Szmagpie's user avatar
Szmagpie's user avatar
Szmagpie's user avatar
Szmagpie
  • Member for 8 years, 6 months
  • Last seen more than a month ago
  • United Kingdom
18 votes

Set, n-Tuple, Vector and Matrix — links and differences

8 votes

How do I prove that an isometry is injective?

5 votes

Quotient of a graph?

3 votes
Accepted

How to denote a set of sequences?

2 votes
Accepted

Equivalence relations on graphs

2 votes
Accepted

My proof that $f[f^{-1}(D)] \subseteq D.$

2 votes

Truth table for $p \implies q$

2 votes
Accepted

Confusion on sets and relations

2 votes

Homotopy equivalence between O-O and $\theta$

2 votes
Accepted

Confuse for the Median, First and Third Quartile

2 votes

Natural Deduction Propositional Logic

2 votes
Accepted

Prove that a sequence is bounded/unbounded

2 votes
Accepted

Some insights in quotient topologies

2 votes
Accepted

2-edge-colouring of $K_n$ not containing monochromatic induced subgraph $K_m$ for certain $m$

1 vote
Accepted

Rigorous definition of a charge

1 vote

Equivalence of two norms; Definition and Theorem from Kress

1 vote

Fundamental group obtained by attaching a n-cell with n ≥ 2

1 vote
Accepted

Find a DFS,BFS spanning tree.

1 vote
Accepted

Prove that for $n\ge 2$, $(n + 1)^n n! < (2n)! < 4^n (n!)^2 .$

1 vote

Why is intersection of all sets with indices from T an empty set?

1 vote

What is the minimum number of edges in this special graph?

1 vote

Why does $\operatorname{var}\sum_{i=1}^n w_ir_i=w^\top\Sigma w$ hold?

1 vote
Accepted

When does $\max \lim{a, |b|} \leq a + \max \lim {|b|}$?

1 vote

Finite prime field representation of uniform matroid $U_{2,n}$

1 vote
Accepted

What does it mean for a set to be open in a Topology?

0 votes

Prove that if A is an infinite set and $|A| =|B|$, then $B$ is an infinite set.

0 votes
Accepted

Characteristic functions proof... $\mu\{x:|x|>r\}\le\tfrac r2\int_{-2/r}^{2/r}(1-\varphi(t))\,dt$

0 votes

$\bigcup X$ finite implies $\mathcal P(X)$ is finite.

0 votes
Accepted

Every function that is representable in Robinson arithmetic, $\mathsf{Q}$, is computable

0 votes

Thoughts on this limit ? $\lim_\limits{x\to 3}\dfrac{\frac{1}{3}-\frac{1}{x}}{x-3}$