[Merged by Bors] - feat(CategoryTheory/Shift): more compatibilities for NatTrans.CommShift #14187
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PR summary 12ec8570bbImport changesNo significant changes to the import graph
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…ft (#14187) In this file, we show various compatibilities for the commutation of natural transformations with shifts. In particular, if `F`, `G`, `H` are composable functors which commute with shifts on the categories, then the associator isomorphism `(F ⋙ G) ⋙ H ≅ F ⋙ (G ⋙ H)` commutes with the shifts.
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…ft (#14187) In this file, we show various compatibilities for the commutation of natural transformations with shifts. In particular, if `F`, `G`, `H` are composable functors which commute with shifts on the categories, then the associator isomorphism `(F ⋙ G) ⋙ H ≅ F ⋙ (G ⋙ H)` commutes with the shifts.
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…ft (#14187) In this file, we show various compatibilities for the commutation of natural transformations with shifts. In particular, if `F`, `G`, `H` are composable functors which commute with shifts on the categories, then the associator isomorphism `(F ⋙ G) ⋙ H ≅ F ⋙ (G ⋙ H)` commutes with the shifts.
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…ft (#14187) In this file, we show various compatibilities for the commutation of natural transformations with shifts. In particular, if `F`, `G`, `H` are composable functors which commute with shifts on the categories, then the associator isomorphism `(F ⋙ G) ⋙ H ≅ F ⋙ (G ⋙ H)` commutes with the shifts.
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In this file, we show various compatibilities for the commutation of natural transformations with shifts. In particular, if
F,G,Hare composable functors which commute with shifts on the categories, then the associator isomorphism(F ⋙ G) ⋙ H ≅ F ⋙ (G ⋙ H)commutes with the shifts.This shall be used in order to obtain more compatibilities for the triangulated functor
Functor.mapDerivedCategorydefined in #14153.