  Let \Theta (M,K) denote the 2-loop piece of (the logarithm of) the LMO
invariant of a knot K in M, a ZHS^3. Forgetting the knot (by which we mean
setting diagrams with legs to zero) specialises \Theta (M,K) to \lambda (M),
Casson's invariant. This note describes an extension of Casson's surgery
formula for his invariant to \Theta (M,K). To be precise, we describe the
effect on \Theta (M,K) of a surgery on a knot which together with K forms a
boundary link in M. Whilst the presented formula does not characterise \Theta
(M,K), it does allow some insight into the underlying topology.
