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Sophie Swett's user avatar
Sophie Swett's user avatar
Sophie Swett's user avatar
Sophie Swett
  • Member for 13 years, 2 months
  • Last seen this week
17 votes
3 answers
422 views

If a square is colored red and blue, must there be either a red path connecting the top and bottom, or a blue path connecting the left and right?

13 votes
2 answers
9k views

If a derivative of a continuous function has a limit, must it agree with that limit? [duplicate]

12 votes
3 answers
761 views

Solving the functional equation $f(x) = f(\frac{x}{\phi}) f(\frac{x}{\phi^2} - 1)$

10 votes
1 answer
778 views

Why isn't the zero ring the field with one element?

9 votes
1 answer
260 views

What can the multiset of zeros of a meromorphic function look like?

6 votes
1 answer
328 views

In linear logic sequent calculus, can $\Gamma \vdash \Delta$ and $\Sigma \vdash \Pi$ be combined to get $\Gamma, \Sigma \vdash \Delta, \Pi$?

5 votes
1 answer
309 views

In NFU, is there a bijection between the set of all sets and the set of all one-element sets?

3 votes
1 answer
774 views

What algorithm can I use to find this ellipse inscribed in a quadrilateral?

3 votes
2 answers
108 views

When gambling, do I get my money's worth? (Or: Does the amount I lose per bet determine the number of bets until I lose all my money?)

3 votes
1 answer
72 views

How can I minimize the real part of the roots of this function involving both $x$ and $e^x$ terms?

3 votes
2 answers
3k views

How many rounds are required in a "Swiss tournament sorting algorithm"?

3 votes
1 answer
166 views

How easy is it to prove that it's safe to adjoin product objects to a category?

3 votes
7 answers
678 views

Does the word "if" have a different meaning in mathematical writing than in everyday English?

2 votes
0 answers
72 views

Is the symmetric group over 8 items, $S_8$, presented by $\langle x, y \mid x^2 = e, y^8 = e, (xy)^7 = e \rangle$?

0 votes
1 answer
301 views

Comma categories over contravariant functors

0 votes
1 answer
141 views

Given the Laplace transform of a function $f(t)$, can I find the "total squared error" $\int_0^\infty f(t)^2\ dt$?