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Bruno Joyal
Ph.D. candidate at McGill University working in the field of number theory, under the supervision of Professor Henri Darmon.
My current interests are centered around $p$-adic modular forms, $p$-adic $L$-functions, and other topics related to the Birch and Swinnerton-Dyer conjecture.
Some fun answers of mine:
A real number $x$ such that $x^n$ and $(x+1)^n$ are rational is itself rational
A series of rationals whose every subseries is irrational
The prime spectrum of a Dedekind domain
The same integral, solved in another way
All elements in $\mathbb{Z}/n\mathbb{Z}$ are representable as sum of a square and a cube?
Algebraic varieties in $\mathbf C^n$ have no interior points
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Montréal, Québec
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Member for 7 years, 9 months
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Last seen Sep 29 '18 at 21:09
