  This paper is concerned with the stochastic recursive optimal control problem
with mixed delay. The connection between Pontryagin's maximum principle and
Bellman's dynamic programming principle is discussed. Without containing any
derivatives of the value function, relations among the adjoint processes and
the value function are investigated by employing the notions of super- and
sub-jets introduced in defining the viscosity solutions. Stochastic
verification theorem is also given to verify whether a given admissible control
is really optimal.
