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PUBLIC MARKS from results921 with tags group & functor

19 February 2007 22:30

Category Theory (Stanford Encyclopedia of Philosophy)

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These examples nicely illustrates how category theory treats the notion of structure in a uniform manner. Note that a category is characterized by its morphisms, and not by its objects. Thus the category of topological spaces with open maps differs from t

category thinsp theory ndash logic categories mathematics rarr categorical mathematical objects algebra lawvere Lane functor morphisms algebraic functors press cambridge

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PUBLIC MARKS from results921 with tags group & functor

19 February 2007 22:30

Category Theory (Stanford Encyclopedia of Philosophy)

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