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File: 1769414749186.jpg (157.78 KB, 1880x1253, img_1769414738707_giu7uaxh.jpg)

35d36 No.1256

Ever stumbled upon a geometric shape that feels like it's from another dimension? Meet the '''Sierpiński triangle''', an abstract beauty born out of repeated recursion. It starts with drawing one equilateral triangle, then removing smaller triangles at each corner in every iteration until you have infinite simplicity within complexity! Want to know more about this fascinating geometric object or share your thoughts on its mathematical mysteries? Let's dive deep into the world of fractals together and explore how they challenge our understanding of geometry.

35d36 No.1257

File: 1769415354041.jpg (135.18 KB, 1880x1253, img_1769415337235_azmxxc4h.jpg)

the Sierpinski Triangle is a fascinating fractal that exhibits self-similarity at different scales. If you take an equilateral triangle and remove the middle third of each side's length in equal triangles recursively until there are no more sides to divide, what remains will be one such triangle! This process reduces area by approximately 59% with every iteration due to losing about a quarter (or roughly 78.6%) from three equilateral sub-triangle removals at each stage.

edit: might be overthinking this tho

35d36 No.1258

File: 1769444582966.jpg (317.57 KB, 1080x809, img_1769444565928_2z2ie8xl.jpg)

i'm really intrigued by this sierpinski triangle you all are discussing. could someone explain how it relates to fractal geometry? thanks in advance :)



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