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17h

revised 
A question about Iwasawa Theory
Corrected a math typo and added details. 
17h

answered  What's the difference between Euler systems and Kolyvagin systems? 
20h

revised 
Greenberg and Iwasawa Theory
Improved TeX 
20h

reviewed  Approve Renorming into contraction 
23h

answered  Greenberg and Iwasawa Theory 
2d

revised 
Is Scholl construction of modular motives related to Deligne's construction of $\ell$adic representations?
Corrected a math typo and added details. 
Apr 1 
revised 
“GrossZagier” formulae outside of number theory
Corrected grammar and added a reference. 
Apr 1 
awarded  Nice Answer 
Apr 1 
revised 
“GrossZagier” formulae outside of number theory
Corrected a mathematical statement. 
Mar 31 
awarded  Necromancer 
Mar 31 
awarded  Revival 
Mar 31 
answered  “GrossZagier” formulae outside of number theory 
Mar 18 
comment 
Grothendieck's Period Conjecture and the missing padic Hodge Theories
representation is abnormally small (compared to the full motivic group) and try to work from there (one can find examples among abelian varieties). Another question is whether you should restrict to isomorphism respecting the filtration on both sides (as I think you should). 
Mar 18 
comment 
Grothendieck's Period Conjecture and the missing padic Hodge Theories
Will Sawin, first of all, thank you for this interesting (but hard) question. My impression is that part of the difficulty stems from the fact that your analogy is perhaps not so close: a closer analogue might be the collection of all comparison theorems between étale cohomology for each $p$ and de Rham cohomology for a variety over $\mathbb Q$ (rather than the single comparison theorem for a variety over $\mathbb Q_{p}$. In that case, one recovers I believe the full motivic group. As for your precise question, I guess one can take a variety over $\mathbb Q$, select a $p$ such that the Galois 
Mar 18 
revised 
Why are modular forms interesting?
added 12 characters in body 
Mar 18 
awarded  Good Answer 
Mar 12 
reviewed  Approve Predual of a subspace 
Feb 25 
revised 
Is Scholl construction of modular motives related to Deligne's construction of $\ell$adic representations?
Corrected typo 
Feb 25 
comment 
Is Scholl construction of modular motives related to Deligne's construction of $\ell$adic representations?
@user40276 1,2) Yes 3) In Scholl's article. 
Feb 25 
answered  Is Scholl construction of modular motives related to Deligne's construction of $\ell$adic representations? 