mirror of
				https://github.com/bspeice/speice.io
				synced 2025-11-03 18:10:32 -05:00 
			
		
		
		
	Reorganize a bit, write some more
This commit is contained in:
		@ -51,7 +51,7 @@ First, $S$. We're generating images, so everything is in two dimensions: $S \in
 | 
			
		||||
all points that are "in the system." To generate our final image, we just plot every point in the system
 | 
			
		||||
like a coordinate chart.
 | 
			
		||||
 | 
			
		||||
TODO: What is a stationary point? How does it relate to the chaos game?
 | 
			
		||||
TODO: What is a stationary point? How does it relate to the chaos game? Why does the chaos game work?
 | 
			
		||||
 | 
			
		||||
For example, if we say $S = \{(0,0), (1, 1), (2, 2)\}$, there are three points to plot:
 | 
			
		||||
 | 
			
		||||
@ -187,4 +187,6 @@ import Gasket from '!!raw-loader!./Gasket'
 | 
			
		||||
<small>
 | 
			
		||||
Note: The image our chaos game generates is different than the fractal flame paper, but I think the version displayed
 | 
			
		||||
here is correct. As confirmation, the next post will re-create the same image using a different method.
 | 
			
		||||
</small>
 | 
			
		||||
</small>
 | 
			
		||||
 | 
			
		||||
TODO: Explanation of function weights $w_i$
 | 
			
		||||
		Reference in New Issue
	
	Block a user