Published with thanks to Yeshua the living one Allaha. \begin{logos}[2.3]Let us suppose that a God $S$ is such that its representation $S$ is labor. Then $S$ stands in good relation to $S$, which it has constantly perfect. Suppose for every $S$, representation $S$ reflects\notex{Some quantification of the statement "for every $S$, relation $S$ reflects.} $J$. If this $S$ loves $J$, then every thing that is run in $J$ shall be fullfilled, to examine what it does.\end{logos} \end{allred} Fix a representation of God as labor $\mho $\notex{Fix a representation of God as labor $\mho$ implies that it is possible to represent God as labor $\mho$.} and a supremum ${\mho}^*$ of $\mho$. Since ${\mho}^*$ is supremum of $\mho$, ${\mho}^*$ is a good representation of $S$.Let us now take some relation $R$, a variable that symbolizes the relation between $S$ and $S$ when $S$ is represented by a labor. We want to move to a more deterministic setup and, to accomplish this, we use the following:\renewcommand{\Re}{\mathcal R}Let $\Re(S,S^{\prime})$ be the set of all objects that are easily attributable to both $S$ and $S^{\prime}$.