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59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 15b4dd64-6153-4307-bc38-78a34c07e819 Panel false 0 a2ce5203-7f3c-44cb-bc42-4bf04c1ca142 1 Double click to edit panel content… 669 336 154 63 0 0 0 255;255;255;255 true true true false false true e64c5fb1-845c-4ab1-8911-5f338516ba67 Series Create a series of numbers. 203a216b-c017-44f3-ab1f-66af69d69b69 Series Series 22 407 104 64 72 439 First number in the series e148f79b-6ec1-499c-8480-bf04fa9bd312 Start Start false 0 24 409 33 20 42 419 1 1 {0} 0 Step size for each successive number ad0cd72d-704b-41da-a348-8de02c20a1d0 Step Step false 0 24 429 33 20 42 439 1 1 {0} 1 Number of values in the series a869863e-ab53-4e21-bcae-3ed1321765b9 Count Count false 0 24 449 33 20 42 459 1 1 {0} 14 1 Series of numbers a75bbb50-340f-4ca9-9664-92de456f2795 Series Series false 0 87 409 37 60 105.5 439 78fed580-851b-46fe-af2f-6519a9d378e0 Power Raise a value to a power. cfe0561d-e8c5-45c2-b97b-58ebc32c785f Power Power 150 407 85 44 181 429 The item to be raised b2005173-4c4a-4302-ae8a-bf9e57d18c48 A A false 0 152 409 14 20 160.5 419 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 3 The exponent aad34702-e257-4fc5-9322-eb3eeb230643 B B false a75bbb50-340f-4ca9-9664-92de456f2795 1 152 429 14 20 160.5 439 A raised to the B power 98263f8e-9412-43cf-8aed-691fe752d0c5 Result Result false 0 196 409 37 40 214.5 429 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division 28f36bb0-cd9d-4c68-9131-184ff548b14a Division Division 273 448 85 44 304 470 Item to divide (dividend) bc6314e0-5a5a-4644-851e-8c36910292e4 A A false 98263f8e-9412-43cf-8aed-691fe752d0c5 1 275 450 14 20 283.5 460 Item to divide with (divisor) bfee2825-850b-4df5-b9cb-2b3c44610863 B B false 2487b408-7f3b-41fb-b6bf-1d8ebf6393c1 1 275 470 14 20 283.5 480 The result of the Division 4dc7629e-7cfd-4214-bc4f-a1d25ea600d1 Result Result false 0 319 450 37 40 337.5 470 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division 07b1d578-a2a4-440c-9d96-600ee132b290 Division Division 269 371 85 44 300 393 Item to divide (dividend) 229bb0a1-3d28-4487-a649-557843484a53 A A false 2487b408-7f3b-41fb-b6bf-1d8ebf6393c1 1 271 373 14 20 279.5 383 Item to divide with (divisor) 321ec014-c88c-4ba1-8aeb-9f230ced38d6 B B false 98263f8e-9412-43cf-8aed-691fe752d0c5 1 271 393 14 20 279.5 403 The result of the Division a56fb601-7826-4cf1-9596-f2fc990e85af Result Result false 0 315 373 37 40 333.5 393 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication 45c7bdca-8293-4671-8929-5aaee360b938 Multiplication Multiplication 282 517 85 44 313 539 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication b6835b28-78d8-4afd-9a59-f5439245af2d A A true a56fb601-7826-4cf1-9596-f2fc990e85af 1 284 519 14 20 292.5 529 Second item for multiplication 9750874f-7409-4b48-ab11-d4fe6e1ffebe B B true 4154b3e8-afab-4f1b-a5ae-1f34c9f9908e 1 284 539 14 20 292.5 549 Result of multiplication b54891c3-5678-46ea-9ee1-bb2b1e9f3999 Result Result false 0 328 519 37 40 346.5 539 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values b50dd62e-8d93-4ec7-8ba6-21b9e34b0847 Panel false 0 d99a7960-b801-4f2b-956a-771293f7f603 897aa50d-9e40-494f-aaa8-8d4999af1e49 50d31d3f-7dd0-4035-886a-7a37c7fb0d56 3 Double click to edit panel content… 538 679 141 77 0 0 0 255;255;255;255 true true true false false true 0ae07da9-951b-4b9b-98ca-d312c252374d Numbers to Points Convert a list of numbers to a list of points f86a9006-6691-49b6-80a6-5c6bab98b3f3 Numbers to Points Numbers to Points 706 596 118 44 770 618 1 Numbers to merge into points 3b99d104-b530-4e4f-8c2f-099ca32db5a1 Numbers Numbers false b50dd62e-8d93-4ec7-8ba6-21b9e34b0847 1 708 598 47 20 733 608 1 3 {0} 1 2 3 Mask for coordinate composition ad21cea6-c64c-47dd-b597-ccd8806c942c Mask Mask false 0 708 618 47 20 733 628 1 1 {0} 4 1 Ordered list of points 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897aa50d-9e40-494f-aaa8-8d4999af1e49 Tree false 0 434 471 12 24 440 483 78fed580-851b-46fe-af2f-6519a9d378e0 Power Raise a value to a power. f155050f-6fa0-48c2-a3f1-f2ff49866ea0 Power Power 787 468 55 44 813 490 The item to be raised b60dd30a-9f3c-404b-958e-39b4833cd552 A false 0 789 470 9 20 795 480 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 3 The exponent c1c8c88a-82ea-4b2f-b81e-b7b0e24abe80 B false 2d232db0-f312-44ec-9bf9-459042796a24 1 789 490 9 20 795 500 A raised to the B power 7140fe92-7d68-4a0f-9895-b40052ab8063 Result false 0 828 470 12 40 834 490 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 2d232db0-f312-44ec-9bf9-459042796a24 Number Slider false 0 629 490 140 20 6 1 1 10 2 0 5 797d922f-3a1d-46fe-9155-358b009b5997 One Over X Compute one over x. cdf4ee27-89f6-47bc-990e-004c1f6bb6a4 One Over X One Over X 864 476 55 28 890 490 Input value c6d6f4c0-665e-4d08-8fbc-d8b4589142dd Value false 7140fe92-7d68-4a0f-9895-b40052ab8063 1 866 478 9 24 872 490 Output value 32091438-585e-469d-af40-43fecfeab598 Result false 0 905 478 12 24 911 490 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values e9187e0f-ca47-4e5e-b4bf-75508cf90d4a Panel false 0 a56fb601-7826-4cf1-9596-f2fc990e85af 1 Double click to edit panel content… 453 357 115 68 0 0 0 255;255;255;255 true false true false false true 87e1d9ef-088b-4d30-9dda-8a7448a17329 Graft Tree Graft a data tree by adding an extra branch for every item. true true f0249ad0-9ae9-4183-9b71-5c450aae1476 Graft Tree Graft Tree 376 397 55 28 402 411 2 Data tree to graft 1f3ccea3-f77d-41bf-acd6-0c6b1ef9e9be Tree false a56fb601-7826-4cf1-9596-f2fc990e85af 1 378 399 9 24 384 411 2 Grafted data tree d99a7960-b801-4f2b-956a-771293f7f603 Tree false 0 417 399 12 24 423 411 87e1d9ef-088b-4d30-9dda-8a7448a17329 Graft Tree Graft a data tree by adding an extra branch for every item. true true b7a2c68e-58aa-4dc0-9daa-dd27399166d3 Graft Tree Graft Tree 394 531 55 28 420 545 2 Data tree to graft aebaed7d-6421-49eb-8277-af558de023dd Tree false b54891c3-5678-46ea-9ee1-bb2b1e9f3999 1 396 533 9 24 402 545 2 Grafted data tree 50d31d3f-7dd0-4035-886a-7a37c7fb0d56 Tree false 0 435 533 12 24 441 545 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values bbca36f1-1e3e-4c0c-8526-88c9d1370846 Panel false 0 4dc7629e-7cfd-4214-bc4f-a1d25ea600d1 1 Double click to edit panel content… 457 449 115 68 0 0 0 255;255;255;255 true false true false false true 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 345cfbf2-deea-40bb-88d9-ebe0fc142ede Panel false 0 b54891c3-5678-46ea-9ee1-bb2b1e9f3999 1 Double click to edit panel content… 456 538 127 68 0 0 0 255;255;255;255 true false true false false true 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