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1517
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location North America
age 23
visits member for 1 year, 10 months
seen Oct 10 at 18:14

I used to be indecisive, but now I’m not so sure...

I used to be narcissistic, but now I'm perfect...


Jul
2
awarded  Curious
Jul
2
awarded  Inquisitive
Feb
23
comment Writing $1$ as a Linear Combination of Polynomials
@dafinguzman I think it is $4x + 2t + 1$. wolframalpha.com/input/?i=%28t%5E3+%2B+5*tx%5E2+%2B+1%29+-+t*%28t%5E‌​2+%2B+x%5E2+-+2%29+-4*x*%28tx+-+1%29
Feb
23
revised Writing $1$ as a Linear Combination of Polynomials
added 1 characters in body
Feb
23
comment Linear combination of quadratics that vanish on a line
The question comes from the section on algebraic geometry. I just skimmed the 1st edition and couldn't find the problem there, either.
Feb
23
comment Linear combination of quadratics that vanish on a line
@DonAntonio Sorry, the book is 'Algebra' by Michael Artin (2nd ed.)
Feb
23
comment Linear combination of quadratics that vanish on a line
@DonAntonio This is a question from Artin chapter 11, exercise 9.11.
Feb
23
comment Linear combination of quadratics that vanish on a line
@DonAntonio The phrasing in the book says "quadratic polynomials", but I think your right. What is the definition of a two-variable quadratic? Is it $ax^2y^2 + bxy^2 + cx^2y + \dotsb?$.
Feb
23
asked Linear combination of quadratics that vanish on a line
Feb
23
accepted Perron Solution is Precisely Poisson Integral on Punctured Disk
Feb
23
accepted Perron Solution on Domain with Disk Removed
Feb
23
accepted Writing $1$ as a Linear Combination of Polynomials
Feb
20
asked Writing $1$ as a Linear Combination of Polynomials
Feb
20
revised Perron Solution on Domain with Disk Removed
edited title
Feb
20
asked Perron Solution on Domain with Disk Removed
Feb
18
asked Perron Solution is Precisely Poisson Integral on Punctured Disk
Feb
11
accepted Proof of Schwarz Formula
Feb
11
asked Proof of Schwarz Formula
Feb
2
awarded  Custodian
Feb
2
reviewed Approve suggested edit on How to reduce the following Linear Congruence: $91x = 419 \pmod{11} $