Belz...
Fiend God
Guys can we just press him to answer Jay's point and refuse to go further until he does? Remove that out for him.
Guys can we just press him to answer Jay's point and refuse to go further until he does? Remove that out for him.
Guys can we just press him to answer Jay's point and refuse to go further until he does? Remove that out for him.
We've tried that. Remember "How many going 60 mph are there?" He still has never answered that one.
- I think I had been saying that for only a few to several months; I kept saying that P(E) = 1, "in a sense"; and, I was trying to explain why my claim didn't involve a conjunction fallacy, as E (including a body) was a given (at least, in a sense).How do you justify having claimed it for years? Perhaps it's finally time for you to end the charade that you have any competency in probability. You've never fooled anyone anyway.
You've only been aware of it for a few months, but it's been there from the beginning.- I think I had been saying that for only a few to several months; I kept saying that P(E) = 1, "in a sense"; and, I was trying to explain why my claim didn't involve a conjunction fallacy, as E (including a body) was a given (at least, in a sense).
- I think I had been saying that for only a few to several months; I kept saying that P(E) = 1, "in a sense"; and, I was trying to explain why my claim didn't involve a conjunction fallacy, as E (including a body) was a given (at least, in a sense).
Your argument commits the conjunction fallacy. You tried to fix that by saying P(E) = 1. But as usual, you didn't think about what that meant for the rest of your proof, because you really don't know how the proof actually fits together. Now when you find out that P(E)=1 means your formula gives you the "wrong" answer, you go back to the proposition P(E)=1 and -- without regard for any further consequence -- say that's no longer true. And so you fix the contradiction you're seeing today, but now your argument for avoiding the conjunction fallacy is no longer in force.
- I think I had been saying that for only a few to several months; I kept saying that P(E) = 1, "in a sense"; and, I was trying to explain why my claim didn't involve a conjunction fallacy, as E (including a body) was a given (at least, in a sense).
js,You need to stop guessing.
The probability density function is for the fairness of your nickel. It is essential for determining P(H), the probability your coin is fair. (It also plays a role in determining P(~H), but that is unnecessary for the inference.) You just need the PDF, a little bit of combinatorics, and some Calculus to come up with P(H), P(E), and P(E|H). Then it is just plug-and-chug, as they say.
- So, at this point, what do I need to add, or what am I doing wrong?
Superficially, it seems like you're just asking me to make one of my estimates more accurate/valid.
js,
- So, at this point, what do I need to add, or what am I doing wrong?
- Superficially, it seems like you're just asking me to make one of my estimates more accurate/valid.
js,
- So, at this point, what do I need to add, or what am I doing wrong?
- Superficially, it seems like you're just asking me to make one of my estimates more accurate/valid.
So, at this point, what do I need to add...
...or what am I doing wrong?
Superficially, it seems like you're just asking me to make one of my estimates more accurate/valid.
js,jabba,
Please keep in mind that this "is this coin fair?" problem was one you teed up, mostly because you thought it was simple and related to your immortality problem.
And it is a simple problem.
Yet, you have not yet taken a single step towards solving it that was correct. Instead you are like a poor craftsman whose only tool is a hammer. Most statistics problems are not "nails" that can be bludgeoned by Bayes Theorem and wild-ass guesses...but that is your only tool, so that's how you persist.
Your approach does not work.
Meanwhile, I have repeatedly told you what the next step involved, and you have ignored me.
It's worth pointing out, as well, that the argument based on P(E)=1 didn't actually avoid the conjunction fallacy; in fact, it simply made it more obvious that the proof committed it. This is one of those "fractally wrong" moments.
Please tell me again, or point me to your previous attempt to tell me -- and if I can understand it, I'll try to do it.
Five years of pointing out your failures in argumentation and your refusal to actually do anything about it.js,
- Please tell me again, or point me to your previous attempt to tell me -- and if I can understand it, I'll try to do it.