Forum: Poser - OFFICIAL


Subject: Nodes for Dummies

RobynsVeil opened this issue on Jan 24, 2009 · 490 posts


bagginsbill posted Sun, 25 January 2009 at 6:38 PM

*Your wood grain illustration is mouth-watering, Bill. Second-year, stuff, but definitely mouth-watering. So, I look at those nodes and suddenly realize I'm looking at the result of something that was worked out as a math equation before-hand. The maths actually comes first: the nodes create themselves (virtually) based on the math.

Am I getting any closer?

*Totally.

I made a simple assumption. What makes wood look like wood is not the color itself, but relationship between the colors, and the patterns they form. So if I can capture the essential relationship between the colors, then reproduce that relationship, but change the base color, I'll still retain the look of the wood.

And so that's what I set about doing.  There are many mathematical operators. Any of these can be used to describe relationships. Choosing which to use is sometimes a matter of understanding the physics, and sometimes it is just guesswork.

In this case (changing wood color) I took a guess. It works. Is it physics based? Not at all. This is an artistic hackery because it works, not because it is right.

When we think about relationships between different numbers, I like to start with basics.

Fundamentally, there is addition and subtraction (two sides of the same coin).

So, a useful relationship between "a" and "b" can be "a - b". I can then apply that same relationship to some other quantity by addition, i.e. "(a - b) + c". This says, mathematically, compute the additive relationship from a to b, then calculate an equivalent relationship from c. We might call this a mathematical "analogy".

Another possibility is "a / b". So building an analogy from this would simply require "a / b * c". 

There are tons of these floating around in the world. I collect them the way you collect samples of anything. Then I use them.


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