how can i classify strongly regular graph with parameter $(25,12,5,6)$?


just i know we have fifteen $SRG(25,12,5,6)$ that two come from latin square(5)



classify strongly regular graph with parameter (25,12,5,6)
What you're really looking for are conference graphs of order 25, which come from [symmetric conference matrices](http://en.wikipedia.org/wiki/Conference_matrix) of order 26. Your 15 known graphs are the Paulus graphs on 26 nodes, and the 10 are Paulus graphs on 26 nodes. That should be enough to find the answers you want in the literature.


