Quote:
Originally Posted by statmanhal
Referring to the same source Arty used, the following is stated (my emphasis)
Nash's Existence Theorem
Nash proved that if we allow mixed strategies, then every game with a finite number of players in which each player can choose from finitely many pure strategies has at least one Nash equilibrium.
Heh, so back to square one. There's definitely one solution, but there may be more. However if solvers produce differing but correct outputs then there's most probably >1 global solution. (e.g. a solution that has more or less mixed strategies than another but overall creates the same ev).
I'm confident that at some stage in the future, just as in chess (Stockfish vs Alphazero etc), GTO+ vs PIO vs Pluribus vs etc. will occur.