Fractalizing Marilyn #1. What happens if we transform Warhol's Marilyn replication into iteration/fractal? This is the result of my algorithm. Zoom in/out to see the 7009 Marilyns.

"Leonardo-Vermeer cross-creation": Leonardo - Vermeer interconnected, each one creating the other's painting. Zoom in/out to see the 19997 images - Built from scratch in ProcessingOrg / Phyton - JPG 4096x4096 - May 2021 @SantoLeonarArt

Artwork presented at XXIV Generative Art International Conference 2021 (GA2021), first 3 minutes. Based on unique-prime-factorization theorem, it iteratively fragments polygons in n tiles according to the prime factors of n. The artwork details are explained in the proceedings of GA2021. Made in @ProcessingOrg /python by @SantoLeonarArt. Music credits: Between Worlds (Instrumental) by Aussens@iter (c).

Tiling based on my prime factorization method, in this case I introduced a new approach for the tiles geometry based on modular arithmetic. Made in @ProcessingOrg /python. @SantoLeonarArt

n=10030=2x5x17x59. I used the unique-prime-factorization theorem (e.g. 28=2*2*7) to iteratively fragment polygons in n tiles, coloring them in HSI space. Hue and Intensity are functions of residuals of smaller factors for global view and of largest factor for details. I created a one-to-one correspondence n image one #NFT | Made in @ProcessingOrg /python | @SantoLeonarArt

"Fractal Grid self-brightening": a fractal which creates its own brightness - Built from scratch in ProcessingOrg / Phyton - PNG 1024x1024 - April 2021 @SantoLeonarArt

n=19019=7x11x13x19. Based on unique-prime-factorization theorem, it iteratively fragments polygons in n tiles, coloring them in HSI space. This number is made by 4 primes producing a special symmetry. I created a one-to-one correspondence n - image - only one #NFT | Made in @ProcessingOrg /python | TW, IG, OpenSea: by @Leonardo5mARTh

"Infinite Escher chromo-space fractal": a fractal simultaneously interlinking space and color dimensions, part of a family of fractals I built from scratch in ProcessingOrg / Phyton. It is titled Infinite Escher because of up and down pattern. - PNG 4045x2500 - April 2021 @SantoLeonarArt

n=10005=3x5x23x29. I used the unique-prime-factorization theorem (e.g. 28=2*2*7) to iteratively fragment polygons in n tiles, coloring them in HSI space. Hue and Intensity are functions of residuals of smaller factors for global view and of largest factor for details. I created a one-to-one correspondence n image one #NFT | Made in @ProcessingOrg /python | @SantoLeonarArt