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Jan
9
revised Two Steps away from the Hamilton Cycle
added analytical stuff
Jan
9
revised Paths in a full graph
edited tags
Jan
9
revised Two Steps away from the Hamilton Cycle
added 434 characters in body
Jan
9
comment Sums of the negative integer powers of $\zeta$ zeros have an analytical expression…?
Thanks, but one question if you don't mind: What does your Gravatar represent?
Jan
9
accepted Sums of the negative integer powers of $\zeta$ zeros have an analytical expression…?
Jan
8
comment Sums of the negative integer powers of $\zeta$ zeros have an analytical expression…?
@GeorgeV.Williams thanks for pointing that out...
Jan
8
revised Rational Roots of Riemann's $\zeta$ Function
added link
Jan
8
comment Rational Roots of Riemann's $\zeta$ Function
@NilsMatthes I put a (currently working) link in the post...
Jan
8
asked Sums of the negative integer powers of $\zeta$ zeros have an analytical expression…?
Jan
8
answered Two Steps away from the Hamilton Cycle
Jan
8
revised Mathematics, Philosophy and writing.
added philosophy tag
Jan
8
comment Numbers $n$ such that Mertens' function is zero.
@ErickWong so it's not sufficient that the asymptotic density equal each other? And why should there be more numbers $n$ with an even number of factors $(\mu(n_e)=1)$ compared to an odd number of factors$(\mu(n_o)=-1)$?
Jan
8
revised Numbers $n$ such that Mertens' function is zero.
added 160 characters in body
Jan
7
comment Rational Roots of Riemann's $\zeta$ Function
Sorry, Gerry. I hope you don't mind that I accepted stopple's answer above...
Jan
7
accepted Rational Roots of Riemann's $\zeta$ Function
Jan
7
comment Rational Roots of Riemann's $\zeta$ Function
...very interesting. Could you check if the link I added is the one you meant? And further, do Montgomery and Vaughn say something about Numbers $n$ such that Mertens' function is zero in connection with Riemann's roots or Chebyshev Bias, too?
Jan
7
revised Rational Roots of Riemann's $\zeta$ Function
added link
Jan
7
comment Rational Roots of Riemann's $\zeta$ Function
I found it here, unfortunately the correpsonding link there doesn't work anylonger...
Jan
7
comment Rational Roots of Riemann's $\zeta$ Function
I will, but if you have anything you can recommend, I would be glad to start with that...
Jan
7
comment Rational Roots of Riemann's $\zeta$ Function
For something unexpected (at least for me), have a look at stopple's answer...