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May 17, 2011 . Category:Video game companies established in 2009 Category:Video game companies of Vietnam
Category:Video game development companiesQ: Existence of homotopy limits in categories with cofibrant and fibrant objects?
For an excellent and detailed discussion of the problem that gave rise to the question that follows, see John R. Smith's commentto question Existence of limits. Suppose that $G_\bullet$ is a simplicial group (so in particular has the "finite fundamental groupaxiom" and the "No Squeeze" axiom). The Bar constructions $\int^R G_\bullet$ and $\int_{G_\bullet}^L G_\bullet$ both exist
and agree. By a generalization of the van Kampen theorem to categories, the homotopy groups of $\int^R G_\bullet$ arecanonically isomorphic to those of $\int_{G_\bullet}^L G_\bullet$, and in particular, all higher homotopy groups of the lattervanish. But now I am interested in the properties of the former object $\int^R G_\bullet$, not its homotopy groups. There is ageneral problem with this, however. Namely, suppose that $G_\bullet$ is a bisimplicial group, and consider the naturalmorphisms $G_\bullet^R \to \int^R G_\bullet$ and $\int^{G_\bullet} G_\bullet \to G_\bullet$. How can you show that thesecond morphism is a weak equivalence of bisimplicial groups? (And I mean to replace $G_\bullet$ with some category and$G_\bullet^R$ with a simplicial category.) The question arises because, given any bisimplicial group, the usual method forconstructing a fibrant replacement of a bisimplicial group is via zigzagging between the source and target bisimplicial group.
With my current question, the zigzag between the two new bisimplicial groups that you get from $\int^{G_\bullet} G_\bullet \toG_\bullet$ is not necessarily f678ea9f9e
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