Reputation
2,299
Top tag
Next privilege 2,500 Rep.
Create tag synonyms
Badges
1 12 38
Impact
~91k people reached

Sep
20
asked Why does ``totally ramified'' lift as a property?
Sep
19
accepted Inverse Elliptic function question
Sep
18
revised Inverse Elliptic function question
added 68 characters in body
Sep
18
comment Inverse Elliptic function question
@AlonsoDelfín Apologies for the confusion, I'll edit. Is it clear now?
Sep
18
comment Inverse Elliptic function question
@AlonsoDelfín Yes, though giving an explicit basis of the lattice is of course unnecessary.
Sep
18
accepted If $S_\epsilon$ is dense for all $\epsilon$, is $S_0$ dense?
Sep
18
accepted Badly behaved, but easy-to-manipulate examples of rings to test hypotheses on
Sep
18
asked Inverse Elliptic function question
Sep
15
comment Cubic Planar Graphs have $2^m-1$ Hamilton Cycles, contradicting Bosak…
@draks... Have you resolved the confusion yet?
Sep
15
revised Prime ideal factorisation degree
deleted 13 characters in body
Sep
15
comment Prime ideal factorisation degree
@QiaochuYuan Okay, I'll edit to include only the more restrictive case. Thank you.
Sep
15
comment Prime ideal factorisation degree
This gyazo.com/f7f7710010512a2cdd35c550614d359a is what has caused my confusion.
Sep
15
asked Prime ideal factorisation degree
Sep
15
revised Cubic Jacobi sum
added 48 characters in body
Sep
15
revised Cubic Jacobi sum
added 48 characters in body
Sep
14
asked Cubic Jacobi sum
Sep
8
asked $\ell$ splits in $K/\mathbb{Q}$ $\iff$ $\ell$ splits in $K(\rho)/\mathbb{Q}(\rho)$
Sep
5
awarded  Yearling
Sep
3
comment Cubic Planar Graphs have $2^m-1$ Hamilton Cycles, contradicting Bosak…
Are you sure that $\Omega$ is always a group? Any group where every element has order two has order $2^n$ for some $n$.
Jul
29
comment Cubic Planar Graphs have $2^m-1$ Hamilton Cycles, contradicting Bosak…
I have constructed an injective homomorphism from a group with $H+1$ elements to one of $2^n$ elements. Thus $H+1$ must be a power of two.