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waht
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Just wondering if any of the posters seriously tried solving Riemann Hypothesis. And if yes, then what kinds of problems did you run into?
pi-r8 said:I came up with a really good proof of it, but I was doing it in the margin of a paper and I ran out of room, so I couldn't write it down.
pi-r8 said:I came up with a really good proof of it, but I was doing it in the margin of a paper and I ran out of room, so I couldn't write it down.
Treadstone 71 said:This is unrelated, but one every one of my exam booklets (the math department use the same booklets for every course), in front, written boldface, are the words "do not write in the margin". I wonder if some prankster did something in any of the previous years that caused them to print that
shmoe said:A less glamorous option is that they may use the space for marking purposes.
Actually, that was me. Sorry.inha said:my dog ate my proof.
The Riemann Hypothesis is a conjecture in mathematics that states that all non-trivial zeros of the Riemann zeta function lie on the critical line with real part equal to 1/2. In simpler terms, it is a statement about the distribution of prime numbers and has important implications for number theory and other areas of mathematics.
The Riemann Hypothesis has been described as the most famous unsolved problem in mathematics. Its resolution would have significant implications for the distribution of prime numbers and could potentially lead to breakthroughs in other areas of mathematics. It also has connections to other fields, such as physics and cryptography.
Yes, many mathematicians have attempted to solve the Riemann Hypothesis since it was first proposed by Bernhard Riemann in 1859. Some notable attempts include those by G.F.B. Riemann, John von Neumann, and Atle Selberg. However, as of yet, no one has been able to prove or disprove the hypothesis.
Over the years, several important results have been established that provide evidence for the Riemann Hypothesis. For example, the Prime Number Theorem and the Riemann-Siegel formula both give strong support for the hypothesis. However, despite these advancements, the Riemann Hypothesis remains unsolved.
If the Riemann Hypothesis is proven, it would have a profound impact on mathematics and other fields. It could lead to advancements in number theory, cryptography, and physics, and may even have practical applications in areas such as data encryption and computer science. Additionally, it would be a major achievement in the history of mathematics and could potentially lead to a better understanding of the distribution of prime numbers.