0 2 2 1 0 8 28701b44-8746-4f44-aaa8-c7ed65acd720 Shaded Selection 1 133;150;0;0 27;0;150;0 638529253095512389 false box_packing_2d.ghx 0 679 181 0.76765645 0 0 6 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 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 17 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 50;255;255;255 A group of Grasshopper objects ed7c47cb-f775-4fbf-ae52-3c295b74c95c adfd7285-1ed8-4126-882c-05a4f5111dfc 2 90adda87-5a9f-475b-8aef-3f224c8c3df0 Group 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-167.7808009362925 2 86.8837945407522 -168.4058009362925 92.88858580051783 -168.4058009362925 2 88.0373589938772 -169.0308009362925 91.59128355442408 -169.0308009362925 2 89.19107603489283 -169.6558009362925 90.2938287204397 -169.6558009362925 2 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects bd744775-8bda-43b9-b160-eeff90b33f0d 92adda80-1d2d-4faa-8434-421b4ceedfd7 f19a3b5b-b998-4130-b018-9afaa54cf7ed 836ae068-66a8-4db7-9fdc-88e47782e200 c9ce12a3-ed0c-490b-97b6-5deda1a41296 34a5b5e0-673c-49bf-94fd-134ab82a3a43 36cfea2a-182c-4ee6-9c8e-9e7753924342 ae91e601-2742-49b2-8de2-65d62aba8966 36424cf5-a13b-4856-b103-0ba0227c7490 a6d17d51-84d5-4b77-9cd3-64b3e7817f4e a78354cb-6f54-4a47-8a46-6216b2c9041f 7e982cb0-fbf9-4400-bbcb-a5d48f98ee18 12 4b5286d5-0e14-4f63-9bbf-391118e6acae Group 610e689b-5adc-47b3-af8f-e3a32b7ea341 Transform Transform an object. bd744775-8bda-43b9-b160-eeff90b33f0d Transform Transform 757 148 67 81 789 189 Base geometry 90ea2b2d-aa88-4fde-a262-aff1d8e1b600 Geometry G false 4d450eb1-7f85-4ebb-b196-65100334a020 1 759 150 15 38 768 169.25 Transformation 00224b30-9ed7-4c49-8ff2-5874255a9ab5 Transform T false 6313e1fb-c453-41ac-9787-87813f22af32 1 759 188 15 39 768 207.75 Transformed geometry 38dd9ae8-4584-44b7-a098-127531016000 Geometry G false 0 804 150 18 77 813 188.5 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves 92adda80-1d2d-4faa-8434-421b4ceedfd7 Curve Crv false 0 591 198 50 20 616.64685 208.19374 1 3 {0} -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiQOGE85uz3QwYG9/MNt5+SJB761MKdvet11IP3QitbDtu04xUuk/PaK3ilxgInDzMEljm4OyG4Y0K4/z7HCos0hpsWdce60KQ6fnNezftw0H8pf4gDy6UvtLQb/65kaYHq4kfQTBgAAAAD//wMA 5 00000000-0000-0000-0000-000000000000 -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiT2lD9/2M7W4cBe/uG2c/LEA99amNM3ve46UFId/XW6/HSc4iVSfntF75Q4wMRh5uASRzcHZDcMaNef51hh0eYQ0+LOOHfaFIdPzutZP26aD+UvcQD5NGBJ+J7/9UwNMD3cSPoJAwAAAAD//wMA 5 00000000-0000-0000-0000-000000000000 -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiTMntY8W7VougN7+YfbzskTD3xrYU7f9LrrQFpQUWl9/EKc4iVSfntF75Q4wMRh5uASRzcHZDcMaNef51hh0eYQ0+LOOHfaFIdPzutZP26aD+UvcQD5dDvvzoP/65kaYHq4kfQTBgAAAAD//wMA 5 00000000-0000-0000-0000-000000000000 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true f19a3b5b-b998-4130-b018-9afaa54cf7ed Curve Crv false 0 186 83 50 20 211.5073 93.161026 1 1 {0} -1 YmBkYGD4DwQgGgR4mIBEeFBGZl6+c35ubn6ejkJYalFxZn6erYWesaGekZmhkZmeobGJsaGOgnNpTklpUaptXmppSVFijo5CQGlSTmayd2plSH52ap6tqamRkYVhqqV5srmpqamxASvIFhmw4Xruqfm5qSVFlXoB+TmVOZl5qc6lRWWpLEAF7GUQC7kSi5IzMstSjVNyOfMLUvPySouSillSEksSQYo4ODiYQG4VUGdgMAI5vEmYh5MZyOAHEV+BmOlXPRPDS6i/fv9nYhCBsp9due7n/vKy4P6nDALNjEof/Obsvv0HKL8RKi/ACiQ2pCff/Bfi7XDiYvZn76+FB6ByDFtmCTltLEvHKc4guOfg57PRcHGYObjE0c0B2Q0DJw7s7C5cmODwZu3NE+1BxQ4Bfdv6HBZXQ/nNDiCftjfU3/9fz9QA08ONpJ8wAAAAAP//AwA= 5 00000000-0000-0000-0000-000000000000 e2d958e8-9f08-44f7-bf47-a684882d0b2a Populate 2D Populate a 2-Dimensional region with points true 836ae068-66a8-4db7-9fdc-88e47782e200 Populate 2D Pop2D 372 142 65 84 404 184 Rectangle that defines the 2D region for point insertion 790daae5-6163-4c89-8752-dbc07d24d328 Region R false 57783e23-85f3-4d29-be9d-01ce2cfa9cd9 1 374 144 15 20 383 154 1 1 {0} 0 0 0 1 0 0 0 1 0 0 20 0 10 Number of points to add 95479e13-8b31-49c9-9bb7-f475694d4d84 Count N false c9ce12a3-ed0c-490b-97b6-5deda1a41296 1 374 164 15 20 383 174 1 1 {0} 100 Random seed for insertion eb79d0c4-9ef6-4fa7-be63-748a988d49cd Seed S false 2dab2b3a-701a-49cc-ba55-7f63906598dc 1 374 184 15 20 383 194 1 1 {0} 1 1 Optional pre-existing population 4aaca3b4-4f31-4b39-a193-d440bef23769 Points P true 0 374 204 15 20 383 214 1 Population of inserted points bd04b06a-6f5d-42e3-b912-c6e6fdba6e82 Population P false 0 419 144 16 80 427 184 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values c9ce12a3-ed0c-490b-97b6-5deda1a41296 Number Slider false 0 183 158 162 20 183.40137 158.84926 3 1 1 10 0 0 10 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe Scribble false 181.93254 -144.18747 472.91888 -144.18747 472.91888 -102.65427 181.93254 -102.65427 A quick note Arial a28af494-30bf-4b6f-90bf-f413ad7af693 true Scribble Scribble 20 Support with a coffee or beer: https://ko-fi.com/petrasvestartas 176.93254 -149.18747 300.98633 51.533203 181.93254 -144.18747 9d0c5284-ea24-4f9f-a183-ef57fc48b5b8 Convex Hull Compute the planar, convex hull for a collection of points true 34a5b5e0-673c-49bf-94fd-134ab82a3a43 Convex Hull Hull 456 167 89 64 489 199 1 Points for convex hull solution b7eacb9d-6150-40b5-be9b-01469ffc1ea5 Points P false bd04b06a-6f5d-42e3-b912-c6e6fdba6e82 1 458 169 16 30 467.5 184 Optional base plane. If no plane is provided, then the best-fit plane will be used. dcd12979-a381-41f8-9f14-4376f02278b9 Plane Pl true 0 458 199 16 30 467.5 214 1 1 {0} 0 0 0 1 0 0 0 1 0 Convex hull in base plane space 4d450eb1-7f85-4ebb-b196-65100334a020 1 Hull H false 0 504 169 39 20 515.5 179 Convex hull in world space 337484ef-3da4-43fc-b7ac-9a3d82b398d6 Hull(z) Hz false 0 504 189 39 20 515.5 199 1 Indices of points on convex hull aeba3140-e59b-4faa-b127-a670236bf4f7 Indices I false 0 504 209 39 20 515.5 219 2844fec5-142d-4381-bd5d-4cbcef6d6fed Sketch A series of doodles c19c4b87-a812-4ddf-9220-8e4a66a5e15f 1 Sketch Sketch 649.58417 173.09985 98 82.66669 255;0;0;0 0 3 662.9175415039062 252.43316650390625 664.9175415039062 251.76654052734375 667.5841674804688 251.76654052734375 670.2508544921875 251.76654052734375 672.2508544921875 252.43316650390625 674.9175415039062 253.099853515625 679.5841674804688 253.099853515625 681.5841674804688 253.76654052734375 683.5841674804688 253.76654052734375 685.5841674804688 253.76654052734375 687.5841674804688 254.43316650390625 689.5841674804688 254.43316650390625 692.2508544921875 254.43316650390625 694.2508544921875 255.099853515625 696.2508544921875 255.099853515625 698.9175415039062 255.099853515625 701.5841674804688 255.099853515625 704.2508544921875 255.099853515625 706.9175415039062 255.099853515625 709.5841674804688 255.099853515625 711.5841674804688 255.099853515625 713.5841674804688 255.099853515625 715.5841674804688 255.099853515625 717.5841674804688 255.76654052734375 719.5841674804688 255.76654052734375 721.5841674804688 255.76654052734375 723.5841674804688 255.76654052734375 725.5841674804688 255.099853515625 727.5841674804688 255.099853515625 729.5841674804688 254.43316650390625 732.2508544921875 253.099853515625 734.2508544921875 251.76654052734375 736.2508544921875 250.43316650390625 738.2508544921875 249.099853515625 739.5841674804688 247.099853515625 741.5841674804688 245.76654052734375 742.2508544921875 243.76654052734375 743.5841674804688 241.76654052734375 744.9175415039062 239.76654052734375 745.5841674804688 237.099853515625 746.2508544921875 234.43316650390625 747.5841674804688 231.76654052734375 747.5841674804688 229.099853515625 747.5841674804688 225.76654052734375 747.5841674804688 223.76654052734375 747.5841674804688 221.099853515625 746.9175415039062 218.43316650390625 746.2508544921875 216.43316650390625 746.2508544921875 213.76654052734375 745.5841674804688 211.76654052734375 744.2508544921875 209.76654052734375 743.5841674804688 207.76654052734375 742.2508544921875 205.76654052734375 741.5841674804688 203.099853515625 740.9175415039062 200.43316650390625 739.5841674804688 197.76654052734375 738.9175415039062 195.76654052734375 736.9175415039062 193.099853515625 735.5841674804688 190.43316650390625 733.5841674804688 188.43316650390625 732.2508544921875 186.43316650390625 730.9175415039062 184.43316650390625 729.5841674804688 181.76651000976562 727.5841674804688 180.43316650390625 723.5841674804688 177.76651000976562 721.5841674804688 177.099853515625 718.9175415039062 175.76651000976562 716.2508544921875 175.099853515625 713.5841674804688 174.43316650390625 711.5841674804688 173.76651000976562 709.5841674804688 173.76651000976562 707.5841674804688 173.099853515625 705.5841674804688 173.099853515625 702.9175415039062 173.099853515625 700.2508544921875 173.099853515625 697.5841674804688 173.099853515625 694.9175415039062 173.099853515625 692.2508544921875 173.099853515625 689.5841674804688 173.099853515625 687.5841674804688 173.099853515625 685.5841674804688 173.76651000976562 683.5841674804688 174.43316650390625 680.2508544921875 175.76651000976562 678.2508544921875 177.099853515625 675.5841674804688 177.76651000976562 672.2508544921875 179.76651000976562 670.2508544921875 181.76651000976562 668.2508544921875 182.43316650390625 666.9175415039062 184.43316650390625 665.5841674804688 186.43316650390625 663.5841674804688 187.099853515625 662.9175415039062 189.099853515625 660.9175415039062 190.43316650390625 659.5841674804688 192.43316650390625 658.9175415039062 194.43316650390625 656.9175415039062 197.099853515625 656.2508544921875 199.099853515625 654.9175415039062 201.76654052734375 653.5841674804688 204.43316650390625 651.5841674804688 207.099853515625 650.9175415039062 209.76654052734375 650.2508544921875 211.76654052734375 649.5841674804688 213.76654052734375 649.5841674804688 215.76654052734375 649.5841674804688 217.76654052734375 649.5841674804688 220.43316650390625 649.5841674804688 222.43316650390625 649.5841674804688 224.43316650390625 649.5841674804688 227.099853515625 650.2508544921875 229.099853515625 652.2508544921875 231.76654052734375 653.5841674804688 233.76654052734375 654.9175415039062 235.76654052734375 656.2508544921875 237.76654052734375 656.9175415039062 239.76654052734375 658.2508544921875 241.76654052734375 659.5841674804688 243.76654052734375 661.5841674804688 244.43316650390625 662.2508544921875 246.43316650390625 664.2508544921875 247.76654052734375 666.9175415039062 249.099853515625 669.5841674804688 251.099853515625 671.5841674804688 252.43316650390625 123 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects f19a3b5b-b998-4130-b018-9afaa54cf7ed 836ae068-66a8-4db7-9fdc-88e47782e200 c9ce12a3-ed0c-490b-97b6-5deda1a41296 34a5b5e0-673c-49bf-94fd-134ab82a3a43 36cfea2a-182c-4ee6-9c8e-9e7753924342 ae91e601-2742-49b2-8de2-65d62aba8966 36424cf5-a13b-4856-b103-0ba0227c7490 7 7e982cb0-fbf9-4400-bbcb-a5d48f98ee18 Group 9bcf7312-b1fb-4a6e-8b4e-5c213154771c 69663e7d-f412-4b90-ba83-520c906eaeec PackingBoxes Pack Boxes a6d17d51-84d5-4b77-9cd3-64b3e7817f4e PackingBoxes PackBox 666 181 67 69 698 216 1 Container 77a285db-9939-4985-b107-a9e16195d801 Con C false 92adda80-1d2d-4faa-8434-421b4ceedfd7 1 668 183 15 32 677 199.25 1 Geometry cfc4e598-386f-4c65-bbda-34c3ccb8f12f Geo G false 4d450eb1-7f85-4ebb-b196-65100334a020 1 668 215 15 33 677 231.75 1 Geometry 23bf14e0-50e2-4991-b90d-209e32b01da8 Geo G false 0 713 183 18 32 722 199.25 1 Transforms 6313e1fb-c453-41ac-9787-87813f22af32 Tra T false 0 713 215 18 33 722 231.75 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 36cfea2a-182c-4ee6-9c8e-9e7753924342 Number Slider false 0 30 130 167 20 30.400757 130.18593 3 1 1 100 0 0 100 c40dc145-9e36-4a69-ac1a-6d825c654993 Repeat Data Repeat a pattern until it reaches a certain length. true 36424cf5-a13b-4856-b103-0ba0227c7490 Repeat Data Repeat 258 66 67 59 290 96 1 Pattern to repeat 2730eaba-825c-4d3e-93c3-d37f76b3b438 Data D false f19a3b5b-b998-4130-b018-9afaa54cf7ed 1 260 68 15 27 269 81.75 Length of final pattern 78596cb9-7900-4a81-8ea5-4cb0283a8a62 Length L false 36cfea2a-182c-4ee6-9c8e-9e7753924342 1 260 95 15 28 269 109.25 1 Repeated data 57783e23-85f3-4d29-be9d-01ce2cfa9cd9 Data D false 0 305 68 18 55 314 95.5 e64c5fb1-845c-4ab1-8911-5f338516ba67 Series Create a series of numbers. true ae91e601-2742-49b2-8de2-65d62aba8966 Series Series 261 183 65 64 293 215 First number in the series 8009dd71-448d-4339-ac77-1c0029ad6639 Start S false 0 263 185 15 20 272 195 1 1 {0} 0 Step size for each successive number ce9c225b-4c83-4d80-8070-179fb089eb48 Step N false 0 263 205 15 20 272 215 1 1 {0} 1 Number of values in the series d7d0aa94-6f37-4ce4-8741-cf7d8ff8995b Count C false 36cfea2a-182c-4ee6-9c8e-9e7753924342 1 263 225 15 20 272 235 1 1 {0} 10 1 Series of numbers 2dab2b3a-701a-49cc-ba55-7f63906598dc Series S false 0 308 185 16 60 316 215 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe Scribble false 25.512848 38.34346 563.6183 38.34346 563.6183 57.11299 25.512848 57.11299 A quick note Arial a78354cb-6f54-4a47-8a46-6216b2c9041f true Scribble Scribble 20 Pack Geometry by Transformation matrix, second example. 20.512848 33.34346 548.10547 28.769531 25.512848 38.34346 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