Reputation
423
Top tag
Next privilege 500 Rep.
Access review queues
Badges
2 13
Newest
 Yearling
Impact
~11k people reached

  • 0 posts edited
  • 4 helpful flags
  • 26 votes cast
Jul
29
revised Concentration inequalities for product of gaussians
added 10 characters in body
Jul
29
asked Concentration inequalities for product of gaussians
Jul
23
comment Find a set of linear equations whose solution is the same as the minimum of a given quadratic objective function
@Marconius God, I think you guys are right. It was so simple..
Jul
23
asked Find a set of linear equations whose solution is the same as the minimum of a given quadratic objective function
Jul
11
comment Generating a random matrix with all eigenvalues equal to one
The reason for orthogonal matrices is computational rather than mathematical. It is much easier to compute transpose than inverse.
Jul
11
accepted Generating a random matrix with all eigenvalues equal to one
Jul
10
asked Generating a random matrix with all eigenvalues equal to one
Jan
29
accepted How to obtain $n$ maximally different binary vectors with equal number of zeros and ones?
Jan
7
comment How to obtain $n$ maximally different binary vectors with equal number of zeros and ones?
@JorgeFernández The task is to maximize the difference between vectors, not minimize.
Jan
7
comment How to obtain $n$ maximally different binary vectors with equal number of zeros and ones?
@GerryMyerson Thanks, I added the coding-theory tag.
Jan
7
comment How to obtain $n$ maximally different binary vectors with equal number of zeros and ones?
@JorgeFernández I don't see it. For example let $m=10$ and $n=5$. Then the smallest $k$ is $11$. Then say we pick the first 11 digits in the vector. Then what do we do? If we select vectors which have all their ones inside those first 11 digits, then all of them will be very close together, but I need them to be far apart.
Jan
7
revised How to obtain $n$ maximally different binary vectors with equal number of zeros and ones?
edited tags
Jan
7
awarded  Yearling
Jan
7
asked How to obtain $n$ maximally different binary vectors with equal number of zeros and ones?
Oct
21
comment Nonlinear equation in two unknowns with unique solution over the field of complex numbers
May I ask why are you voting to close the question? Is the answer trivial? What is it then?
Oct
21
comment Nonlinear equation in two unknowns with unique solution over the field of complex numbers
I have edited the question to state the allowed range of functions.
Oct
21
revised Nonlinear equation in two unknowns with unique solution over the field of complex numbers
deleted 25 characters in body
Oct
21
comment Nonlinear equation in two unknowns with unique solution over the field of complex numbers
I have edited the question to avoid confusion.
Oct
21
comment Nonlinear equation in two unknowns with unique solution over the field of complex numbers
@GerryMyerson Please don't restrict the functions to only polynomials.
Oct
21
comment Nonlinear equation in two unknowns with unique solution over the field of complex numbers
@Mathmo123 I am thinking about the so called elementary functions. en.wikipedia.org/wiki/Elementary_function