phoenixthoth
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what's your definition of time travel?
ever heard of time-dilation in special relativity? perhaps you have but that doesn't fit your definition of time travel.
to me, "proving" a feat is impossible based solely on a finite amount of past experience is risky. in other words, arguments like feat X has never happened in the t years I've been observing the universe implies that feat X will NEVER happen. i'd be much more inclined to think it may be very unlikely but not neccessarily impossible.
does "event A is impossible" mean that P(A)=0?
if P(A)=0, A is still possible. for example, consider flipping a coin infinitely many times. consider the event that all results are heads: A={heads, heads, heads, ...}={a_n} where a_n=heads for all n. P(A)=0 but it is still possible that it will always be heads. actually, any outcome has probability 0. {heads,tails,heads,tails,...} also has probability 0 but it could still happen.
i'm guess that by impossible, you mean that literally.
ever heard of time-dilation in special relativity? perhaps you have but that doesn't fit your definition of time travel.
to me, "proving" a feat is impossible based solely on a finite amount of past experience is risky. in other words, arguments like feat X has never happened in the t years I've been observing the universe implies that feat X will NEVER happen. i'd be much more inclined to think it may be very unlikely but not neccessarily impossible.
does "event A is impossible" mean that P(A)=0?
if P(A)=0, A is still possible. for example, consider flipping a coin infinitely many times. consider the event that all results are heads: A={heads, heads, heads, ...}={a_n} where a_n=heads for all n. P(A)=0 but it is still possible that it will always be heads. actually, any outcome has probability 0. {heads,tails,heads,tails,...} also has probability 0 but it could still happen.
i'm guess that by impossible, you mean that literally.
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