You are not listening to me. Suppose this fellow comes by and offers to play a game with you. He asks you to punch him in the face, where he is not allowed to dodge or push your hand. If you hit him, he gives you 1000 dollars, if you miss, you give him 1000 dollars. He also informs you that he has a success rate of over 90% playing this game with randomly sampled strangers. He can show you videos of previous games, etc.

This game is not a philosophical contrivance. There are people who can do this here in physical reality where we both live.

Now, what is the right reaction here? My point is that if your right reaction is to not play then you are giving up too soon. The reaction to not play is to assume a certain model of the situation and leave it there. In fact, all models are wrong, and there is much to be learned about e.g. how punching works in digging deeper into how this fellow wins this game. To not play and leave it at that is incurious.

Certainly the success rate this fellow has with the punching game has nothing to do with any grand philosophical statement about the lack of physical volition by humans.

Learning about how punching works, rather than winning 1000 dollars, is the entire point of this game.

My answer to Newcomb's problem is to one-box if and only if Omega is not defeatable and two-box in a way that defeats Omega otherwise. Omega can be non-defeatable only if certain things hold. For example if it is possible to fully simulate in physical reality a given human's decision process at a particular point in time, and have this simulation be "referentially transparent."

edit: fixed a typo.