Jabba
Philosopher
- Joined
- Feb 23, 2012
- Messages
- 5,613
- Yes. And, there is an infinity of them.Why do you say this? Are there potential Volkswagens as well?..
- Yes. And, there is an infinity of them.Why do you say this? Are there potential Volkswagens as well?..
I say that we have to accept that there is such a thing as potential selves...
John,Fail at point 1. You're begging the question from the get-go.
John,
- If I beg the question, it's with point 2; but, most of us have accepted that there is no limited pool of potential selves.
John,
- If I beg the question, it's with point 2; but, most of us have accepted that there is no limited pool of potential selves.
Yes. And, there is an infinity of them.
...most of us have accepted that there is no limited pool of potential selves.
- Yes. And, there is an infinity of them.
- Yes. And, there is an infinity of them.
"And my dad has a-finnity plus one dollars!!"No, you really have no correct working concept of infinity. You're just spouting playground one-upsmanship -- "My dad has a-finnity dollars!"
John,
- If I beg the question, it's with point 2; but, most of us have accepted that there is no limited pool of potential selves.
- Try this:
1. I say that we have to accept that there is such a thing as potential selves -- i.e., on day one, all the selves to come in the future were just potential selves.
2. If we assume that there is no limited pool of potential selves -- which most of us have assumed -- the number of potential selves is simply unlimited, and each new self is, simply, a brand new creation...
3. Also, we already accept that each self has a physical source. So consequently, we are not comparing the probability of a claim that has two requirements to a claim that has only one of the requirements -- all members of the set we're considering are already accepted as having one of the requirements, and it's just an issue of whether or not they have the second.
4. The prior probabilities in the Bayesian formula address that issue, and my estimate is that the probability of the single source surpasses the probability of the double source by 99% to 1%.
John,
- If I beg the question, it's with point 2; but, most of us have accepted that there is no limited pool of potential selves.
"Nuh uh! My dad has infinity plus infinity dollars!""And my dad has a-finnity plus one dollars!!"
And a reverent hush falls over the playground — game, set, and match.
Accepting that there is no limited pool of potential selves does not mean accepting that there is therefore an unlimited pool of potential selves.John,
- If I beg the question, it's with point 2; but, most of us have accepted that there is no limited pool of potential selves.
Then we're back to the same problem you've avoided a hundred times. If there are infinite "potential" Volkswagens then the probability of any one Volkswagen arising, according to your formula, is zero. And to get around that you say that people are different than Volkswagens when it comes to this notion of potentiality. In what way are they different? People have souls and Volkswagens don't. You're back to question-begging and special pleading. And we've been here many, many times before.
John,
- If I beg the question, it's with point 2; but, most of us have accepted that there is no limited pool of potential selves.
...
5. For another thing, in many situations, the specific event is only one of NUMEROUS possible results (millions?) -- and for unlikelihood to be of consequence in such a case, the specific result has to be meaningfully set apart from most other possible results...
...
You never managed to set apart your existence from any of the other possible results...
Dave,
- I don't set apart my existence from any of the possible results. I set apart my existence from most of the possible results
And how do you do that?
- I'm a potential self that currently exists. Most potential selves do not currently exist (under modern science).
Before you existed, what set your potential self apart from the potential selves that didn't end up existing?
- Good question.
- I think that what really sets a result apart is there being a reasonable possibility that it wasn't the result of the hypothesis being evaluated -- and here, that applies to everyone who exists.
That doesn't help you avoid the Texas Sharpshooter fallacy.
Dave,
- In this case, all he had to do was hit the barn.
But he hasn't done that, he has just hit something, and painted a target round it.
That is all you have: one of the possible outcomes has occurred (as is inevitable), and you are claiming that it is special because it has occurred. It wasn't prespecified, and nothing sets it apart from all the other possible outcomes other than the fact that it has occurred.
What Mojo said.
Dave,
- My claim is that to be legitimate, a target does not need to be pre-specified. A legitimate target doesn't need red and white rings around it. Also, there are degrees of "targetness." - I'm claiming that what makes a target legitimate is a reasonably possible alternative hypothesis to the hypothesis being evaluated -- and, the Bayesian formula accounts for that requirement with its prior probabilities... - I'm saying that as soon as a result has a reasonably possible alternative explanation, we have a legitimate target. - I think that's the answer because I can't find anything in the Bayesian instructions that refer to this issue. If you, or anyone else, can refer me to such a statement, I'll happily concede this claim. - The Bayesian instructions seem to imply that the formula accounts for the Sharpshooter explanation.
- Can anyone provide a source that discusses the Sharp Shooter fallacy as it relates to any of the Bayesian formulas? Does the Sharp Shooter fallacy need to be considered when determining P(E|H)?
Dave,
- I don't think that you ever responded to that claim. Can you provide a source contradicting my claim?
- I can't. But, as I suggest above, the fact that I can't find anyone even talking about this issue suggests that the issue is accounted for by the Bayesian formula.How about you provide a source supporting it?
- I can't. But, as I suggest above, the fact that I can't find anyone even talking about this issue suggests that the issue is accounted for by the Bayesian formula.