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[Merged by Bors] - feat(category_theory/bicategory/coherence_tactic): coherence tactic for bicategories #13417
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This looks great, sorry about the delay. (With the merge conflict it had dropped off my radar. Please feel free to mention PRs that haven't seen any action in a week on zulip. :-) bors merge |
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…or bicategories (#13417) This PR extends the coherence tactic for monoidal categories #13125 to bicategories. The setup is the same as for monoidal case except for the following : we normalize 2-morphisms before running the coherence tactic. This normalization is achieved by the set of simp lemmas in `whisker_simps` defined in `coherence_tactic.lean`. As a test of the tactic in the real world, I have proved several properties of adjunction in bicategories in #13418. Unfortunately some proofs cause timeout, so it seems that we need to speed up the coherence tactic in the future. Co-authored-by: Scott Morrison <[email protected]>
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The build failed, unfortunately. Please fix and put back on the queue, thanks! |
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…or bicategories (#13417) This PR extends the coherence tactic for monoidal categories #13125 to bicategories. The setup is the same as for monoidal case except for the following : we normalize 2-morphisms before running the coherence tactic. This normalization is achieved by the set of simp lemmas in `whisker_simps` defined in `coherence_tactic.lean`. As a test of the tactic in the real world, I have proved several properties of adjunction in bicategories in #13418. Unfortunately some proofs cause timeout, so it seems that we need to speed up the coherence tactic in the future. Co-authored-by: Scott Morrison <[email protected]>
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This needs to be added to Mathport/Syntax.lean in mathlib4. |
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Should have been added after leanprover-community/mathlib3#13417. Co-authored-by: Scott Morrison <[email protected]>
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Should have been added after leanprover-community/mathlib3#13417. Co-authored-by: Scott Morrison <[email protected]>
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This PR extends the coherence tactic for monoidal categories #13125 to bicategories. The setup is the same as for monoidal case except for the following : we normalize 2-morphisms before running the coherence tactic. This normalization is achieved by the set of simp lemmas in
whisker_simpsdefined incoherence_tactic.lean.As a test of the tactic in the real world, I have proved several properties of adjunction in bicategories in #13418. Unfortunately some proofs cause timeout, so it seems that we need to speed up the coherence tactic in the future.