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Answers
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10
What’s a mathematician to do?
43
A Book You Would Like to Write
9
Fiction books about mathematicians?
10
Writing papers in pre-LaTeX era?
6
Trichotomies in mathematics
13
Does any research mathematics involve solving functional equations?
19
How to picture $\mathbb{C}_p$?
41
How does “modern” number theory contribute to further understanding of $\mathbb{N}$?
19
Reference letters for teaching positions
7
Is there a “crash-course” book on Abelian varieties (e.g., an introduction for physicists)?
1
Polynomials on the Unit Circle
61
Formal group laws and L-series (2)
8
Conceptualizing Weil Pairing for elliptic curves ( and number fields)
18
‘Important’ applications of p-adic numbers outside of algebra (and number theory). (2)
8
Things that should be positive integers…really?
5
bad reduction for elliptic curves
20
Why does so much recent work involve K3 surfaces?
15
What heuristic evidence is there concerning the unboundedness or boundedness of Mordell-Weil ranks of elliptic curves over $\Bbb Q$?
5
Writing down minimal Weierstrass equations
6
Does the set of happy numbers have a limiting density?
16
The rank of a class elliptic curves
18
unboundedness of number of integral points on elliptic curves?
4
Rational maps with all critical points fixed
16
Intuition behind the Tamagawa numbers
10
Number of divisors of an integer of form 4n+1 and 4n+3
12
Advances and difficulties in effective version of Thue-Roth-Siegel Theorem
9
Height of algebraic numbers
5
Have you ever seen this product?
14
Torsion subgroups in families of twists of elliptic curves
7
Can the number of solutions $xy(x-y-1)=n$ for $x,y,n \in Z[t]$ be unbounded as n varies?
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