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As far as the statistics, the only way to assess whether something is fishy is to know what the expected percent of success is.
If paranormal things are real, the success rate should be close to 100%.
How so? Is it a real psychological FACT that people have a propensity to fear the dark? But there will be some people, who knows how many, who will admit fearing the dark, and some who don't, and I'm sure nowhere near close to 100%! That doesn't mean that fear of the dark doesn't exist or is not real.
If paranormal things aren't real and the results are based on chance, the expected success would be about 1:1000, since that's usually the odds required for the preliminary test, though of course with some things there aren't odds, like the lady who said she could make people pee. She either could or she couldn't. (She couldn't.) But other things, like dowsers choosing which bucket contains water correctly for X number of tries are nicely amenable to odds.
So with 1:1000 odds, the expected success rate means about 1 out of 1000 applicants would pass the first test by chance alone. With only a few hundred applicants (I don't know the actual number but surely nowhere near a thousand yet), there wouldn't be any expectation of a pass by chance alone, unless the applicant's paranormal powers were real.
I think I understand what you're saying although I'm not sure. If by chance alone 1 in 1000 should have passed at least the preliminary test, that seems accurate but how did you come up with the determination that the odds were 1 in 1000 if it is only chance? Even the odds to pick any exact three digit number combinations with the numbers 0 through 9, e.g., 123, 325, 456, etc. in that order as in the Pick 3 lotteries is 1 in 1000 meaning, I suppose, although I'm not sure, that there are 1,000 exact number combinations between 000 and 999. The odds are 1 in 168 for three number combinations in ANY order, e.g., 123, 321, 231, etc. I don't really know what the ramifications of those statistics are.
But isn't it a bit different with the paranormal challenge applicants because the situation is not as numerically precise as it is in the lottery, or so it seems to me, IF it's happening purely by chance, which in the paranormal challenge, it definitely is NOT! People's (the judges' of the challenge) perceptions and judgments are at play, not mere chance as in tossing a coin! How do those numbers statistically prove that the paranormal doesn't exist? Even in physics this affects the statistical outcome of things, although I don't know all about it, but have a smattering. A professional actuary or statistician would probably know, which is why I originally asked for one in my beginning thread here.
quote: If paranormal things are real, the success rate should be close to 100%.
My response: How so? Is it a real psychological FACT that people have a propensity to fear the dark? But there will be some people, who knows how many, who will admit fearing the dark, and some who don't, and I'm sure nowhere near close to 100%! That doesn't mean that fear of the dark doesn't exist or is not real.
My challenge has something to do with that, which is why I asked for the services of a professional statistician. Did you choose those odds are right because there were hundreds of applicants? Does anyone know how many hundreds exactly? And did all the claims have the same odds?
In any case, the paranormal challenge committee states in its formal application instructions that I have downloaded and printed out that if one passes the challenge all the way to the end, they will pay the $1 million, which again, I don't believe they will agree that anyone has passed (!), BUT they state, that does not mean that they are admitting that the paranormal exists! Sigh! Why, then, would they pay the $1 million? That's what the payment is supposed to be for scientific proof of--that the paranormal exists! Sounds like a Catch-22 to me!
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