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Logarithmic Integral on the Critical Line
In his 1859 paper "On the Number of Primes Less Than a Given Magnitude," Bernhard Riemann gave a formula involving his zeta function to determine the number of primes less than a specific number . This Demonstration shows the behavior of the logarithmic integral ) that corresponds to the second or "periodic" terms as referred to by Riemann.



An option is given to show the non-trivial zeros of the zeta function.


"Logarithmic Integral on the Critical Line" from The Wolfram Demonstrations Project
 http://demonstrations.wolfram.com/LogarithmicIntegralOnTheCriticalLine/
Contributed by: Brandon Carter
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