3,755 reputation
1932
bio website
location Baltimore, MD
age 24
visits member for 3 years, 9 months
seen 1 hour ago

Graduate student at Johns Hopkins University. Mathematical interests include Mathematical Physics, Geometry (combinatorial, differential, and algebraic), Representation Theory, Algebraic Topology, and various aspects of recreational math.

I haven't been very active here recently. I'm currently pretty busy with research and teaching responsibilities, so I don't intend to answer any questions here unless they are somehow related to what I'm studying. This is honestly not much of a loss at all, as there are many capable users here who provide answers far better than what I am capable of.


Jan
3
awarded  Suffrage
Dec
21
reviewed No Action Needed Darboux's theorem of several variables
Dec
21
reviewed Close Matrix with orthogonal columns?
Dec
21
reviewed Approve Is Lyapunov equation always solvable with A as a negative definite matrix?
Dec
21
reviewed Close Evaluate the integral, $\int\sec^2x(\sec x+\tan x)^6\,\mathrm{d}x$
Dec
21
reviewed Approve Restrictions on universal specification (in first-order logic)?
Dec
21
reviewed Reject Is this true? $(1+1/n)^n=1+1/1!+1/2!+1/3!+1/4!+\cdots + 1/n!$
Dec
21
reviewed Approve Extended version of the boundedness theorem: $f$ attains its bounds $\inf$ and $\sup$ of $\{f(x) | x \in [a,b]\}$
Dec
21
reviewed Reviewed Infiniteness of non-twin primes.
Dec
21
reviewed Looks OK Let $x,y,z$ be integers and $11$ divides $7x+2y-5z$. Show that $11$ divides $3x-7y+12z$.
Dec
21
reviewed No Action Needed In a family with two children, what are the chances, if one of the children is a girl, that both children are girls?
Dec
21
reviewed Close Why is $\mathbb{R}$ Not a Complete Lattice?
Dec
21
reviewed Close functional equations with restricted domain
Dec
21
reviewed Looks OK Why is $\mathbb{R}$ Not a Complete Lattice?
Dec
21
reviewed Close random thought: are some infinite sets larger than other
Dec
21
reviewed No Action Needed $L^2$ method to solve the PDE $\bar{\partial}u=f$, where $f\in L^{ 2 }_{ (0,p) }(\Omega )$
Dec
21
reviewed Close Consider $P(n)$ as a number of $n$-permutations, which each cycle have even length, and …
Dec
21
reviewed Approve Probability that a geyser erupts
Dec
21
reviewed Leave Open Reputation probabilities
Dec
21
reviewed Close Is there any good reason not to define $0^0=1$ , such as contradictions in algebra or arithmetic?