View source for Predictable random process

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A [[Stochastic process|stochastic process]] $X=(X_t(\omega),\mathcal F_t)$ that is measurable (as a mapping $(\omega,t)\to X(\omega,t)=X_t(\omega)$) with respect to the [[Predictable sigma-algebra|predictable sigma-algebra]] $\mathcal P=\mathcal P(\mathbf F)$, where $\mathbf F=(\mathcal F_t)_t$.

====References====
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<TR><TD valign="top">[a1]</TD> <TD valign="top">  C. Dellacherie,   P.A. Meyer,   "Probabilities and potential" , '''B''' , North-Holland  (1982)  (Translated from French)</TD></TR>
<TR><TD valign="top">[a2]</TD> <TD valign="top">  R.S. Liptser,   A.N. Shiryaev,   "Statistics of random processes" , '''II''' , Springer  (1978)  pp. 301ff  (Translated from Russian)</TD></TR>
<TR><TD valign="top">[a3]</TD> <TD valign="top">  R.Sh. Liptser,   A.N. [A.N. Shiryaev] Shiryayev,   "Theory of martingales" , Kluwer  (1989)  (Translated from Russian)</TD></TR>
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