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bethorien· 6 days ago · FIRSTthere are infinite numbers between 1 and 1.1. There are infinite numbers between 1.1 and 1.2 but the sum of the first set is lower than the sum of the second set.

edit: reworded to make more sense.

timebender25· 6 days agoAleph one is a larger infinity.

spiderwoman· 6 days agoYou can't even add numbers to infinity. It's like "FISH + 1". Infinity isn't a number.

timebender25· 6 days agobethorien· 6 days ago1 + S(∀x) (where 1 > x > 0)=

1 + S(∀x) (where 2 > x > 1)

You are comparing 2 infinites both of which have 1 added to them and of which the second is larger and find you have a false statement.

spiderwoman· 6 days agobethorien· 6 days agoYou are saying that

S(∀x) (where x >0) =

1+ S(∀x) (where x >0)

If we show S(∀x) as "m" we get

m = m+1 which is obviously false.

spiderwoman· 6 days agobethorien· 6 days agoimrichbitch· 5 days agospiderwoman· 5 days agocryoenthusiast· 5 days agofunkmasterrex· 5 days agocryoenthusiast· 5 days agobethorien· 5 days agoS(∀x) (x>0) does nothing. I used the most basic mathematical proof format to prove that wrong and then you change what you are saying you were arguing. If anything is a sign of not having a leg to stand on that most definitely is.

cryoenthusiast· 5 days ago