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Apr
15
comment Congruence Primes and Modular Degrees
Perfect, thank you!
Apr
11
comment Undergraduate ODE textbook following Rota
@MarkMeckes I've not been misled about anything, but thanks for your concern.
Apr
11
comment Undergraduate ODE textbook following Rota
@L Spice: There are many questions regarding textbook recommendations on this site. (Notice the last tag on my post.)
Aug
6
comment Congruence Number of 197A1
@ABCDveve If you ask LMFDB for elliptic curves of conductor 197, there is exactly one.
Aug
5
comment Congruence Number of 197A1
Or I can delete this question and pretend I never asked it ;)
Aug
5
comment Congruence Number of 197A1
@JeremyRouse Oh, of course! What a silly mistake on my part. If you'd like to elevate your comment to an answer, I'd be happy to accept it.
Jun
23
comment Hodge–Tate structures of modular forms
In the ordinary case, page 164 of Mazur's "Infinite fern" paper sketches a way to see this, provided you already know that the determinant of the representation is $\chi \epsilon_{p}^{k+1}$.
May
24
comment Level-Lowering in Weight 2
The assumption that rhobar is finite flat is equivalent to it being peu (and not tres) ramifie
Apr
11
comment Bounding a Sum of Adjoint L-Function Values
Thank you! This is probably as good an answer as I'm going to get, but I'm going to wait a day or two before accepting this just in case.
Apr
14
comment Algebra and Cancer Research
This is excellent!
Apr
14
comment Algebra and Cancer Research
This is exactly the sort of thing I'm looking for. Thank you!
Apr
14
comment Algebra and Cancer Research
@PerAlexandersson That sounds interesting. Can you give a reference for further reading? Thanks!
Feb
21
comment Elliptic curves over $\mathbb{Q}$ with no rational torsion and $\mu$-invariant equal to 1 at $p=3$
I see now...my mistake! Anyway, this would still be my suggested approach...
Feb
21
comment Elliptic curves over $\mathbb{Q}$ with no rational torsion and $\mu$-invariant equal to 1 at $p=3$
Pollack's table claims that $\mu=1$ at $p=3$.
Jan
9
comment Are the Fourier coefficients of a new form real
The reference for this is Proposition 3.2 of Ken Ribet's "Galois Representations Attached to Eigenforms with Nebentypus".
Jul
3
comment Hecke Characters
Ah, yes, those notes are dealing in a much more general setting (automorphic representations) than the one you care about (elliptic curves). Sorry about that. I don't have time to write something myself at the moment, and in any case, there are people here much more qualified than me to do so. I'm sorry that link wasn't more helpful!
Jul
3
comment Hecke Characters
You may find this resource helpful: www2.imperial.ac.uk/~tsg/Index_files/… In particular, see Theorem 2.41 on pg 12.
May
29
comment Examples of (Phi,Gamma)-modules
This doesn't really answer your question, but this paper of Laurent Berger is in the right direction: perso.ens-lyon.fr/laurent.berger/articles/article04.pdf
Jan
30
comment Research trends in geometry of numbers?
This is not new research in the geometry of numbers, but rather an application of classical results to another classical problem, that of determining primes of the form x^2+ny^2: tcnj.edu/~hagedorn/papers/…
Jan
24
comment Digital Copy of Kato's Paper
@YangMills That answers my question. Thank you very much!