- P(me|A) is the "likelihood" of my current existence, given that I will exist for one finite time at most -- but, not given that I do currently exist. Sounds strange, but that's how the Bayesian statistics work.
Jabba explain in very simple term, how the likelyhood of what happens to a person after it is born, has any influence on the likelyhood of that person being born.
P(person_existence,mortality_or_non_mortality)=P(Person_existence) period.
Ever heard of that things called causality ? It does not matter how we die, or if we do not die, or if we reincarnate. The probability of a specific person (DNA lotto+nurture) being born is the same.
They are independent event (ETA well in so far as a person need to be born to be able to die).
Let me make it clear for you. You have a machine which churn paper. On that paper we mark randomly a single number between 1 and 100. Then we do not know what happens with that piece of paper afterward. Some says they are simply all given to the trash and burnt. Others says they are all put in a museum and kept there conserved for eternity and assign a 0.99% chance to that (changed to remove confusion).
Now we have a singhle piece of paper produced by that machine, with a printed number between 1 and 100. We do not know the number. We only the paper is in our hand and we can open it to look at the number.
Now please tell us what is the probability of the number 55 to be on a paper, given that
all paper are burnt in the trash can afterward. P(55_printed,trash_burnt)
Now please tell us what is the probability of the number 55 to be on a paper, given that all paper are put in a museum afterward for eternity. P(55_printed,museum)
It will be always be 1% the probability of 55 being printed, the probability of any number between 1 and 100 to be pritned, independentely of what happens to that paper afterward.
The reason for that is very simple.
conditional probability P(A,B) is the probability of A happening if B is a given. But B in our case and your case happens *after* A.
The paper is always burnt or put in the museum after being printed. Therefore the probability of a specific number being printed is not dependent on its ultimate fate !
This is the same in your case. The probability of being mortal(immortal/reincarnated after death has *nothing to do* with the probability of a specific person beign born.
You are trying to reverse causality and cannot obtain any meaningful result.