#10963: More functorial constructions
-------------------------------------+-------------------------------------
       Reporter:  nthiery            |        Owner:  stumpc5
           Type:  enhancement        |       Status:  needs_info
       Priority:  major              |    Milestone:  sage-6.2
      Component:  categories         |   Resolution:
       Keywords:  days54             |    Merged in:
        Authors:  Nicolas M. Thiéry  |    Reviewers:  Simon King, Frédéric
Report Upstream:  N/A                |  Chapoton
         Branch:                     |  Work issues:
  public/ticket/10963-doc-           |       Commit:
  distributive                       |  977a940beba7ed96722a24e36cd81595336350ef
   Dependencies:  #11224, #8327,     |     Stopgaps:
  #10193, #12895, #14516, #14722,    |
  #13589, #14471, #15069, #15094,    |
  #11688, #13394, #15150, #15506,    |
  #15757, #15759                     |
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Comment (by nthiery):

 Replying to [comment:552 ncohen]:
 > If you think that those design choices are good, then you have years of
 examples in mind that you can use to illustrate it.
 >
 > But you have to illustrate it.

 With pleasure. For a few use cases, see the changes in this ticket about:
 {{{
 sage/categories/algebra_ideals.py
 sage/categories/algebras.py
 sage/categories/algebras_with_basis.py
 sage/categories/coalgebras_with_basis.py
 sage/categories/commutative_additive_groups.py
 sage/categories/commutative_additive_monoids.py
 sage/categories/commutative_additive_semigroups.py
 sage/categories/commutative_algebras.py
 sage/categories/commutative_rings.py
 sage/categories/facade_sets.py
 sage/categories/fields.py
 sage/categories/finite_coxeter_groups.py
 sage/categories/finite_crystals.py
 sage/categories/finite_dimensional_algebras_with_basis.py
 sage/categories/finite_dimensional_bialgebras_with_basis.py
 sage/categories/finite_dimensional_coalgebras_with_basis.py
 sage/categories/finite_dimensional_hopf_algebras_with_basis.py
 sage/categories/finite_dimensional_modules_with_basis.py
 sage/categories/finite_enumerated_sets.py
 sage/categories/finite_fields.py
 sage/categories/finite_groups.py
 sage/categories/finite_lattice_posets.py
 sage/categories/finite_monoids.py
 sage/categories/finite_permutation_groups.py
 sage/categories/finite_posets.py
 sage/categories/finite_semigroups.py
 sage/categories/finite_sets.py
 sage/categories/finite_weyl_groups.py
 sage/categories/graded_algebras.py
 sage/categories/graded_algebras_with_basis.py
 sage/categories/graded_bialgebras.py
 sage/categories/graded_bialgebras_with_basis.py
 sage/categories/graded_coalgebras.py
 sage/categories/graded_coalgebras_with_basis.py
 sage/categories/graded_enumerated_sets.py
 sage/categories/graded_hopf_algebras.py
 sage/categories/graded_hopf_algebras_with_basis.py
 sage/categories/graded_modules.py
 sage/categories/graded_modules_with_basis.py
 sage/categories/groups.py
 sage/categories/hopf_algebras_with_basis.py
 sage/categories/infinite_enumerated_sets.py
 sage/categories/modules_with_basis.py
 sage/categories/monoid_algebras.py
 sage/categories/monoids.py
 sage/categories/non_unital_algebras.py
 sage/categories/rings.py
 sage/categories/semigroups.py
 sage/categories/sets_cat.py
 }}}

 You can ask, e.g. Jean-Baptiste for more.

 > That's why we review code, and don't just blindly trust the author.

 Certainly. Did I ask for a blind trust? There has been 550 comments on
 this ticket which had a strong influence on its implementation. Not
 counting discussions elsewhere. Simon thoroughly reviewed it. Others
 have been using it. Now there remains a couple spots where it comes to
 opinion against opinion. There are various ways to resolve this. With
 various consequences.

 All I am saying is: «you don't have the monopoly of representing the
 users».

--
Ticket URL: <http://trac.sagemath.org/ticket/10963#comment:554>
Sage <http://www.sagemath.org>
Sage: Creating a Viable Open Source Alternative to Magma, Maple, Mathematica, 
and MATLAB

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