Hyperbolic geometry

Point-slope form: y – y1 = m ( x – x1 ), where m is the slope and ( x1, y1) is a point on the line. Horizontal line: y = b, where b is the y -intercept. Vertical line: x = a, where a is the x -intercept.

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DIY hyperbolic geometry

If x = \cosh t x = cosht and y = \sinh t y = sinht are the parametric coordinates of a curve, the locus of all such points gives rise to the equation

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Hyperbolic Geometry

this unique geometry. The method she used was crochet. Dr Taimina’s inspiration was based on a suggestion that had been put forward in the 1970’s by the geometer William Thurston (also

Hyperbolic Geometry – Math Fun Facts

Basics of Hyperbolic Geometry Rich Schwartz October 8, 2007 The purpose of this handout is to explain some of the basics of hyperbolic geometry. I’ll talk entirely about the hyperbolic plane.

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