Let $Z \in \text{Random}(\mathbb{C})$ be a D4877: Random complex number such that

(i)	\begin{equation} \exists \, C \in (0, \infty) : |Z| \overset{a.s.}{\leq} C \end{equation}

Let $p \in [0, \infty)$ be an D4767: Unsigned real number.

Then \begin{equation} \mathbb{E} |Z|^p < \infty \end{equation}