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@@ -1245,7 +1245,7 @@ asymptotic behavior of the overlaps. These take the form
$q^{ij}_0=q^{ij}_d-y^{ij}_0\beta^{-1}-z^{ij}_0\beta^{-2}$. Notice that in this case, the asymptotic behavior of the
off-diagonal elements is to approach the value of the diagonal rather than to approach one.
We also require $\tilde q^{ij}_d=q^{ij}_d-\tilde y^{ij}_d\beta^{-1}-\tilde
-z^{ij}_d\beta^{-2}$, i.e., that the tilde diagonal terms also approache the
+z^{ij}_d\beta^{-2}$, i.e., that the tilde diagonal terms also approach the
same diagonal value as the untilde terms, but with potentially different rates.
As before, in order for the logarithmic term to stay finite, there are necessary