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Dr. Pi
  • Member for 14 years, 3 months
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accepted
Bounds of zeta function near $\Re(s)=1$
revised
Bounds of zeta function near $\Re(s)=1$
added 72 characters in body
asked
Bounds of zeta function near $\Re(s)=1$
accepted
Conjectured error term when counting square-free integers
asked
Conjectured error term when counting square-free integers
awarded
 Yearling
comment
shifted convolution in arithmetic progressions
yes-to rational points. i can prove it in 1 page using a result of tolev givinglevel of distribution 2/3 for r. But it is an annoying one page.
asked
shifted convolution in arithmetic progressions
awarded
 Nice Question
comment
number of representations by sums of three squares (with coefficients)
happy to do that when i find time
comment
number of representations by sums of three squares (with coefficients)
Hello, this is amazing, thanks! Edna Jones' paper is exactly what I was looking for.
comment
number of representations by sums of three squares (with coefficients)
i want to use it
comment
number of representations by sums of three squares (with coefficients)
yes there is one
asked
number of representations by sums of three squares (with coefficients)
awarded
 Yearling
comment
polynomials with no repeated factors
@DenisShatrov Thank you! Yes you are right that it is not clear how to generalise this for more variables.
comment
polynomials with no repeated factors
$y$ multiplied by the number $10!$, i.e. the factorial of $10$. Thanks!
comment
polynomials with no repeated factors
hmm, that sounds interesting. Can you give one or two details please? How would that work for the polynomial $x^2+ y 10!$ for example?
asked
polynomials with no repeated factors
awarded
 Popular Question
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