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Sanjeevi Krishnan

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    Sanjeevi Krishnan
    Every connected, finite CW complex is homotopy equivalent to the classifying space
    of a monoid [McDuff, 1979], a set with an associative and unital multiplication. Thus group
    completions of monoids correspond to fundamental groups of based spaces. We discuss concrete
    algorithms for computing (co)homology and higher homotopy as algebraic constructions on
    monoids.

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