def super_categories(self):
"""
EXAMPLES::
sage: Groupoid(DihedralGroup(3)).super_categories()
[Category of sets]
"""
return [Sets()] # ???
def super_categories(self):
"""
EXAMPLES::
sage: ModularAbelianVarieties(QQ).super_categories()
[Category of sets]
"""
return [Sets()] # FIXME
def super_categories(self):
"""
EXAMPLES::
sage: Schemes().super_categories()
[Category of sets]
"""
return [Sets()]
def super_categories(self):
"""
EXAMPLES::
sage: GSets(SymmetricGroup(8)).super_categories()
[Category of sets]
"""
return [Sets()]
def super_categories(self):
"""
EXAMPLES::
sage: PointedSets().super_categories()
[Category of sets]
"""
return [Sets()] # ???
def super_categories(self):
"""
EXAMPLES::
sage: Schemes().super_categories()
[Category of sets]
"""
from sets_cat import Sets
return [Sets()]
def super_categories(self):
"""
Return the super categories of ``self``.
EXAMPLES::
sage: from sage.categories.homsets import Homsets
sage: Homsets()
Category of homsets
"""
from sets_cat import Sets
return [Sets()]
def extra_super_categories(self):
"""
This declares that any homset `Hom(A, B)` for `A` and `B`
in the category of objects is a set.
This more or less assumes that the category is locally small.
See http://en.wikipedia.org/wiki/Category_(mathematics)
EXAMPLES::
sage: Objects().hom_category().extra_super_categories()
[Category of sets]
"""
from sets_cat import Sets
return [Sets()]
