798 Mirror plane 0e385950-c3c5-4de1-b6ef-352e5565e7b8 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -17788 51 20 26636 -17778 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry d057833f-9813-45a7-8c36-4b8c377e852a Geometry Geometry false 0 26690 -17808 53 20 26718 -17798 Transformation data 574ab2f7-0b53-476d-8639-31c0d7f09480 Transform Transform false 0 26690 -17788 53 20 26718 -17778 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 76466816-6f45-44a4-b4d6-83b4f579dbed Geometry Geometry false 01a612a1-475a-4d35-ad2b-d8082e0b354c 1 26651 -17766 50 24 26676.53 -17754.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 467ca241-472f-437d-99fc-2833b43975dd Geometry Geometry false 76466816-6f45-44a4-b4d6-83b4f579dbed d057833f-9813-45a7-8c36-4b8c377e852a 2 26651 -17834 50 24 26676.22 -17822 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 2eeb4e9d-4917-4e43-a8a7-446f990be93c 76466816-6f45-44a4-b4d6-83b4f579dbed 467ca241-472f-437d-99fc-2833b43975dd 5 e5c4488d-2d01-4dcc-bcf2-0ec58b1ae29b Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true a37ded47-3bc6-4400-aa8b-bf2d4576f4b4 Mirror Mirror 26607 -18605 138 44 26675 -18583 Base geometry aa5a0d61-8acc-4625-b595-395ad29dc7a2 Geometry Geometry true d12c3072-f754-4eba-b505-e1d854607037 1 26609 -18603 51 20 26636 -18593 Mirror plane 7996b0c4-9fd3-420e-8426-aef05889d22f Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -18583 51 20 26636 -18573 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry a7af85b4-596c-4e56-ab99-4498aed1ee75 Geometry Geometry false 0 26690 -18603 53 20 26718 -18593 Transformation data 1529ec2e-33fb-441e-8d15-295c6e2899d8 Transform Transform false 0 26690 -18583 53 20 26718 -18573 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true d12c3072-f754-4eba-b505-e1d854607037 Geometry Geometry false 9d9eefdd-434a-42ad-943f-25736c099f2d 1 26651 -18561 50 24 26676.53 -18549.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true e60717c0-d9f6-43cb-a3b3-a6180077d6c0 Geometry Geometry false d12c3072-f754-4eba-b505-e1d854607037 a7af85b4-596c-4e56-ab99-4498aed1ee75 2 26651 -18629 50 24 26676.22 -18617 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 a37ded47-3bc6-4400-aa8b-bf2d4576f4b4 d12c3072-f754-4eba-b505-e1d854607037 e60717c0-d9f6-43cb-a3b3-a6180077d6c0 5 54b14fac-61a9-4fd5-84a1-6be5ade97938 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 6c69011f-4cd1-4b32-a1aa-e5c31155bb8d Mirror Mirror 26607 -18984 138 44 26675 -18962 Base geometry 028a3112-4aae-4387-9f3a-488c73794029 Geometry Geometry true 02903ce4-ce51-4935-ac35-1a100011e926 1 26609 -18982 51 20 26636 -18972 Mirror plane f42ee7be-07b2-4e1a-a88e-ad9d23e6c93b Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -18962 51 20 26636 -18952 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry e0987f75-1609-46a1-b67c-4dc11ec5cdda Geometry Geometry false 0 26690 -18982 53 20 26718 -18972 Transformation data c0581396-4579-4392-95e3-1d7a17d958ac Transform Transform false 0 26690 -18962 53 20 26718 -18952 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 02903ce4-ce51-4935-ac35-1a100011e926 Geometry Geometry false 2620b078-b1a3-423c-855b-6b478e2b47aa 1 26651 -18940 50 24 26676.5 -18928.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 9eef5449-f1ee-44c0-9334-d8d8bb6e0625 Geometry Geometry false 02903ce4-ce51-4935-ac35-1a100011e926 e0987f75-1609-46a1-b67c-4dc11ec5cdda 2 26651 -19008 50 24 26676.22 -18996 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 6c69011f-4cd1-4b32-a1aa-e5c31155bb8d 02903ce4-ce51-4935-ac35-1a100011e926 9eef5449-f1ee-44c0-9334-d8d8bb6e0625 5 520cee6c-5a72-472a-b4ae-56a5146099c0 Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 7824218e-a643-407e-a295-500684a3c919 Mirror Mirror 26607 -19821 138 44 26675 -19799 Base geometry ed25e7a1-aa00-49ba-a41f-cfd64e3b2317 Geometry Geometry true 7d745b10-48a4-40ae-b529-63a7d9f68bec 1 26609 -19819 51 20 26636 -19809 Mirror plane ff7697c7-bf12-4e68-af09-fa5fd26a9522 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -19799 51 20 26636 -19789 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 8836735b-a6bd-4d54-aed1-5cdb4347d9c8 Geometry Geometry false 0 26690 -19819 53 20 26718 -19809 Transformation data f8a3da87-7a54-4e43-ad39-863707663574 Transform Transform false 0 26690 -19799 53 20 26718 -19789 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 7d745b10-48a4-40ae-b529-63a7d9f68bec Geometry Geometry false 559b742b-f4f7-47ca-95f0-4a0afed4b048 1 26651 -19777 50 24 26676.84 -19765.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true f4525169-1baa-4743-8535-416ac1e54f07 Geometry Geometry false 7d745b10-48a4-40ae-b529-63a7d9f68bec 8836735b-a6bd-4d54-aed1-5cdb4347d9c8 2 26651 -19845 50 24 26676.84 -19833 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 7824218e-a643-407e-a295-500684a3c919 7d745b10-48a4-40ae-b529-63a7d9f68bec f4525169-1baa-4743-8535-416ac1e54f07 5 ec7aa62c-0adf-4aed-a347-72aaf20557ad Group f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 3d800d42-d4b8-4b52-9540-36b665f9cbd8 Mirror Mirror 26607 -20212 138 44 26675 -20190 Base geometry 8ef34e5c-4e18-4d48-8ad1-c2bcf28c226c Geometry Geometry true 3a5b0886-12de-43bf-be44-2b6257058b84 1 26609 -20210 51 20 26636 -20200 Mirror plane f18ad4db-92e8-480e-a3f3-3e8ccf1bcee9 Plane Plane false ee8d0ae8-46cc-4d45-a67b-9f64a9065b70 1 26609 -20190 51 20 26636 -20180 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 2f7213bf-0161-495c-a930-900cb5d45f36 Geometry Geometry false 0 26690 -20210 53 20 26718 -20200 Transformation data c0305e31-b31e-4416-8910-fa9aa0b4d04b Transform Transform false 0 26690 -20190 53 20 26718 -20180 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 3a5b0886-12de-43bf-be44-2b6257058b84 Geometry Geometry false e1c698b4-3431-4302-952c-00c96fabaaef 1 26651 -20168 50 24 26676.84 -20156.77 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 7ab8b9f2-ae3f-4810-8d84-0aa09f0dfd60 Geometry Geometry false 3a5b0886-12de-43bf-be44-2b6257058b84 2f7213bf-0161-495c-a930-900cb5d45f36 2 26651 -20236 50 24 26676.5 -20224 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 18990c47-633b-47ee-8fda-40ce0abb9306 65c12bc3-6253-4a83-8a47-ae47ecfca9e7 3d800d42-d4b8-4b52-9540-36b665f9cbd8 3a5b0886-12de-43bf-be44-2b6257058b84 7ab8b9f2-ae3f-4810-8d84-0aa09f0dfd60 5 2478b8e1-f83a-4a31-89ae-47d1517ff15e Group 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 65c6ff7e-d0ff-488b-a879-6be76fe3fcac Merge 26983 -20779 109 384 27025 -20587 19 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 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 7898bffd-493b-45aa-9bb8-c207a151673a false Data 1 D1 true 62f0f607-cf9f-40e4-b869-db3387e7055d 1 26985 -20777 25 20 26999 -20767 2 Data stream 2 9675c317-b091-43d6-89b7-854381740616 false Data 2 D2 true c32e68be-b323-413f-b3c8-30913299a9cf 1 26985 -20757 25 20 26999 -20747 2 Data stream 3 a4fd5640-a1c9-4f28-bb09-fcebd252194a false Data 3 D3 true d6a09425-7035-46f2-acce-996b6349cf94 1 26985 -20737 25 20 26999 -20727 2 Data stream 4 5dbbe02a-0f2d-47c6-af6f-170704d2d2de false Data 4 D4 true 0803d284-9f9e-42fc-bb06-a3451029bb3e 1 26985 -20717 25 20 26999 -20707 2 Data stream 5 b29d7604-5256-40b3-a22c-25a581f11a08 false Data 5 D5 true 41f24b94-f334-4147-a389-f8afe6b87986 1 26985 -20697 25 20 26999 -20687 2 Data stream 6 e8180a1b-87fe-4443-93c2-101c08e6826e false Data 6 D6 true 087a5d6e-85ad-437b-b2ef-1bf3ad1d917c 1 26985 -20677 25 20 26999 -20667 2 Data stream 7 8bef7824-f1a4-4545-8a00-a4bc3b7da043 false Data 7 D7 true fb250458-df02-4dec-adc1-75b2f9f99d08 1 26985 -20657 25 20 26999 -20647 2 Data stream 8 f6d5da24-a29b-4903-a104-4bbc92572b8a false Data 8 D8 true eed9ded1-725f-45c6-a65f-9fab802316e9 1 26985 -20637 25 20 26999 -20627 2 Data stream 9 952cbad7-1bc0-456d-af24-f5a317066783 false Data 9 D9 true 75e9e85c-bcd9-4248-a8da-73660fffbba0 1 26985 -20617 25 20 26999 -20607 2 Data stream 10 529fc372-4132-43d9-8655-6aded1a8ca96 false Data 10 D10 true 7c0419c0-ce95-49d5-8e54-a63a98bce387 1 26985 -20597 25 20 26999 -20587 2 Data stream 11 9b701c18-8264-4659-84d1-3e34306fa5d0 false Data 11 D11 true 656438e0-b24d-468a-bfb4-8fea23344430 1 26985 -20577 25 20 26999 -20567 2 Data stream 12 28934f55-eae2-4cc1-ac74-6f081963415e false Data 12 D12 true 7ed462af-db4a-4941-b06f-73a8a5ab5192 1 26985 -20557 25 20 26999 -20547 2 Data stream 13 3c041760-bbec-496c-983d-68e792d83fa2 false Data 13 D13 true fbf3ab2f-7d33-497f-846e-f757a124b34d 1 26985 -20537 25 20 26999 -20527 2 Data stream 14 9a7367a3-488b-4f4a-9235-1e39ecb80be1 false Data 14 D14 true 0c34c6da-963b-41d0-9588-6f02da80132a 1 26985 -20517 25 20 26999 -20507 2 Data stream 15 0f48260e-1f0a-4542-aa3a-682e2a351168 false Data 15 D15 true 467ca241-472f-437d-99fc-2833b43975dd 1 26985 -20497 25 20 26999 -20487 2 Data stream 16 c0a185d6-1aaf-4aa8-8eeb-0bb15dce1af7 false Data 16 D16 true e60717c0-d9f6-43cb-a3b3-a6180077d6c0 1 26985 -20477 25 20 26999 -20467 2 Data stream 17 1727bed8-467c-4976-aaac-27b13a5ea59c false Data 17 D17 true 9eef5449-f1ee-44c0-9334-d8d8bb6e0625 1 26985 -20457 25 20 26999 -20447 2 Data stream 18 ef190b7a-1399-41b5-baa8-3bee5cb7e5b4 false Data 18 D18 true f4525169-1baa-4743-8535-416ac1e54f07 1 26985 -20437 25 20 26999 -20427 2 Data stream 19 06427774-0731-4003-ae4e-2bba61b0fc39 false Data 19 D19 true 7ab8b9f2-ae3f-4810-8d84-0aa09f0dfd60 1 26985 -20417 25 20 26999 -20407 2 Result of merge c31ba105-e424-4701-8fed-b8811bef3fc9 1 Result Result false 0 27040 -20777 50 380 27058.5 -20587 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 33fbdc5e-2a6f-4d75-ae06-aa7f6826ac42 100b29e9-a36f-4589-a37d-0a550443aa26 e75c52eb-300f-4cd3-88df-10fde30222de 1492a924-0d91-4e04-bee3-a3ec8e33bdea 315ded91-d0e4-48cd-b9ed-74e716e75ada 5cfc3c05-cf16-4caa-a042-800897b2585f e097681c-bc0f-412b-ae45-153e0f02b1e9 17be5a93-be89-404a-9745-80413492a0f8 573c199f-43ef-4262-ac2e-65f6de159417 d8a239a2-caf1-4dd6-b1df-d123185e7f13 32c50031-e925-479b-acaa-ce2adb22bed6 7a97b796-1004-4b3a-be9c-d3f4b464c464 7c860abe-4e38-4d2d-aac8-2d87afd45eab c821107b-1c0f-4488-aa47-2e227ff3cef0 cfe29427-2f7d-466a-aebb-27a9c3ba7de0 411cb6da-8a5b-4596-acfc-7d50ff793082 c68d310d-cb68-4dd5-9373-2c6c8caacb5f 4ac4ba75-dbd8-42e3-81c6-5be36049cbe9 d4686c34-a9c6-43f5-b3c3-c4dbfbe07d90 5bff2e3a-dad3-47cc-87d8-7259fe9fd303 3881e215-85e5-4304-98b1-e32b8d3ae75b dd350617-f4d4-4325-9850-615f4a4ff45d 906b85f0-a47a-462b-b1ca-610e33fd1537 a441abd3-c5af-497b-99c6-97684abc34a9 ca4563d5-f358-4ade-a6c6-c41783a67dfd 81f1c81c-7c83-40b6-8953-133c42031b9c 2156f132-ae29-41bd-9331-0d5bab13cd85 687de0fb-5c2f-46d4-a941-2ef96269f3c3 27373a8d-32b4-4c9a-bab4-c88261d44a1b 5e333b9d-1426-4640-88f8-a8f6db17c9fb 99e5c1cb-5fc8-4778-b111-2f719b9b0529 22bff4d2-fd2f-4197-9e85-5706f4af79a7 a7e9db71-9a5d-447e-b243-fa21a5bb08d7 8b23a877-d953-40ce-a2f2-2f01b3361bc8 8f528a96-ac1e-47b8-b34c-3b346f4f383c b3515f1c-3a5f-4753-a292-402a408903bd c42549d6-f27a-47cd-a2c7-b7d4bd74ac06 1332dcfe-fbf0-48de-9dc6-c74a4235f08a 7a58df4a-265c-4617-ab36-6041e4373757 1c39ed81-acd5-44ce-bae8-7a49d86fc37b 8bb3e431-6674-491a-8115-e406d426d7a7 99b3e324-05ed-4cba-91f3-1d7a9a302105 3ab9f164-f844-4c8d-aa21-0dba407b07cf 0283a746-b1e0-45e5-806e-2b70b52bf410 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011499d8-4243-452f-92b6-12216f3d8691 e3360490-fcb8-46b7-9c7f-f0669597e2e1 5531def7-7aa8-4b84-a77e-467e4bc76352 503798a5-2be6-4e01-b148-8baec39747a9 a8409cc7-2adf-4734-962a-dff9d0455aca a141fbef-217b-4ce8-a3e9-727245d016f1 2a583b20-993f-4972-b8e7-07ae327f592a be84be2e-3f30-4221-ae1b-9804609005b5 9f0ca046-43fc-4aa1-b666-a8361a8e7cc0 3d690b92-be47-4d26-bf5b-17ffa5538948 18810467-ad19-41c4-a401-2480ce9e8550 57d3e2da-ecbc-466a-b010-d2bb510f5642 83 541254a3-95c0-49d3-8a50-fc083d10582d Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 100b29e9-a36f-4589-a37d-0a550443aa26 ca4563d5-f358-4ade-a6c6-c41783a67dfd 2 33fbdc5e-2a6f-4d75-ae06-aa7f6826ac42 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects e75c52eb-300f-4cd3-88df-10fde30222de 2122ca03-f87c-40bd-b399-948f3be061f2 2 100b29e9-a36f-4589-a37d-0a550443aa26 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 32c50031-e925-479b-acaa-ce2adb22bed6 7a97b796-1004-4b3a-be9c-d3f4b464c464 5bf68e8f-cf17-4162-a6b6-cbf511904409 3 e75c52eb-300f-4cd3-88df-10fde30222de Group 691827d2-288a-4067-a97d-4393ec838bd1 c6c19589-ab63-4b60-8d7c-2c1b6d60fac7 Import OBJ This component imports geometries directly into GH. true 1492a924-0d91-4e04-bee3-a3ec8e33bdea 2.4.1.0 Import OBJ Import OBJ neutral,N 27539 -20922 123 44 27620 -20900 File to be imported true OBJ (*.obj)|*.obj 7cbbeb69-394d-43aa-bef1-c7e59c22ed64 File File false 0 27541 -20920 64 20 27582.5 -20910 1 1 {0} false C:\JBO.PIB.JBO.PIH.JBO.FUD.⠀⠀⠀⠀ⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᔓᔕⵙᗱᗴⵙᕤᕦⵙ◯ⵙ❋ⵙ❋ⵙ❋ⵙ✤ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ✤ⵙ❋ⵙ❋ⵙ❋ⵙ◯ⵙᕤᕦⵙᗱᗴⵙᔓᔕⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙ⠀⠀⠀⠀.DUF.OBJ.HIP.OBJ.BIP.OBJ Map Y axis to Z axis. By default false. f0d544c9-1498-4df6-9ddf-ab423334e7fa MapYtoZ MapYtoZ false 0 27541 -20900 64 20 27582.5 -20890 1 1 {0} true 1 Imported geometry 4d323153-46aa-47d8-8ee4-b1fdf371dd1b Geo Geo false 0 27635 -20920 25 40 27649 -20900 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true 315ded91-d0e4-48cd-b9ed-74e716e75ada Bounding Box Bounding Box true 28251 -20908 100 44 28310 -20886 1 Geometry to contain 89046112-f4fa-4e46-b491-d2d5e7281045 Content Content false 27373a8d-32b4-4c9a-bab4-c88261d44a1b 1 28253 -20906 42 20 28275.5 -20896 BoundingBox orientation plane true a286f135-75d8-479a-ace1-d04d7385a8ec Plane Plane false 0 28253 -20886 42 20 28275.5 -20876 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates e26df394-51e6-44e1-be26-8a1c36a2c8a6 Box Box false 0 28325 -20906 24 20 28338.5 -20896 Bounding box in orientation plane coordinates true 13ccc574-79c0-495d-bd06-f78b42b3e126 Box Box false 0 28325 -20886 24 20 28338.5 -20876 db7d83b1-2898-4ef9-9be5-4e94b4e2048d Deconstruct Box Deconstruct a box into its constituent parts. true 5cfc3c05-cf16-4caa-a042-800897b2585f Deconstruct Box Deconstruct Box 29014 -20922 89 84 29055 -20880 Base box 3596fb04-ac1d-4865-99c7-ca21966fa20a Box Box false f608384c-8213-43c1-8b72-1646a11aeff6 1 29016 -20920 24 80 29029.5 -20880 Box plane d1ca8b3a-79b9-48ce-9926-72d2e6440a4b Plane Plane false 0 29070 -20920 31 20 29087 -20910 {x} dimension of box 46e0f78f-a810-4a71-bf1c-7be01b04be52 X X false 0 29070 -20900 31 20 29087 -20890 {y} dimension of box c813eebe-c33b-42d8-8db7-70c5744e5be7 Y Y false 0 29070 -20880 31 20 29087 -20870 {z} dimension of box eb312eb8-af5b-4633-9ba2-f7939115b6ab Z Z false 0 29070 -20860 31 20 29087 -20850 07b51697-d2a1-4a4f-a72c-f54331c8d815 ce132bbb-4e91-42da-88c9-14a6f5da87c6 Center Geometry at Origin Recenters a geometry object at the origin true e097681c-bc0f-412b-ae45-153e0f02b1e9 Center Geometry at Origin Center Geometry at Origin 28407 -20923 190 44 28475 -20901 Geometry to center ae0b55fd-f0c2-4946-a74c-e83c08e3808b Geometry Geometry false e26df394-51e6-44e1-be26-8a1c36a2c8a6 1 28409 -20921 51 40 28436 -20901 The repositioned geometry 953b2777-4e57-4349-9ad9-3f81764cb457 Recentered Geometry Recentered Geometry false 0 28490 -20921 105 20 28544 -20911 The translation of the geometry 5433011b-833a-4405-83a0-8b090a3e6efe Translation Vector Translation Vector false 0 28490 -20901 105 20 28544 -20891 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 17be5a93-be89-404a-9745-80413492a0f8 Move Move 28628 -20776 138 44 28696 -20754 Base geometry efeb77d0-b878-4b93-a0ab-1be354b8f463 Geometry Geometry true d37477a1-6150-4b2d-851d-282b42919eae cab2878d-925b-4aa1-b5ec-434132eb0660 2 28630 -20774 51 20 28657 -20764 Translation vector da56aa0f-b35f-45a3-a197-0b32b254ca2f Motion Motion false 5433011b-833a-4405-83a0-8b090a3e6efe 1 28630 -20754 51 20 28657 -20744 1 1 {0} 0 0 10 Translated geometry 14f9723a-88e4-4edd-95f0-b473755af62b Geometry Geometry false 0 28711 -20774 53 20 28739 -20764 Transformation data d1606a31-7a8e-488b-883a-f79b2b7098ab Transform Transform false 0 28711 -20754 53 20 28739 -20744 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true 573c199f-43ef-4262-ac2e-65f6de159417 Bounding Box Bounding Box true 28893 -20861 100 44 28952 -20839 1 Geometry to contain ad39ff2b-fb1e-4e66-977a-43e1d0cdd990 Content Content false 14f9723a-88e4-4edd-95f0-b473755af62b 1 28895 -20859 42 20 28917.5 -20849 BoundingBox orientation plane true 346d2f17-8817-4748-8552-6e5753836e08 Plane Plane false 0 28895 -20839 42 20 28917.5 -20829 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates f608384c-8213-43c1-8b72-1646a11aeff6 Box Box false 0 28967 -20859 24 20 28980.5 -20849 Bounding box in orientation plane coordinates true 334125e1-d3b6-4b79-88cf-931b36f80c54 Box Box false 0 28967 -20839 24 20 28980.5 -20829 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true d8a239a2-caf1-4dd6-b1df-d123185e7f13 Construct Point Construct Point 27503 -21026 129 64 27585 -20994 {x} coordinate 4fb203f9-8dc8-47ff-9178-8de9889e6bfb X coordinate X coordinate false 0 27505 -21024 65 20 27539 -21014 1 1 {0} 0 {y} coordinate fb8f15f0-1355-432c-a8ba-5fd8586153f9 Y coordinate Y coordinate false 0 27505 -21004 65 20 27539 -20994 1 1 {0} 0 {z} coordinate 52cb3b30-b529-435e-b9c3-4ded50e51d12 Z coordinate Z coordinate false 0 27505 -20984 65 20 27539 -20974 1 1 {0} 0 Point coordinate 028bdaba-625c-4f30-b8cb-0a9454708fc0 Point Point false 0 27600 -21024 30 60 27616.5 -20994 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 32c50031-e925-479b-acaa-ce2adb22bed6 Move Move 29810 -20645 138 44 29878 -20623 Base geometry 30770a6d-db79-4612-a0b1-0bcb2aff85da Geometry Geometry true 906b85f0-a47a-462b-b1ca-610e33fd1537 1 29812 -20643 51 20 29839 -20633 Translation vector e0e9b9c3-1a40-4a8a-ac08-d8a622072a88 Motion Motion false 319e3db7-3fa8-48fc-bc97-eb0214225816 1 29812 -20623 51 20 29839 -20613 1 1 {0} 0 0 10 Translated geometry 115d0f64-1464-453e-be68-27ac9d734d09 Geometry Geometry false 0 29893 -20643 53 20 29921 -20633 Transformation data dc95fd2a-a557-4564-8b5a-8f19aca4de39 Transform Transform false 0 29893 -20623 53 20 29921 -20613 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ Create a vector from {xyz} components. true 7a97b796-1004-4b3a-be9c-d3f4b464c464 Vector XYZ Vector XYZ 30017 -20850 139 64 30102 -20818 Vector {x} component 2dc9c4a1-12ed-483a-840a-9708d492e47d X component X component false 0 30019 -20848 68 20 30054.5 -20838 1 1 {0} 0 Vector {y} component 7f324c74-4489-4c13-b3cd-3020c2fe0388 Y component Y component false 47503cc6-c960-4121-ab39-78bdea2c7bef 1 30019 -20828 68 20 30054.5 -20818 1 1 {0} 0 Vector {z} component 55e2e24e-bf42-4466-946f-d274fb3605f2 Z component Z component false a2f6bc9e-c598-47c2-8913-f69203fe8d95 1 30019 -20808 68 20 30054.5 -20798 1 1 {0} 0 Vector construct 319e3db7-3fa8-48fc-bc97-eb0214225816 Vector Vector false 0 30117 -20848 37 30 30137 -20833 Vector length 72d139ce-bc43-4827-91cf-5f1547a417d2 Length Length false 0 30117 -20818 37 30 30137 -20803 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true 7c860abe-4e38-4d2d-aac8-2d87afd45eab Deconstruct Domain Deconstruct Domain 29134 -20892 104 44 29192 -20870 Base domain d41f1730-615b-48b1-8c97-e13acaeb36a5 Domain Domain false c813eebe-c33b-42d8-8db7-70c5744e5be7 1 29136 -20890 41 40 29158 -20870 Start of domain 70ad2902-41c1-4a16-bac3-7bcbe79e0993 Start Start false 0 29207 -20890 29 20 29223 -20880 End of domain 7326d943-a15a-421c-9f48-74805c5b7a14 End End false 0 29207 -20870 29 20 29223 -20860 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true c821107b-1c0f-4488-aa47-2e227ff3cef0 Polar Array Polar Array 30302 -20505 138 84 30370 -20463 Base geometry 3079c206-c937-401b-a092-2ffec13e5d70 Geometry Geometry true 8f7b94a3-acc0-49ce-b901-0c327a6da338 1 30304 -20503 51 20 30331 -20493 Polar array plane f530e598-53d3-45d7-b8e2-42988fdc9ca4 Plane Plane false 0 30304 -20483 51 20 30331 -20473 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. b3207955-53db-44b3-890a-c4837d157fc1 Count Count false 0 30304 -20463 51 20 30331 -20453 1 1 {0} 4 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 372b25a6-9813-43fa-b61d-99cba2a9c2d7 Angle Angle false 0 false 30304 -20443 51 20 30331 -20433 1 1 {0} 6.2831853071795862 1 Arrayed geometry 1eb6beb0-7d89-4ce9-bd0a-fecf8874fd63 Geometry Geometry false 0 30385 -20503 53 40 30413 -20483 1 Transformation data fed7ea96-23a7-458a-89c3-2c3f8914d189 Transform Transform false 0 30385 -20463 53 40 30413 -20443 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true cfe29427-2f7d-466a-aebb-27a9c3ba7de0 Addition Addition 29673 -20897 82 44 29704 -20875 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 469fef7d-8354-47f9-80c1-059976f60816 A A true ba7f55dc-100b-489b-bfd1-4b5b283f7269 1 29675 -20895 14 20 29683.5 -20885 Second item for addition 9d008c1c-fc1d-4cb0-9385-c0edd221c717 B B true 96431a0b-d1f6-4cc9-a047-15cc3b40d04d 1 29675 -20875 14 20 29683.5 -20865 Result of addition 47503cc6-c960-4121-ab39-78bdea2c7bef Result Result false 0 29719 -20895 34 40 29737.5 -20875 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true 411cb6da-8a5b-4596-acfc-7d50ff793082 Deconstruct Domain Deconstruct Domain 29137 -20939 104 44 29195 -20917 Base domain 9d6e9d22-c570-488a-829d-4e69b3de02c4 Domain Domain false 46e0f78f-a810-4a71-bf1c-7be01b04be52 1 29139 -20937 41 40 29161 -20917 Start of domain ba7f55dc-100b-489b-bfd1-4b5b283f7269 Start Start false 0 29210 -20937 29 20 29226 -20927 End of domain f717b323-6fec-481d-b52c-35a240604a9d End End false 0 29210 -20917 29 20 29226 -20907 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true c68d310d-cb68-4dd5-9373-2c6c8caacb5f Deconstruct Domain Deconstruct Domain 29136 -20843 104 44 29194 -20821 Base domain daa26105-671f-4655-9420-d6245f863c74 Domain Domain false eb312eb8-af5b-4633-9ba2-f7939115b6ab 1 29138 -20841 41 40 29160 -20821 Start of domain c76bbf12-dd3b-4449-9663-6182fee86347 Start Start false 0 29209 -20841 29 20 29225 -20831 End of domain 701f2c62-a8c3-49c5-a242-cf6ffe9824f2 End End false 0 29209 -20821 29 20 29225 -20811 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 4ac4ba75-dbd8-42e3-81c6-5be36049cbe9 Addition Addition 29766 -20775 82 44 29797 -20753 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 81227fd0-92f2-4b94-86bf-5c66fca0b743 A A true 47503cc6-c960-4121-ab39-78bdea2c7bef 1 29768 -20773 14 20 29776.5 -20763 Second item for addition b87df7cf-3b73-4364-b4bc-1e3870859f84 B B true c76bbf12-dd3b-4449-9663-6182fee86347 1 29768 -20753 14 20 29776.5 -20743 Result of addition e781f5d6-2525-4642-93b1-6c9f9144f41e Result Result false 0 29812 -20773 34 40 29830.5 -20753 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true d4686c34-a9c6-43f5-b3c3-c4dbfbe07d90 Polar Array Polar Array 30577 -20550 138 84 30645 -20508 Base geometry 64edb4a7-8df9-4f72-ab85-a001f47d06f8 Geometry Geometry true 1eb6beb0-7d89-4ce9-bd0a-fecf8874fd63 1 30579 -20548 51 20 30606 -20538 Polar array plane c45b6a4d-9282-4784-b158-cae5ebc2a896 Plane Plane false 0 30579 -20528 51 20 30606 -20518 1 1 {0} 0 0 0 0 0 1 1 0 0 Number of elements in array. bf4c8ca7-b160-4eef-a111-2811c48623e9 Count Count false 0 30579 -20508 51 20 30606 -20498 1 1 {0} 4 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 56e5761d-46ed-4827-b516-bc2dc6876f9d Angle Angle false 0 false 30579 -20488 51 20 30606 -20478 1 1 {0} 6.2831853071795862 1 Arrayed geometry bf88701b-6486-46c0-80ce-805af7a4664b Geometry Geometry false 0 30660 -20548 53 40 30688 -20528 1 Transformation data 1762017a-07a1-4651-b2b7-8a5e6746529b Transform Transform false 0 30660 -20508 53 40 30688 -20488 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 5bff2e3a-dad3-47cc-87d8-7259fe9fd303 Addition Addition 29867 -20781 82 44 29898 -20759 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition a0b3f9db-6849-4ad4-9eb2-cfe98167f741 A A true 96431a0b-d1f6-4cc9-a047-15cc3b40d04d 1 29869 -20779 14 20 29877.5 -20769 Second item for addition 2e68df67-76eb-4ba4-a38f-5967be1d50e8 B B true e781f5d6-2525-4642-93b1-6c9f9144f41e 1 29869 -20759 14 20 29877.5 -20749 Result of addition a2f6bc9e-c598-47c2-8913-f69203fe8d95 Result Result false 0 29913 -20779 34 40 29931.5 -20759 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true 3881e215-85e5-4304-98b1-e32b8d3ae75b Rotate Rotate 30576 -20436 138 64 30644 -20404 Base geometry 273cc54c-7aeb-4086-8349-2954463ba540 Geometry Geometry true 1eb6beb0-7d89-4ce9-bd0a-fecf8874fd63 1 30578 -20434 51 20 30605 -20424 Rotation angle in radians babc5c42-1d2b-42ee-a06e-07d94f58142c Angle Angle false 0 false 30578 -20414 51 20 30605 -20404 1 1 {0} 1.5707963267948966 Rotation plane 1ebf1423-00fe-4c7e-b468-3f68a93b3987 Plane Plane false 0 30578 -20394 51 20 30605 -20384 1 1 {0} 0 0 0 0 1 0 0 0 1 Rotated geometry 7ba8cf29-f5eb-4f12-af52-4fc472dbadad Geometry Geometry false 0 30659 -20434 53 30 30687 -20419 Transformation data e84168a1-b41c-466c-8126-c00441c11ec4 Transform Transform false 0 30659 -20404 53 30 30687 -20389 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true dd350617-f4d4-4325-9850-615f4a4ff45d Rotate Rotate 30582 -20327 138 64 30650 -20295 Base geometry 13af6cd9-e973-4cf2-8852-7e1efeccbfc3 Geometry Geometry true 1eb6beb0-7d89-4ce9-bd0a-fecf8874fd63 1 30584 -20325 51 20 30611 -20315 Rotation angle in radians 4943e7db-d45f-40ae-ae91-b5baf2bbc7e8 Angle Angle false 0 false 30584 -20305 51 20 30611 -20295 1 1 {0} 1.5707963267948966 Rotation plane 5eda4097-f067-450f-9675-e0405e6ee398 Plane Plane false 0 30584 -20285 51 20 30611 -20275 1 1 {0} 0 0 0 0 -1 0 0 0 1 Rotated geometry 6355931c-be45-4e37-94a3-e8746ab2a026 Geometry Geometry false 0 30665 -20325 53 30 30693 -20310 Transformation data d2d83825-0d82-485a-9b9d-fcb82aa2b654 Transform Transform false 0 30665 -20295 53 30 30693 -20280 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 906b85f0-a47a-462b-b1ca-610e33fd1537 Geometry Geometry false 14f9723a-88e4-4edd-95f0-b473755af62b 1 28995 -20687 50 24 29020.92 -20675.23 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry a441abd3-c5af-497b-99c6-97684abc34a9 1 Geometry Geometry false bf88701b-6486-46c0-80ce-805af7a4664b 6355931c-be45-4e37-94a3-e8746ab2a026 7ba8cf29-f5eb-4f12-af52-4fc472dbadad 3 30990 -20463 53 24 31026.26 -20451.65 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true ca4563d5-f358-4ade-a6c6-c41783a67dfd Stream Filter Stream Filter 30043 -20518 89 64 30088 -20486 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 5ab383fe-4b2f-4e6a-999e-6ddf04c67316 Gate Gate false 2156f132-ae29-41bd-9331-0d5bab13cd85 1 30045 -20516 28 20 30060.5 -20506 1 1 {0} 0 2 Input stream at index 0 f220c278-3191-4273-8297-d845df079837 false Stream 0 0 true 115d0f64-1464-453e-be68-27ac9d734d09 1 30045 -20496 28 20 30060.5 -20486 2 Input stream at index 1 9863697d-e32e-461e-8e73-658d38478a27 false Stream 1 1 true c591c2c8-f588-4ca3-83b6-74175eed9770 ed11f7fc-7db7-4e5b-b0f7-5657a0b97889 2 30045 -20476 28 20 30060.5 -20466 2 Filtered stream 8f7b94a3-acc0-49ce-b901-0c327a6da338 false Stream S(0) false 0 30103 -20516 27 60 30118 -20486 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ Create a vector from {xyz} components. true 81f1c81c-7c83-40b6-8953-133c42031b9c Vector XYZ Vector XYZ 29465 -20296 139 64 29550 -20264 Vector {x} component b4da619c-5016-43f4-8528-01e245ac37ac X component X component false 5c97d99f-0d7d-480d-9053-c0ac47dcc9f6 1 29467 -20294 68 20 29502.5 -20284 1 1 {0} 0 Vector {y} component 62fa8512-5b64-460c-82cc-2f18902c33f3 Y component Y component false a4155f4c-5089-4646-9afc-476dc767ebfd 1 29467 -20274 68 20 29502.5 -20264 1 1 {0} 0 Vector {z} component bb5acfe6-57ec-4588-95a5-70784e5a2abd Z component Z component false ef5c5fcd-bc9a-4888-8525-08d31a676f1e 1 29467 -20254 68 20 29502.5 -20244 1 1 {0} 0 Vector construct 2cb50650-ef19-4492-b59f-0d27fabe4fe5 Vector Vector false 0 29565 -20294 37 30 29585 -20279 Vector length 9d77e38c-7a68-4b20-852a-2e0e645c162f Length Length false 0 29565 -20264 37 30 29585 -20249 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 2156f132-ae29-41bd-9331-0d5bab13cd85 Number Slider ⵙꕤⵙ◯ⵙᴥⵙⓄⵙᴥⵙꖴⵙᙏⵙ◯ⵙ◯ⵙᙏⵙꖴⵙᴥⵙⓄⵙᴥⵙ◯ⵙꕤⵙ false 0 27561 -20733 260 20 27561.26 -20732.94 0 1 0 1 0 0 0 03e331ed-c4d1-4a23-afa2-f57b87d2043c Cone Create a conical surface true 687de0fb-5c2f-46d4-a941-2ef96269f3c3 Cone Cone 27560 -20863 101 64 27614 -20831 Base plane 94ff0e80-b0ad-4102-9b66-52f6522b8f90 Base Base false 0 27562 -20861 37 20 27582 -20851 1 1 {0} 0 0 0 0 1 0 0 0 1 Radius at cone base 086aa5d1-9816-4f02-a042-16c9a170a342 Radius Radius false 0 27562 -20841 37 20 27582 -20831 1 1 {0} 20 Cone height 6c7e7093-f812-4fa7-8e4b-8125ae5d3e31 Length Length false 0 27562 -20821 37 20 27582 -20811 1 1 {0} 80 Resulting cone 7e703caa-ed06-476c-b021-a4d3c5e1c328 Cone Cone false 0 27629 -20861 30 30 27645.5 -20846 Tip of cone true 097273d0-93c6-41bf-bb24-519251212e78 Tip Tip false 0 27629 -20831 30 30 27645.5 -20816 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 27373a8d-32b4-4c9a-bab4-c88261d44a1b Geometry Geometry false aee5b104-be5a-4a75-baeb-fd3c53688938 1 28040 -20877 50 24 28065.26 -20865.94 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 5e333b9d-1426-4640-88f8-a8f6db17c9fb Move Move 29492 -20376 138 44 29560 -20354 Base geometry 41c137ce-ca42-4e65-8ed6-0bf62c5f7fda Geometry Geometry true 906b85f0-a47a-462b-b1ca-610e33fd1537 1 29494 -20374 51 20 29521 -20364 Translation vector 0e4270d0-00c1-4423-b609-f324e470844e Motion Motion false 2cb50650-ef19-4492-b59f-0d27fabe4fe5 1 29494 -20354 51 20 29521 -20344 1 1 {0} 0 0 10 Translated geometry c591c2c8-f588-4ca3-83b6-74175eed9770 Geometry Geometry false 0 29575 -20374 53 20 29603 -20364 Transformation data 61552b61-c8f6-4d3c-9048-a0f7f0741fc2 Transform Transform false 0 29575 -20354 53 20 29603 -20344 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 99e5c1cb-5fc8-4778-b111-2f719b9b0529 Mirror Mirror 29715 -20301 138 44 29783 -20279 Base geometry 8e31d047-3fef-4557-b45f-e101f7792734 Geometry Geometry true c591c2c8-f588-4ca3-83b6-74175eed9770 1 29717 -20299 51 20 29744 -20289 Mirror plane d521477e-fae5-4cef-b126-2b6b7eea27b1 Plane Plane false 0 29717 -20279 51 20 29744 -20269 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry ed11f7fc-7db7-4e5b-b0f7-5657a0b97889 Geometry Geometry false 0 29798 -20299 53 20 29826 -20289 Transformation data f103e065-cd1d-417a-bd62-7698f05b120b Transform Transform false 0 29798 -20279 53 20 29826 -20269 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 22bff4d2-fd2f-4197-9e85-5706f4af79a7 Multiplication Multiplication 29600 -20834 82 44 29631 -20812 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 364c0058-a04d-4068-ae8a-edd706e6f766 A A true 70ad2902-41c1-4a16-bac3-7bcbe79e0993 1 29602 -20832 14 20 29610.5 -20822 Second item for multiplication eb6b9138-b499-4baf-8b7e-adaabe775901 B B true 0 29602 -20812 14 20 29610.5 -20802 1 1 {0} Grasshopper.Kernel.Types.GH_String false 3 Result of multiplication 96431a0b-d1f6-4cc9-a047-15cc3b40d04d Result Result false 0 29646 -20832 34 40 29664.5 -20812 312a18f0-3da1-467e-b19f-7ac542a10932 ab81fea9-8d16-4caf-af89-2736c660f36d Spiral Creates a spiral from base plane, pitch, turn count, and two radi true a7e9db71-9a5d-447e-b243-fa21a5bb08d7 Spiral Spiral 27634 -20644 128 104 27713 -20592 The base plane for the spiral 71166a09-525a-48b7-ac3b-4338f496248f Base Plane Base Plane true 0 27636 -20642 62 20 27668.5 -20632 1 1 {0} 0 0 0 0 1 0 -1 0 0 Pitch angle 0b43d522-6ca7-4588-80f0-9d7c771aaaf6 Angle Angle true 0 false 27636 -20622 62 20 27668.5 -20612 1 1 {0} 31.415926535897931 The number of turns in the spiral a9bfaa09-a086-4f7d-92f6-f39c871e8e5e Turns Turns true 8a12e9ae-ed37-4aed-b1cb-d72348a985be 1 27636 -20602 62 20 27668.5 -20592 1 1 {0} 1 Radius at the base of the spiral e367d741-b563-47e7-8c97-73cae1dd25aa Base Radius Base Radius true 8776d751-e672-4663-bff5-b3766de3be1d 1 27636 -20582 62 20 27668.5 -20572 1 1 {0} 10 Radius at the peak of the spiral 243e6683-503a-422d-b684-81c6fc0f092e Peak Radius Peak Radius true b68d7ee1-afce-49d8-96fc-9d22fed8318b 1 27636 -20562 62 20 27668.5 -20552 1 1 {0} 10 The spiral curve d2ae0633-3abc-4a59-af9c-18d1eb9c55cf Spiral Spiral false 0 27728 -20642 32 100 27745.5 -20592 c277f778-6fdf-4890-8f78-347efb23c406 Pipe Create a pipe surface around a rail curve. true 8b23a877-d953-40ce-a2f2-2f01b3361bc8 Pipe Pipe 27706 -20501 96 64 27759 -20469 Base curve bb287e6d-d82a-474e-ba63-d13683176c88 Curve Curve false d2ae0633-3abc-4a59-af9c-18d1eb9c55cf 1 27708 -20499 36 20 27727.5 -20489 Pipe radius 398a7e07-ffaa-4459-a0d4-d8dd502062cc Radius Radius false 8f528a96-ac1e-47b8-b34c-3b346f4f383c 1 27708 -20479 36 20 27727.5 -20469 1 1 {0} 5 Specifies the type of caps (0=None, 1=Flat, 2=Round) 6538635f-cf75-49f7-8528-1533d76014d2 Caps Caps false 0 27708 -20459 36 20 27727.5 -20449 1 1 {0} 2 1 Resulting Pipe c812a819-1ac7-4877-9b4f-0042f2619e16 Pipe Pipe false 0 27774 -20499 26 60 27788.5 -20469 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 8f528a96-ac1e-47b8-b34c-3b346f4f383c Number Slider Number Slider false 0 27456 -20359 198 20 27456.52 -20358.94 0 1 0 10 0 0 10 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true b3515f1c-3a5f-4753-a292-402a408903bd Multiplication Multiplication 28207 -20363 82 44 28238 -20341 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 621bdd6d-545d-45fc-8a78-92cb79820336 A A true 8f528a96-ac1e-47b8-b34c-3b346f4f383c 1 28209 -20361 14 20 28217.5 -20351 Second item for multiplication 0266fd1f-8054-487b-ad09-6026c3e56516 B B true 0 28209 -20341 14 20 28217.5 -20331 1 1 {0} Grasshopper.Kernel.Types.GH_String false sqrt(3) Result of multiplication 8776d751-e672-4663-bff5-b3766de3be1d Result Result false 0 28253 -20361 34 40 28271.5 -20341 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true c42549d6-f27a-47cd-a2c7-b7d4bd74ac06 Division Division 27789 -20406 82 44 27820 -20384 Item to divide (dividend) 15f3b70d-adda-41fa-a7bb-710245fc0c8a A A false 8f528a96-ac1e-47b8-b34c-3b346f4f383c 1 27791 -20404 14 20 27799.5 -20394 Item to divide with (divisor) b585be87-5c23-4c9e-a996-215d7b039c02 B B false 0 27791 -20384 14 20 27799.5 -20374 1 1 {0} Grasshopper.Kernel.Types.GH_String false 9 The result of the Division 8a12e9ae-ed37-4aed-b1cb-d72348a985be Result Result false 0 27835 -20404 34 40 27853.5 -20384 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true 1332dcfe-fbf0-48de-9dc6-c74a4235f08a Division Division 27509 -20439 82 44 27540 -20417 Item to divide (dividend) ed461036-40ab-4244-bf35-c21fb1c5f427 A A false 8f528a96-ac1e-47b8-b34c-3b346f4f383c 1 27511 -20437 14 20 27519.5 -20427 Item to divide with (divisor) bcc9a566-d8bf-4a65-8662-77ba2ae361fd B B false 0 27511 -20417 14 20 27519.5 -20407 1 1 {0} Grasshopper.Kernel.Types.GH_String false 3 The result of the Division b68d7ee1-afce-49d8-96fc-9d22fed8318b Result Result false 0 27555 -20437 34 40 27573.5 -20417 4bfe1bf6-fbc9-4ad2-bf28-a7402e1392ee c2ea695e-1a09-6f42-266d-113498879f60 MultiPipe Create a branching pipe around a network of lines/curves true 7a58df4a-265c-4617-ab36-6041e4373757 MultiPipe MultiPipe 27937 -20592 113 184 28007 -20500 1 The curves to pipe. Also accepts meshes e2f0e3cb-e735-4ea1-aa77-1e5e8cd743db Curves Curves false d2ae0633-3abc-4a59-af9c-18d1eb9c55cf 1 27939 -20590 53 20 27967 -20580 1 Pipe radius. If one value given, it is applied to all. Alternatively, provide a list of radii corresponding to each point in SizePoints a0372ca6-5d44-48b9-b2c5-4af86e31dd56 NodeSize NodeSize false 8a12e9ae-ed37-4aed-b1cb-d72348a985be 1 27939 -20570 53 20 27967 -20560 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 b945061c-b11d-4da1-8ab7-73146764dca4 SizePoints SizePoints true 0 27939 -20550 53 20 27967 -20540 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. ca073515-7ae0-4d85-b093-72253869d4c6 EndOffset EndOffset false b68d7ee1-afce-49d8-96fc-9d22fed8318b 1 27939 -20530 53 20 27967 -20520 1 1 {0} 1 The size of the struts between nodes as a multiplier of NodeSize. <1 gives tapering struts, >1 gives bulging struts 1663558d-97e5-400f-93e7-8c66647c50e2 StrutSize StrutSize false 8a12e9ae-ed37-4aed-b1cb-d72348a985be 1 27939 -20510 53 20 27967 -20500 1 1 {0} 1 Approximate spacing of edge loops along each strut. If set to zero, no additional edge loops are added e5cfa4c1-51e2-4e3f-a3b9-36a77300041b Segment Segment false 0 27939 -20490 53 20 27967 -20480 1 1 {0} 0 When the input to 'Curves' are smooth curves, this sets the maximum angle between consecutive segments when discretizing 98f091dc-ff28-4a31-8171-26b526398c9f KinkAngle KinkAngle false 0 27939 -20470 53 20 27967 -20460 1 1 {0} 0.6 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. 7f89b8ae-5261-4509-ab91-e2e61d9a2cf2 CubeFit CubeFit false 0 27939 -20450 53 20 27967 -20440 1 1 {0} 0 Cap option - 0:None, 1:Round, 2:Flat 2531e866-ba70-433e-8677-304b9e0e05bf Caps Caps true 0 27939 -20430 53 20 27967 -20420 1 1 {0} 1 Resulting Pipe SubD 564971a8-755d-4e4e-8579-914a6de40223 Pipe Pipe false 0 28022 -20590 26 180 28036.5 -20500 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 1c39ed81-acd5-44ce-bae8-7a49d86fc37b Stream Filter Stream Filter 27899 -20920 89 104 27944 -20868 5 2e3ab970-8545-46bb-836c-1c11e5610bce 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 Index of Gate stream b06364d4-88d3-4b58-aab2-1cbdb3ea2961 Gate Gate false 8bb3e431-6674-491a-8115-e406d426d7a7 1 27901 -20918 28 20 27916.5 -20908 1 1 {0} 0 2 Input stream at index 0 37aefcbb-7a7e-460f-ad55-ec89be20ab8c false Stream 0 0 true 4d323153-46aa-47d8-8ee4-b1fdf371dd1b 1 27901 -20898 28 20 27916.5 -20888 2 Input stream at index 1 c917280b-a998-4bbc-84f2-2a43fc679541 false Stream 1 1 true 7e703caa-ed06-476c-b021-a4d3c5e1c328 1 27901 -20878 28 20 27916.5 -20868 2 Input stream at index 2 682c9e54-3018-462b-832b-498a3b44bada false Stream 2 2 true 564971a8-755d-4e4e-8579-914a6de40223 1 27901 -20858 28 20 27916.5 -20848 2 Input stream at index 3 c23887bb-45c8-4d55-b99d-a44da2945641 false Stream 3 3 true c31ba105-e424-4701-8fed-b8811bef3fc9 1 27901 -20838 28 20 27916.5 -20828 2 Filtered stream aee5b104-be5a-4a75-baeb-fd3c53688938 false Stream S(3) false 0 27959 -20918 27 100 27974 -20868 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 8bb3e431-6674-491a-8115-e406d426d7a7 Number Slider Number Slider false 0 27714 -20930 198 20 27714.26 -20929.94 0 1 0 3 0 0 3 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 99b3e324-05ed-4cba-91f3-1d7a9a302105 Stream Filter Stream Filter 28457 -20773 89 64 28502 -20741 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 f402b5cc-c5f7-4db3-b03d-e2274cc35858 Gate Gate false aa97130e-ea00-4da9-a5f3-d4da0ac0d61b 1 28459 -20771 28 20 28474.5 -20761 1 1 {0} 0 2 Input stream at index 0 9b21030e-606a-4523-817b-4d89bb0a32e3 false Stream 0 0 true 0 28459 -20751 28 20 28474.5 -20741 2 Input stream at index 1 60a5dffb-6df9-4e43-a8fa-99bb6d6079fd false Stream 1 1 true 27373a8d-32b4-4c9a-bab4-c88261d44a1b 1 28459 -20731 28 20 28474.5 -20721 2 Filtered stream d37477a1-6150-4b2d-851d-282b42919eae false Stream S(1) false 0 28517 -20771 27 60 28532 -20741 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 3ab9f164-f844-4c8d-aa21-0dba407b07cf Number Slider ⵙꕤⵙⓄⵙ8ⵙ◯ⵙᕤᕦⵙИNⵙꖴⵙᗝⵙИNⵙᑎⵙⓄⵙ8ⵙ◯ⵙ◯ⵙ8ⵙⓄⵙᑎⵙИNⵙᗝⵙꖴⵙИNⵙᕤᕦⵙ◯ⵙ8ⵙⓄⵙꕤ false 0 27561 -20682 389 20 27561.26 -20681.94 0 1 0 1 0 0 0 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 0283a746-b1e0-45e5-806e-2b70b52bf410 Stream Filter Stream Filter 28440 -20679 89 64 28485 -20647 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 ca7b1ebb-e619-4d2c-adee-89266cc91117 Gate Gate false 3ab9f164-f844-4c8d-aa21-0dba407b07cf 1 28442 -20677 28 20 28457.5 -20667 1 1 {0} 0 2 Input stream at index 0 1998ca6f-05e3-490c-bb20-adb18aa7ef52 false Stream 0 0 true 0 28442 -20657 28 20 28457.5 -20647 2 Input stream at index 1 e5a06b18-d5ba-48ef-b03f-eb0674009aaa false Stream 1 1 true e26df394-51e6-44e1-be26-8a1c36a2c8a6 1 28442 -20637 28 20 28457.5 -20627 2 Filtered stream cab2878d-925b-4aa1-b5ec-434132eb0660 false Stream S(0) false 0 28500 -20677 27 60 28515 -20647 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values aa97130e-ea00-4da9-a5f3-d4da0ac0d61b Number Slider ⵙ人ⵙᴥⵙ✤ⵙᗱᗴⵙᙏⵙⓄⵙᗱᗴⵙᕤᕦⵙ◯ⵙ◯ⵙᕤᕦⵙᗱᗴⵙⓄⵙᙏⵙᗱᗴⵙ✤ⵙᴥⵙ人ⵙ false 0 27560 -20708 360 20 27560.26 -20707.94 0 1 0 1 0 0 1 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 34243502-ebde-4806-b8e5-6ca48fdc870d Multiplication Multiplication 29339 -20350 82 44 29370 -20328 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 66d997b0-f771-47c9-a2b1-e63e9184f2cc A A true f717b323-6fec-481d-b52c-35a240604a9d 1 29341 -20348 14 20 29349.5 -20338 Second item for multiplication 667cd6c1-2b06-4ab8-b4d7-88fe7c55768d B B true 0 29341 -20328 14 20 29349.5 -20318 1 1 {0} Grasshopper.Kernel.Types.GH_String false 2 Result of multiplication 5c97d99f-0d7d-480d-9053-c0ac47dcc9f6 Result Result false 0 29385 -20348 34 40 29403.5 -20328 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 7a0848da-bf28-4d82-b7e5-3e8db1b9918f Multiplication Multiplication 29176 -20213 82 44 29207 -20191 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 4e805a19-7195-4b56-ab47-2e5ea93e32da A A true ba7f55dc-100b-489b-bfd1-4b5b283f7269 1 29178 -20211 14 20 29186.5 -20201 Second item for multiplication 79a741bd-6962-4503-b102-af6dfe1a82ee B B true 0 29178 -20191 14 20 29186.5 -20181 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 3 Result of multiplication b0544e9f-71c5-47b3-a285-8dd6e1bfd505 Result Result false 0 29222 -20211 34 40 29240.5 -20191 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 4ea4c898-bba0-4fd4-9b35-2ee904d49707 Multiplication Multiplication 29178 -20159 82 44 29209 -20137 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 3221908f-84fd-4560-8a5c-a0d2af5a7534 A A true 70ad2902-41c1-4a16-bac3-7bcbe79e0993 1 29180 -20157 14 20 29188.5 -20147 Second item for multiplication a4c5da36-a684-4961-b7bb-d6a189991e41 B B true 0 29180 -20137 14 20 29188.5 -20127 1 1 {0} Grasshopper.Kernel.Types.GH_String false 3 Result of multiplication 6b8009f4-9f11-43b1-826d-cf62c300962c Result Result false 0 29224 -20157 34 40 29242.5 -20137 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 4aff7541-a6e3-417b-ae55-66fb94423ced Addition Addition 29285 -20203 82 44 29316 -20181 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition a6417d5f-f53d-4c88-9173-dbbc1a2b3f1f A A true b0544e9f-71c5-47b3-a285-8dd6e1bfd505 1 29287 -20201 14 20 29295.5 -20191 Second item for addition 43b7dd30-4917-48d2-b6e1-d093b8acc1dd B B true 6b8009f4-9f11-43b1-826d-cf62c300962c 1 29287 -20181 14 20 29295.5 -20171 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 2 Result of addition a4155f4c-5089-4646-9afc-476dc767ebfd Result Result false 0 29331 -20201 34 40 29349.5 -20181 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 4ff3b66b-41b3-4158-b4da-6fc0a69cd78c Multiplication Multiplication 29076 -20035 82 44 29107 -20013 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication a23417a2-b694-48b4-9fcf-d4dd3f445e3b A A true 70ad2902-41c1-4a16-bac3-7bcbe79e0993 1 29078 -20033 14 20 29086.5 -20023 Second item for multiplication 37fbe417-1fe0-4a68-ad47-222735be480e B B true 0 29078 -20013 14 20 29086.5 -20003 1 1 {0} Grasshopper.Kernel.Types.GH_String false 12 Result of multiplication cf914719-a743-4b58-a126-28fe75a8a814 Result Result false 0 29122 -20033 34 40 29140.5 -20013 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 9e39be29-f074-4caa-9bec-c9dc109f21a3 Multiplication Multiplication 29072 -19977 82 44 29103 -19955 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 731c193c-87e3-40a8-8b94-7c22bf28945b A A true ba7f55dc-100b-489b-bfd1-4b5b283f7269 1 29074 -19975 14 20 29082.5 -19965 Second item for multiplication 4f3498d6-e790-45a9-b103-15f9a295d1f9 B B true 0 29074 -19955 14 20 29082.5 -19945 1 1 {0} Grasshopper.Kernel.Types.GH_String false 6 Result of multiplication 1fcab585-e210-4e10-a6f9-4c2014456a5b Result Result false 0 29118 -19975 34 40 29136.5 -19955 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 56f59f3f-11d4-4db1-ab3e-cd79e3bd945e Addition Addition 29211 -20017 82 44 29242 -19995 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition d2a1211b-89dc-43e4-a1dc-0546b93dfd28 A A true cf914719-a743-4b58-a126-28fe75a8a814 1 29213 -20015 14 20 29221.5 -20005 Second item for addition 25683dd6-4245-48f5-8499-00f1b367ba1c B B true 1fcab585-e210-4e10-a6f9-4c2014456a5b 1 29213 -19995 14 20 29221.5 -19985 Result of addition b89424c2-a571-4d9e-97c9-12cbc181e4d7 Result Result false 0 29257 -20015 34 40 29275.5 -19995 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 312ae296-23dc-4bb2-b700-49d5b416ef8c Addition Addition 29441 -20039 82 44 29472 -20017 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 9a4365a6-76e6-4d6f-956b-1292f39eb3af A A true c76bbf12-dd3b-4449-9663-6182fee86347 1 29443 -20037 14 20 29451.5 -20027 Second item for addition e218d7c6-d4fe-4e8f-a788-f693c392cc84 B B true 996423d7-71c0-48f0-9d9a-a6f11369acd7 1 29443 -20017 14 20 29451.5 -20007 Result of addition ef5c5fcd-bc9a-4888-8525-08d31a676f1e Result Result false 0 29487 -20037 34 40 29505.5 -20017 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true 02ca66ad-5212-4803-bf6c-1eed0eb7151a Division Division 29345 -19999 82 44 29376 -19977 Item to divide (dividend) dcdcedb3-7d7c-4534-a1bb-fe6ac391069a A A false b89424c2-a571-4d9e-97c9-12cbc181e4d7 1 29347 -19997 14 20 29355.5 -19987 Item to divide with (divisor) a020e030-58f3-4ac0-9b6e-a2c8891bc5d8 B B false 0 29347 -19977 14 20 29355.5 -19967 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 2 The result of the Division 996423d7-71c0-48f0-9d9a-a6f11369acd7 Result Result false 0 29391 -19997 34 40 29409.5 -19977 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 4ff3b66b-41b3-4158-b4da-6fc0a69cd78c 9e39be29-f074-4caa-9bec-c9dc109f21a3 56f59f3f-11d4-4db1-ab3e-cd79e3bd945e 312ae296-23dc-4bb2-b700-49d5b416ef8c 02ca66ad-5212-4803-bf6c-1eed0eb7151a 81f1c81c-7c83-40b6-8953-133c42031b9c 5e333b9d-1426-4640-88f8-a8f6db17c9fb 99e5c1cb-5fc8-4778-b111-2f719b9b0529 ffc16eed-e926-43e9-abdb-93da83f11452 155d88d1-b1e4-469e-af87-4dc2e42d0449 10 2122ca03-f87c-40bd-b399-948f3be061f2 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 7a0848da-bf28-4d82-b7e5-3e8db1b9918f 4ea4c898-bba0-4fd4-9b35-2ee904d49707 4aff7541-a6e3-417b-ae55-66fb94423ced 3 ffc16eed-e926-43e9-abdb-93da83f11452 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 34243502-ebde-4806-b8e5-6ca48fdc870d 1 155d88d1-b1e4-469e-af87-4dc2e42d0449 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects cfe29427-2f7d-466a-aebb-27a9c3ba7de0 4ac4ba75-dbd8-42e3-81c6-5be36049cbe9 5bff2e3a-dad3-47cc-87d8-7259fe9fd303 22bff4d2-fd2f-4197-9e85-5706f4af79a7 4 5bf68e8f-cf17-4162-a6b6-cbf511904409 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects c821107b-1c0f-4488-aa47-2e227ff3cef0 d4686c34-a9c6-43f5-b3c3-c4dbfbe07d90 3881e215-85e5-4304-98b1-e32b8d3ae75b dd350617-f4d4-4325-9850-615f4a4ff45d 4 a29045c3-8f28-498f-b683-1bec029fe3a3 Group e2ca115e-7f41-494d-8be6-0499d1b9ffff c6c19589-ab63-4b60-8d7c-2c1b6d60fac7 Export As false Exports geometries from GH to any format supported by Rhino. This component depends on Rhino's user interface and cannot work if anthoer command is running. Right-click the component for more options. true 22566dd1-ddd1-48ef-aeed-4a58ab8a59ea 2.4.1.0 Export As Export As neutral,N 31203 -20520 203 164 31305 -20438 1 The geometry you want to export 6315072a-c2d8-4e1e-93f8-e75f5c971920 Geometry Geometry false 0 31205 -20518 85 20 31249 -20508 1 Layer to put the geometries. By default, this input will override ObjAttr. 98719343-f261-41ba-9444-393e4ab6ce64 Layer Layer true 0 31205 -20498 85 20 31249 -20488 1 1 {0} false 1 Object attributes. Layer in this structure isn't used by default, right click the component to change the behavior. You may use Object attributes from Elefront, or Human. See manual for supported attributes. 75ac00ed-ef80-4cc1-baf4-eba2be4596a1 Object Attributes Object Attributes true 0 31205 -20478 85 20 31249 -20468 Where to store the file. Filename and extension should be included. c380febc-89fc-4056-b427-81ad39c6ca59 File Location File Location false 0 31205 -20458 85 20 31249 -20448 1 1 {0} false C:\5.OBJ Default false. Control if Pancake should overwrite the destination file. 0fb48865-4bd7-4a76-978e-85b39485f942 Overwrite Overwrite false 0 31205 -20438 85 20 31249 -20428 1 1 {0} false Options of export. You can either feed it with option templates, or manual input, or leave it unset. 9248fc2a-b096-4fb0-b61d-1588a4a67f42 Options Options false 0 31205 -20418 85 20 31249 -20408 1 1 {0} false General options of export. Connect Rhino file options to this input if needed. 6ed20a83-c8ba-4d80-a99a-0d6af0510232 Pre-Options Pre-Options false 0 31205 -20398 85 20 31249 -20388 1 1 {0} false Set to True to conduct the export. Use True - only button or Toggle button. Do not use the vanilla button. 9f0f52fc-100d-48d6-89e1-2ed4738e2d55 Export Export false 0 31205 -20378 85 20 31249 -20368 1 1 {0} true Returns if the action is successful 510047f8-0423-4300-9fd6-6e37b7f21136 OK OK false 0 31320 -20518 84 80 31363.5 -20478 The final command to be executed 8c05019c-e1ac-4327-b834-d7bce447b5cc Export command Export command false 0 31320 -20438 84 80 31363.5 -20398 af090f39-f4f6-4e77-815b-f7418191d06b ce132bbb-4e91-42da-88c9-14a6f5da87c6 Export File to Path Exports a set of geometry to a specified file format. true 7e34fc88-2366-4237-9228-8f7d48f404a6 Export File to Path Export File to Path 31188 -20648 193 104 31302 -20596 Set to true to begin the export c6e890d6-8993-4267-867e-20edb094f3bd Run Run false 011499d8-4243-452f-92b6-12216f3d8691 1 31190 -20646 97 20 31240 -20636 1 1 {0} true 1 The geometry you want to export. 079fe794-3521-449c-830f-51ea3f5b9000 Geometry to Export Geometry to Export false a441abd3-c5af-497b-99c6-97684abc34a9 1 31190 -20626 97 20 31240 -20616 The path to export to. File type will be inferred from file extension. 61a3c8fa-9ef0-457a-80ac-e39b8d29cd3e Export Path Export Path false 0 31190 -20606 97 20 31240 -20596 1 1 {0} false C:\24BB.OBJ 1 The object attributes to assign to each piece of geometry. Layer name input on this component will be ignored. e0fc1107-5720-413e-81aa-11cf29673682 Attributes Attributes true 0 31190 -20586 97 20 31240 -20576 1 The layer names to bake to. These layers will be created for the export and then deleted afterwards if they did not already exist. If this input is supplied, the Attributes input will be ignored. 7158cf7e-130b-4303-bd19-72de11904043 Layer Names Layer Names true 0 31190 -20566 97 20 31240 -20556 The path to the created file on success. 52df6c8b-8cff-4307-8b48-68861eeb02cd Output Path Output Path false 0 31317 -20646 62 100 31349.5 -20596 607f1aff-2ee7-41d0-b371-cc7c72c9c10c 1c9de8a1-315f-4c56-af06-8f69fee80a7a Mirror Cut Mesh Cut a mesh with a plane, mirror the kept side of the cut across a mirror plane, and combine it with the kept side. true ab942140-6d15-49b1-903f-09726af03455 Mirror Cut Mesh Mirror Cut Mesh 27715 -21309 180 224 27815 -21197 Mesh to mirror cut 169f101b-492c-4982-984a-f886869b7471 Mesh Mesh false 5f37ae48-1209-479b-9eda-28d1951117c6 1 27717 -21307 83 20 27760 -21297 Plane that the kept side of the mesh cut gets mirrored across d7cc264e-59b4-4183-8068-c3e84fffa7e5 Mirror Plane Mirror Plane false 5c818be5-b452-48e3-a83e-f96e224c1b62 1 27717 -21287 83 20 27760 -21277 Parts of the mesh within this distance from the mirror plane will be additionally cut away bdca6a64-5597-43dd-9b44-c488b5e09f18 Reach Reach false 0 27717 -21267 83 20 27760 -21257 1 1 {0} 0 Distance to offset the kept parts of the mesh from the mirror plane (or offset from the reach if reach in not zero) f80cb748-eb90-4407-a66b-3e46944b1484 Offset Offset false 0 27717 -21247 83 20 27760 -21237 1 1 {0} 0 Flip the mirror direction f414fe67-34af-4f48-95fb-b958d7ea1ca5 Flip Flip false 0 27717 -21227 83 20 27760 -21217 1 1 {0} false Join the mirror cut mesh 29c34db5-5684-46d3-8e09-cdbbf16180ec Join Join false 0 27717 -21207 83 20 27760 -21197 1 1 {0} false Keep the mesh and mirror it normally if it is mirror cut into non-existence 4335734a-01fa-43da-b55f-cea317827193 Keep Keep false 0 27717 -21187 83 20 27760 -21177 1 1 {0} false Determines how the mirror cut meshes are connected 0 = Split faces, with connection 1 = Remove faces, with connection 2 = Shrink faces, with connection 3 = Split faces, without connection 4 = Remove faces, without connection 5 = Shrink faces, without connection 8b5152b8-7fa3-4923-b6c1-276ced9168ae Connection Type Connection Type false 0 27717 -21167 83 20 27760 -21157 1 1 {0} 2 Bulge factor for the mirror cut mesh connections (-B = Negative Bulge, 0.0 = No Bulge, +B = Positive Bulge) d005182f-92bc-4c10-87ea-13a571405688 Bulge Bulge false 0 27717 -21147 83 20 27760 -21137 1 1 {0} 0 Number of mesh faces per side of the mesh connection 7ce7cfa5-2795-4f77-b963-3f401348e85d Divisions Divisions false 0 27717 -21127 83 20 27760 -21117 1 1 {0} 0 Weld mesh vertices that are within a specified proximity of eachother (0.0 = No weld, Number greater than 0 = Weld vertices within proximity of the number) 013c2a06-cc22-4b35-87cd-bf9274edff9a Weld Vertices Weld Vertices false 0 27717 -21107 83 20 27760 -21097 1 1 {0} 0 1 Resulting mirror cut meshes f77243b3-3484-43e5-a8a4-84e432e31fe2 Mirror Cut Mirror Cut false 0 27830 -21307 63 44 27863 -21285 The splitting index (only if Join is false) To split the mirror cut mesh set at the mirror use this as the index input on Grasshopper's Split List component. 9d8f8d6e-8e69-4340-af8e-12364894ebd4 Split Index Split Index false 0 27830 -21263 63 44 27863 -21241 The plane at the reach distance 04d68252-ee1e-49ad-84fe-d31e88f66924 Reach Plane Reach Plane false 0 27830 -21219 63 44 27863 -21197 The plane at the offset distance 0cf9fab7-93e4-4254-b187-31b04da48e7c Offset Plane Offset Plane false 0 27830 -21175 63 44 27863 -21153 True if the mesh was intersected by the mirror cut, False if the mesh was not intersected by the mirror cut e9483e47-5d35-47e6-8401-625cafcb2361 Intersected Intersected false 0 27830 -21131 63 44 27863 -21109 fad344bc-09b1-4855-a2e6-437ef5715fe3 YZ Plane World YZ plane. true 1a1ae498-ca8f-4549-b4a8-29577401d80a YZ Plane YZ Plane 27551 -21215 98 28 27601 -21201 Origin of plane f337228d-5cc8-4b39-a710-89356bd8af5e Origin Origin false 0 27553 -21213 33 24 27571 -21201 1 1 {0} 0 0 0 World YZ plane 5c818be5-b452-48e3-a83e-f96e224c1b62 Plane Plane false 0 27616 -21213 31 24 27633 -21201 4bc9dbbf-fec8-4348-a3af-e33e7edc8e7b Mesh Join Join a set of meshes into a single mesh true 82b66c1d-1117-4a50-9651-fc1527d02636 Mesh Join Mesh Join 27533 -21358 106 28 27591 -21344 1 Meshes to join d142c7df-6f66-4a38-b4fe-ad2a7f9f0fe1 Meshes Meshes false 4d323153-46aa-47d8-8ee4-b1fdf371dd1b 1 27535 -21356 41 24 27557 -21344 Mesh join result 5f37ae48-1209-479b-9eda-28d1951117c6 Mesh Mesh false 0 27606 -21356 31 24 27623 -21344 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 41f1dcc5-929b-450f-b4e3-751d26ad504f Mirror Mirror 28013 -21268 138 44 28081 -21246 Base geometry 5dfd88bf-8d00-43b8-8bb8-ed1d316e4b5c Geometry Geometry true f77243b3-3484-43e5-a8a4-84e432e31fe2 1 28015 -21266 51 20 28042 -21256 Mirror plane 0a5ce24c-8f17-4097-b324-137068189c6c Plane Plane false 0 28015 -21246 51 20 28042 -21236 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 11ff08f5-458a-4991-915f-f8ae465d4478 Geometry Geometry false 0 28096 -21266 53 20 28124 -21256 Transformation data 51820eeb-f90e-432a-9e10-44061a2b2bae Transform Transform false 0 28096 -21246 53 20 28124 -21236 4bc9dbbf-fec8-4348-a3af-e33e7edc8e7b Mesh Join Join a set of meshes into a single mesh true 5607553b-65e8-4ea7-958b-e9b1223314ba Mesh Join Mesh Join 27709 -21420 106 28 27767 -21406 1 Meshes to join dd156840-4eee-49fe-928f-6f134b48dcf8 Meshes Meshes false 11ff08f5-458a-4991-915f-f8ae465d4478 f77243b3-3484-43e5-a8a4-84e432e31fe2 2 27711 -21418 41 24 27733 -21406 Mesh join result 38dc299c-e238-4d4d-8037-407c0d2fb621 Mesh Mesh false 0 27782 -21418 31 24 27799 -21406 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects ab942140-6d15-49b1-903f-09726af03455 1a1ae498-ca8f-4549-b4a8-29577401d80a 82b66c1d-1117-4a50-9651-fc1527d02636 41f1dcc5-929b-450f-b4e3-751d26ad504f 5607553b-65e8-4ea7-958b-e9b1223314ba 5 866b5c48-79d1-48da-be60-5bf179750eaa Group 55f1321a-d5e1-4c3f-aedb-bd27ce77a583 20563e24-568f-4f4f-b61b-71a1781ef92f WeldMesh false Description true d29cbd30-b800-4ca5-9704-cd2a03b7f314 WeldMesh WeldMesh false 27974 -21417 101 44 28027 -21395 1 Mesh to weld db6af41a-a4bb-4195-8c4a-fc56e727e7a1 Mesh Mesh true 38dc299c-e238-4d4d-8037-407c0d2fb621 1 27976 -21415 36 20 27995.5 -21405 Radius for welding 3aaa234c-466b-489f-bfe6-604f1f5365ee Radius Radius false 0 27976 -21395 36 20 27995.5 -21385 1 1 {0} 1E-10 1 Mesh to weld af579792-f3f4-4ba1-873f-bcab19b7e41c Mesh Mesh false 0 28042 -21415 31 40 28059 -21395 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true cf310de3-ec65-42ac-a951-d14fe553fe05 Bounding Box Bounding Box true 30899 -20316 100 44 30958 -20294 1 Geometry to contain 551032f5-b448-4c19-a702-2f1092fe84d3 Content Content false a441abd3-c5af-497b-99c6-97684abc34a9 1 30901 -20314 42 20 30923.5 -20304 BoundingBox orientation plane true 0d4da6c3-075d-4985-b7e9-048832527b85 Plane Plane false 0 30901 -20294 42 20 30923.5 -20284 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates 5e162acd-0eca-4975-afc2-15235d0de4a9 Box Box false 0 30973 -20314 24 20 30986.5 -20304 Bounding box in orientation plane coordinates true d62d1336-7932-4130-9873-02c3192b1c85 Box Box false 0 30973 -20294 24 20 30986.5 -20284 db7d83b1-2898-4ef9-9be5-4e94b4e2048d Deconstruct Box Deconstruct a box into its constituent parts. true cc71b246-d8b7-48b8-a75d-5437baf5acf7 Deconstruct Box Deconstruct Box 31056 -20290 89 84 31097 -20248 Base box 2542aebc-5c3a-40d2-9e00-0f8bbbabeb14 Box Box false 5e162acd-0eca-4975-afc2-15235d0de4a9 1 31058 -20288 24 80 31071.5 -20248 Box plane 1ee6bd14-1714-4bb1-802c-c9275a4fa1e7 Plane Plane false 0 31112 -20288 31 20 31129 -20278 {x} dimension of box 3d3ebbdf-7ff3-4339-a973-7be7f4d2e609 X X false 0 31112 -20268 31 20 31129 -20258 {y} dimension of box ab7777c9-5c0e-49d1-abe5-1f202c36da44 Y Y false 0 31112 -20248 31 20 31129 -20238 {z} dimension of box 6906f426-feb9-4aa1-ba59-40c6dfeb265d Z Z false 0 31112 -20228 31 20 31129 -20218 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values e873fe6c-f70d-48a2-bb40-9553d8a6e3ac Panel false 0 3d3ebbdf-7ff3-4339-a973-7be7f4d2e609 1 Double click to edit panel content… 31175 -20290 160 99 0 0 0 31175.26 -20289.94 255;255;255;255 true true true false false true 2e78987b-9dfb-42a2-8b76-3923ac8bd91a Boolean Toggle Boolean (true/false) toggle 011499d8-4243-452f-92b6-12216f3d8691 Boolean Toggle Boolean Toggle false 0 false 30960 -20696 140 22 55f1321a-d5e1-4c3f-aedb-bd27ce77a583 20563e24-568f-4f4f-b61b-71a1781ef92f WeldMesh false Description true e3360490-fcb8-46b7-9c7f-f0669597e2e1 WeldMesh WeldMesh false 27752 -21008 101 44 27805 -20986 1 Mesh to weld 7c68767b-7bf8-42c0-8b78-6f65e6584fa9 Mesh Mesh true 4d323153-46aa-47d8-8ee4-b1fdf371dd1b 1 27754 -21006 36 20 27773.5 -20996 Radius for welding 08a66d32-9da3-490f-99d7-8159497ff3bb Radius Radius false 0 27754 -20986 36 20 27773.5 -20976 1 1 {0} 1E-10 1 Mesh to weld 72d95b7a-e0e9-4d20-9719-472a2161d898 Mesh Mesh false 0 27820 -21006 31 40 27837 -20986 af090f39-f4f6-4e77-815b-f7418191d06b ce132bbb-4e91-42da-88c9-14a6f5da87c6 Export File to Path Exports a set of geometry to a specified file format. true 5531def7-7aa8-4b84-a77e-467e4bc76352 Export File to Path Export File to Path 28653 -21104 193 104 28767 -21052 Set to true to begin the export 111a395b-e290-4f63-b53e-eff792488662 Run Run false 503798a5-2be6-4e01-b148-8baec39747a9 1 28655 -21102 97 20 28705 -21092 1 1 {0} true 1 The geometry you want to export. 180b1e9b-ce8a-41ca-8699-b5364196bf9c Geometry to Export Geometry to Export false 14f9723a-88e4-4edd-95f0-b473755af62b 1 28655 -21082 97 20 28705 -21072 The path to export to. File type will be inferred from file extension. c0bcd83f-2437-4847-813e-a45de3e202e7 Export Path Export Path false 0 28655 -21062 97 20 28705 -21052 1 1 {0} false C:\T888......OBJ 1 The object attributes to assign to each piece of geometry. Layer name input on this component will be ignored. 94950680-5aa7-48e4-aa26-4ca5e33cadfa Attributes Attributes true 0 28655 -21042 97 20 28705 -21032 1 The layer names to bake to. These layers will be created for the export and then deleted afterwards if they did not already exist. If this input is supplied, the Attributes input will be ignored. e4c410f5-2880-4c21-8007-34c0f5d39f05 Layer Names Layer Names true 0 28655 -21022 97 20 28705 -21012 The path to the created file on success. a6d5ad41-0c06-4627-bf45-dab5a76ea969 Output Path Output Path false 0 28782 -21102 62 100 28814.5 -21052 2e78987b-9dfb-42a2-8b76-3923ac8bd91a Boolean Toggle Boolean (true/false) toggle 503798a5-2be6-4e01-b148-8baec39747a9 Boolean Toggle Boolean Toggle false 0 false 28425 -21152 140 22 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true a8409cc7-2adf-4734-962a-dff9d0455aca Geometry Geometry false 0 31085 -20904 50 24 31110.26 -20892.94 1 1 {0} d2369f24-dda1-4c5c-95ba-5900720de31b Grasshopper.Kernel.Types.GH_Mesh ad0ee51e-c86f-4668-8de5-b55b850f6001 Taper Deforms objects toward or away from an axis true a141fbef-217b-4ce8-a3e9-727245d016f1 Taper Taper 31319 -20941 136 144 31387 -20869 Base geometry 9fcbf1d5-a8ae-4754-82b5-f368d17cc5f5 Geometry Geometry false de68ff94-4437-4f8b-b9d0-731808b43321 1 31321 -20939 51 20 31348 -20929 Taper axis 1ebfc1e6-0053-4687-a0d4-65d8bfab3a0a Axis Axis false 0 31321 -20919 51 20 31348 -20909 1 1 {0} -299.795700073242 0 0 -99.6567001342773 0 0 Radius at start of taper axis 0342c733-49b7-45b9-8147-17b19a8740b1 Start Start false 2a583b20-993f-4972-b8e7-07ae327f592a 1 31321 -20899 51 20 31348 -20889 Radius at end of taper axis f9d3e4e7-d7e3-43eb-8d79-543232267c77 End End false be84be2e-3f30-4221-ae1b-9804609005b5 1 31321 -20879 51 20 31348 -20869 If true, then a one-directional, one-dimensional taper is created. 6d0b3de9-9f79-42d7-8fe4-7b5732e6461a Flat Flat false 0 31321 -20859 51 20 31348 -20849 1 1 {0} false If true, the deformation happens throughout the geometry, even if the axis is shorter. If false, the deformation takes place only the length of the axis. 18f442ef-dd3c-44fe-8c17-8696f39975e9 Infinite Infinite false 0 31321 -20839 51 20 31348 -20829 1 1 {0} false Geometry will not be deformed as it is transformed 8f5d715d-f0ba-4787-8552-99b3986fa0b0 Rigid Rigid false 0 31321 -20819 51 20 31348 -20809 1 1 {0} false Morphed geometry 5f4a7dd4-e66c-436a-8b9a-b7c374a3d555 Geometry Geometry false 0 31402 -20939 51 140 31429 -20869 8529dbdf-9b6f-42e9-8e1f-c7a2bde56a70 Line Contains a collection of line segments true 2a583b20-993f-4972-b8e7-07ae327f592a Line Line false 0 31001 -20837 50 24 31026.26 -20825.94 1 1 {0} -299.795700073242 0 0 -299.795700073242 -99.6567001342773 0 8529dbdf-9b6f-42e9-8e1f-c7a2bde56a70 Line Contains a collection of line segments true be84be2e-3f30-4221-ae1b-9804609005b5 Line Line false 0 31073 -20791 50 24 31098.26 -20779.94 1 1 {0} -99.6567001342773 0 0 -99.6567001343 -0.001 0 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 9f0ca046-43fc-4aa1-b666-a8361a8e7cc0 Move Move 31562 -20825 138 44 31630 -20803 Base geometry 057cd2d7-c91e-475b-aae4-919fa92b5f5d Geometry Geometry true 5f4a7dd4-e66c-436a-8b9a-b7c374a3d555 1 31564 -20823 51 20 31591 -20813 Translation vector 9015f298-339f-47f6-9568-80cedaa1b20e Motion Motion false 0 31564 -20803 51 20 31591 -20793 1 1 {0} -199.3134002686 0 0 Translated geometry de97c6b1-49f5-442c-b6e7-ddebf5f5cd08 Geometry Geometry false 0 31645 -20823 53 20 31673 -20813 Transformation data d2541eb0-a221-48e2-adbe-6286caa8a469 Transform Transform false 0 31645 -20803 53 20 31673 -20793 d10aef88-4b28-45ff-9646-0aff2f232c9f 1c9de8a1-315f-4c56-af06-8f69fee80a7a Reduce Mesh Reduce the face count of a mesh to a target amount (look at Rhino command line to see progress % of operation). true 3d690b92-be47-4d26-bf5b-17ffa5538948 Reduce Mesh Reduce Mesh 30930 -21040 176 124 31006 -20978 Mesh to reduce 2a5c1aaa-711e-459c-93fe-86123d422f13 Mesh Mesh false a8409cc7-2adf-4734-962a-dff9d0455aca 1 30932 -21038 59 20 30963 -21028 Target face count. This number is just a target goal, face count in resulting reduced mesh may differ d41c9506-4825-4916-8a3d-8cd353c02dab Face Count Face Count false 0 30932 -21018 59 20 30963 -21008 1 1 {0} 0 Accuracy of reduction (1 = Least, 10 = Most) 309e9743-1eb8-4dab-84d3-e443619f3924 Accuracy Accuracy false 0 30932 -20998 59 20 30963 -20988 1 1 {0} 10 0 = Default (face types are a direct result of the reduction) 1 = Quadrangulate if possible (gets applied after reduction, may change face count) 2 = Triangulate all (gets applied after reduction, may change face count) 14f53341-87df-43d1-80f5-e865d7d72319 Face Type Face Type false 0 30932 -20978 59 20 30963 -20968 1 1 {0} 1 If true, mesh will reduce to reach the desired face count If false, mesh will reduce only until the point at which the mesh shape would be required to change 19649b44-c350-4f13-b243-c8ff58a4c645 Distort Distort false 0 30932 -20958 59 20 30963 -20948 1 1 {0} false More equally distribute the mesh face sizes 867607a0-6757-4dbf-bf62-47448af59df3 Normalize Normalize false 0 30932 -20938 59 20 30963 -20928 1 1 {0} false Resulting reduced mesh de68ff94-4437-4f8b-b9d0-731808b43321 Reduced Reduced false 0 31021 -21038 83 60 31064 -21008 Difference in face count between the original mesh and the reduced mesh aba84a60-28f4-472d-9e95-51ac65717b74 Count Difference Count Difference false 0 31021 -20978 83 60 31064 -20948 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 18810467-ad19-41c4-a401-2480ce9e8550 Move Move 31259 -21013 138 44 31327 -20991 Base geometry 1b4fe80f-408b-470a-a1e1-9c07ce6348b4 Geometry Geometry true de68ff94-4437-4f8b-b9d0-731808b43321 1 31261 -21011 51 20 31288 -21001 Translation vector 07d46a18-e41e-48db-ba26-65eb388038d0 Motion Motion false 0 31261 -20991 51 20 31288 -20981 1 1 {0} -457.5 0 238.875 Translated geometry 1309c5d9-aae2-4089-a9eb-d8fb3d2aacce Geometry Geometry false 0 31342 -21011 53 20 31370 -21001 Transformation data c46e0d02-ad9b-417c-9830-d6d1deabadd8 Transform Transform false 0 31342 -20991 53 20 31370 -20981 290f418a-65ee-406a-a9d0-35699815b512 Scale NU Scale an object with non-uniform factors. true 57d3e2da-ecbc-466a-b010-d2bb510f5642 Scale NU Scale NU 31652 -21011 138 104 31720 -20959 Base geometry f42ff05d-69e4-48e8-8446-9ea3af57fed4 Geometry Geometry true 5f4a7dd4-e66c-436a-8b9a-b7c374a3d555 1 31654 -21009 51 20 31681 -20999 Base plane ec8fd462-e138-46ce-bae2-ae58f868c2e6 Plane Plane false 0 31654 -20989 51 20 31681 -20979 1 1 {0} -1670.12017667957 0 0 1 0 0 0 1 0 Scaling factor in {x} direction 6d13c6df-5d74-4f5d-ac40-76ad67ca3ba0 Scale X Scale X false 0 31654 -20969 51 20 31681 -20959 1 1 {0} 0.70710678118654757 Scaling factor in {y} direction 52a6aff6-66a0-42fd-807b-cf36bf33c2e0 Scale Y Scale Y false 0 31654 -20949 51 20 31681 -20939 1 1 {0} 1 Scaling factor in {z} direction d4b265e8-fdb0-4880-9eb3-ac906a3d296c Scale Z Scale Z false 0 31654 -20929 51 20 31681 -20919 1 1 {0} 1 Scaled geometry 1fd03618-f1be-4e6a-aaed-2b805b8cecc1 Geometry Geometry false 0 31735 -21009 53 50 31763 -20984 Transformation data 089b8e02-64f8-4527-a7f8-9b3130d0a0ac Transform Transform false 0 31735 -20959 53 50 31763 -20934 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