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Below are 20 journal entries, after skipping by the 60 most recent ones recorded in explodedbrain's LiveJournal:

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Monday, April 6th, 2009
12:15 am
Thursday, April 2nd, 2009
9:34 pm
Sunday, March 22nd, 2009
8:27 pm
More quotes from Sherlock Holmes
"The division seems rather unfair," I remarked. "You have done all the work in this business. I get a wife out of it, Jones gets the credit, pray what remains for you?"

"For me," said Sherlock Holmes, "there still remains the cocaine-bottle." And he stretched his long white hand up for it.
2:19 am
Character designs and a walk cycle, posted without justification

Also, I enjoyed this blog: http://thisiswhyyourefat.com/
Actually, perhaps 'enjoyed' is not quite the word for it ...
Sunday, March 15th, 2009
10:34 pm
"Newness scent"

I wish I could post smells.
Saturday, March 7th, 2009
8:13 pm
The ever-changing English language
"Very sorry to knock you up, Watson," said [Sherlock Holmes], "but it's the common lot this morning. Mrs Hudson has been knocked up, she retorted upon me, and I upon you."

- Sherlock Holmes: The Complete Illustrated Collection
Tuesday, March 3rd, 2009
12:18 am
Floyd-Steinberg dithering

Based on some images Sparky made, I made a program that does low res dithered rendering of 3D shapes in real time. It's kind of neat.
Sunday, March 1st, 2009
1:36 pm
Why don't people use glPolygonStipple more?

Quick test with the 'fly' pattern from a demo pattern, and some random geometry. I think the effect of moving geometry and non-moving pattern is pretty neat ...
1:02 pm
Light faucet
Someone on tigs made this:

It's a faucet that drips LEDs.
4:06 am
Berkeley crime reports

The "Burglary, Battery, False Imprisonment, Trespassing & Grand Theft" are all one person, in one day ...
Saturday, February 28th, 2009
10:55 pm
Friday, February 27th, 2009
12:28 am
Why normals transform as the inverse transpose of your transformation matrix
I don't know if I read this explanation somewhere before, but anyway I (re?)-derived it the other day, and found it neat, so here it is: an explanation of why surface normals transform as the inverse transpose of the matrix you're using to transform your shape.

Instead of deriving the result, we start from the result and work out an intuitive understanding of why it is reasonable.

First recall that all matrices can be decomposed into (Rotation 1) * (Scale) * (Rotation 2) using a singular value decomposition; assume we've done this decomposition:

(M^-1)^T = ((R1 S1 R2)^-1)^T

Now take the inverse transpose on each matrix individually; first the inverse gives us:

(R2^-1 S^-1 R1^-1)^T (reversing order)

and the transpose gives us

(R1^T)^-1 (S^T)^-1 (R2^T)^-1 (reversing order again)

Now, note that the transpose of a rotation matrix IS the inverse (b/c it's orthogonal), and the transpose of a scale matrix does not change the scale matrix at all, because it's diagonal. So really we have:

R1 S^-1 R2

In other words, the inverse-transpose of a matrix leaves the rotation unchanged, while inverting the scale.

Intuitively, leaving the rotation unchanged makes sense: for rigid transforms, right angles (all angles) are preserved, so we can just rotate the surface normal in the same way as the surface itself.

Now we can look at how the normal changes as we stretch a sphere into an ellipse (say, stretch it along the X axis): as the ellipse approaches a cylinder, the forward transform would increasingly cause any normal to be parallel to the +X vector. We want the normal to move in the opposite way, and in the limit to lie in the perpendicular YZ plane; therefore the inverse scale makes a great deal of sense.
Thursday, February 26th, 2009
11:33 pm
old ms paint doodles

They are old doodles that were done in microsoft paint.
Wednesday, February 25th, 2009
1:03 am
Someone thought this looked cool
Greg pointed me to this GoW 3 screenshot:

Friday, February 20th, 2009
1:36 pm
A quote from some wikipedia article
"Katayama, a slow-moving, slow-talking classmate of Kirie's starts to behave strangely, as he begins only attending school when it rains. After a bully strips him naked and tosses him out of the locker room, Kirie discovers a spiral-shaped birthmark on his back. Soon the spiral shape star begins to morph into a full-blown snail shell as Katayama turns into a giant human-sized snail. Imprisoned in a cage at school, soon Katayama's nemesis turns into a snail too and ultimately mates with Katayama. After the Snails escape from their cell together, Kirie and her science teacher find their eggs, which the teacher quickly destroys after declaring the two students abominations. However, in doing so the teacher unwittingly sets the stage for him to become a freakish snail-person too."
Sunday, February 15th, 2009
6:26 pm
Starcraft lecture

Posted here so I'll remember to try watching this eventually ...

edit: also, a much shorter starcraft video:

Tuesday, February 10th, 2009
11:59 pm
Monday, February 9th, 2009
8:09 pm
out of context

[14.1] What is a friend?

Something to allow your class to grant access to another class or function.
5:26 pm
Sunday, February 8th, 2009
1:21 am
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