703 reputation
418
bio website
location Tehran
age
visits member for 2 years, 10 months
seen Feb 11 at 6:23

Iran Mathematical Olympiad Silver Medalist 2010

Iran Mathematical Olympiad Gold Medalist 2011

International Mathematical Olympiad Bronze Medalist 2012

Studing Mechanical Engineering at Sharif University of Technology


Feb
17
asked A subspace is the direct sum of two others
Feb
16
asked Number of subspaces not less than cardinality of the field
Feb
13
comment finding the derivative
thanks, it was nice.
Feb
13
accepted finding the derivative
Feb
13
asked finding the derivative
Feb
6
accepted computing determinant of a matrix
Feb
6
comment computing determinant of a matrix
my solution was like this: let $a_n$ be the determinant of this matrix. then using that formula, I got $a_n=2a_{n-1}-2a_{n-3}+a_{n-4}$. solving this recurrence relation gave me that formula. :)
Feb
6
comment computing determinant of a matrix
so my formula agrees with the real determinant for small vlues of $n$, right? I'm so happy about it!!!!
Feb
6
asked computing determinant of a matrix
Feb
5
comment Real mathematical analysis solution manual
well, a google search showed me there is one in here: mwfiles.net/jpyU5os6bW but since I'm from Iran, the site wouldn't open the link for me to download it. can anyone download it and upload in another site so that I could download?
Feb
5
asked Real mathematical analysis solution manual
Feb
4
accepted Showing $\prod\limits_{i<j} \frac{x_i-x_j}{i-j}$ is an integer
Feb
3
awarded  Nice Question
Feb
3
asked Showing $\prod\limits_{i<j} \frac{x_i-x_j}{i-j}$ is an integer
Feb
2
accepted if one sequence is convergent, so is the other one
Feb
2
asked if one sequence is convergent, so is the other one
Jan
27
awarded  Nice Question
Jan
27
comment a 2 distance set has an upper bound for number of its elements
Thanks alot. would you please give me a link which I could find and download Lisonek's article?
Jan
27
asked a 2 distance set has an upper bound for number of its elements
Jan
22
accepted $\lim_{n\to \infty}f(nx)=0$ implies $\lim_{x\to \infty}f(x)=0$