  We present exact integral representations of the time-dependent spin-spin
correlation functions for the classical Heisenberg N-spin `squashed' equivalent
neighbor model, in which one spin is coupled via the Heisenberg exchange
interaction with strength $J_1$ to the other N-1 spins, each of which is
coupled via the Heisenberg exchange coupling with strength $J_2$ to the
remaining N-2 spins. At low temperature T we find that the N spins oscillate in
four modes, one of which is a central peak for a semi-infinite range of the
values of the exchange coupling ratio. For the N=4 case of four spins on a
squashed tetrahedron, detailed numerical evaluations of these results are
presented. As $T\to\infty$, we calculate exactly the long-time asymptotic
behavior of the correlation functions for arbitrary N, and compare our results
with those obtained for three spins on an isosceles triangle.
