1,258 reputation
921
bio website
location Berkeley, CA
age 24
visits member for 3 years, 10 months
seen Jun 24 at 18:38

I'm a physics student at the University of California.


Nov
23
comment Why would I want to multiply two polynomials?
@J.M. You are right that the actual solution involves a single polynomial. But if you are doing Laguerre polynomials by hand they are (well, can be) defined through a recursion relation and thus require you to multiply polynomials together.
Nov
23
answered Why would I want to multiply two polynomials?
Nov
23
comment How do I do Recursion?
Recursion (n) - See: Recursion
Nov
19
awarded  Nice Question
Nov
15
comment A root? Or two roots?
I was under the impression that those are just two ways of saying the same thing.
Nov
12
comment Can the phase of a function be extracted from only its absolute value and its Fourier transform's absolute value?
Just curious. How would one even define the phase of a constant function?
Nov
12
comment Making meaning of mathematical “bridges”
Personally I find the "full" version of the formula ($e^{i\theta} = \cos{\theta} + i\sin{\theta}$) of which this "identity" is a special case to be much more beautiful and revealing
Nov
9
comment What's so “natural” about the base of natural logarithms?
I would think that very few function are eigenvectors of the Derivative operator. In fact, I'd be curious to know if there are any others besides the exponentials and even some sums of sinusoidals/hyperbolics.
Nov
5
comment Is It True that We Can Never Be Sure of Validity of a Mathematical Proof?
The only solution is to train more quality mathematicians so that our peer-review process can be more comprehensive and accurate. On the serious side, results that are very specialized (like the proof of fermat's last theorem) can spend a long time in review before they are published for this very reason.
Nov
5
answered Which one result in mathematics has surprised you the most?
Nov
4
comment Is speed an important quality in a mathematician?
@mike too true unfortunately. I've lost many points on exams that had I had more time to think I would have solved completely. There must be some middle ground between the free for all of a take home exam (there are not very many questions you can ask on an undergraduate exam that won't be proven in some book) and the stressful race of a sit-in exam.
Nov
4
comment Is speed an important quality in a mathematician?
It sure helps on mathematics exams!
Nov
3
accepted Finite rings of prime order must have a multiplicative identity
Nov
2
comment How the letter 'pi' came in mathematics?
In any case, I think the first letter is the one that matters :D
Nov
2
answered How the letter 'pi' came in mathematics?
Nov
2
revised Finite rings of prime order must have a multiplicative identity
added 68 characters in body
Nov
2
asked Finite rings of prime order must have a multiplicative identity
Nov
2
accepted Intuitive way to understand covariance and contravariance in Tensor Algebra
Nov
2
answered Proof that polynomial multiplication works
Nov
2
comment What is the expansion of $(1 + x)^n$?
In binomial expansion its written as the sum over all the terms, that is $(x+y)^n = \sum_{k=0}^n \binom{n}{k} x^{n-k}y^k $