Guys I think Andrew Wiles is doing it

I think he is going to solve the Riemann Hypothesis


if he succeeds...can you imagine his legacy, Fermats Last Theorem and the Riemann Hypothesis he would go down as one of the greats

here is the interview

pbs.twimg.com/media/CtDiDTbXYAApdmI.jpg

Other urls found in this thread:

ems-ph.org/journals/newsletter/pdf/2016-09-101.pdf
twitter.com/Mathematical_A/status/779371300649177088
en.wikipedia.org/wiki/Pólya_conjecture
twitter.com/SFWRedditVideos

my body is ready

not if Mochi gets there first. But desu, it would be almost unprecedented for someone to solve an open problem like that so late in life, and after solving another big open problem.

just think of Wiles legacy if he solved it...both the FLT and RH

he would definitely go down as a top 10 mathematician of all time

I can see Wiles staying quiet about this until now....Mochi is more of a public figure

>yfw OP fucks up the interview link
ems-ph.org/journals/newsletter/pdf/2016-09-101.pdf

not just any open problem...The Open problem of mathematics

big surprise, literally 0 indication he's even working on riemann hypothesis

shit thread op

Sorry


here is the link

twitter.com/Mathematical_A/status/779371300649177088

click the hyperlink

>twitter.com/Mathematical_A/status/779371300649177088
yeah, i read the interview

he's not working on it

FUCKKKKKKKKKKKKKKKKKKKKKKKKK

out of curiosity

what mathematician has came the closest to solving it?

well obviously no one has solved it, but Weil has at least proved the analogue over function fields

and anyway he'd probably be 100x more likely to prove birch swinnerton dyer conjecture than riemann hypothesis

I don't get why people think this problem is hard

In mathematics, the Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the negative even integers and the complex numbers with real part 1/2. It was proposed by Bernhard Riemann (1859), after whom it is named. The name is also used for some closely related analogues, such as the Riemann hypothesis for curves over finite fields.


It doesn't sound that hard to me

Why is everyone sperging out over proofs anyway?
Everyone knew FLT was true, everyone knows the RH is true. Proofs are just some autistic technicality now that we have computers that can calculate the first bazillion roots or whatever.

Here's your (You)

there are countless conjectures proven false by extremely large counterexamples

>I don’t think it [BSD] is the easiest of the Millennium Problems.

So which is the easiest one, bros?

BSD is obviously true, even the version of the conjecture detailing what the constant should be in the L-function, but L-functions are so poorly understood that no one can do anything to extend gross-zagier formula which out of pure luck proves BSD for small analytic rank (0, 1)

maybe deligne can kill off the hodge conjecture before he dies

if the counter examples are extremely large it doesn't matter anyway

you can safely do math assuming the RH is true, it literally does not matter if it gets proven or not

en.wikipedia.org/wiki/Pólya_conjecture

ayyy

>being this dumb

Likely people who assume the Riemann hypothesis are going to need to assume it's true everywhere, not just for the first nth million whatevers.

You just solved it! Congrats man.

Yeah, like the problem of deciding if a complex univariate polynomial that shares root with any of its nonconstant derivative has the form of (ax+b)^k.

Doesn't sound hard to me.

>still holds up to 1 billion
that's good enough for pretty much anyone

t. engineer

that device your posting from? you're welcome

feels good to actually be useful

remind us, which part of it did you design?

Millennium Problems power rankings (hardest to easiest)

1. Yang-Mills
2. P=NP?
3. Riemann
4. Navier-Stokes
5. Poincare

POWER GAP

9001. BSD

POWER GAP

90001. Hodge

I'm actually an engineer (with some undergrad courses from the pure math faculty of my school)

please don't put us all in the same category as that idiot