10. Homomorphism modules and tensor products We recall that in Section 8 we defined the notion of a free module. Given a set S, the free R-module, F (S) = R(S) , is - Bimodule - Document - PDFSEARCH.IO

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	10. Homomorphism modules and tensor products We recall that in Section 8 we defined the notion of a free module. Given a set S, the free R-module, F (S) = R(S) , is Add to Reading List Document Date: 2003-09-25 13:05:12 Open Document File Size: 72,54 KB Share Result on Facebook IndustryTerm abelian / tensor product / distributive law / tensor products / / ProvinceOrState Indiana / / SocialTag Homological algebra Algebraic structures Binary operations Mathematical structures Bimodule Module Flat module Projective module Injective module Abstract algebra

10. Homomorphism modules and tensor products We recall that in Section 8 we defined the notion of a free module. Given a set S, the free R-module, F (S) = R(S) , isAdd to Reading List