Gerhard Paseman's user avatar
Gerhard Paseman's user avatar
Gerhard Paseman's user avatar
Gerhard Paseman
  • Member for 14 years, 2 months
  • Last seen more than 8 years ago
20 votes

Mathematical habits of thought and action which would be of use to non-mathematicians

17 votes

Titles composed entirely of math symbols

15 votes

Do's and don'ts of writing survey papers

14 votes

Proposals for polymath projects

10 votes

Magnitude of Graham's Number?

9 votes

How does a mathematician choose on which problem to work?

9 votes

Computer calculations in a paper

8 votes

How did Cole factor $2^{67}-1$ in 1903?

8 votes
Accepted

what part of using vieta's formulas violates quintic non-solvability?

8 votes

Was lattice theory central to mid-20th century mathematics?

7 votes

Nontrivial question about Fibonacci numbers?

7 votes

Resources for mathematics advising.

7 votes

Gently falling functions

6 votes

Ideas on how to prevent a department from being shut down.

6 votes

What are the most attractive Turing undecidable problems in mathematics?

6 votes

Mathematics in Retirement

6 votes

Plagiarism in the community

6 votes
Accepted

A conjecture on the prime counting function

5 votes

Experimental mathematics leading to major advances

5 votes
Accepted

about fixed points of permutations

5 votes

How can an extremely mathematically talented young person be helped to fulfill his/her potential?

5 votes
Accepted

The existence of an algebra whose set of identities and first order theory are equivalent

5 votes

Advice for number theory library

4 votes

What is the max of $n$ such that $\sum_{i=1}^n\frac{1}{a_i}=1$ where $2\le a_1\lt a_2\lt \cdots\lt a_n\le m$?

4 votes

semiring with zero- and nonzero test

4 votes
Accepted

Conjecture:if $i<j$,then $\pi(p[i]+i)-i<=\pi(p[j]+j)-j+1$

4 votes

Better terminology than "equivalence class of functions"

4 votes
Accepted

Number of unique determinants for an NxN (0,1)-matrix

4 votes

What is the term for combining functions $f_1,f_2,\dots,f_n$ into a tuple $(f_1,\dots,f_n)$?

4 votes

Describe the desired features of a "Mathematics Colloquium"?

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