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<h1 align=center> Other statements about the zeros of L-functions
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The \begin{rawhtml}<a href="../55a">Riemann Hypothesis</a>\end{rawhtml} is the strongest possible statement
about the horizontal distribution of the \begin{rawhtml}<a href="../64a">nontrivial zeros</a>\end{rawhtml}
of an $L$-function.  In this section we collect together various
weaker assertions.  Each of these statements arises in a 
natural way, usually due to a relationship with the prime numbers.

Examples include
\begin{rawhtml}<a href="../26a">zeros on</a>\end{rawhtml} or  \begin{rawhtml}<a href="../25a">near</a>\end{rawhtml} the
$\sigma=1$ line, 
\begin{rawhtml}<a href="../35a">zeros on</a>\end{rawhtml} or  \begin{rawhtml}<a href="../25a">near</a>\end{rawhtml}
the critical line,
and \begin{rawhtml}<a href="../36a">zeros on the real axis</a>\end{rawhtml}.
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<p> <br>
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Back to the 
<a href="http://www.aimath.org/WWN/rh/"> main index</a> 
for The Riemann Hypothesis.
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