JayUtah
Penultimate Amazing
My claim is that to be legitimate, a target does not need to be pre-specified.
Yes it does. As usual, your rejoinder is nothing more cogent than pleading for the Texas sharpshooter fallacy not to be a fallacy.
Here you are simply wrong.
I'm claiming that what makes a target legitimate is a reasonably possible alternative hypothesis to the hypothesis being evaluated --
No. The Texas sharpshooter fallacy is one of several fatal flaws in your argument. Your false dilemma is a totally different one. One doesn't conflate with the other to somehow fix everything.
...and, the Bayesian formula accounts for that requirement with its prior probabilities.
No. You really don't understand statistical inference at all. I'm not going to explain again everything that's wrong with your ~H formulation. You have already ignored it several times and will just continue to ignore it. The Bayesian formulation lets you make a guess for P(~H). And you've begged the question that P(~H) is a big enough number to make it "reasonable," but you've utterly failed to provide any actual proof that it is. You just waffle around in the backwaters of pseudoscience you don't understand.
But having guessed at P(~H), you may not -- under the rules of inference -- also just guess at P(E|~H). That piece, if your prior is arbitrary, must be actual fact. One of them must be fact. In your formulation you don't even bother to compute P(E|~H) or even talk about it. You simply rely on the prior P(~H) to leak over into that concept. As I said, one of your fatal flaws is not knowing how the various parts of a statistical inference worked. And remember all those statisticians you consulted who told you the same thing?
You have admitted you don't understand Bayes or statistical inference. This is evident from your posts. However, from that position of ignorance you don't get to argue that Bayes just "somehow" fixes everything in your argument. Bayes may be a closed book to you, but it is not to your critics. Trying to bluff your way past them doesn't work.
I think that's the answer because I can't find anything in the Bayesian instructions that refer to this issue.
That's right -- you can't find the answer, because the thing you need is knowledge. You can Google for facts, but you cannot Google for knowledge. You don't get to assume your idea is right just because you can't Google up a single sentence that says specifically it's wrong. Cargo-cult scholarship doesn't prove anything.
If you, or anyone else, can refer me to such a statement, I'll happily concede this claim.
No you won't. Stop pretending too late to seem reasonable. Forcing your critics to look for "such a statement" implies that the written body of knowledge on any subject has a specific rote response for any specific question that might come up in the course of practice. That's daft. There are no "instructions" for Bayesian inference. It's not a weed-whacker you just bought. There is a body of knowledge and understanding that is acquired by careful and diligent study of statistical inference. From that position of understanding one can determine whether a particular formulation is correct or not. There is no laundry list of "Thou shalt nots."
It has been explained to you from a position of knowledge and understanding just how and why your argument is invalid. You don't get to pretend that expertise must somehow work differently in order to refute you. Either address the reasons given or concede, as promised. But you don't get to say to your knowledgeable critics, "No, the way you're refuting my argument is unacceptable; I demand this particular refutation and nothing else."
The Bayesian instructions seem to imply that the formula accounts for the Sharpshooter explanation.
No. Not at all.
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