HERC 97 SCI.MATH 0
From: |-|erc (h_at_r.c)
Date: 01/20/05
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Date: Thu, 20 Jan 2005 17:19:22 +1000
3 more propositions, see if you can work out the truth value.
THE PROBLEM
(countable) infinite people each flip coins (countable) infinite times each.
Can you always come up with a new coin sequence?
SCI.MATH SOLUTION
Take the inverted diagonal of the flippers. Call this diagonal.
PROPOSITION 1
"Regarding the infinite set of people flipping coins,
the diagonal coin sequence has been flipped only to some finite amount of flips of the diagonal"
PROPOSITION 2
"Regarding the infinite set of people flipping coins,
the diagonal coin sequence has been flipped to an infinite amount of flips of the diagonal"
PROPOSITION 3
"Regarding the infinite set of people flipping coins,
the diagonal coin sequence has been flipped some finite amount (or 0) of flips per person"
Herc
-- Stardate 20 1 2005. Its becoming obvious the reason every thread results in argument is because half of people are outright lying. Putting contradictory remarks side by side takes an average of 10 posts before they accept it's known they were caught.
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