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[Merged by Bors] - feat(category_theory): coseparators in structured_arrow #15981
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src/category_theory/generator.lean
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| @@ -264,11 +264,11 @@ end | |||
| category with a small coseparating set has an initial object. | |||
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| In fact, it follows from the Special Adjoint Functor Theorem that `C` is already cocomplete. -/ | |||
| lemma has_initial_of_is_cosepatating [well_powered C] [has_limits C] {𝒢 : set C} [small.{v} 𝒢] | |||
| lemma has_initial_of_is_cosepatating [well_powered C] [has_limits C] {𝒢 : set C} [small.{v₁} 𝒢] | |||
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| lemma has_initial_of_is_cosepatating [well_powered C] [has_limits C] {𝒢 : set C} [small.{v₁} 𝒢] | |
| lemma has_initial_of_is_coseparating [well_powered C] [has_limits C] {𝒢 : set C} [small.{v₁} 𝒢] |
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Hopefully the last preliminary PR for the Special Adjoint Functor Theorem.
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Hopefully the last preliminary PR for the Special Adjoint Functor Theorem.