  We prove martingale-ergodic and ergodic-martingale theorems with continuous
parameter for vector valued Bochner integrable functions. We first prove almost
everywhere convergence of vector valued martingales with continuous parameter.
The norm as well as almost everywhere convergence of martingale-ergodic and
ergodic-martingale averages are given. We also obtain the dominant and maximal
inequalities. Finally, we show that a.e. martingale-ergodic and
ergodic-martingale theorems will coincide under certain assumptions.
