It's clear I need to read the whole thread. Jabba is using terms in very strange ways.
You have no idea.
It's clear I need to read the whole thread. Jabba is using terms in very strange ways.
Please read JayUtah's answer to this question, and keep reading it until either (a) you finally understand it or (b) you realise that you will never understand it, in which case you will need to find yourself another hobby.Pixel,
- Don't you agree that the kind of self/process we've been talking about can exist/proceed for only one finite time?
Second of all, of course the duplicate is a separate person. Nobody has ever argued differently except for Jabba. He has argued that an exact duplicate of a person would share his soul and see out of "two pairs of eyes." That's lunacy. Two different people are two different people.
But let me ask you: suppose they made a duplicate of you, exact in every way. Would you be OK with terminating your life and letting the duplicate live on?
People who gave longer explanations seem to agree with what I had in mind.
People who gave longer explanations seem to agree with what I had in mind.
Maybe I misused the word 'independent', but jt512 explained what I was thinking of.
The chance that Jabba has a functioning neurosystem AND NOT an immaterial soul is greater than that he has a functioning neurosystem AND an immaterial soul.
How is "Jabba has a body and an immaterial soul" not a subset of "Jabba has a body"?
How is "Jabba has a body and an immaterial soul" not a subset of "Jabba has a body"?
It is. It's perfectly true that neither P(~H) nor P(H) can be greater than P(H ∪ ~H), since P(H ∪ ~H) = 1. It is, indeed, part of the very definition of a probability space that the measure of the entire sample space equals 1. However the question was whether P(H) is greater than, equal to or smaller than P(~H), not whether both of them are smaller than P(H ∪ ~H) or not. The fallacious use is arguing this:
P(~H) ≤ P(H)
using this:
P(~H) ≤ P(H ∪ ~H)
It is. It's perfectly true that neither P(~H) nor P(H) can be greater than P(H ∪ ~H), since P(H ∪ ~H) = 1. It is, indeed, part of the very definition of a probability space that the measure of the entire sample space equals 1. However the question was whether P(H) is greater than, equal to or smaller than P(~H), not whether both of them are smaller than P(H ∪ ~H) or not. The fallacious use is arguing this:
P(~H) ≤ P(H)
using this:
P(~H) ≤ P(H ∪ ~H)
Yes, but if you actually read the thread rather than looking for opportunities to shout "gotcha" you would see that this is not what has actually been argued over the last however many years it has been.
Loss leader may not have expressed it very all on this occasion
but that's no reason to ignore everything that's gone before.
Putting aside that argument, what we are actually trying to point out to Jabba is this:
We understand a great deal about the workings of the human brain. We can infer, from the fact among others that physical disruption of the brain can have severe effects on personality and memory, that the self is an emergent property of the physical systems constituting the brain and body. There is not therefore any need to postulate any additional entities other than the physical ones already known to exist. The probability argument therefore reduces to:
Which is more probable:
(a) The self is entirely an emergent property of the structures already known to exist, involving processes already known to take place and to have known and, in many cases, predictable influences on the details of the self;
or:
(b) The self involves all of the above (as these are already known to exist) and also some other entity, whose properties are unknown and perhaps unknowable, and which has not been shown to have any properties or influence not already accounted for?
The answer to this question can logically only be either that (a) is more probable, or that both are equally probable; since (b) involves entities whose existence cannot by definition be established, however, it cannot be assigned a probability of 1. Therefore, the only reasonable answer is (a).
Dave
There's nothing logical stopping b from being more probable than a.
Well, a duplicate of me would be numerically different, for starters. It would also occupy a difference location in space.
But let me ask you: suppose they made a duplicate of you, exact in every way. Would you be OK with terminating your life and letting the duplicate live on? Or would you consider the duplicate a separate person? I view it the latter.
Or, in other words, teleportation is suicide.![]()
Yes, there is. Does the self consist of all the processes and entities we have already observed, which are sufficient to explain its existence, or does it consist of all those processes and entities plus an immortal soul? To suggest that the latter is more probable is to commit the conjunction fallacy.
Dave
...
(a) The self is entirely an emergent property of the structures already known to exist, involving processes already known to take place and to have known and, in many cases, predictable influences on the details of the self;
or:
(b) The self involves all of the above (as these are already known to exist) and also some other entity, whose properties are unknown and perhaps unknowable, and which has not been shown to have any properties or influence not already accounted for?
...
There's nothing logical stopping b from being more probable than a. The answer, under the maximum entropy principle (which you should use), is that they are equally probable.
Bob: "Two plus purple equals potato!"
Ted: "That makes no sense."
Bill runs into the conversation: "Ted I need to take you for task for how you are mathematically refuting Bob's equation."
There's nothing logical stopping b from being more probable than a.