[Merged by Bors] - feat(Condensed): discrete-underlying adjunction #8270
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| variable (D : Type w) [Category.{max v u} D] | ||
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| /-- The constant presheaf functor is left adjoint to evaluation at a terminal object. -/ | ||
| noncomputable def constantPresheafAdj {T : C} (hT : IsTerminal T) : |
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| variable (D : Type w) [Category.{max v u} D] | |
| /-- The constant presheaf functor is left adjoint to evaluation at a terminal object. -/ | |
| noncomputable def constantPresheafAdj {T : C} (hT : IsTerminal T) : | |
| variable (D : Type w) [Category.{max v u} D] | |
| /-- The constant presheaf functor is left adjoint to evaluation at a terminal object. -/ | |
| noncomputable def constantPresheafAdj {T : C} (hT : IsTerminal T) : |
For this definition, the universe assumption on D could be relaxed.
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I just removed the explicit universes, Lean figures them out in the correct generality
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Thanks! bors merge |
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We define a functor, associating to an object of a concrete category with nice properties, a "discrete" condensed object, and prove that this functor is left adjoint to the forgetful functor from `Condensed C` to `C`.
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We define a functor, associating to an object of a concrete category with nice properties, a "discrete" condensed object, and prove that this functor is left adjoint to the forgetful functor from `Condensed C` to `C`.
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We define a functor, associating to an object of a concrete category with nice properties, a "discrete" condensed object, and prove that this functor is left adjoint to the forgetful functor from
Condensed CtoC.