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Combinatorial model categories have presentations | Daniel Dugger
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11 Jul 2000 | Subject: | Algebraic Topology | math.AT | Affiliation: | Purdue University | Abstract: | We show that every combinatorial model category can be obtained, up to Quillen equivalence, by localizing a model category of diagrams of simplicial sets. This says that any combinatorial model category can be built up from a category of `generators’ and a set of `relations’---that is, any combinatorial model category has a presentation. | Source: | arXiv, math.AT/0007068 | Services: | Forum | Review | PDF | Favorites |
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