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seen Mar 21 at 0:48

Jun
25
comment Using sage to test for squares in residue fields
What about the residue_symbol method?
Jun
25
comment Using sage to test for squares in residue fields
Did you take a look at this?
Jun
25
reviewed Approve Describing multivariable functions
Jun
24
answered Cartesian equation of a parametric curve
Jun
24
comment Important papers in arithmetic geometry and number theory
@Marvis You're right. I'm not able to. Thank you for pointing it out.
Jun
24
comment Important papers in arithmetic geometry and number theory
@Marvis I think it's good as answer. Should I delete it then?
Jun
24
answered Important papers in arithmetic geometry and number theory
Jun
24
revised Important papers in arithmetic geometry and number theory
edited tags
Jun
24
revised Literature on the hyperelliptic involution
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Jun
24
revised Multiplicity under polynomial maps
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Jun
24
revised Important papers in arithmetic geometry and number theory
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Jun
24
comment Integral of $\int{\frac{dx}{(\arcsin{x})\sqrt{1-x^2}}}$
You set $dv = 1/arcsin(x)$? How did you even integrate that?
Jun
24
revised What are your favorite integration tricks?
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Jun
24
revised Important papers in arithmetic geometry and number theory
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Jun
24
revised What's the difference between “balance laws” and “conservation laws”?
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Jun
23
revised For $q, p$ odd primes such that $p \neq q$, there is not primitive root modulo $pq$.
added 526 characters in body
Jun
23
revised For $q, p$ odd primes such that $p \neq q$, there is not primitive root modulo $pq$.
deleted 8 characters in body
Jun
23
answered For $q, p$ odd primes such that $p \neq q$, there is not primitive root modulo $pq$.
Jun
23
revised Important papers in arithmetic geometry and number theory
edited tags
Jun
23
revised A linear differential equation
edited tags