Date: Sat, 15 Jan 2000 20:47:56 +0000
From: Greg Arone <g.arone@maths.abdn.ac.uk>
Subject: homology

Does anyone happen to know the homology (with
rational and/or mod p coefficients) of

     (F(R^m,k) \times F(R^n,k))/\Sigma_k

Here m,n and k are integers greater than 1, and
F(R^m,k) is the space of ordered k-tuples of
distinct points in R^m. The product of two such
configuration spaces is divided by the diagonal
action of \Sigma_k.

Thanks,
Greg