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refactor(category_theory/functor): a folder for concepts directly related to functors (#12346)
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docs/tutorial/category_theory/intro.lean

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import category_theory.functor_category -- this transitively imports
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import category_theory.functor.category -- this transitively imports
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-- category_theory.category
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-- category_theory.functor
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-- category_theory.natural_transformation

src/algebra/category/Mon/basic.lean

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import tactic.elementwise
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import category_theory.concrete_category.bundled_hom
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import algebra.punit_instances
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import category_theory.reflects_isomorphisms
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import category_theory.functor.reflects_isomorphisms
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/-!
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# Category instances for monoid, add_monoid, comm_monoid, and add_comm_monoid.

src/algebra/category/Semigroup/basic.lean

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-/
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import algebra.pempty_instances
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import category_theory.concrete_category.bundled_hom
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import category_theory.reflects_isomorphisms
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import category_theory.functor.reflects_isomorphisms
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/-!
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# Category instances for has_mul, has_add, semigroup and add_semigroup

src/category_theory/abelian/ext.lean

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-/
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import algebra.category.Group.basic
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import algebra.category.Module.abelian
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import category_theory.derived
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import category_theory.functor.derived
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import category_theory.linear.yoneda
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import category_theory.abelian.opposite
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import category_theory.abelian.projective

src/category_theory/adjunction/reflective.lean

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Authors: Bhavik Mehta
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import category_theory.adjunction.fully_faithful
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import category_theory.reflects_isomorphisms
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import category_theory.functor.reflects_isomorphisms
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import category_theory.epi_mono
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/-!

src/category_theory/comma.lean

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Authors: Scott Morrison, Johan Commelin, Bhavik Mehta
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import category_theory.isomorphism
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import category_theory.functor_category
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import category_theory.functor.category
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import category_theory.eq_to_hom
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/-!

src/category_theory/concrete_category/reflects_isomorphisms.lean

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Authors: Scott Morrison
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import category_theory.concrete_category.basic
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import category_theory.reflects_isomorphisms
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import category_theory.functor.reflects_isomorphisms
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/-!
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A `forget₂ C D` forgetful functor between concrete categories `C` and `D`

src/category_theory/equivalence.lean

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Released under Apache 2.0 license as described in the file LICENSE.
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Authors: Tim Baumann, Stephen Morgan, Scott Morrison, Floris van Doorn
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-/
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import category_theory.fully_faithful
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import category_theory.functor.fully_faithful
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import category_theory.full_subcategory
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import category_theory.whiskering
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import category_theory.essential_image

src/category_theory/full_subcategory.lean

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Released under Apache 2.0 license as described in the file LICENSE.
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Authors: Scott Morrison, Reid Barton
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-/
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import category_theory.fully_faithful
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import category_theory.functor.fully_faithful
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/-!
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# Induced categories and full subcategories

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