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choe
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(Dis)proof of Riemann hypothesis,Goldbach,Polignac,Legendre conjecture
I'm just an amateur and not goot at english ^^;
I'm just an amateur and not goot at english ^^;
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The Riemann hypothesis is a famous unsolved problem in mathematics that deals with the distribution of prime numbers. It states that all non-trivial zeros of the Riemann zeta function lie on the critical line of 0.5+it, where t is a real number.
The Riemann hypothesis is closely related to these other conjectures because it provides a deeper understanding of the distribution of prime numbers. These conjectures all deal with patterns and relationships among prime numbers, and a proof of the Riemann hypothesis would provide insights into these patterns.
Proving these conjectures would have major implications in mathematics. It would provide a deeper understanding of prime numbers and their distribution, which has many practical applications in fields such as cryptography and number theory. It would also contribute to solving other long-standing mathematical problems.
The (dis)proof of these conjectures would have a significant impact on the wider scientific community, particularly in the field of mathematics. It would open up new avenues for research and potentially lead to the development of new mathematical tools and techniques. It would also generate excitement and interest among mathematicians and inspire them to tackle other difficult problems.
There have been many attempts to prove these conjectures over the years, but none have been successful so far. However, there have been some breakthroughs and progress made in related areas of mathematics, which have shed more light on these conjectures. Many mathematicians continue to work on these problems, and it is possible that we may see a proof or (dis)proof in the future.