Thanz said:
Can we apply this sort of reasoning to my coin example? I'll expand it so that I think it is parallel.
Let's say we have two guys doing coin flips. Adam is doing the flips, and then he calls out the result to Bob. Bob is a little hard of hearing, and his hearing aid battery isn't so hot either. On some occasions, which are random, he has to ask again what the call on the coin was. Sometimes he'll say "What?" sometimes he'll repeat the call, and sometimes he'll just write the call down. It happens with both heads and tails.
We are interested in coin flips. Does it matter if we write down all of the mentions of the coin flips, and use that, or does it make more sense to grab Bob's recording of the flips? How much does your answer depend on N?
Your examples get wilder and wilder because you can't deal with the statistics involved and because you insist of the presumption that JE has a one-to-one mapping of people and names. The data are abundantly clear, though. In your example, you try to pack two questions into one. You asked "does it make more sense?" There is a choice here, sir, and no it does not make more sense. Can it make sense? Yes. It is no different than random error in any measurement, so long as it is random. And therein lies the statistical question that is giving a charlie horse from dancing so fast: does it reveal a random mini-Poisson, or something decidedly non-Random.
I have stated this before, only to be met with lame and non-statistical responses. The "J"s, if random, would have regressed to the mean. Tr'oll won't handle this issue either. We can only speculate why. But they didn't regresss to the mean. You note that both the numerator and denominator doubled, suggesting there was a non-random coefficient.
Let me whip out, then, the other thing I've brought up time and again, that you chose to ignore:
Lurker's claim. He summarized his collection and analysis of a totally separate JE transcript this way:
"Hoyt:
9 J guesses
10 non-J guesses
Poisson says reject null hypothesis
Lurker
2 J guesses
5 non-J guesses"
Note, please the great disparity in growth of the Js versus the non-Js. Js grew by 4.5 -fold, while non-Js doubled.
Clearly, your overcount-pushes-it-into-significance claim has a fatal problem, doesn't it?