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The center cell is the region where all three arguments p, q, r hold true, so Mno(p, q, r) holds true in just the three neighboring cells.  In other words, Mno(p, q, r) = ¬p q r ∨ p ¬q r ∨ p q ¬r.

The center cell is the region where all three arguments <math>\texttt{p, q, r}</math> hold true, so <math>\texttt{Mno(p, q, r)}</math> holds true in just the three neighboring cells.  In other words, <math>\texttt{Mno(p, q, r)} = \lnot\texttt{p}\texttt{q}\texttt{r} \lor \texttt{p}\lnot\texttt{q}\texttt{r} \lor \texttt{p}\texttt{q}\lnot\texttt{r}.</math>

==Initial definition==

==Initial definition==