

Need help analyzing these results. Any professor or someone with experience in complexity theory?
This algorithm tries to reduce exponential branching in a boolean constraint satisfaction problem, while staying within these tight constraints: Constant memory. guaranteed complete. no randomness. no restarts.
Dataset 1: SAT instances SATLIB uf20, uf50, uf75, uf100
Dataset 2: UNSAT instancs uuf50 & uuf75
Of course this is not beating any established algorithms, but that is not the goal here. Hence the chosen constraints.
I am very protective of the algorithm, but i hope numbers can enable you to analyze this with me. Can share more if needed.
Any serious interest is appreciated. Or point me to a better avenue.
My goal is to identify the invariant at play here. I see that the clause density has a relationship to the decision count. Harder problems get solved faster than loosely constrained ones. Aiming to test this next.
Thanks, and have a nice day!