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Opposite categories, gaunt categories, replete subprecategories, large Yoneda, and miscellaneous additions #880
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Co-authored-by: Egbert Rijke <[email protected]>
This is an experimental attempt to get some sort of uniform treatment of iterated type families going. Work in progress, and ideas are very welcome. --------- Co-authored-by: Fredrik Bakke <[email protected]>
EgbertRijke
reviewed
Oct 25, 2023
Sorry for the delay. I got stuck on showing that iso types in replete subprecategories are equivalent to iso types in the base precategory, but I've not included that in the recent push. EDIT: I proved it |
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fredrik-bakke
changed the title
Opposite categories, gaunt categories, replete subprecategories, large Yoneda, and miscellaneous additions
Opposite categories, gaunt categories, replete subprecategories, and miscellaneous additions
Oct 28, 2023
fredrik-bakke
changed the title
Opposite categories, gaunt categories, replete subprecategories, and miscellaneous additions
Opposite categories, gaunt categories, replete subprecategories, large Yoneda, and miscellaneous additions
Oct 28, 2023
…phism-sets in the base precategory
fredrik-bakke
commented
Oct 30, 2023
fredrik-bakke
commented
Oct 30, 2023
fredrik-bakke
commented
Oct 30, 2023
I'm merging this one, because it is creating problems to keep this hanging. |
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Additions to category theory
Other additions
is-trunc-succ-is-trunc
Depends on #891.