A locally modeled monoid or, -Ring, is a generalized quantity in the sense of space and quantity which is modeled on a category of local models .
Let be a category of local models. Then an -ring or monoid locally modeled on is a co-presheaf
which preserves the limits of shape in .
A morphism of such locally modeled monoids is a natural transformation.
This is definition 1.1.6 of
where it appears as part of the discussion of derived smooth manifolds.
Last revised on August 17, 2009 at 18:05:37. See the history of this page for a list of all contributions to it.