The Committee offers prizes (comparable in monetary value to the Nobel prizes) for solving any of seven major problems in mathematics.
One of the topics offering $1M is to prove the Poincaré conjecture. This concerns the equality of the homotopy group of a general manifold: if the first and second homotopy groups are the same as those for the 3-sphere, then Poincaré conjectured that the manifold is isomorphic to the 3-sphere. This conjecture has now been proved.
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© by R. F. Streater, 30/11/2001.