1. Like an ordinary kaleidoscope, but here we use curved mirrors to get something totally different.

    For more information see http://www.brainjam.ca/tessellations.htm.

    # vimeo.com/4154973 Uploaded 303 Plays 0 Comments
  2. A zoom into the tessellation for a punctured torus group as mu approaches 1.84+0.1124i.

    Rendered in UltraFractal.

    For more information see http://www.brainjam.ca/tessellations.htm.

    # vimeo.com/4154095 Uploaded 135 Plays 0 Comments
  3. Zoom into the tessellation for the punctured torus group with Maskit parameter mu = 2+i.

    For more information see http://www.brainjam.ca/tessellations.htm.

    # vimeo.com/4153444 Uploaded 118 Plays 0 Comments
  4. A zoom into the tessellation corresponding to the (2,3,7) triangle group.

    For more information, google "Hyperbolic tessellation" or see http://en.wikipedia.org/wiki/(2,3,7)_triangle_group.

    For general information about non-euclidean tessellations see http://www.brainjam.ca/tessellations.htm.

    # vimeo.com/4154382 Uploaded 428 Plays 0 Comments
  5. This is zoom into the tessellation corresponding to the (2,3,7) triangle group.

    For more information, google "Hyperbolic tessellation" or see http://en.wikipedia.org/wiki/(2,3,7)_triangle_group.

    For general information about non-euclidean tessellations see http://www.brainjam.ca/tessellations.htm.

    # vimeo.com/4152584 Uploaded 312 Plays 0 Comments

Project Hyperbolic

Peter Liepa

Zooms and animations of tessellations induced by groups of Moebius and anti-Moebius transformations.

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