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Pushouts of Categories,Derived Limits,and Colimits
Authors:Lukáš Vokřínek
Institution:1. Department of Mathematics and Statistics, Masaryk University, Brno, Czech Republickoren@math.muni.cz
Abstract:We provide a counterexample to a theorem of Ford, namely a pushout square of categories with all involved functors injective, such that there is no associated exact “Mayer–Vietoris” sequence of derived limits. Further, we construct a Mayer–Vietoris sequence for derived (co)limits under some additional hypotheses, extending the well-known case of a pushout square of group monomorphisms.
Keywords:Derived limit  Derived colimit  Mayer–Vietoris sequence  Pushout of categories
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