deletions | additions       diff --git a/Another Generation Method.tex b/Another Generation Method.tex  index d899d86..f8bb492 100644  --- a/Another Generation Method.tex  +++ b/Another Generation Method.tex 
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If one were to sum across the diagonals (grey lines), any number that only crosses the start (divisor of 1) line and the finish (divisor of itself) is prime.  Another way of expressing this is that for the data matrix M,  $i \in \mathbb{Z}^0$, and $n \in \mathbb{Z}^+$ \begin{equation} if \; ∃ \; i,n : ( \alpha = (2n-1)(i+1)\; and \; \beta = i+1 )\; \\  M_{\alpha \beta} = 1;