  We will formulate and prove a certain reciprocity law relating certain
residues of the differential symbol dlog^2 from the K_2 of a Mumford curve to
the rigid analytic regulator constructed by the author in a previous paper. We
will use this result to deduce some consequences on the kernel and image of the
rigid analytic regulator analogous to some old conjectures of Beilinson and
Bloch on the complex analytic regulator. We also relate our construction to the
symbol defined by Contou-Carrere and to Kato's residue homomorphism, and we
show that Weil's reciprocity law directly implies the reciprocity law of
Anderson and Romo.
