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this expression doesn't converge to the left of nor on s=1...

Dear noble friends of this simple page, I apologize if the numbers I mentioned are not prime, and the exact and non-exact roots are equal to the enigmatic number of pi that I standardized (3.15), thus this "Hypothesis Riemann completely loses its strength in the theories of past times, and in the current era this enigmatic number of pi has been standardized to be Rational and Irreversible with a fraction of whole numbers, with two beautiful standardized formulas....

Dear noble friends of this simple page, I apologize if the numbers I mentioned are not prime, and the exact and non-exact roots are equal to the enigmatic number of pi that I standardized (3.15), thus this "Hypothesis de Riemann completely loses its strength in the theories of past times, but in the current era this enigmatic number of pi was standardized to be Rational and Irreversible with a ratio of whole numbers, Mr Sidney Silva.

Dear noble friends, Teachers, students, acquaintances of this simple channel, what impact would it have on the Universe of Mathematics, by stating that some numbers mentioned are not prime? and the Twin Cousins ​​don't exist? two; 19; 41; 59; 61; 79; 101; 139; 179; 181; 199; 239; 241; 281; 359; 401; 419; 421; 439; 461; 479; 499; 521; 541; 599; 601; 619; 641; 659; 661; 701; 719; 739; 761; 821; 839; 859; 881; 919; 941; 1019; 1021; 1039; 1061; 1181; 1201; 1259; 1279; 1301; 1319; 1321; 1361; 1381; 1399; 1439; 1459; 1481; 1499; 1559; 1579; 1601; 1619; 1621; 1699; 1721; 1741; 1759; 1801; 1861; 1879; 1901; 1979; To state that the enigmatic number of π, in the current era it is Rational and Irreversible with three integers and fifteen finite hundredths after the decimal point (3,15) with fractions of integers; In this thesis of mine I created a law that has to be respected, It cannot be approximated, It cannot be rounded, It cannot be simplified, It cannot be factored, it has to be 100% exact for the calculations of π. To state that the Fibonacci sequence, at its end, arrived at the enigmatic Golden Number (Golden Number), Rational, Natural and Real with a new formula? Claim that the enigmatic Euler number is Rational, Integer, Natural and Real with a new formula? Stating that "Sidney Silva's Theorem" is 100% accurate?, where the "Theorem" says: The Hypotenuse raised to the second power is Equal to the Division of the second power of the Cathetos? 2) and eight more standardized formulas? Stating that Inches are calculated only in Millimeters? Claim that Electrons and Protons have stable shells with 100% stable Atomic numbers? Where the Neutrons are Negative within the Electrons and Protons. Claim that the Trigonometric Table is 100% accurate for the number of π, fully revised and updated? Claim that the "Law of Cosines" is accurate for π Radian calculations? Stating that the famous number Zero(0) is equal to 0.5? "Mathematics is the Knowledge of Thinking" and "The boldness of being rational". Mr Sidney Silva

Eureka!!!!!! Eureka!!!!! a Brazilian has just revolutionized the Mathematics community, he standardized the enigmatic number of pi to be Rational and Irreversible, with a fraction of integers he arrived at this great and unique majestic discovery, he did not round, he did not simplify nor did he approach it, reaching three integers with fifteen finite hundredths after the decimal point (3,15) now NASA will go into universal collapse... however, the calculations of past times have completely lost their strength, a mathematical innovation...

I love this explainer because it's the only one I've seen talking about the Fourier series aspect. Thank you!

But the relationsheep is between to the dividers and not to the prime numbers.

If it would have so much impact why dont we just assume it is true and use it to push humanity forward? Or is that too much of an engineering approach?

I have slight misunderstanding concerning the last implication at 13:09 : "number of moves = 3 • transpositions". If one move requires 3 transpositions, shouldn't it be the number of transpositions that is equal to 3 • number of moves ?

When calculating an error in % he should use a base for percentage the 'true avarage' not 'ln(n)' . In such case the error would be much smaller.

Amazing video, thank you for such a clear and intuitive explanation of a not-so-inutitive concept !

Something is confusing at 5:00, since the definitions of ζ(s) and Γ(s) are only given by the displayed integrals for Re(s) > 0, and otherwise you need analytic continuations.

How and why was the Riemann zeta function discovered/created?

deranged numer-nerds are why rational people hate pointless maths

This video reminded me of why I love math, such a masterpiece!

Shift has a problem, no? given the regular sequence 8, 1, 15, 10 (one of your examples), shifting by 1 (with alternating sign) yields 9, 0, 16, 9. I'm not concerned with the 0 -- i could find another better example. But I am concerned about seeing 9 in the sequence twice. This transformation seems to not hold. (If it follows the a^2 transform, where c < a^2/2, maybe that works...)

I have a question about the square-sum problem (since it's been solved) : Can the solution be extended to solve a Hypercube-sum problem?

Cool, now do it with cube numbers.

You should explain, why it happens that you can link them up in a line

As I think about it. There is technically a must simpler solution to this problem.

why is this important?

3:08, pretty sure 1 is possible

Square numbers are 4, 9, 16, 25. Those are the min and max the sum of two numbers in the series we can add to get those square numbers Trial and error And vuwala 8 + 1 + 15 + 10 + 6 + 3 + 13 + 12 + 4 + 5 + 11 + 14 + 2 + 7 + 9 Please comment if im wrong

This is a series and sequence tyle of question, just use aritmetic pattern

Sometimes I find that these kind of problems shouldn't exist because I don't see the purpose behind them, it's like looking for weird records achieved by a certain players, for example, player X from country Y has scored a goal against Z after the eclipse of 2024 while he has an injured leg in the stadium that just have been renovated....

@9:40 interesting how shift(4s,-2) creates a sequence in which the first 7 numbers are immediately repeated backwards thus making a 14 number long palindrome of results.

I appreciate the explanation at the end for why the ninja-pairs weren't derived. That said, do you really think there isn't a human-comprehensible line of reasoning to understand their derivation?

very cool

Nice one - but what happened in 26:23 to the violet 30?

But 1 should be ticked green

Insultingly a Chick-fil-A add popped up when I clicked on the video in question... if people were thinking for themselves they would see this for what it is.

beautiful

wow!

It’s a great proof, explained in a very accessible way.

This is great!

You didn't explain how to find zeros

Hmm wouldn't proof by diagonalization be possible?

and who formulated the second equation

COuld you please explain the process by which you went from the integration operation to the 1/root cosine (lnx-arctan) operation

How can this video be referenced in a presentation?

I wasn't expecting the 2.7 so early

Since i^2=-1, i and -i are actually defined to be the same number. Complex plane is a half-plane.

You're a good guy Hexagon. Don't let anyone tell you otherwise.

noise be like: mmMmMMMmmmMMMMMmmmmMMMMmmMMMMMm

have we tried to disprove it

does this mean there is an absolute infinity like there is an absolute 0 degrees? if 1 can be infinitly divided does that mean that 1 is infinity

19:47 why do we only care about how fast it grows

Man, this video is perfection ...

Somehow it wasn't obvious that an integer point can always be captured by a hyperbola with an integer numerator until I thought more about it. Also that all integer points below a hyperbola will be captured by hyperbolas with smaller integer numerators..

Math video of the year. Finally someone who explains the big deal!