“Saturn Devouring His Son” (1819-1823) Francisco de Goya by = 。= : 2009-08-28 12:24 Info and original painting here
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“Saturn Devouring His Son” (1819-1823) Francisco de Goya by = 。= : 2009-08-28 12:24 Info and original painting here

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Fractal Fill Recursion 🌀 20180402.1

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Over caffeinated
“a group of people”
fractal nature
“a fractal object is an object of which each element is also a fractal object”
Triangulating a circle.
How to do a drawing like this? Start with a circle and divide it into n equal parts. I choose n=100 for this drawing. There is an easy formula for this, the i-th point is (radius*cos(i*2*PI/n), radius*sin(i*2*PI/n)). Then for each i connect the i-th point to the point (radius*cos(PI-2*i*2*PI/n), radius*sin(PI-2*i*2*PI/n)). This might not be one of the original points, but it is on the circle. And that is it :)
Why is this mathematically interesting? This way we get a set of nonparallel lines such that there are a lot of triple intersections between them.

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松山城 愛媛県松山市 Matsuyama Castle Matsuyama, Ehime Prefecture Photo by Albert
It look like
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Geometric Animations / 180617
Francesca Michelle
For whatever you’ve done or whoever you’ve been in your past, you are here now. Forgive yourself for anything and everything. It’s the first step in healing. If you forgive yourself, you will be okay.

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