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Additional
Riemann hypothesis
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Riemann hypothesis
In mathematics, the
Riemann hypothesis
is a
conjecture
that the
Riemann zeta function
has its
zeros
only at the negative even integers and the
complex numbers
with
real part
1/2. It was proposed by , after whom it is named. The name is also used for some closely related analogues, such as the
Riemann hypothesis for curves over finite fields
.
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