Increasing the degree of a possible counterexample to the Jacobian Conjecture from 100 to 108

We list all the pairs $(deg(P),deg(Q))$ with $\max \{deg(P),deg(Q)\}<125$ for any hypothetical counterexample to the plane Jacobian Conjecture and discard them all, except the pair $(72,108)$ (and the symmetric pair $(108,72)$), thus we confirm the lower bound of 100 obtained by Moh and raise it up to 108.