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Aug 31, 2017 at 6:27 history edited draks ... CC BY-SA 3.0
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Aug 31, 2017 at 6:25 comment added draks ... @reuns ok this explains the values of $\log(\zeta(ns))$ with $ns=1,\rho$. thanks...
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Aug 28, 2017 at 15:00 comment added reuns See the Weierstrass factorization of $\zeta$ or the Rieamnn explicit formula $$\frac{\zeta'(s)}{\zeta(s)} = \frac{-1}{s-1}+\sum_\rho \frac{1}{s-\rho} + \sum_{n=1}^\infty \frac{1}{s+2n}-\frac{1}{2n} + C$$
Aug 28, 2017 at 12:28 history edited draks ... CC BY-SA 3.0
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S Aug 22, 2017 at 7:35 history bounty started draks ...
S Aug 22, 2017 at 7:35 history notice added draks ... Draw attention
Apr 13, 2017 at 12:19 history edited CommunityBot
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May 24, 2015 at 22:27 history edited draks ... CC BY-SA 3.0
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Jan 24, 2013 at 20:57 history edited draks ... CC BY-SA 3.0
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Jan 23, 2013 at 23:25 history edited draks ... CC BY-SA 3.0
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Jan 21, 2013 at 11:11 history edited draks ... CC BY-SA 3.0
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Jan 20, 2013 at 22:56 history edited draks ... CC BY-SA 3.0
greater missing
Jan 20, 2013 at 14:09 history edited draks ... CC BY-SA 3.0
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Jan 19, 2013 at 22:12 history edited draks ... CC BY-SA 3.0
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Jan 18, 2013 at 10:28 history edited Nick Gill
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Jan 18, 2013 at 8:56 history edited draks ... CC BY-SA 3.0
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Jan 18, 2013 at 7:48 history edited draks ... CC BY-SA 3.0
moved ?
Jan 17, 2013 at 22:01 comment added draks ... Yes but I wanted a compact, notation.
Jan 17, 2013 at 21:43 comment added Stopple I think by $z\in 1,\rho$ you mean to sum over the (one) pole and all the zeros of $\zeta(s)$. This might be clearer if you separated out the contribution of the pole.
Jan 17, 2013 at 20:50 comment added draks ... Cross-posted at math.stackexchange.com/q/280984/19341
Jan 17, 2013 at 20:47 history asked draks ... CC BY-SA 3.0