Skip to main content
Mathematics
Spencer Kraisler's user avatar
Spencer Kraisler's user avatar
Spencer Kraisler's user avatar
Spencer Kraisler
  • Member for 5 years, 3 months
  • Last seen this week
  • University of Washington, Seattle, WA
Profile Activity
Stats
2,906
reputation
40k
reached
34
answers
81
questions
Communities
View all
About

PhD student in control theory at University of Washington, Aeronautics and Astronautics. I enjoy topics like distributed computation and Riemannian geometry in the context of control theory.

Badges
View all badges
This user doesn’t have any gold badges yet.
11
silver badges
21
bronze badges
Top tags
View all tags
16
Score
23
Posts
20
Posts %
7
Score
12
Posts
10
Posts %
4
Score
12
Posts
10
Posts %
3
Score
14
Posts
12
Posts %
1
Score
17
Posts
15
Posts %
1
Score
12
Posts
10
Posts %
Top posts
View all questions and answers
85
What is the intuition behind uniform continuity?
May 27, 2019
16
Solving $\ln(x^2-1)-3=\ln(x+1)$
Jun 8, 2019
9
Is showing that $x_n \rightarrow x_0\Rightarrow f(x_n) \rightarrow f(x_0)$ for a single sequence enough to prove continuity?
May 27, 2019
8
What are some conjectures of your own?
Jun 7, 2023
8
Is this very weird function continuous?
Nov 20, 2019
7
How come the $\epsilon-\delta$ definition of continuity is preferred over the sequential definition of continuity?
Jun 7, 2019
7
What's the best way to numerically solve geodesic equations?
Mar 9, 2023
5
What is the most "efficient" closed-form expression for approximating a transcendental number?
Dec 20, 2019
4
Identity element or neutral element in a Rubik's Cube
Jun 11, 2019
4
Why does Fourier Transform use a negative exponent in its formula?
May 12, 2020
Top network posts
View all network posts
8
Is it true $\left\|\log(RS)\right\|≤\left\|\log(R)+\log(S)\right\|$ for all $R,S \in \mathrm{SO}(3)$, where $\|\cdot\|$ is the Frobenius norm?
8
Show $\langle \log(R), \log(R^{-1}S) \rangle \geq \langle \log(R), \log(S) - \log(R) \rangle $ for all $R,S \in \mathrm{SO}(3)$