0 2 2 0 9 56 3749e131-eeea-4262-977a-349b16f43aca 255;50;50;50 100;0;150;0 Shaded 2 2013_09_13-stars.ghx 634864534230152119 0 -686 52 0.8 0 0 33 717a1e25-a075-4530-bc80-d43ecc2500d9 Square Square SqGrid 2D grid with square cells ae34e343-b165-4b36-b708-c62db82ba70f true 57 87 22 45 69 84 Plane P Base plane for grid 24f701a8-2640-4100-bbb6-236b11b84300 false 0 34.5 57 24 47 18 20 1 {0} 1 0 0 0 1 0 0 0 1 0 Size S Size of grid cells 8690cb8d-545c-4e74-8b22-5d31e9a76494 false 0 34.5 77 24 67 18 20 1 {0} 1 1 Extent X Ex Number of grid cells in base plane x direction 2c5e1d80-cce4-49a4-8a0a-101deb034533 false 0 34.5 97 24 87 18 20 1 {0} 1 16 Extent Y Ey Number of grid cells in base plane y direction 542f460b-aab8-48b4-a15d-68aff823ab32 false 0 34.5 117 24 107 18 20 1 {0} 1 10 Cells C Grid cell outlines 7d717b5b-dd55-4b5d-a567-b75d07b01406 false 0 80.5 67 72 47 17 40 Points P Points at grid corners b5aaa1fb-d1cc-4926-b5ba-65c018ae3179 true 2 false 0 80.5 107 72 87 17 40 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 Divide Curve Divide Curve Divide Divide a curve into equal length segments 1c9f2b46-4dae-4e77-9b0f-941e84eae27b true 142 89 110 57 65 64 Curve C Curve to divide 6d7be4fa-33b1-453d-bc0d-11f159120039 false 1 7d717b5b-dd55-4b5d-a567-b75d07b01406 121 69 112 59 15 20 Count N Number of segments 02daccd2-2b07-4f53-8da7-04ff9a913243 false 0 121 89 112 79 15 20 1 {0} 1 12 Kinks K Split segments at kinks 974bc405-8abe-4f27-baa2-2a0843d64763 false 0 121 109 112 99 15 20 1 {0} 1 false Points P Division points aaac0274-4cb0-4e88-979d-8d8233096b41 1 false 0 165 69 157 59 16 20 Tangents T Tangent vectors at division points 27042e76-59cb-4a42-ae15-41dd84468c38 1 false 0 165 89 157 79 16 20 Parameters t Parameter values at division points 8b9d9c9b-8c80-4025-a282-c0cbb9a95d2f 1 false 0 165 109 157 99 16 20 71b5b089-500a-4ea6-81c5-2f960441a0e8 PolyLine PolyLine PLine Create a polyline connecting a number of points. 5c371ac2-e050-4dad-b472-3716f40ae43a true 327 57 296 32 83 49 Vertices V Polyline vertex points a75e2e10-f8da-4682-a894-17622002b2b8 1 false 1 557f854f-79b6-4b6e-a8f8-6ddd6753a074 306.5 45.25 298 34 14 22 Closed C Close polyline 6d0d5939-32e2-40d0-b9e4-b07fbf0edded false 0 306.5 67.75 298 56 14 23 1 {0} 1 true Polyline Pl Resulting polyline 5e6d8a3e-d722-410f-87df-deacc95b4f04 true false 0 351.5 56.5 342 34 35 45 71b5b089-500a-4ea6-81c5-2f960441a0e8 PolyLine PolyLine PLine Create a polyline connecting a number of points. 8a27b7d5-de59-44ae-9a99-247c39d3e076 true 1065 161 1034 136 67 49 Vertices V Polyline vertex points 5a7b7126-1b0d-49fd-8e72-2859dd6664a7 1 false 1 1ff61eea-7eeb-4282-9c31-241fc156ea84 1044.5 149.25 1036 138 14 22 Closed C Close polyline 24325568-3733-4ab0-83de-db5e9c66e75b false 0 1044.5 171.75 1036 160 14 23 1 {0} 1 true Polyline Pl Resulting polyline 69773404-0401-41a8-a85c-f6aa62dec036 false 0 1089.5 160.5 1080 138 19 45 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode Explode Explode a curve into smaller segments. 91fc8785-2f7f-4a74-88d7-5c6bd35b85e4 true 454 50 423 17 65 66 Curve C Curve to explode c5eecb97-b252-4204-9735-9b53c145837e false 1 5e6d8a3e-d722-410f-87df-deacc95b4f04 433.5 34.5 425 19 14 31 Recursive R Recursive decomposition until all segments are atomic 84a5efe3-60a5-421a-86c3-567bc1cb78ec false 0 433.5 65.5 425 50 14 31 1 {0} 1 true Segments S Exploded segments that make up the base curve 4068041f-5a4c-4137-927a-59aebc470f7b 1 false 0 477.5 34.5 469 19 17 31 Vertices V Vertices of the exploded segments 4db30cd1-bcc8-4bb0-b1ee-aa65d1649001 1 false 0 477.5 65.5 469 50 17 31 fc6979e4-7e91-4508-8e05-37c680779751 Evaluate Curve Evaluate Curve Eval Evaluate a curve at the specified parameter. a5e0be4f-89f1-4de9-9bdd-1504b1369295 true 567 37 520 5 97 64 Curve C Curve to evaluate 2d0c59a5-db61-475c-b6a7-ef8c1efb93e8 false 1 4068041f-5a4c-4137-927a-59aebc470f7b true 546.5 22 522 7 30 30 Parameter t Parameter on curve domain to evaluate b9641f26-ac92-45fc-9663-fde7057b3b3d false 0 546.5 52 522 37 30 30 1 {0} 1 0.5 Point P Point on the curve at {t} f273258b-4aa0-4fad-9e15-c074f75824a0 true false 0 590.5 17 582 7 33 20 Tangent T Tangent vector at {t} 679ae4d1-6f06-4c06-b8ba-b50156db5a14 false 0 590.5 37 582 27 33 20 Angle A Angle (in Radians) of incoming vs. outgoing curve at {t} 7f69233f-ce52-4095-aecb-997b34b2f98c false 0 590.5 57 582 47 33 20 50faccbd-9c92-4175-a5fa-d65e36013db6 Weave false Weave Weave Weave a set of input streams using a custom pattern. 5b2862be-a3ef-4c12-8dca-c4705ad56eb6 true 889 64 859 32 67 64 3 1 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 Pattern P Weave pattern of input indices c44fe736-c7a8-4dba-836e-ec2a0be5198b 1 false 0 869 44 861 34 13 20 1 {0} 2 0 1 Stream 0 0 Input stream 0 6e421141-76bb-41cc-b054-85cccd1c1949 false 1 false 1 cf16a7cf-a7de-4014-9f40-62a8f0844e05 869 64 861 54 13 20 Stream 1 1 Input stream 1 fcebfb06-76e5-4638-99d3-8dca20850c1c false 1 false 1 f273258b-4aa0-4fad-9e15-c074f75824a0 869 84 861 74 13 20 Weave W Weave result 1ff61eea-7eeb-4282-9c31-241fc156ea84 1 false 0 914 64 904 34 20 60 1a38d325-98de-455c-93f1-bca431bc1243 Offset Offset Offset Offset a curve with a specified distance. 7201bdf1-6b10-4a17-bb87-94c402cce5f3 true 693 115 645 73 82 84 Curve C Curve to offset c76f6a98-2235-4c31-9d0e-71754f798836 false 1 5e6d8a3e-d722-410f-87df-deacc95b4f04 672 85 647 75 31 20 -d Distance D Offset distance a596bcf4-8350-4c00-aa37-a8735dcd3370 false 1 16f87b51-b1fc-49bd-8c10-948d530a3572 672 105 647 95 31 20 1 {0} 1 -0.1 Plane P Plane for offset operation dbe8c737-3f10-4f38-8630-bc33893eec93 false 0 672 125 647 115 31 20 1 {0} 1 0 0 0 1 0 0 0 1 0 Corners C Corner type flag. Possible values: none = 0 sharp = 1 round = 2 smooth = 3 chamfer = 4 b965ab86-db20-463b-8a4d-c7ca367653ab false 0 672 145 647 135 31 20 1 {0} 1 1 Curve C Resulting offsets 0db0fa56-6f35-4217-8f72-d6ae3d11783b 1 false 0 716.5 115 708 75 17 80 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Number Slider 1 Numeric slider for single values 16f87b51-b1fc-49bd-8c10-948d530a3572 false 0 439.3 97.11249 439 97 160 20 0.214 0 0.4 3 0 1 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode Explode Explode a curve into smaller segments. f60d4284-ff5c-4079-8ba3-bd3e8c1bde02 true 779 132 748 99 81 66 Curve C Curve to explode 54ebb206-0fa0-4ac1-befe-cbed6b338527 false 1 0db0fa56-6f35-4217-8f72-d6ae3d11783b 758.5 116.5 750 101 14 31 Recursive R Recursive decomposition until all segments are atomic c9e67071-2ab7-4962-b3db-437672cd0478 false 0 758.5 147.5 750 132 14 31 1 {0} 1 true Segments S Exploded segments that make up the base curve e9274fa8-37e7-4922-9b4e-42e244f7465a 1 false 0 802.5 116.5 794 101 33 31 Vertices V Vertices of the exploded segments cf16a7cf-a7de-4014-9f40-62a8f0844e05 1 true false 0 802.5 147.5 794 132 33 31 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Line Ln Create a line between two points. 646665b8-b382-4f42-9c23-1dcead74651b true 334 158 303 136 63 44 Start Point A Line start point 4382b43f-6444-431e-b7e3-717aa860b8a3 false 1 ba1cb386-6ab8-4a71-ad57-e6de1a0ec1b6 313.5 148 305 138 14 20 End Point B Line end point 772141ee-18b0-4fca-80b4-4b5ae90b6bfa false 1 3cd7c6fe-ceb1-4f0d-9a77-6a3fe4f57e42 313.5 168 305 158 14 20 Line L Line segment cb5d7f8f-7122-4945-8d56-9bab007ef76f false 0 356.5 158 349 138 15 40 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join Curves Join Join as many curves as possible 395b55d1-e409-42b3-a49e-3d4922ddd3ba true 429 149 382 127 97 44 Curves C Curves to join 0a5d80f8-92ec-4e4b-aae7-831e1eeb4ff9 1 1 false 1 cb5d7f8f-7122-4945-8d56-9bab007ef76f 408.5 139 384 129 30 20 Preserve P Preserve direction of input curves 10d47553-f34e-4f93-ba90-dd5baddfdd5a false 0 408.5 159 384 149 30 20 1 {0} 1 false Curves C Joined curves and individual curves that could not be joined. 27a2c9a8-bcf3-49da-b904-a8789f4b37fb 1 1 false 0 452.5 149 444 129 33 40 323f3245-af49-4489-8677-7a2c73664077 Closed Closed Cls Test if a curve is closed or periodic. b7918f9d-61d4-41aa-9a9f-d15370f08747 true 475 221 444 199 65 44 Curve C Curve to evaluate 53a639d5-e27e-4bbc-befa-818d26f8295b false 1 27a2c9a8-bcf3-49da-b904-a8789f4b37fb 454.5 221 446 201 14 40 Closed C True if curve is closed or periodic 36add906-9422-45e7-b5ea-819b512a81b8 false 0 498.5 211 490 201 17 20 Periodic P True if curve is periodic 2ef7697c-aebf-494b-9f52-c89c8a2ce913 false 0 498.5 231 490 221 17 20 008e9a6f-478a-4813-8c8a-546273bc3a6b Cull Pattern Cull Pattern Cull Cull (remove) elements in a list using a repeating bit mask. 40765048-bbe0-4c2e-bec4-7e370d96f230 true 547 156 517 134 62 44 List L List to cull 54c3e245-bc54-4793-b27b-54579efa4fdf 1 false 1 27a2c9a8-bcf3-49da-b904-a8789f4b37fb 527 146 519 136 13 20 Cull Pattern P Culling pattern 27486c27-7d12-4c2c-b337-f1f215dbf6e2 1 false 1 36add906-9422-45e7-b5ea-819b512a81b8 527 166 519 156 13 20 1 {0} 4 false false true true List L Culled list 70f37798-0881-4047-9cf6-f14009d4bda9 1 false 0 569.5 156 562 136 15 40 fc6979e4-7e91-4508-8e05-37c680779751 Evaluate Curve Evaluate Curve Eval Evaluate a curve at the specified parameter. 72e917e4-0870-4e52-b096-2681e8fd3180 true 749 222 702 190 97 64 Curve C Curve to evaluate a5492dfd-0bc7-435c-8443-b61d01ccd1b6 false 1 4b3f9739-84d8-4780-831c-26b6527b5726 true 728.5 207 704 192 30 30 Parameter t Parameter on curve domain to evaluate f633c0a3-97b0-46d9-9bdb-cb08442845ee false 0 728.5 237 704 222 30 30 1 {0} 1 0.5 Point P Point on the curve at {t} 776d95ee-5b87-483a-8113-07dc6439a951 true false 0 772.5 202 764 192 33 20 Tangent T Tangent vector at {t} 0c49acb6-b80c-473b-ba36-8828036edb85 false 0 772.5 222 764 212 33 20 Angle A Angle (in Radians) of incoming vs. outgoing curve at {t} 42f73ba9-e1e7-4171-b77b-fa6756ee8c10 false 0 772.5 242 764 232 33 20 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode Explode Explode a curve into smaller segments. 1264c454-aa3a-4795-a685-d3bf547aa9ee true 607 238 576 205 65 66 Curve C Curve to explode 55e686ba-fcc4-42e2-8cf2-023407b90972 false 1 70f37798-0881-4047-9cf6-f14009d4bda9 586.5 222.5 578 207 14 31 Recursive R Recursive decomposition until all segments are atomic 4e9d9885-8f79-4c29-afc4-d4cddc77bb95 false 0 586.5 253.5 578 238 14 31 1 {0} 1 true Segments S Exploded segments that make up the base curve 4b3f9739-84d8-4780-831c-26b6527b5726 1 false 0 630.5 222.5 622 207 17 31 Vertices V Vertices of the exploded segments f8e297f3-611a-408e-b61a-0eb8380b47dd 1 false 0 630.5 253.5 622 238 17 31 1a38d325-98de-455c-93f1-bca431bc1243 Offset Offset Offset Offset a curve with a specified distance. a6286fbd-a39f-442f-a6fe-aaa103b02376 true 765 301 733 259 66 84 Curve C Curve to offset bc3ec8bb-36ed-4a29-ad19-c2f220f80d2b false 1 70f37798-0881-4047-9cf6-f14009d4bda9 744 271 735 261 15 20 Distance D Offset distance 11204c4b-fb44-4d66-bbd3-44dbb73adacd false 1 9e88c0ea-23c4-4cce-a99f-508b1c1514b4 744 291 735 281 15 20 1 {0} 1 -0.1 Plane P Plane for offset operation 2c8b0675-8d4c-40a8-ac54-b7261ee42213 false 0 744 311 735 301 15 20 1 {0} 1 0 0 0 1 0 0 0 1 0 Corners C Corner type flag. Possible values: none = 0 sharp = 1 round = 2 smooth = 3 chamfer = 4 69f08e4e-6cf0-4e18-baf2-9b235c054401 false 0 744 331 735 321 15 20 1 {0} 1 1 Curve C Resulting offsets 8e48286a-0e07-4262-85ce-62226da63a64 1 false 0 788.5 301 780 261 17 80 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode Explode Explode a curve into smaller segments. 7752d8e4-99ee-43f3-a942-ae04c93d39ae true 850 301 819 268 81 66 Curve C Curve to explode 1cd49ca3-60a1-408e-8ac7-74dfc4d808e8 false 1 8e48286a-0e07-4262-85ce-62226da63a64 829.5 285.5 821 270 14 31 Recursive R Recursive decomposition until all segments are atomic 3c29608b-62ed-4f47-a22f-2f2b06893670 false 0 829.5 316.5 821 301 14 31 1 {0} 1 true Segments S Exploded segments that make up the base curve 47643df0-5c28-464a-b98c-2f01c3a911ad 1 false 0 873.5 285.5 865 270 33 31 Vertices V Vertices of the exploded segments d04ee80c-42f6-4d8b-a2b4-b8a09cd9c858 1 true false 0 873.5 316.5 865 301 33 31 71b5b089-500a-4ea6-81c5-2f960441a0e8 PolyLine PolyLine PLine Create a polyline connecting a number of points. 0f8a0604-2333-4a7e-8349-b03bf9fa2933 true 1065 218 1034 193 67 49 Vertices V Polyline vertex points 90af4da8-7e4c-442f-bf7c-baf902a5953c 1 false 1 17f5abe2-7316-4ae9-9061-47606a9d6578 1044.5 206.25 1036 195 14 22 Closed C Close polyline 450ed82a-43f9-4844-bc0d-51b72a326f22 false 0 1044.5 228.75 1036 217 14 23 1 {0} 1 true Polyline Pl Resulting polyline dbb539ad-4710-4302-8d51-47b42f63ef8b false 0 1089.5 217.5 1080 195 19 45 50faccbd-9c92-4175-a5fa-d65e36013db6 Weave false Weave Weave Weave a set of input streams using a custom pattern. 2d41d17f-c10f-495c-a40d-475ff058d05d true 958 237 928 205 67 64 3 1 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 Pattern P Weave pattern of input indices 18aabecb-e80c-4835-a733-1dcf590d2707 1 false 0 938 217 930 207 13 20 1 {0} 2 0 1 Stream 0 0 Input stream 0 e7623197-a83e-4e8c-8c8d-a76c626f1387 false 1 false 1 d04ee80c-42f6-4d8b-a2b4-b8a09cd9c858 938 237 930 227 13 20 Stream 1 1 Input stream 1 d3b1811e-5d86-46bd-886d-7620e692166f false 1 false 1 776d95ee-5b87-483a-8113-07dc6439a951 938 257 930 247 13 20 Weave W Weave result 17f5abe2-7316-4ae9-9061-47606a9d6578 1 false 0 983 237 973 207 20 60 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Number Slider 2 Numeric slider for single values 9e88c0ea-23c4-4cce-a99f-508b1c1514b4 false 0 545.8001 289.0125 545 289 160 20 0.149 0 0.23 3 0 1 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 List Item Item Retrieve a specific item from a list. dc970268-d2e9-428f-b6e3-d3c59ee6e338 true 249 187 215 155 64 64 3 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 List L Base list 6af7b20e-6ba3-462a-b895-cdc329411a99 1 false 1 aaac0274-4cb0-4e88-979d-8d8233096b41 227 167 217 157 17 20 Index i Item index e0e77696-6cd3-4e69-a610-a758260c2de3 false 0 227 187 217 177 17 20 1 {0} 4 4 7 10 1 Wrap W Wrap index to list bounds a44b8bd3-22bf-488e-b451-854f03b1978d false 0 227 207 217 197 17 20 1 {0} 1 true Item i Item at {i'} 3cd7c6fe-ceb1-4f0d-9a77-6a3fe4f57e42 false false 0 270.5 187 264 157 13 60 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 List Item Item Retrieve a specific item from a list. e94e92eb-40bf-48cc-9a01-cc08d9a063df true 249 119 215 87 64 64 3 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 List L Base list 8df6fb6a-2281-42df-9f2b-f97f04acbdca 1 false 1 aaac0274-4cb0-4e88-979d-8d8233096b41 227 99 217 89 17 20 Index i Item index 5f9a0a14-6d74-41c3-9264-4f83b4711d5b false 0 227 119 217 109 17 20 1 {0} 4 2 5 8 11 Wrap W Wrap index to list bounds 0cfbb30f-a78c-40dc-9eb6-2c7016cb3726 false 0 227 139 217 129 17 20 1 {0} 1 true Item i Item at {i'} ba1cb386-6ab8-4a71-ad57-e6de1a0ec1b6 false false 0 270.5 119 264 89 13 60 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 List Item Item Retrieve a specific item from a list. 636ae801-b2ea-49b8-bfd4-11ad6f08fe9f true 249 50 215 18 64 64 3 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 List L Base list dc5ca5fe-15d9-41c4-a5ad-1a3e91f6f8c0 1 false 1 aaac0274-4cb0-4e88-979d-8d8233096b41 227 30 217 20 17 20 Index i Item index 8411e51a-7280-4e7e-8680-65f95593afcb false 0 227 50 217 40 17 20 1 {0} 8 1 2 4 5 7 8 10 11 Wrap W Wrap index to list bounds 83e41648-918a-4089-ad41-da63af16eeb3 false 0 227 70 217 60 17 20 1 {0} 1 true Item i Item at {i'} 557f854f-79b6-4b6e-a8f8-6ddd6753a074 false false 0 270.5 50 264 20 13 60 a435f5c8-28a2-43e8-a52a-0b6e73c2e300 Point Polar Point Polar Pt Create a point from polar {phi,theta,offset} coordinates. bd7518cd-64f2-42f6-880f-a4082a6cca85 true 1405 105 1355 63 87 84 Base plane P Plane defining polar coordinate space 5f99bd7d-6e66-46ce-805f-9a8c81d246ea false 1 517b2e4b-303d-41b6-a231-aebe218df6bf 1383 75 1357 65 33 20 1 {0} 1 0 0 0 1 0 0 0 1 0 rad(xy) XY angle xy Angle in radians for P(x,y) rotation 598b6ca8-b001-4bab-a703-30e9c2add722 false 1 d0da79ec-4064-4be7-9140-8fbe66b27dfb 1383 95 1357 85 33 20 1 {0} 1 0 Z angle z Angle in radians for P(z) rotation f9be40d8-85d1-42d2-b28b-fdf03fe3416f false 0 1383 115 1357 105 33 20 1 {0} 1 0 Offset d Offset distance for point d5ed2687-ab43-4b2d-9c7d-4befd8bdf569 false 1 b9de4490-6097-4f99-9d0d-e077a64ce179 1383 135 1357 125 33 20 1 {0} 1 1 Point Pt Polar point coordinate dadfc4ad-4f92-4559-a28c-d61313f58f2f false 0 1430 105 1420 65 20 80 fbac3e32-f100-4292-8692-77240a42fd1a Point Point Pt Contains a collection of three-dimensional points 517b2e4b-303d-41b6-a231-aebe218df6bf true false 0 1285.153 57.17993 1260 47 50 20 1 {0} 1 28.0777832848271 4.80064624511511 0 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Number Slider Numeric slider for single values d0da79ec-4064-4be7-9140-8fbe66b27dfb false 0 1145.754 100.6199 1145 100 175 20 86 0 360 1 0 1 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Number Slider Numeric slider for single values b9de4490-6097-4f99-9d0d-e077a64ce179 false 0 1153.473 137.7399 1153 137 162 20 19.48 0 20 2 0 1 934ede4a-924a-4973-bb05-0dc4b36fae75 Vector 2Pt Vector 2Pt Vec2Pt Create a vector between two points. 44ac63e7-b077-4932-bc38-57726e7f221c true 1503 97 1471 65 66 64 Point A A Base point 26f0ec97-d6b0-4e61-9c7a-68c727123f44 false 1 517b2e4b-303d-41b6-a231-aebe218df6bf 1482 77 1473 67 15 20 Point B B Tip point 28af83e4-11fe-4c22-9a46-ba59c1bf9f71 false 1 dadfc4ad-4f92-4559-a28c-d61313f58f2f 1482 97 1473 87 15 20 Unitize U Unitize output 8d637a15-6c99-46f6-b0b5-bd751e736421 false 0 1482 117 1473 107 15 20 1 {0} 1 false Vector V Vector a8014ca9-6ab9-42e8-9e49-c5aa3491ea1e false 0 1526.5 82 1518 67 17 30 Length L Vector length d13f1fd6-f17d-4439-ad50-bf0fc7c182ab false 0 1526.5 112 1518 97 17 30 a435f5c8-28a2-43e8-a52a-0b6e73c2e300 Point Polar Point Polar Pt Create a point from polar {phi,theta,offset} coordinates. 7e7b4d8f-91ab-4a21-9640-5a6e0c64989e true 1408 235 1358 193 87 84 Base plane P Plane defining polar coordinate space cba3e9bc-81bb-4188-8b66-af67bd59e0be false 1 d4f4ec65-bc14-498b-b3c6-7f9561ab9eba 1386 205 1360 195 33 20 1 {0} 1 0 0 0 1 0 0 0 1 0 rad(xy) XY angle xy Angle in radians for P(x,y) rotation 7f55d9ad-4f0a-496d-8e94-0d7ff6a035e1 false 0 1386 225 1360 215 33 20 1 {0} 1 0 Z angle z Angle in radians for P(z) rotation f7954bb4-b908-4748-bd26-bd97cbf00977 false 0 1386 245 1360 235 33 20 1 {0} 1 0 Offset d Offset distance for point 5d15d071-aeff-4189-843d-aa1a230283a6 false 0 1386 265 1360 255 33 20 1 {0} 1 1 Point Pt Polar point coordinate 14ebc7e9-7af1-4b6c-8ab3-b6930d2ffc92 false 0 1433 235 1423 195 20 80 fbac3e32-f100-4292-8692-77240a42fd1a Point Point Pt Contains a collection of three-dimensional points d4f4ec65-bc14-498b-b3c6-7f9561ab9eba true false 0 1301.953 185.9799 1276 175 50 20 1 {0} 1 -0.198504431513816 1.08559770143164 0 934ede4a-924a-4973-bb05-0dc4b36fae75 Vector 2Pt Vector 2Pt Vec2Pt Create a vector between two points. bbdfed3d-d943-4364-abfd-b323c2ff329e true 1503 204 1471 172 66 64 Point A A Base point aab7ec1f-dd8a-44c8-ab7a-18c5426c7304 false 1 d4f4ec65-bc14-498b-b3c6-7f9561ab9eba 1482 184 1473 174 15 20 Point B B Tip point 5a8dfe54-1a22-4fe9-9500-075bb2c7c886 false 1 14ebc7e9-7af1-4b6c-8ab3-b6930d2ffc92 1482 204 1473 194 15 20 Unitize U Unitize output 253f6860-2480-441b-9b54-3accde2bf417 false 0 1482 224 1473 214 15 20 1 {0} 1 false Vector V Vector 868b5108-9991-4516-a76e-828d1cb180c7 false 0 1526.5 189 1518 174 17 30 Length L Vector length 4237e933-30e5-4973-985c-856181df0d81 false 0 1526.5 219 1518 204 17 30 66e6596f-6c8f-4ac3-99e0-0c4b7a59a7f7 Spatial Deform Spatial Deform Deform Perform spatial deformation based on custom space syntax. 4129f74f-4761-4e27-a465-639c310d509d 1611 141 1579 109 67 64 Geometry G Geometry to deform b4b35c00-c609-4c0e-9e6a-390a2bc71f53 false 2 69773404-0401-41a8-a85c-f6aa62dec036 dbb539ad-4710-4302-8d51-47b42f63ef8b 1590 121 1581 111 15 20 Syntax S Points describing space syntax. fa84342c-5af4-45e6-ad5b-cb2b12773294 1 false 2 d4f4ec65-bc14-498b-b3c6-7f9561ab9eba 517b2e4b-303d-41b6-a231-aebe218df6bf 1590 141 1581 131 15 20 Forces F Forces (one for each point in space 35a86234-bdae-4773-93ee-360ebb5bce55 1 false 2 868b5108-9991-4516-a76e-828d1cb180c7 a8014ca9-6ab9-42e8-9e49-c5aa3491ea1e 1590 161 1581 151 15 20 Geometry G Deformed geometry 90b7b280-0f7d-480f-b8a2-6dd0dfe9dd3e false 0 1635 141 1626 111 18 60 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