Whoa there, if you want it’s physical location you’ll have to ask a physicist, they’re in charge of tangible things.
Otherwise, just take a turn perpendicular to the reals, or check in the platonic realm.
I think that should be all of them, but if you want to check, there are references on the website where we keep all the numbers detailing how to check any number, or to list all of them if you want an arbitrarily large pile or have infinite time on your hands. :)
I don’t know if prime factorization is the correct English word for it but the operation I am referring to takes a (non zero) natural number and returns a multiset of primes that give you the original number when multiplied together.
Example: pf(12)={2,2,3}
if we allowed 1 to be a prime then prime factorization cease to be a function as pf(12)={1,2,2,3} and pf(12)={1,1,1,1,2,2,3} become valid solutions.
Well they did demonstrate that in a non trivial system of axioms, there will always be true statements that are unprovable. Do they kinda accepted that they will never be able to find everything. https://en.m.wikipedia.org/wiki/Gödel's_incompleteness_theorems
But it’s the physicists’ job to find this stuff.
Yeah, it’s not like the mathematics lost any of the numbers. Get your shit together physicists.
show me Pi then
🥧
I know exactly how to find it, and unless you’re a mathematician I’m not sure you’re authorized to know.
Dunno. Find me an i in the wild.
Whoa there, if you want it’s physical location you’ll have to ask a physicist, they’re in charge of tangible things.
Otherwise, just take a turn perpendicular to the reals, or check in the platonic realm.
I mean mathematicians are still missing over 99.999% of prime numbers, so…
I think that should be all of them, but if you want to check, there are references on the website where we keep all the numbers detailing how to check any number, or to list all of them if you want an arbitrarily large pile or have infinite time on your hands. :)
Doesn’t that miss out n=1?
1 being prime breaks a lot of the useful properties of primes, such as the uniqueness of prime factorization.
Isn’t that function listing all the numbers? Not only the primes?
I don’t know if prime factorization is the correct English word for it but the operation I am referring to takes a (non zero) natural number and returns a multiset of primes that give you the original number when multiplied together. Example:
pf(12)={2,2,3}if we allowed 1 to be a prime then prime factorization cease to be a function aspf(12)={1,2,2,3}andpf(12)={1,1,1,1,2,2,3}become valid solutions.They haven’t even found more than two factors, one of which is one, for any prime number, either.
Get it together, Mathematicians.
The technical term you’re looking for is “almost all” prime numbers. Not joking btw.
Well they did demonstrate that in a non trivial system of axioms, there will always be true statements that are unprovable. Do they kinda accepted that they will never be able to find everything. https://en.m.wikipedia.org/wiki/Gödel's_incompleteness_theorems
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