Karl August Reinhardt | |
---|---|
Born |
January 27, 1895 Frankfurt am Main |
Died |
April 27, 1941 (aged 46) Berlin |
Nationality | German |
Occupation | Mathematician |
Karl August Reinhardt (27 January 1895 Frankfurt am Main – 27 April 1941 Berlin) was a German mathematician who discovered the 5 tile-transitive pentagon tilings, solved the odd case of the biggest little polygon problem, and constructed the smoothed octagon conjectured to be the worst-packing point-symmetric planar convex shape. He also gave a partial solution to Hilbert's eighteenth problem by discovering an anisohedral tiling in three dimensions.