SoylentNews is people
SoylentNews
One of the most important unsolved problems in mathematics may have been solved, retired mathematician Michael Atiyah is set to claim on Monday. In a talk at the Heidelberg Laureate Forum in Germany, Atiyah will present what he refers to as a "simple proof" of the Riemann hypothesis, a problem which has eluded mathematicians for almost 160 years.
Born in 1929, Atiyah is one of the UK's most eminent mathematical figures, having received the two awards often referred to as the Nobel prizes of mathematics, the Fields medal and the Abel Prize. He also, at various times, served as president of the London Mathematical Society, the Royal Society and the Royal Society of Edinburgh.
If a solution to the Riemann hypothesis is confirmed, it would be big news. Among other things, the hypothesis is intimately connected to the distribution of prime numbers, those indivisible by any whole number other than themselves and one. If the hypothesis is proven to be correct, mathematicians would be armed with a map to the location of all such prime numbers, a breakthrough with far-reaching repercussions in the field.
[ALSO COVERED BY]:
Sir Atiyah's conference on the Riemann Hypothesis
Michael Atiyah and the Reimann hypothesis
[RELATED]:
(Score: 2) by DrkShadow on Sunday September 23 2018, @01:47AM
Unsure if it's been said, but per the original comment's question.. the reason that having a proof of Reimann's hypothesis is that now you can be sure you fully covered a given area. If you _assumed_ it, but it was taking an awful long time to search for the solution while skipping chunks per Reimann, you can't be sure that you covered all the possible primes in an area -- whereas with a proof, you can be sure, even without checking every last number.