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s31415 — 20090523

Published: 2009-05-27 02:26:41 +0000 UTC; Views: 745; Favourites: 22; Downloads: 50
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Description A zoomable version can be found here [link] .
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Comments: 12

Phoenix-22 [2009-06-13 04:20:53 +0000 UTC]

Great forms and colors.

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silverb [2009-05-30 18:34:01 +0000 UTC]

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Stevi0d [2009-05-27 16:06:44 +0000 UTC]

This is a most interesting piece! I concur with *Kaeltyk , I would love to zoom more! Roll on infinite processing power and bandwidth...

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Kaeltyk [2009-05-27 08:40:52 +0000 UTC]

Great Shapes, and the zoomable version is not zoomable enough !

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s31415 In reply to Kaeltyk [2009-05-28 01:21:18 +0000 UTC]

I know... But my computer is already computing 24 hours a day...

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Kaeltyk In reply to s31415 [2009-05-28 12:03:42 +0000 UTC]


If you want some power I have 2 nice PCs - home and work - that can render anything in UF 5 (even an animation).
And in exchange I may ask you one day or another to explain me how to develop my own formulas .

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s31415 In reply to Kaeltyk [2009-05-28 21:31:10 +0000 UTC]

Thanks ! But it would be a bit complicated probably. And I have plans to buy a new computer this summer.

About formulas, you can always ask if you have questions. There is also a list for UF programmer [link] . It is not very active these days, but there are several people which will be happy to answer questions. It would be really good if more people were writing their own algorithms.

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Aspartam [2009-05-27 08:03:02 +0000 UTC]

Love the infinite variety of your tilings, but also the wonderful colors. Here it make me think of mushrooms on a forest earth ( the idea of the smell of mushrooms make me crazy...).

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s31415 In reply to Aspartam [2009-05-29 00:39:38 +0000 UTC]

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parrotdolphin [2009-05-27 05:12:11 +0000 UTC]

Fantastic shapes!

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LaPurr [2009-05-27 03:56:46 +0000 UTC]

I see this as a grouping of four large tiles with smaller tiles between. A real-life border of these tiles in a kitchen or shower would look amazing.

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s31415 In reply to LaPurr [2009-05-28 21:25:24 +0000 UTC]

Yes indeed, the basic pattern is formed of square tiles. Several copies of this pattern are piled, each rescaled by a factor 4. The smaller tiles you see between the large tiles are part of the second largest copy of the pattern.

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