No, because there is “5” in between.
oh ok so 5 and 8 then are the same number
nah its good
can you give me a real number between .999999… and 1? and no, 5 and 8 are obviously not the same number, you know that
No, because there is 6 between.
oh so 7 and 8 are the same number
No, because there is 7.5
but 8 cant equal 8 because 8 has two circles with 2 eights and 2+2=4 which is not 8 ![]()
Alright bro
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no, my argument is valid and yours is not
a number with infinity + 1 zeros and then a one
What is infinity + 1? Can you define this?
well i’m infinity + 2 which is more than infinity + 1 i win
There are in fact different sizes of infinities.
Yeah, countable and uncountable are the two I know of.
like the number of integers is infinite but also the number of real numbers. Only one is obviously larger.
There are provably an infinite number of sizes. Consider there are an infinite number of geometric sequences.
To give some kind of a sense to what port is saying we can actually consider infinite ordinal numbers …
In infinite ordinals you have that infinity + 1 is different from infinity because infinity + 1 means that you first have an infinite number of objects and then one last object that comes at the end after all the previous ones. So infinity + 1 is different from infinity because there is a last element. This is a well know and well defined set of “numbers” … called “infinite ordinals”.
I have a whole video with animations about that (it is in spanish but you can choose the english audio track):
https://www.youtube.com/watch?v=6dY8XFvtoq8&t=5s.
i mean i started kinda just making stuff up gradually out of boredom ever since i said 5 and 8 are the same number
Wow a simple question becomes an 80 long post!
Also cool thing btw guzman,