Ví dụ về việc sử dụng The riemann hypothesis trong Tiếng anh và bản dịch của chúng sang Tiếng việt
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What's the Riemann Hypothesis?
L-functions are generalisations of the Riemann-zeta function,the subject of an infamous open problem in mathematics called the Riemann hypothesis.
The Riemann Hypothesis for you.
In fact, this is what makes the Riemann hypothesis so powerful and beloved.
The Riemann hypothesis is currently regarded as the most important unsolved problem in mathematics.
There are several nontechnical books on the Riemann hypothesis, such as Derbyshire(2003), Rockmore(2005), Sabbagh(2003), du Sautoy(2003).
The Riemann hypothesis relates to the location of the zeros of a one-dimensional sum, which is known as the Riemann zeta function.
We have shown that these angular sums all satisfy the Riemann hypothesis if and only if the basic two-dimensional sum satisfies it.
The Riemann hypothesis, along with the Goldbach conjecture, is part of Hilbert's eighth problem in David Hilbert's list of 23 unsolved problems;
One of his results was a 1901 theorem proving that the Riemann hypothesis is equivalent to a stronger form of the prime number theorem.
After fifty minutes(one microcentury as von Neumann used to say)everybody's attention will turn elsewhere even if we are trying to prove the Riemann hypothesis.
Has the Riemann hypothesis been proven?
In 2015, an unknown Nigerian professor named OpeyemiEnoch claimed to have provided a proof for the Riemann hypothesis but the entire thing turned out to be a sham.
Has the Riemann hypothesis been proved?
Rumors are swirling that Opeyemi Enoch, a professor from the Federal University of Oye Ekiti in Nigeria,has solved the Riemann Hypothesis, a problem that has vexed mathematicians for over 150 years.
And has the Riemann hypothesis been proved?
It is hoped that these new insights will give mathematicians newtools which will enable them to finally prove the Riemann hypothesis, thereby deepening our understanding of the distribution of prime numbers.
The Riemann hypothesis, proposed by Bernhard Riemann(1859), is a conjecture that the nontrivial zeros of the Riemann zeta function all have real part 1/2.
If Atiyah's proof is correct, it would be a big deal for the mathematics community-in the past 160 years furnishing a proof to the Riemann hypothesis has become one of the most vexing problems in mathematics.
The Riemann hypothesis is concerned with the locations of these non-trivial zeros, and states that: The real part of every non-trivial zero of the Riemann zeta function is 1/2.
These bright, talented people are eager to find cures for all cancers, explain dark energy, invent faster mobile phones, design robots,become astronauts and prove the Riemann hypothesis, a millennial open problem in mathematics.
It included all-time favorites like the Riemann hypothesis- often considered the greatest of great conjectures, one that has remained the Everest of mathematics for over a century.
These bright, talented people are eager to find cures for all cancers, explain dark energy, invent faster mobile phones, design robots,become astronauts and prove the Riemann hypothesis, a millennial open problem in mathematics.
For example, the Riemann hypothesis concerning the zeros of the Riemann zeta function(open as of 2017) can be regarded as being parallel to the Weil conjectures(proven in 1974 by Pierre Deligne).
In fact Weil's interest was in putting an abstract variety theory in place,to support the use of the Jacobian variety in his proof of the Riemann hypothesis for curves over finite fields, a direction rather oblique to Zariski's interests.
The Riemann hypothesis, as yet unproved, conjectures that all the places where the Riemann-zeta function is zero lie along something called the critical line, where the real part of these complex numbers is equal to a halfie.
Although Atiyah's work in recent years sparked controversies in the scientific and mathematical community,such as publishing a questionable solution to the Riemann hypothesis, one of the greatest challenges in mathematics, his long and prolific career made him a towering figure in mathematics.