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File:Stereographic omnitruncated 120-cell.png

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    Original file (1,200 × 1,150 pixels, file size: 1.44 MB, MIME type: image/png)

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    Summary

    Description
    English: Stereographic projection of the omnitruncated 120-cell, a 4-dimensional polytope.

    Vertices and edges are in black; faces in blue. The features appear curved due to the angle-preserving stereographic projection from the hypersphere to Euclidean space, but are actually flat in the hypersphere.

    created with: Jenn3d http://www.jenn3d.org
    Date 29 July 2006 (original upload date)
    Source Own work
    Author Fritz Obermeyer at en.wikipedia

    Licensing

    Public domain This work has been released into the public domain by its author, Fritz Obermeyer at English Wikipedia. This applies worldwide.
    In some countries this may not be legally possible; if so:
    Fritz Obermeyer grants anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

    Original upload log

    The original description page was here. All following user names refer to en.wikipedia.
    • 2006-07-29 17:35 Tomruen 1100×1100 (1175445 bytes) == Summary == Stereographic projection of the omnitruncated 120-cell, a 4-dimensional polytope. Vertices and edges are shown; faces are not. author: Fritz Obermeyer http://www.math.cmu.edu/~fho/jenn/polytopes/cayley-335.png == Licensing == {{PD-self}}
    • 2006-09-25 22:43 Fritz.obermeyer 1175×1175 (1581940 bytes)
    • 2006-09-25 22:45 Fritz.obermeyer 1175×1175 (1581940 bytes)
    • 2006-09-25 23:21 Fritz.obermeyer 1200×1150 (1506470 bytes)

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    29 July 2006

    1,506,470 byte

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    6d8bbf21e7df1954c49846a3c908adb4482329ca

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    Date/TimeThumbnailDimensionsUserComment
    current13:19, 15 August 2010Thumbnail for version as of 13:19, 15 August 20101,200 × 1,150 (1.44 MB)BotMultichill== {{int:filedesc}} == {{Information |description={{en|1=Stereographic projection of the omnitruncated 120-cell, a 4-dimensional polytope. Vertices and edges are in black; faces in blue. The features appear

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