← アーカイブに戻るSHORT / 069
How One Line Builds an Infinite Fractal Triangle
フラクタルと模様

How One Line Builds an Infinite Fractal Triangle

翻訳の準備中は英語の原文を表示しています。

作品について

Can a single unbroken line weave the infinite geometry of the Sierpinski triangle?

Introduced by Waclaw Sierpinski in 1915, the Sierpinski Arrowhead curve uses alternating 60-degree turns to traverse 729 self-similar triangular steps without ever lifting the pen.

Artismathic turns equations into visual art—one function at a time.

Music: 'Exploring The Crystal Caves' by Asher Fulero

#MathArt #Fractal #Sierpinski #SacredGeometry #VisualMath

作品を生み出す数式

Rule:A−>B−A−B,B−>A+B+ARule: A -> B - A - B, B -> A + B + ATurn:60deg,Order:6(729steps)Turn: 60 deg, Order: 6 (729 steps)FractalDimension:D=ln(3)/ln(2)=1.585Fractal Dimension: D = ln(3)/ln(2) = 1.585
描かれる過程を見る↗

WATCH IT COME TO LIFE

描かれる過程を見る

再生ボタンを押すとYouTubeを読み込みます。