  This paper describes the behavior of sequences of solutions to the
Kapustin-Witten equations with Nahm pole asymptotics on the product of the
half-line with a compact, oriented, Riemannian 3-manifold. These sequences have
sub-sequences that either converge to another solution after acting term-wise
by an automorphism of the principle bundle, or they converge after
renormalization to a (weak) Z/2 harmonic 1-form from the 3-manifold; it is
independent of the half-line coordinate in the product structure.
