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Jan 30, 2023 at 17:02 comment added Jon Pridham It seems very unlikely. For the related question of whether the maps $\mathrm{Hom}_{CDGA}(A, B\otimes \Omega^{\bullet}(\Delta^n))\to \mathrm{Hom}_{Ch}(A, B\otimes \Omega^{\bullet}(\Delta^n))$ combine to give a Kan fibration, you'd want $\mathrm{Symm}(A) \to A$ to be a cofibration, which is almost impossible. As you say, for $\mathrm{Map}_{CDGA}(A,B)$ to be a Kan complex, you want $A$ to be cofibrant.
Jan 30, 2023 at 12:37 history edited David Roberts CC BY-SA 4.0
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S Jan 30, 2023 at 12:12 review First questions
Jan 30, 2023 at 12:15
S Jan 30, 2023 at 12:12 history asked kelly maggs CC BY-SA 4.0