Strict model structures for pro-categories
Daniel C. Isaksen
math.ATarXiv:math/0108189
Abstract
We show that C if is a proper model category, then the pro-category pro-C has a strict model structure in which the weak equivalences are the levelwise weak equivalences. The strict model structure is the starting point for many homotopy theories of pro-objects.
Create a lesson
Related papers
Constructive Bounds for the Topological Expressivity of Neural Networks
Kosio Beshkov
The (right) homotopy between two A∞-morphisms
Mattia Ornaghi
Reconstruction of graphs and surfaces from derived categories
Oscar Harr
Critical Point Theory for the Distance Function on PL-Spaces
Dirk Siersma
Derived plethystic algebra
Benjamin Antieau, Edith Hübner, Dmitry Kubrak et al.
The first homology of square-section braid groups
Minh Pham, Nicholas Wawrykow, Jacob Zweiback