Mathematics
wesssg's user avatar
wesssg's user avatar
wesssg's user avatar
wesssg
  • Member for 7 years, 11 months
  • Last seen more than 5 years ago
Profile Activity
Stats
695
reputation
97k
reached
28
answers
16
questions
Communities
About

UCLA Mathematics. I love math when I understand it, but that seems more and more seldom as I get older.

Badges
View all badges
This user doesn’t have any gold badges yet.
5
silver badges
18
bronze badges
Top tags
View all tags
11
Score
6
Posts
14
Posts %
10
Score
2
Posts
5
Posts %
5
Score
6
Posts
14
Posts %
5
Score
6
Posts
14
Posts %
4
Score
7
Posts
16
Posts %
4
Score
6
Posts
14
Posts %
Top posts
View all questions and answers
All Questions Answers
Score Newest
answer
8
How many distinct subgroups does the symmetric group $S_3$ have?
Apr 4, 2016
answer
4
Is a diagonalization of a matrix unique?
May 25, 2016
question
3
Prove that a polynomial of odd degree in $ \Bbb R[x]$ with no multiples roots must have an odd number of real roots.
Feb 22, 2016
answer
3
find the limit when $x$ approaches to $1$
Dec 22, 2016
answer
3
Calculus (solve for $d_1$)
Dec 18, 2016
answer
3
Interpreting equation of a plane
Oct 1, 2016
question
2
If $p$ is prime and $p$ divides $a^n$ is it true that $p^n$ divides $a^n$?
Jan 12, 2016
question
2
Prove: $\sup (S \cup P) = \max \{\sup(S), \sup(T)\}$, where $S$ and $T$ are non-empty subests of $R$
Jan 14, 2016
question
2
Prove $R = \{ a + bi : a,b \in \Bbb Z \}$ is a subring in $\Bbb C$ and $M = \{ a + bi : 3 \mid a \text{ and } 3\mid b\}$ is a maximal ideal in $R$
Mar 11, 2016
question
2
Prove that for any n in $ \Bbb N $ there exists a unique cyclic subgroup $H_n$ $\subset$ G of order n. Where G is the group $\Bbb Q/$ $\Bbb Z$.
Apr 30, 2016

Your privacy

By clicking “Accept all cookies”, you agree Stack Exchange can store cookies on your device and disclose information in accordance with our Cookie Policy.