0 2 2 1 0 8 b7f7ae36-a74e-4e44-83aa-20de00e71e45 Shaded Selection 1 100;150;0;0 100;0;150;0 639157748792950306 false sheet_surface.ghx 0 -148 157 1.25 0 0 4 Robert McNeel & Associates 00000000-0000-0000-0000-000000000000 Grasshopper 8.31.26126.13431 Robert McNeel & Associates 00000000-0000-0000-0000-000000000000 Grasshopper 8.31.26126.13431 Robert McNeel & Associates 00000000-0000-0000-0000-000000000000 Grasshopper 8.31.26126.13431 opennest_2, Version=2.12.0.0, Culture=neutral, PublicKeyToken=null 2.12.0.0 Petras Vestartas 69663e7d-f412-4b90-ba83-520c906eaeec opennest_2 Info 2.12.0.0 21 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 50;255;255;255 A group of Grasshopper objects 7e2ba3c3-5908-40af-9e74-f26f3eeac704 2d709c26-ff60-48bb-b752-bba9191bfaba c6a0ffe3-dcb0-4bd6-8fa0-ec9f2b0c1f0e f306e840-1e00-4cbd-97ee-9bb035a292e3 27646587-ddbb-4091-820d-cc505d236772 620db523-136f-4911-9287-8d88e76b5d42 6056a7dd-e0ea-40cc-8540-818c2cb4f10d 0de09a8d-fad7-4016-b961-795d13644e97 e0d7a29b-bf88-41a8-96fc-5f0af4306c9d e28141d3-0c58-4f84-b228-30996add2d87 9179529b-4468-479c-8362-c4dd2ce9f315 11 c510e215-04c9-4a12-9e1d-d7d449e840f6 Group c9785b8e-2f30-4f90-8ee3-cca710f82402 Entwine Flatten and combine a collection of data streams true true 43ed514b-7881-48d4-aa34-62c97c1ac0a1 Entwine Entwine 192 173 79 104 237 225 5 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 to entwine abd27c95-c696-4dae-84d6-190e1770ee01 false Branch {0;0} {0;0} true 75932d37-9a96-4ada-82a0-76f8ac50ad6c 1 194 175 28 20 209.5 185 2 Data to entwine cbcfed54-5885-4ddf-a793-7b8fab0dd40d false Branch {0;1} {0;1} true aa547ff1-2ef5-45f2-a51d-d9e1b609f2ce 1 194 195 28 20 209.5 205 2 Data to entwine f5840bac-5f24-42f5-96f9-0f05cd95f9ca false Branch {0;2} {0;2} true 0e05cf3e-8cb3-4c23-9a22-634adef61f5b 1 194 215 28 20 209.5 225 2 Data to entwine 21580010-b09c-4796-90a8-66b42c655d62 false Branch {0;3} {0;3} true b934ab0a-8a97-4e81-9fae-d066b00d6296 1 194 235 28 20 209.5 245 2 Data to entwine 16a5602f-c452-4b7e-92a1-a9f71c8fcd25 false Branch {0;4} {0;4} true 7717db95-72b0-487f-a571-2461ce86f33f 1 194 255 28 20 209.5 265 Entwined result d741d84a-0773-4b32-8ea9-120e5083b9a4 Result R false 0 252 175 17 100 260.5 225 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 75932d37-9a96-4ada-82a0-76f8ac50ad6c Curve Crv false 0 80 171 50 20 105.19534 181.26501 1 2 {0} -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiTWlTs91pDsdhDTDvU74tZ5ACrH4MnN4euiuASnuH8zw2GvynK4OMwcXOLo5oDshoHdt/I0vmyd5bBzec75xr0LHMRElzyullgH5W9wAPm0bH/go//1TA0wPdxI+gkDAAAAAP//AwA= 5 00000000-0000-0000-0000-000000000000 -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiTatkT6aF7odcifHJkuNbP9AFSOwWzupfo9yxfjFHf3mFsuzVQNF4eZg0sc3RyQ3TCgmVARmZI+w+H8ddv1WcVzHf5IR7ekv10F5a91APk0Oc700v96pgaYHm4k/YQBAAAA//8DAA== 5 00000000-0000-0000-0000-000000000000 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true aa547ff1-2ef5-45f2-a51d-d9e1b609f2ce Curve Crv false 0 82 191 50 20 107.507355 201.99103 1 1 {0} -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiRyp0ybxLJqqYPTpvnBkZGNB6ByDB9iVBU266zAKW4x62uxmXMNXBxmDi5xdHNAdsOAhEtZToloiUMK34H5H1qqHOw0pduMfNuh/C4HkE8PFf3d9L+eqQGmhxtJP2EAAAAA//8DAA== 5 00000000-0000-0000-0000-000000000000 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 0e05cf3e-8cb3-4c23-9a22-634adef61f5b Curve Crv false 0 81 212 50 20 106.38461 222.79865 1 1 {0} -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiRun7r6hodrmUP+soVreN61HYDKMXwQzNlcV7gSp7jYGZ4Q1/UtcHGYObjE0c0B2Q0DKyw2mfRZVztEvb39VGZnvQOjsHtvaFUvlN/vAPKplv3DB//rmRpgeriR9BMGAAAAAP//AwA= 5 00000000-0000-0000-0000-000000000000 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true b934ab0a-8a97-4e81-9fae-d066b00d6296 Curve Crv false 0 81 237 50 20 106.67221 247.4049 1 1 {0} -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiQCO56xMUWudHjZUq69XKnpAFSOQULp+xXZotU4xc0WMZl6Lq2Gi8PMwSWObg7IbhiwONdScO9EgcMV08JJjzMqHdiYqhkfSrRC+Z0OIJ9OaLn94389UwNMDzeSfsIAAAAA//8DAA== 5 00000000-0000-0000-0000-000000000000 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 7717db95-72b0-487f-a571-2461ce86f33f Curve Crv false 0 84 257 50 20 109.82742 267.04333 1 1 {0} -1 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 5 00000000-0000-0000-0000-000000000000 d51e9b65-aa4e-4fd6-976c-cef35d421d05 Boundary Surfaces Create planar surfaces from a collection of boundary edge curves. true fd0b44c6-cfb0-4f4a-b0b9-fbcf74e44f3d Boundary Surfaces Boundary 293 191 79 77 323 230 1 Boundary curves 35bb7c59-0beb-4096-9c9f-485955e27836 Edges E false d741d84a-0773-4b32-8ea9-120e5083b9a4 1 295 193 13 73 303 229.5 1 Resulting boundary surfaces 68b59838-2b6a-4f49-8973-d0ecbaa75d4c 1 Surfaces S false 0 338 193 32 73 346 229.5 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 Geometry Contains a collection of generic geometry true 1 b4ed4323-df36-4e15-a15a-881db93668ab Geometry Sheets false 0 73 30 50 20 98.71073 40.532227 1 3 {0} -1 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 5 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEaJAm5h+1TMxcEI99vs/E4MI1I/Prlz3c395WXD/UwaBZkalD35zdt/+A5S/CJUXYAMSByYfUPMV2eBQ25b/pyFwhgNUjoHtVcvX34wbHKydPv4MEJ4HF18mEi8iKrnZ4bWpVt5Mzilw8YeOiozKNzY75M0/+d9tXj9cPLg5cP2pWxsdvG+rqJgLToCL47QXxgABzR8dMdzlDrKZAgev5U92+PW711/PcoZDzxqh2FrTeQ7NJhks9SxLHEAhMeHkiaz/9UwNMK3cyOYwAAAAAP//AwA= 5 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve -1 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 5 00000000-0000-0000-0000-000000000000 Grasshopper.Kernel.Types.GH_Curve d51e9b65-aa4e-4fd6-976c-cef35d421d05 Boundary Surfaces Create planar surfaces from a collection of boundary edge curves. true b0054a15-2418-47e3-847f-59819776fd35 Boundary Surfaces Boundary 138 2 79 77 168 41 1 Boundary curves 6c8a47a6-ebd7-449e-bbf7-6c166380a564 Edges E false b4ed4323-df36-4e15-a15a-881db93668ab 1 140 4 13 73 148 40.5 1 Resulting boundary surfaces a426279f-78f9-4bc5-9bb6-52a0174dcb6c 1 Surfaces S false 0 183 4 32 73 191 40.5 11e19ce6-e1a3-47b1-9a91-ecc959d1dfca 69663e7d-f412-4b90-ba83-520c906eaeec Sheets (Surfaces) Defines the sheets to nest onto from planar surfaces instead of polylines; holes come from the surface boundaries. true 4a80d48b-d960-4121-b1e5-5921e93ec691 Sheets (Surfaces) Sheets Srf 404 43 134 104 468 95 5 919e146f-30ae-4aae-be34-4d72f555e7da 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 2 8ec86459-bf01-4409-baee-174d0d2b13d0 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 1 Planar surfaces with optional holes. 8886b3c1-7485-4d68-a81b-8791678619f2 Surfaces Surfaces false 55716df2-f69c-4aad-be6a-2e3ec3a4e905 1 406 45 47 20 431 55 1 Gap between sheets. 515208f4-98c2-4872-bd42-af85eae7c3dc Gap Gap true 0 406 65 47 20 431 75 1 1 {0} 0.1 1 Number of sheets per row; partitioned if exceeded. fe662ed7-3ce9-4f80-82a0-a3b559753622 Rows Rows true 0 406 85 47 20 431 95 1 Number of copies of the same sheet. 12bf7532-61ef-46e2-8606-ff59e39bf8ad Count Count true 0 406 105 47 20 431 115 Inward MARGIN for nesting (model units; 0 = OFF, fast). Parts keep this setback from the sheet edge; any sheet holes grow by it. 742f2000-68af-49f4-984e-bd6b8f27fcb0 Offset Offset true a044d1e0-74a4-49c1-a796-f5353f3ac020 1 406 125 47 20 431 135 1 1 {0} 0 OpenNest nest_sheets data type. d71c225c-1e26-4181-b409-5125dc9ebcba Sheets Sheets false 0 483 45 53 50 509.5 70 2 Sheet boundary polylines. c0bac926-e481-4295-bf1b-525a1631fd03 Polylines Polylines false 0 483 95 53 50 509.5 120 d5a5685a-5bf3-45a2-1c32-1a54a0d1a10e 69663e7d-f412-4b90-ba83-520c906eaeec Geometry (Surfaces) Builds nesting parts from planar surfaces instead of curves; holes are read from the surface boundaries. true 543dbace-4384-427a-a47b-3d3df303c479 Geometry (Surfaces) Geometry Srf 395 211 147 124 467 273 true 6 919e146f-30ae-4aae-be34-4d72f555e7da 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 cb95db89-6165-43b6-9c41-5702bc5bf137 2e3ab970-8545-46bb-836c-1c11e5610bce 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 2 8ec86459-bf01-4409-baee-174d0d2b13d0 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 1 Planar boundary surfaces. If you want to nest multiple sheets partition surfaces into the data-tree. 0707b6d0-0e1a-47be-b3ab-88c5175a0d95 Surfaces Surfaces false 68b59838-2b6a-4f49-8973-d0ecbaa75d4c 1 397 213 55 20 426 223 true segment divisions 0 takes only ends x>0 divides by distance x<0 max 3 points per sub-segment) cefabce2-5af3-481d-a8f2-33ea7e1848e7 Simplify Simplify true 0 397 233 55 20 426 243 true 1 1 {0} -100 Use the convex hull of each simplified outline. 97eed8ba-7dd9-42fe-b724-fc5ee9960219 Hull Hull true 0 397 253 55 20 426 263 true 1 1 {0} false 1 Number of copies per part. f80c5877-c11f-44d9-b4c8-d3b6aea3c4d1 Copies Copies true c69c8812-6bfc-4b74-8b34-61ece35dfaad 1 397 273 55 20 426 283 true Clearance offset for NESTING only (model units; 0 = OFF, fast). Parts: outer grows / holes shrink so placed parts keep this gap. The ORIGINAL curves are still what get placed/output. 0b475a1b-1f8f-413a-8dc2-82279c4518d1 Offset Offset true 0 397 293 55 20 426 303 true 1 1 {0} 0 1 Additional geometry: points, lines, surfaces, meshes... Use data-tree, one list of additional geometry per branch.. 0e6716e0-a7dc-4d05-a212-8eebe503e581 Attributes Attributes true 0 397 313 55 20 426 323 true 1 Nesting parts ready for the solver. c36ac145-910d-4d85-834a-c6680c2eeece Geometry Geometry false 0 482 213 58 60 511 243 true 1 Outline curves of each part. 5b85af72-4b81-4a6b-aa08-8780373654fa Borders Borders false 0 482 273 58 60 511 303 true 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe Scribble false 177.91441 -125.435745 468.90076 -125.435745 468.90076 -83.90254 177.91441 -83.90254 A quick note Arial cea88fd5-baa6-4c5f-8477-b91ddf003c1f true Scribble Scribble 20 Support with a coffee or beer: https://ko-fi.com/petrasvestartas 172.91441 -130.43575 300.98633 51.533203 177.91441 -125.435745 2844fec5-142d-4381-bd5d-4cbcef6d6fed Sketch A series of doodles 107a7391-1ea0-42f7-9930-689615465afb 379 Sketch Sketch 26.708641 -133.46642 121.88642 125.735756 255;0;0;0 0 2 112.58909916450193 -87.2080718255238 128.71620504873 -80.00080697045814 145.1274574314366 -34.26043908104293 129.761243699214 -7.730662744017991 112.2042661855935 -17.900227080871446 95.05765649290288 -59.478694549944976 112.58909916450193 -87.2080718255238 7 79.36069727992162 -116.76950786451835 82.07433893369671 -100.58562400729261 119.68308960955483 -84.63816375448232 148.5950654659896 -100.26719180080636 144.59497797066342 -116.8876666979877 110.18074693452263 -133.46641540527344 79.36069727992162 -116.76950786451835 7 93.69680778407428 -59.89813883127317 94.01027538835933 -43.28457818906281 60.59465723191488 -11.319175680514945 26.708641052246094 -7.730662718994608 27.68870631138725 -27.46503627775246 60.55202950891089 -64.2278711642648 93.69680778407428 -59.89813883127317 7 96.01835816560742 -94.67285939067506 106.17493813901683 -77.06283180062474 79.59071094218416 -61.74083105102136 33.89208074702037 -78.20915939788301 26.708646117985154 -94.33176691633798 54.447881566438355 -111.83239139451507 96.01835816560742 -94.67285939067506 7 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a044d1e0-74a4-49c1-a796-f5353f3ac020 Number Slider false 0 127 125 179 20 127.399994 125.319984 3 1 1 100 0 0 2 c40dc145-9e36-4a69-ac1a-6d825c654993 Repeat Data Repeat a pattern until it reaches a certain length. 942c0e2f-b918-4b21-9ba3-eb9a2e32cfd4 Repeat Data Repeat 237 25 67 59 269 55 1 Pattern to repeat 2acf0c6a-d894-4237-b3dd-b4c6f952acf8 Data D false a426279f-78f9-4bc5-9bb6-52a0174dcb6c 1 239 27 15 27 248 40.75 Length of final pattern 65ebfcca-ee97-4b4f-a67d-82df95f18239 Length L false 0 239 54 15 28 248 68.25 1 1 {0} 10 1 Repeated data aaff6f60-2085-4cad-a40c-d4051dc51b5a Data D false 0 284 27 18 55 293 54.5 3278ccf2-7220-1478-ae14-1b111e786bbd 69663e7d-f412-4b90-ba83-520c906eaeec Pack Objects Lays objects out in a row, orienting each from 3D to 2D with a chosen spacing. 4bb3e913-4825-4798-9848-973890e4b062 Pack Objects Pack 324 28 67 104 356 80 2 Objects to pack 5cc78918-3509-47e6-a9c0-e9e91d1e35e4 Geo G false aaff6f60-2085-4cad-a40c-d4051dc51b5a 1 326 30 15 20 335 40 2 Base plane to orient from 3D to 2D 50b0c0c2-292f-4907-882d-b12dbf0cf45c Plane P false aaff6f60-2085-4cad-a40c-d4051dc51b5a 1 326 50 15 20 335 60 Offset Distance, negative number will not include bbox 27636a2d-9e34-4630-8c9b-7ccb7121599e X X true 0 326 70 15 20 335 80 1 1 {0} 1 Offset Distance, negative number will not include bbox 9132de6e-9e5f-4dd7-bad2-6d3b13f228cb Y Y true 0 326 90 15 20 335 100 1 1 {0} 1 Rotates objects by t in radians until Math.Pi and takes one with min bounding box 7a41dd0a-e609-4f37-9520-a0460dcfa686 tolerance t true 0 326 110 15 20 335 120 1 1 {0} 0 2 Packed objects 55716df2-f69c-4aad-be6a-2e3ec3a4e905 Geo G false 0 371 30 18 50 380 55 2 Transform applied to each object b146046a-d256-47fc-83d9-77ac8bd477c8 Transformation T false 0 371 80 18 50 380 105 b3d9f2a7-5c41-4e8a-9d6b-2a0f1c3e4d58 69663e7d-f412-4b90-ba83-520c906eaeec OpenNestCollision Nests parts onto sheets with the physics collision solver - packs tightly and can fill part cavities. Feed it the Sheets and Geometry components. de01eee8-3cd3-4aef-bbf7-6d4a9182caa4 OpenNestCollision OpenNestCollision 1 1 0 MecSoft_Font-1 1 3600 48 100 1 false 686 103 162 168 758 175 From OpenNest tab, use component Sheets. 973d83c2-f909-4c0d-aeed-b8464120e4fb Sheets Sheets false d71c225c-1e26-4181-b409-5125dc9ebcba 1 688 105 55 35 717 122.5 From OpenNest tab, use component Geometry. 8702d7cf-a237-4faa-9fd3-72eea287f218 Geometry Geometry false c36ac145-910d-4d85-834a-c6680c2eeece 1 688 140 55 35 717 157.5 Relaxation rounds; higher packs tighter but is slower. ~4000 = the tight all-on-one-sheet pack; lower for a quick rough preview. e39d9914-3763-4aae-9fc4-0bb450101e40 Iterations Iterations true 79766cfc-0fb8-4e0d-8bd1-e41b14210737 1 688 175 55 35 717 192.5 1 1 {0} 4000 Wire a Boolean Toggle. TRUE = solve now and re-solve when an input changes (background thread, live preview); FALSE = hold the last result. (Options are still edited on the component body; ESC also stops a running solve.) ab06ba1f-2ca8-450e-92e6-c355789f5170 Run Run true 15028c3a-49d7-48c6-85f2-825bdaabe1ef 1 688 210 55 35 717 227.5 1 1 {0} false 2 Sheet outline polylines used for nesting. true 4f8a9ccf-afc3-4f94-8b45-be53515c74ba Sheets Sheets false 0 773 105 73 20 809.5 115 2 Placed part outline curves. true ced5aa09-42ad-4126-a842-9d2cec9bf253 Borders Borders false 0 773 125 73 20 809.5 135 2 All placed part geometry. true 8a017540-5c45-4929-af90-2629409cda25 All Geo All Geometry false 0 773 145 73 20 809.5 155 2 Placement transforms for each part. c593c6e2-a3db-42d5-88cd-73c26e235df9 Transforms Transforms false 0 773 165 73 20 809.5 175 2 Index of the sheet each part landed on. 548435d2-2437-48e3-b721-8bbd2cf18641 Sheet Id Sheet Id false 0 773 185 73 20 809.5 195 2 Sheet-number label curves. true 853bc552-6311-4d5a-bb00-700fddb3596d Sheet Txt Sheet Txt false 0 773 205 73 20 809.5 215 2 Per-part attribute geometry. true 7ac1871e-8031-4744-adfc-65c1be31c321 Attributes Attributes false 0 773 225 73 20 809.5 235 2e78987b-9dfb-42a2-8b76-3923ac8bd91a Boolean Toggle Boolean (true/false) toggle 15028c3a-49d7-48c6-85f2-825bdaabe1ef Boolean Toggle Toggle false 0 false 452 366 104 22 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