At least for me, the comparison to the expected payouts of the "finite versions" completely resolves the paradox. People aren't used to reasoning about infinit

At least for me, the comparison to the expected payouts of the "finite versions" completely resolves the paradox. People aren't used to reasoning about infinities, especially when dealing with such tangible quantities as money. Very large and very small numbers confuse us. It's no wonder that when faced with astronomically large payouts at infinitesimal probabilies, our intuition disagrees with "the math". We think about money intuitively in terms of scales that are meaningful in the real world. We can't imagine playing against a casino with $10^100, so we would not be willing to pay $330 to play, which would be the expected payoff for such a casino. On a related note, we don't have a way of measuring the value of money beyond quantities we subconsciously label " all the money". Is it better to have $10^90 or $10^100? In the computation of the expectation, the difference is crucial. To a human player, there is no distinction.