The existence, uniqueness, and sufficient conditions for
stability in distribution of mild solutions to stochastic partial
differential delay equations with  jumps are presented. The
principle technique of our investigation is to construct a proper
approximating strong solution system and carry out a limiting type
of argument to pass on stability of strong solutions to mild ones.
As a consequence, stability results of some results
are generalized to cover a class of much more general stochastic
partial differential delay equations with jumps in infinite
dimensions. Lastly, one example is presented to demonstrate the
effectiveness of our theory.