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Riemann hypothesis
(redirected from Riemann's hypothesis)

   Also found in: Wikipedia 0.04 sec.
Riemann hypothesis [′rē‚män hī‚päth·ə·səs]
(mathematics)
The conjecture that the only zeros of the Riemann zeta function with positive real part must have their real part equal to ½.


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Three years ago, the Clay Institute agreed to award a million dollars to the person who can prove Riemann's hypothesis, which states that there is such a general rule.
For nearly 150 years, mathematicians have puzzled over Bernard Riemann's hypothesis that there is a discernable pattern to the appearance of prime numbers in the infinite string of whole numbers.
 
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