The Bar Construction Let k be a commutative ring and let A be a k-algebra. Let X be a right module over A and let Y be a left module over A. Then we can construct a simplicial k-module {Bn (X, A, Y )}∞ n=0 whose ⊗n n

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Date: 2011-12-11 17:09:27 Homotopy theory Fiber bundles Group actions Category theory Algebraic topology Simplicial set Classifying space Functor Universal bundle Abstract algebra Topology Algebra		The Bar Construction Let k be a commutative ring and let A be a k-algebra. Let X be a right module over A and let Y be a left module over A. Then we can construct a simplicial k-module {Bn (X, A, Y )}∞ n=0 whose ⊗n n Add to Reading List Source URL: math.stanford.edu Download Document from Source Website File Size: 142,03 KB Share Document on Facebook

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