After nearly 11 years, I’ve finally decided to pull the plug on Usenet archive: Groupsrv.com.

The page you have requested no longer exists!

But don’t panic just yet!

I’ve coded this page in a way, that it’s monitoring each redirect & capturing data about the thread you’ve requested. Page you’ve requested is still available in Google’s Usenet Archive. You should be able to access it using following URL:

Divide the world into hexagons..

Note: I can’t guarantee that all Groupsrv.com pages can be found in Google Groups, but over 90% of the content should be there. If not, try the resources below!

Wikipedia:
Hexagon! – stretched or flattened hexagons, like these Goldberg polyhedron G(2,0): There are also 9 Johnson solids with regular hexagons: The ideal crystalline
Hexagonal tiling! – In geometry, the hexagonal tiling is a regular tiling of the Euclidean plane, in which three hexagons meet at each vertex. It has Schläfli symbol of {6
Canberra! – selected and construction commenced in 1913. The Griffins’ plan featured geometric motifs such as circles, hexagons and triangles, and was centred on axes aligned
Truncated hexagonal tiling! – hexagonal tiling, leaving dodecagons in place of the original hexagons, and new triangles at the original vertex locations. It is given an extended Schläfli
Archimedean solid! – gyrobicupola or "pseudo-rhombicuboctahedron". The number of vertices is 720° divided by the vertex angle defect. The cuboctahedron and icosidodecahedron are

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