Unifweb 2.0 - Riemann Surfaces with Symmetry

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Symmetry Group (order 24):
Generators = a,b,c
Relations = a^3,b^2,c^2,(a*b*c)^2,(b*a)^2*c^-1
Riemann Surface (genus 3):
The surface is divided into fundamental domains of the symmetry group action.
Click on a point to move it to the center of the picture.
PostScript Only: GIF Only:


Change Riemann Surface Parameters:
  1. Real = 1.0472
  2. Real = 1.0472
  3. Real = 1.0472
The fundamental domain has 2 independent parameters (angle sum is fixed).


Change Symmetry Group:
Enter Generators:
Enter Relations:
The relations must list, in order:
  1. a power of each generator,
  2. a power of the product of all the generators, and
  3. other relations consistent with these.
Try out some of the examples!


W3Kit Copyright (c) 1994 by The Geometry Center.