Message from @Daddy
Discord ID: 669758787405479986
When in doubt
Those infinities are the same size I believe yes
It’s been a while since I did math with Hebrew alphabet
Another sign pure math is for jews
They claim they’re different infinities but higher level alephs are infinite sets of infinity
Lol
It’s pretty trivially easy to prove there are different infinities
Cantors diagonalization
Those two particular infinities aren’t different
either way it goes on forever so its gonna kill infinity people
I agree real numbers are strange and probably don’t correspond to anything that truly exists they’re just a useful concept
Real numbers themselves can only exist as the limit of an infinite Cauchy series
As I was saying those two aren’t different
You’re intellectually masturbating right now
You don’t think integers and real numbers have different cardinality?
🐦
They’re the same set of aleph
No
To be a higher order you’d need an infinite set of infinities
Yes
So classic even I’ve heard of it 😂
That doesn’t even link, but it doesn’t matter because they’re not even infinitely filled in with people
So it’s non analogous
How does the preview work if it doesn’t link lmao
Click it
In set theory, Cantor's diagonal argument, also called the diagonalisation argument, the diagonal slash argument or the diagonal method, was published in 1891 by Georg Cantor as a mathematical proof that there are infinite sets which cannot be put into one-to-one correspondence with the infinite set of natural numbers.[1][2]:20–[3] Such sets are now known as uncountable sets, and the size of infinite sets is now treated by the theory of cardinal numbers which Cantor began.
Read the article I just linked
The point is you can show there is not a 1 to 1 mapping between natural numbers and real numbers
They’re the same set
You don’t fully grasp the infinite set I think
Also google the infinite hotel rooms video
Dis you read the article?
Yeh
He says it’s wrong that 0-1 has different numbers than 0-2
Essentially, the way to tell whether two sets are the same size is to see whether you can pair up elements so you use all the elements in each set exactly once. Georg Cantor, whom Green references earlier in the book, proved that there are indeed different sizes of infinity. But the infinities between 0 and 1 and 0 and 2 are not different sizes. Each number between 0 and 1 can be doubled to get a number between 0 and 2, and each number between 0 and 2 can be halved to get a number between 0 and 1.
The two rails are the same dude
But he acknowledges that cantor proved there are different levels of infinity