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Anonymous05/14/26, 20:18No.16976180
When a man presents the Riemann Hypothesis problem he presents it like this: "Are all the non-trivial zeroes of the Riemann Zeta function confined to the 1/2 line?" But this is a weird way to present the problem. Firstly, why did you need to invent a whole term just for "non-trivial zeroes" when saying "non-negative even integer zeroes" is barely much longer a phrase at all?
Secondly, why do you say "the zeroes of the Riemann Zeta function" when the negative even integers are NOT zeroes if the Zeta function by any means, they are actually the zeroes of a modified version of the zeta function that extends the domain of the function to converge on negative integers though it normally diverges there. Why not just say this when you present the problem to someone who has never heard of it before? I am no genius but even I can see that is a retarded way of explaining the problem to someone, it is much more accessible to someone who has never heard of the problem if you just say the problem is to prove whether all zeroes to an extended domain zeta functuon that are not negative even integers have a real part 1/2 or not, lol.
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Anon05/14/26, 23:04No.16976239
Nobody would ever actually understand the problem unless they were already extremely learned in higher math, in which case they don't need an overly detailed description, OR they have no idea what any of that means, in which case you'll have to spend like an hour+ just to explain what the fuck you're talking about.
I really don't think there exists a human being on the planet earth that would find more utility in a very slightly more clear single sentence definition of the problem.
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Anon05/15/26, 00:38No.16976268
>they are actually the zeroes of a modified version of the zeta function that extends the domain of the function to converge on negative integers though it normally diverges there.
That is the zeta function. it's literally defined as that analytic continuation.
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Anon05/15/26, 01:35No.16976295
None of what you're complaining about is important. It's all perfectly clear to anyone with an undergraduate-level understanding of complex analysis. Anything that's unclear is easily looked up. You are being a pedant and wasting your time and energy.
