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May 28, 2020 at 22:50 comment added Theo Johnson-Freyd I characteristic zero, I have suggested a definition of "ideal" in my arxiv.org/abs/1608.08598. Namely, I suggest that the definition of "idea" should be "homotopy fibre of a homomorphism", and the paper gives a universal description of the algebraic structure carried by such "ideals" for homomorphisms of any (di)operad. I should warn that that paper needs some rewriting, and my interests have shifted a bit, so I'm not sure when I will do it. I also have not done a good enough job comparing my proposals with the rest of the literature.
May 28, 2020 at 15:51 answer added Liran Shaul timeline score: 3
May 28, 2020 at 14:45 history edited Francesco Genovese CC BY-SA 4.0
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May 28, 2020 at 13:59 answer added David White timeline score: 3
May 28, 2020 at 13:37 comment added Jon Pridham Homotopy fibre of an $H_0$-surjective morphism of algebras is probably the best you'll manage, and that only works if the algebras are connective. In the derived setting, ideals have much more structure than modules - see for instance Ciocan-Fontanine and Kapranov's papers on derived Hilb and derived Quot.
May 28, 2020 at 12:43 history asked Francesco Genovese CC BY-SA 4.0