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Jan 24, 2017 at 5:16 answer added Carlos De la Mora timeline score: 5
Oct 3, 2016 at 9:43 answer added user92170 timeline score: 8
Oct 3, 2016 at 2:32 answer added Rob F timeline score: 8
Oct 2, 2016 at 1:34 comment added reuns You are asking why $\zeta(s)$ the Laplace transform of $\sum_{n \ge 1} \ln(t-\ln n)$ is useful for studying the prime numbers ? Or why modular forms naturally appear when looking at the prime numbers distribution ? Or why the duality between additive and multiplicative functions makes harmonic analysis (say Fourier/Laplace/Mellin transform plus finite groups and fields plus modularity) a central tool ?
Oct 1, 2016 at 23:39 answer added paul garrett timeline score: 33
Oct 1, 2016 at 13:57 answer added Yuri Sulyma timeline score: 23
S Oct 1, 2016 at 13:16 history suggested Rodrigo de Azevedo CC BY-SA 3.0
Minor edits
Oct 1, 2016 at 13:03 review Suggested edits
S Oct 1, 2016 at 13:16
Oct 1, 2016 at 12:56 history edited Gerry Myerson CC BY-SA 3.0
typo in title
Oct 1, 2016 at 6:20 answer added Kapil timeline score: 4
Sep 30, 2016 at 22:55 answer added Robert Israel timeline score: 41
Sep 30, 2016 at 22:42 history asked Johnny T. CC BY-SA 3.0