2,968 reputation
417
bio website
location
age 25
visits member for 2 years, 1 month
seen yesterday

Graduate Student in Math at Courant Institute, NYU.


Jan
13
awarded  Nice Question
Jan
12
comment Integrate $\int_C{\tan{z}\ dz}; C: y=x^2$ (complex numbers)
May you use the fact that the quotient of (non-vanishing) analytic functions is also analytic?
Jan
8
revised Find the Fourier integral
added 19 characters in body
Jan
8
comment Find the Fourier integral
Oops, I will correct the error.
Jan
8
comment Find the Fourier integral
@robjohn and my contour encircles precisely one of them.
Jan
7
answered Find the Fourier integral
Dec
26
awarded  Yearling
Dec
8
awarded  Caucus
Oct
24
reviewed Approve Area between curves $y=x^3$ and $y=x$
Oct
22
comment How to adapt the discrete-time to continuous, $(A) \Rightarrow (B)$?
It is a standard and illuminating exercise to carry out this deduction for oneself. Hint: try applying the discrete-time MET to the time-one solution map. Does applying $d\phi^s_x$ for $s \in [0,1]$ affect the asymptotic growth rates of vectors?
Oct
20
reviewed Approve Find Elements of a Quotient Group
Oct
16
comment probability of clusters for iid points
This is to say that the distribution of an $X_i$ depends on $n$ as well, correct? It would be more suggestive to write $X_i^{(n)}$, since you're really thinking of a triangular array of random variables.
Oct
2
comment Convergence of mutual information
So the marginals $P_n(x), P_n(y)$ also vary with $n$?
Oct
2
answered Summing over an uncountable set?
Oct
1
reviewed Approve Counting the number of strings with a certain property via combinatorial decomposition
Oct
1
reviewed Approve criteria to find a point equidistant from given n points
Oct
1
reviewed Approve How to calculate this residue
Oct
1
reviewed Approve Complex Analysis - Contour Integral around $\frac{1}{\sin(z)}$
Oct
1
reviewed Approve Check my answer for find a formula for $\sum_{n=0}^{\infty} \frac{z^{n}}{4^{n+2}}$
Oct
1
reviewed Approve solution set in $\mathbb{C}$ of $ z^{\frac1{z}}=\left(\frac1{z}\right)^z$