_univhypgeom23-the-triple-quad-formula-in-universal-hyperbolic-geometry.jpg "UnivHypGeom23: The Triple quad formula in Universal Hyperbolic Geometry from 18 web series videos Video Screenshot Preview")
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⏲ Duration: 23 min 50 sec
✓ Published: 27-Oct-2016
✓ Published: 27-Oct-2016
Description:
The Triple quad formula is the second most important theorem in hyperbolic geometry (just as it is in Euclidean geometry!) It gives the relation between the three quadrances formed by three collinear points. It is a quite challenging theorem to prove: relying on a remarkable polynomial identity. It is a deformation of the Euclidean Triple quad formula, and happens to agree in form with the Euclidean Triple spread formula. We sketch an argument for this seeming coincidence. This is one of the mor
The Triple quad formula is the second most important theorem in hyperbolic geometry (just as it is in Euclidean geometry!) It gives the relation between the three quadrances formed by three collinear points. It is a quite challenging theorem to prove: relying on a remarkable polynomial identity. It is a deformation of the Euclidean Triple quad formula, and happens to agree in form with the Euclidean Triple spread formula. We sketch an argument for this seeming coincidence. This is one of the mor
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