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Answers
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30
An example of a beautiful proof that would be accessible at the high school level?
24
Which mathematicians have influenced you the most?
21
Are there refuted analogues of the Riemann hypothesis?
18
If the Riemann Hypothesis fails, must it fail infinitely often?
16
Why so difficult to prove infinitely many restricted primes?
15
Getting nervous refereeing a paper
11
Graduate School
10
Chen’s Theorem with congruence conditions.
8
What results would follow from or imply “randomness” of the primes?
8
Teaching a pedagogy course
7
The Circle Method and the binary Goldbach Problem
6
What does Mellin inversion “really mean”?
6
Changing Careers: Becoming a Professional Mathematician
6
Teaching undergraduate students to write proofs
5
Exact formulas for the partition function?
5
Density of a subset of the reals
5
Cubic Fields Up to Isomorphism
5
The “interplay” between additive and multiplicative structure in a field
4
Topics for an Undergraduate Expository Paper in Number Theory
4
Exercise in Milne’s CFT notes
4
Upper bound on Chen primes in an interval?
4
Examples of undergraduate mathematics separation from what mathematicians should know
4
polynomials with the same discriminant
4
Interesting Calculus Questions/Exercises
4
Excellent uses of induction and recursion
4
Differential Equation Examples for Calculus Students
4
Examples of theorems misapplied to non-mathematical contexts
4
Ideas on how to prevent a department from being shut down.
3
Asymptotic Formula for a Mertens Style Sum
3
How does one motivate the analytic continuation of the Riemann zeta function?
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