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DaveC426913 said:The frequency of occurrence is once.
How many people are there in the world? How many have experiences like this, and how often? What are the odds of any event? How often should events like this occur based on the odds? Do we see a siginficant difference between our expectations and the results? One can even calculate the expected margin of error based on the size of the sample.
If you are talking about multiple occurrences then you are making an association between this coincidence and some other event(s), and then you'll have to show that there's a correlation.
You would have to compare similar events given a reasonable definition of what we mean by similar events. For example, one could in principle test to see how often people think of someone just before [within five minutes, for example] they call on the telephone. Then one could in principle calculate the odds to see how often that should happen, and compare the two. The problem is that it would be incredibly difficult to design a proper test that would be practical.
Asking the frequency of occurence of a coincidental event is kind of like asking what the wavelength of a rogue wave is.
No, it isn't. And your statement makes no sense.
This is what the PEAR group was doing for all of those years. They were looking for deviations from what we expect statistically, due to "psychic" or so-called "psi" influences, for events that should be random. While they claim to have found some deviations from the expected results, the deviations are allegedly only evident using meta-analysis. Apparently, for that reason, the results are not generally accepted. If they had found siginficant deviations from the statistical expectations, it would be strongly suggestive of an underlying mechanism for the results, as opposed to random chance, and assuming that the results could be duplicated generally.
http://www.princeton.edu/~pear/
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