CuriousLord -> RE: Astrology (2/15/2008 10:18:51 PM)
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The math thoery I was referring to, I'm sure someone can name. But it refers to a property of limits. (Such as, the limit of (x+1) as x goes to infitinty also goes to infinity.) If you take the limit of a value going to infinity (say, x) over the value of another that goes to infininity (say, 2x), you get infinity over infinity, yielding an undecided answer. So the theory says that you take the derivative of each x and 2x (yielding 1 and 2, repsecively), then take the limit again. The limit of 1 over 2 is just itself (as is the case with all constants), so the answer's one half. I took this with the infinite universes and probability. What's the probability of a particular possibility being true? It's the number of universes with that possibility as truth over all possible universes. As the latter is an infinite value, one must resort to the above theory to solve this (unless of course the primer is entirely impossible, in which case the possibility defaults to 0). First problem: uniqueness isn't a requirement. Screws us pretty quickly. But just apply the math equation once, and that's gone; it effectually acts as a proof of equivalence between an infinity of identitical copies. After this, we're left with a set of universes in which the possibility is true (likely an infinity) over all universes (max infinity). So we need to apply it again. Repetativeness aside, the conclusion one reaches is that there's only one possibility. Somehow, according to my memory, this possibility is a singularity in and of itself.. but I'm afraid I've long since forgotten how to prove that; as such, the only useful bit I can prove from my theory now is that there's a definate outcome. Not so surprising to some, but I'm sure it'll irk some quantum physists. PS- Just to point out the humor in this.. this theory is the only one I know which is a practical consquence of the infinite-universe notion. And it's also a disproof of it validity. (Which I'm a geek enough to actually think is funny.)
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