商用無料の写真検索さん
           


01-great-rhombicuboctahedron-based-on-cantellated-cubic-honeycomb : 無料・フリー素材/写真

01-great-rhombicuboctahedron-based-on-cantellated-cubic-honeycomb / Ardonik
このタグをブログ記事に貼り付けてください。
トリミング(切り除き):
使用画像:     注:元画像によっては、全ての大きさが同じ場合があります。
サイズ:横      位置:上から 左から 写真をドラッグしても調整できます。
あなたのブログで、ぜひこのサービスを紹介してください!(^^
01-great-rhombicuboctahedron-based-on-cantellated-cubic-honeycomb

QRコード

ライセンスクリエイティブ・コモンズ 表示-継承 2.1
説明We want to base our Future Professionals' Day this year around hexagonal flat units. The question of what one can make with such polygons as a building block naturally arises, and I suppose the most common answers would be truncated tetrahedra and truncated octahedra. As a bonus, both of these polyhedra exhibit tetrahedral symmetry, so they could be used to create large tetrahedral symmetry "toroids", but meh.Instead, I looked for honeycomb tessellations that happened to include the polyhedra above. I was not disappointed! One (relatively) simple honeycomb stood out from the crowd: the cantitruncated cubic honeycomb.Making something like this would have been fairly simple: take eight truncated octahedra and separate them with 12 cubes so that the end result simulates a "larger cube." There remained the problem of what to do about the big, great-rhombicuboctahedron-shaped central void (surely not "nothing"; how boring is that?) until I realized that the void itself was part of a smaller honeycomb that I had made before. This smaller honeycomb would become, I decided, the core of the structure.Both the great rhombicuboctahedron I had already made and the proposed one could be realized by connecting eight triangular cupolas together using 12 cubes. The chief difference between this model and that one is "emphasis"; the previous model emphasized the triangular cupolas, but this model uses colors to emphasize the square cupolas instead.For those of you who wish to create the object pictured here, there is a simple pattern to follow: each triangle--and there are 24 of them--shares an edge with two squares on one side, two squares on another side, and nothing on the third. (You will need to put two joining tabs together back-to-back in order to get the "Y"-shaped tabs necessary to connect two squares and one triangle to the same edge.) Repeat this pattern over and over and you will have your core.
撮影日2011-01-26 22:28:07
撮影者Ardonik
タグ
撮影地
カメラCanon PowerShot A470 , Canon
露出0.017 sec (1/60)
開放F値f/3.0
焦点距離13714.28571 dpi


(C)名入れギフト.com