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That's sort of the conclusion that I was coming to, but as almost always happens, it leads to another question.It's not just a question just of the number of possible outcomes, but also of the probability of each outcome. The vast majority of ways the coin can land are metastable and will decay to head or tails. A tiny fraction of landings will be on the edge and stable, and in that tiny fraction, there is a wide variety of possible orientations.
Originally I was thinking that I could just add up all the possible outcomes to get the probability of a coin ending up on its side as opposed to either heads or tails, but of course that results in there being more outcomes in which the coin ends up on its side. So I then decided that instead of adding up all of the possible outcomes I should add up all of the possible paths, even if they result in identical outcomes. Doing that ends up with a result that looks much more like what we experience in the real world, however it raises a puzzling question. Does every possible path result in a unique reality, even when its outcome is identical to the reality created by a different path? It would seem as if they each have to result in their own unique reality if the probabilities that we experience in our reality are to accurately reflect the underlying quantum realities.
There may be a way around this by simply postulating that distinguishable realities only arise when they decohere from each other. Therefore the probability of any particular outcome is determined by the number of paths that can result in that outcome, and until such time as they decohere from each other they are in essence one and the same reality even if they got there via a different path. However that seems like a matter of convenience, and exists only because we didn't measure the path at some point prior to the outcome. If we had measured them earlier they would have decohered, and the only reason that they didn't was because we didn't measure them.
Therefore I'm currently of the opinion that if you're going to have MWI then you're going to have to have many worlds that are for all intents and purposes identical. It explains probability, but it makes for a lot more worlds.
I realize that this is complete gibberish, but probably no more so than your equations are to me. We come from different backgrounds, so we approach problems differently. I really don't expect this to make sense to you, but writing this stuff helps it make sense to me, for whatever that's worth.
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