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Yi Taiyub
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[math] A hollow glome can be a counterexample to the Poincaré conjecture.
Yi Taiyub at 2018-11-08 04:16
URL http://kallery.net/s.php?i=869

Before reading this article, read 'Glome in colors'.

A hollow glome is simply connected, closed 3-manifold but is not homeomorphic to the 3-sphere or glome.
It can be a counterexample to the Poincaré conjecture which says "Every simply connected, closed 3-manifold is homeomorphic to the 3-sphere."

Attached Files
    download.png [DOWNLOAD] [VIEW]
    download.png [DOWNLOAD] [VIEW]
    glome.png [DOWNLOAD] [VIEW]
    hollow.png [DOWNLOAD] [VIEW]
    math-20181108.png [DOWNLOAD] [VIEW]
    math-20181113.png [DOWNLOAD] [VIEW]
    one.png [DOWNLOAD] [VIEW]
    torus.png [DOWNLOAD] [VIEW]

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