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The right triangles represented in the Plimpton 322 data have integer sides$(a, b, d)$ with $a < b < d$, by inspecting the data we propose $b=M\,Q_{M}$with $M,Q_{M}$ positive integers. In this way we present a new data-drivenfamily of algorithms in order to generate the whole content of the Plimpton-322tablet. Each algorithm of the family corresponds to one given value of thebundling factor or mak\c{s}arum $M$. The algorithm with $M=12$ arise naturallyfrom data and is developed entirely through this work. We could generate thecomplete Plimpton 322 table by using three different schemes in the frameworkof the twelve factor algorithm. Finally we found by varying $M$ in the generalalgorithm, we can be able to find all the Pythagorean Triples.

The Algorithm of Factor 12: Generating the Information Carved on the Plimpton 322 Tablet