It’s possible to have an infinite number of universes where you win the lottery in none of them. It’s a common misconception that infinity=every combination when that’s not necessarily the case (there are infinite values between 1 and 2 for example, but none of those are 3)
It’s also a common misconception that Everett’s many worlds involves an infinite number of universes.
And that it involves multiple outcomes for macro objects like lottery balls.
It only means multiple ‘worlds’ specifically for quantum outcomes, so in OP’s case their winning or not winning the lottery would need to be dependent on a superposition of quanta (i.e. Schrodinger’s lottery ticket).
And given the prevailing thinking is that there’s a finite number of quanta in the universe, there cannot be an infinite number of parallel worlds. (There could only be an infinite number of aggregate worlds if time is infinite and there’s perpetual quantum ‘foam’ in its final state perpetuating multiple possibilities).
The theory is much less interesting than is often depicted in mass media (though as of recently is a fair bit more interesting given the way many worlds as a theory would mirror what backpropagation of the physical universe might look like).
Yes, but you’re not applying the hypothesis to the fullest.
If it’s correct, and the number of worlds is infinite, then some of you buy tickets even when you don’t. And they win. So, you don’t actually need to make the move at all. 😎
That’s only if you assume that you winning the lottery falls within the infinite, but bounded, realm of random fluctuations between when you bought the ticket and the winning numbers are drawn. There’s still physical constraints that the random quantum fluctuations fall within.
An example is, there are infinite numbers between 1 and 2, there’s 1.1, 1.11, 1.111, etc. Because of the constraints however, we can still know that none of those infinite numbers between 1 and 2 are equal to 3. Infinite doesn’t mean anything is possible.
While the basic idea is interesting, the statement is misconceived. It confuses what you believe to be possible with what is possible according to quantum physics.
For your statement to be true, the lottery would have to be set up in such a way that the choice of winning lottery number is decided by the outcome of a quantum measurement which includes the possibility of your number being chosen. The outcome would then exist in superposition, and as soon as you learn the result, you are entangled with it and enter into superposition as well.
But like I said, the core idea is still fun to think about, because this type of branching happens constantly and it becomes an interesting philosophical dilemma of how to think about what could possibly happen, not merely what does (as far as any ‘you’ can tell). Imagine if you could experience all outcomes of some particular chain of events and how that would affect the way you make decisions.
