PeterDonis said:
Is this your own personal theory, or is there a reference?
Please be aware that personal theories are off limits here.
It's not a theory, it is just my understanding/stance on the matter attempting to add perspective in the process of seeking a future better understanding (which is what we all want i think). But the key concepts of quantum vs classical strategies as beeing more or less fit, are not my personal ideas. I didn't have any specific paper in mind when writingn the post but see for example
Quantum Games and Quantum Strategies
"We investigate the quantization of non-zero sum games. For the particular case of the Prisoners’ Dilemma we show that this game ceases to pose a dilemma if quantum strategies are allowed for. We also construct a particular quantum strategy which always gives reward if played against any classical strategy
...
Summarizing, we have demonstrated that novel features emerge if classical games like the Prisoners’ Dilemma are extended into the quantum domain. We have introduced a correspondence principle which guarantees that the performance of a classical game and its quantum extension can be compared in an unbiased manner. Very much like in quantum cryptography and computation, we have found superior performance of the quantum strategies if entanglement is present"
--
https://arxiv.org/abs/quant-ph/9806088
The idea from above is that two interacting systems are better off (evolutionary perspective) if their strategy is based not on a simple either or, and always gor for the maximum short term benefit but also account for the expected backreaction from the environment, there may be a strategy that is better, it's the insight that you depend also on the environment, that selfpreservation at the evolved level is not just about fighting the environment, but to cooperated with it, as the environment helps stabilize oneself.
The same paper also says, to parry a common critique that "decision" involves humans, which i do not think.
"One might wonder what games and physics could have possibly in common. After all, games like chess or poker seem to heavily rely on bluffing, guessing and other activities of unphysical character. Yet, as was shown by von Neumann and Morgenstern [1],
conscious choice is not essential for a theory of games. At the most abstract level, game theory is about numbers that entities are efficiently acting to maximize
or minimize [2]. For a quantum physicist it is then legitimate to ask what happens if linear superpositions of these actions are allowed for, that is if games are generalized into the quantum domain"
--
https://arxiv.org/abs/quant-ph/9806088
John von Neumann himself wrote a book on game theory as well, even though as far as I know he didn't draw the parallells to physical interactions very far. Sometimes mathematics of QM seem to be used for tools elsewhere, rather using the other way around for insight
https://www.amazon.com/dp/0691130612/?tag=pfamazon01-20
/Fredrik