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We can define a $\mathbf{Q}$-function of a $\mathbf{Q}$-relation $A$ of element type $\mathbf{t}$ as a relation function $f$ such that $f(x,y)$ is the smallest set containing $\langle x, y \rangle$ and closed under:
1. The element rule: if $x,y \in t$ then $x \in u \Rightarrow f(x,y) \in f(x,y)$;
2. The component rule: if $x \in t$ then $\{y \in t \mid y \in f(x,y)\} \subseteq u$;
3. The inverse rule: if $x \in t$ then $\{y \in t \mid y \in f(y,x 0b46394aab
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