Flip pad animation

Posted by Dan on Sep 22nd, 2009
2009
Sep 22

Stained glass sudoku

Posted by Dan on Sep 21st, 2009
2009
Sep 21

 V065Stained2Blog

 

A Voronoi sudoku with each cell outlined in black.  It turns out that the outline can be added later with Paint.net.

Voronoi sudoku

Posted by Dan on Sep 18th, 2009
2009
Sep 18

V087Blog

 

I was reading about Voronoi diagrams (is that a cool name or what?) and I decided to adapt one of my sudoku programs to generate them.  Each cell in the sudoku gets a central point, somewhat off the grid, and each pixel in the image is colored the same as the nearest central point.  This leads to a mess of squarish-but-irregular shapes that somehow fit together.

Nebula with special effects

Posted by Dan on Sep 17th, 2009
2009
Sep 17

PolarNebulaCrystalBlog

 

I don’t know what to call this. It’s a picture from the Hubble Space Telescope, put through a “polar inversion” effect in Paint.net. The effect messes up the center of the picture, so I covered up the mess with a digital crystal.

Kaleidoscope nebula

Posted by Dan on Sep 13th, 2009
2009
Sep 13

KaleidoNebulaBlog

Silly tattoo

Posted by Dan on Sep 12th, 2009
2009
Sep 12

SillyTattoo

 

See also: Worst tattoo ever.

Another lattice

Posted by Dan on Sep 10th, 2009
2009
Sep 10

HF324641Blog

 

This lattice was obtained by searching all (a quarter million) patterns with each horizontal row having the same tile all the way across.

Flame bromeliad

Posted by Dan on Sep 2nd, 2009
2009
Sep 2

FlameBromeliadBlog

USB pipe

Posted by Dan on Sep 1st, 2009
2009
Sep 1

usbpipe

Connected and disconnected lattices

Posted by Dan on Aug 30th, 2009
2009
Aug 30

ConnectedBlog

 

The lattice above is almost entirely connected to the border. There is only one “extra piece” that is woven into the lattice and could be pulled out without cutting anything. The lattice below is almost entirely disconnected from the border. There is one giant piece in the center that could be removed.

 

DisconnectedBlog

 

I keep saying “almost”.  I have the computer grinding out thousands and millions of variations and then tracing out what’s connected to what (which is an interesting programming problem in itself).  One would think that one or the other condition would be possible (completely connected or completely disconnected).  However, I’ve been unable to go all the way in either direction.

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