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<HEAD> | ||
<SCRIPT SRC="../ganja.js"></SCRIPT> | ||
</HEAD> | ||
<BODY><SCRIPT> | ||
// the OPNS visualizer can be used to visualize degenerate elements | ||
// for which the parametric form is unknown. It works by raytracing | ||
// a boundary on the length of the outer product. | ||
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// We demonstrate in CGA. The OPNS visualizer only works for the graded | ||
// algebra generator, so we have to specify that when we create our algebra : | ||
Algebra({p:4,q:1,graded:true},()=>{ | ||
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// As usual, we start by defining a null basis, and upcasting for points | ||
var ni = 1e4+1e5, no = .5e5-.5e4, nino = ni^no; | ||
var up = (x)=> no + x + .5*x*x*ni; | ||
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// for OPNS viz we also need an "up" version that uses only basis blades : | ||
var upviz = ["x","y","z",".5*(x*x+y*y+z*z)-.5",".5*(x*x+y*y+z*z)+.5"]; | ||
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// Next we create some points | ||
var p1 = up(1e3-1e1), p2 = up(-1e3-1e1), p3 = up(1e2-1e1), | ||
q1 = up(1e1+1e2), q2 = up(1e1-1e2); | ||
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// We create a circle and a line. | ||
var c1 = (p1^p2^p3).Normalized, c2 = (p3^p2^ni).Normalized; | ||
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// Now we will use the OPNS visualizer to show how the shape of the | ||
// object evolves as we interpolate from one to the other. | ||
document.body.appendChild(this.graphGL2(()=>{ | ||
// factor between 0 and 1 | ||
var t = Math.min(1,Math.max(0,0.5 + 0.75*Math.sin(performance.now()/700))); | ||
// interpolate | ||
var i = c1*t+(1-t)*c2; | ||
// graph in pretty blue. | ||
return [0x0088FF,i] | ||
},{up:upviz, animate:1})) | ||
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}) | ||
</SCRIPT></BODY> |
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