  This work is about the existence of martingale solutions and weak solutions
for a stochastic nonlocal Burgers equation on bounded intervals. The existence
of a martingale solution is shown by using a Galerkin approximation,
Prokhorov's theorem and Skorokhod's embedding theorem. The same Galerkin
approximation also leads to the existence of weak solution for the
corresponding deterministic nonlocal Burgers equation on a bounded domain.
