Attractor
IPFS
13 February 2022•TEZOS•IPFS
A Lorenz attractor. Each varies in parameters so that every one has a unique shape. Chance for different colors and rotation speed. Built from scratch. Implements Runge-Kutta-Fehlberg method (RK45) for solving ordinary differential equations. Rendering canvas only. Isometric projection.
Controls:
* Click to drop in sample tracing points. Watch them fly around
* Space to pause/play rotation
* Drag to rotate
* Arrows or Shift + Drag to pan
* 'r' to reset view
* 'c' to clear points
* Scroll or '+' '-' to zoom in and out
Controls:
* Click to drop in sample tracing points. Watch them fly around
* Space to pause/play rotation
* Drag to rotate
* Arrows or Shift + Drag to pan
* 'r' to reset view
* 'c' to clear points
* Scroll or '+' '-' to zoom in and out
Nerd. I enjoy building things from scratch without any library dependencies.
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0.5 TEZ
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Lorem ipsum project longer longer
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Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH
Lorem ipsum project longer longer
0.00001 ETH