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Reimann Hype

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  • Bill Bouris
    the following inequality or something very similar... if derived... should reveal that s = 1/2 + it as its only solution {(1-s)*[pi^(-s/2)]*[G(s/2)]*[Z(s)]}
    Message 1 of 1 , Aug 19, 2005
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      the following inequality or something very similar... if derived... should reveal that s = 1/2 + it as its only solution

      {(1-s)*[pi^(-s/2)]*[G(s/2)]*[Z(s)]} <= {(1-s)*[pi^(-(1-s)/2)]*[G((1-s)/2)]*[Z(1-s)]} <= {(s)*[pi^(-s/2)]*[G(s/2)]*[Z(s)]}

      iff the Eta(t) function which Reimann found in '59 is true. Bill

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