caveman1917
Philosopher
- Joined
- Feb 26, 2015
- Messages
- 8,143
Can you define "self" in any manner that distinguishes it from a material body?
Not every material body "has a self" (I'd prefer "is self-aware" personally), so there's one distinction. If you hold that if you simulate, down to the atomic level, the functioning of a self-aware brain that this simulation is self-aware then you've answered your own question. How is this even relevant anyway?
Can you define "self" in any way that remains unchanged throughout a person's entire life?
Of course, given the sequence of states of the physical system that you define as "a peron's entire life" you'd construct a sequence of "self-moments" associated with each state of that system, and you'd call that sequence the "self" of that "person".
I don't mean to force you to take up Jabba's position, but you are arguing that "selves" are countable.
I'm arguing that they're finite, so yes, countable. Besides, why are people so hung up over whether that set is countable or not? I mean, if one is supposed to do Bayesian stuff with this, the codomain of a probability function is the unit interval after all - an uncountable set.
If the "self" doesn't even have a definition, it cannot exist.
It very well can by most notions of "exist".
If it is a process, constantly changing throughout one's life, then it is infinite even within a single person (or, if not infinite, then however many planck units are in a person's life*).
So the problem isn't that it's countable but that it's infinite? If your argument is that there are an uncountable number of moments in a person's life then just change the definition of "self" above from a sequence to a function on an interval. Not sure what the problem is really.
I can tell you that my car has a transaxle. I can't define it, support my statement or even point to a picture of it. But I could still be right.
By your logic it cannot even exist then.
Do you agree that if the "self" is indistinguishable from a living body, then Jabba must be wrong?
Wrong about what exactly?
*The computer says there are 5.85 x 1052 planck units in 100 years.
Yes, a finite number. Can you tell me the cardinality of the set of sequences in a finite set with a given finite maximum length? ETA: hint: the answer already appeared 3 times in this paragraph.
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