bio  website  ideasfornumbertheory.com 

location  France  
age  33  
visits  member for  4 years, 1 month 
seen  13 hours ago  
stats  profile views  3,213 
I'm a former student in physics fond of number theory, especially Hilbert's 8th problem, further generalizations of the Riemann Hypothesis and almost everything related to prime numbers and L Functions. I'm also interested in Galois Theory even though I still don't know much about it.
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accepted  Primes as uncorrelated random variables 
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asked  Primes as uncorrelated random variables 
Apr 13 
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What are some mathematical concepts that were (pretty much) created from scratch and do not owe a debt to previous work?
Galois correspondence? 
Apr 13 
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What are some mathematical concepts that were (pretty much) created from scratch and do not owe a debt to previous work?
What physicists do is very similar in spirit to the original sketches mangakas sometimes show at the bitter end of a compiled volume, while the mathematicians accomplish the final job drawing each scene with almost perfect accuracy, adding ink (sometimes by harassing their assistants) and so on. So we need both physicists and mathematicians to draw (and read!) great mathematical mangas... 
Apr 9 
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About Goldbach's conjecture
Thank you very much Todd, both for your work and for increasing my English vocabulary (I didn't know the verbs to mangle and to iron out). I fixed the few minor remaining mistakes, hope everything's clear now. 
Apr 9 
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About Goldbach's conjecture
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About Goldbach's conjecture
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About Goldbach's conjecture
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About Goldbach's conjecture
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About Goldbach's conjecture
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Apr 6 
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A natural way of thinking of the definition of an Artin $L$function?
@Will Sawin: do you mean a representation of $\mathbb{Z}$ or $\mathbb{Z}_{p}$ (or even $\hat{\mathbb{Z}}$)? My notthatsmartphone displays $\mathbb{Z}$ or $\mathbb{Z}$, which just can't be what you mean. 
Apr 6 
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A natural way of thinking of the definition of an Artin $L$function?
Neutral (like templum) in the first case and masculine (like dominus) in the second one? I didn't expect to find Latin lessons on MO... 
Apr 5 
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Re: Mordell's Equation $y^2 = x^3 + k$ and Perfect Numbers
@Arnie: if you ever need some non trivial consequence of BSD conjecture in your research, you might be interested in mathoverflow.net/questions/149815/… where I give a few ideas about the weak version thereof (equality of the two kinds of ranks). Hope it helps. 
Apr 1 
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Knuth's intuition that Goldbach might be unprovable
And still, as René Thom used to say, there is no rigorous definition of the notion of rigor. 
Apr 1 
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Automorphisms of the Lfunction associated to an elliptic $\mathbb{Q}$curve
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