n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/xRStqKje/sq/jpg/1470950550/1920x1080/fit_q87/5603a04e21e158ee0288d5f834ead1737cba937a/sq.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/VIiLHa0x/iso1/jpg/1470950644/1920x1080/fit_q87/feb80aaf22532bc4bbe66fbf3df2ffa5c3adfc15/iso1.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/9hygGRwf/iso2/jpg/1470950644/1920x1080/fit_q87/f549f8e82530c0cfb8351e68f6d6353fccffd1e8/iso2.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/HxSBGDjh/iso3/jpg/1470950644/1920x1080/fit_q87/6c5542e3615480fef8ddbc0e06b23b2ae0afebf3/iso3.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/ivLZeDVh/iso4/jpg/1470950644/1920x1080/fit_q87/e47b84452bc5933e07ac7294ac4361b0fec380cd/iso4.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/LdEmxTHY/side1/jpg/1470950644/1920x1080/fit_q87/5b837e37a5ce89b048fff064a4b0069f945fd30d/side1.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/oVwWUDzf/side2/jpg/1470950644/1920x1080/fit_q87/c3b982276b25b1f3b10c5c5609da92a990d26972/side2.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/2JJIlEjD/side3/jpg/1470950644/1920x1080/fit_q87/62ca3bc16fc6cf000e1d7a60abcd3b490ba54911/side3.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/40kI2Ait/side4/jpg/1470950644/1920x1080/fit_q87/b7e41af2111fc6bdf3cd7029905d2b3ec4c0dfc4/side4.jpg
n-omino i-block 1 3d model https://p.turbosquid.com/ts-thumb/Aw/uB4K97/Ia0vZf9c/top/jpg/1470950644/1920x1080/fit_q87/9bdf0aa1b623f436240d8dea3e72978ae836529f/top.jpg
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I-Block No.1

$10

Standard License | Upgrade License
Formats (4)
3ds Max 2013 | Default Scanline
3D Studio
FBX
OBJ
Specifications
Publish Date August 11, 2016
Product ID 1063469
Polygons 152,568
Vertices 305,136
Polygonal
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10 Products | Contributor Since 2016
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Description

N-OMINO is a series inspired by polyominos and created using an algorithm based on Conway's Game of Life theorem. A polyomino is a generalisation of the domino to a collection of squares of equal size arranged with coincident sides. Polyominos were originally called "super-dominoes" by Gardner (1957). A polyomino with n squares is known as an n-polyomino or "n-omino".


Product : I-Block No.1
Class : 4-omino / I-Block
Evolution : 7 or 3 living neighbors
Dimensions : 100x400cm
Categories
abstract sculpture art sculpture
Tags
algorithm parametric furniture table hardscape bench park home office interior contemporary game life conway domino polyomino n-omino
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