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May 11, 2015 at 12:55 vote accept user237522
May 11, 2015 at 8:55 comment added Vinteuil Hochschild, Relative homological algebra, Trans. Amer. Math. Soc. 1956.
May 11, 2015 at 8:49 answer added Vinteuil timeline score: 1
S May 10, 2015 at 19:45 history suggested user 1
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May 10, 2015 at 18:51 review Suggested edits
S May 10, 2015 at 19:45
S May 10, 2015 at 18:44 history suggested Rahman. M
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May 10, 2015 at 18:25 review Suggested edits
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May 10, 2015 at 18:08 comment added user237522 Thank you both. Please can you recommend books/papers dealing with relative free modules?
May 10, 2015 at 17:04 comment added grghxy @JohannesHahn: what do you mean by "more or less equivalent"? If $B$ is a nonzero ring that is not a field and $I$ is a maximal ideal of $B$ then $B/I$ is a $B$-module that is not free.
May 10, 2015 at 16:58 comment added Johannes Hahn A module of the form $M\otimes B$ is sometimes called "relative free" (and a direct summand of such a module is called "relative projective"). You're asking for coniditions when every module is relative free. If $A$ is a field, then this means that every $B$-module is free which is more or less equivalent to being a principle ideal domain.
May 10, 2015 at 16:49 history asked user237522 CC BY-SA 3.0