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\begin{axiom}\label{phase5_recursive_guard}
For all $A, x$ we have if $x \in \cumul{A}$, then $0 \in \cumul{A}$.
\end{axiom}
\begin{inductive}\label{phase5_recursive}
Define $\phasefiverecursive{A}\subseteq\cumul{A}$ inductively as follows.
\begin{enumerate}
\item If $x\in\phasefiverecursive{A}$, then $0\in\phasefiverecursive{A}$.
\end{enumerate}
\end{inductive}
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