I'm working in the category of pointed simplicial sets. So I've a pull-
back of a (Kan) fibration of pointed simplicial sets, and I've read
that in this situation you have an associated Mayer-Vietoris sequence
relating the homotopy groups of the simplicial sets of the pull-back
that looks like the classical Mayer-Vietoris sequence for the singular
homology of a pair of open sets covering a topological space.
I've been searching in May's "Simplicial objects in Algebraic
Topology" and Goerss-Jardine's "Simplicial Homotopy Theory", but I
couldn't find it.
Any hints are welcome.
Agusti Roig