Papers I can finish and publish without major difficulty:

[ ] Calegari-Stein: Non-eisenstein descent
     - numerous small technical questions to answer, still
     - most of it should now be do-able in Sage; patch up anything that isn't
  
[ ] Stein: Computing End(A_f) and minimal degree of A_f^ --> A_f. 
     - the thing that I did with Tseno
     - polish and publish
     - more data should be computable these days
     - I'm not sure the algorithm is even implemented in Sage, but it shouldn't be too hard

[ ] Kamienny-Stein-Stoll: Quartic torsion points
     - easy approach: just let it depend on Magma.  Lame. Or just put
       the Magma part in a separate paper not by me (use a pseudonym
       or just Stoll).
     - harder: determine cupsidal torsion subgroup using new ideas; at
       least helps
     - hard as hell: implement Hesse's algorithm in Sage for this
       (this is what I want to do -- it's weak to apply Hesse to solve
       this problem, if I don't truly understand it, anyways.)
     - Do a better writeup of the intro based on talks I've given
 
[X] Stein: Kolyvagin's conjecture
     - first ever verification of it
     - interesting theoretical results about kolyvagin derivative: highlight in intro
     - just needs polish, at this point.  Maybe improve algorithm and redo tables, better.
     - Should add more about what is in Stein-Weinstein

[ ] Stein-Weinstein: Kolyvagin densities
     - explains data from Kolyvagin conj
     - need tex file
     - just needs polish, I think.  Jared wants to push the results too far, maybe?

[ ] Stein-Wuthrich: Aplying p-adic methods to bound Shafarevich-Tate groups
     - need to apply it to get some big interesting tables/computational results, or
       what is the point!?
     - there is a weird merge issue regarding reducible case
  
[ ] Bradshaw-Stein: Provable computation of motivic L-functions
     - put his thesis into a paper, and give it my spin and numerical data
     - motivate with quote from Dokchitser's paper; once this paper is
       published, people will be able to reference it when claiming
       the existence of algorithms to do blah, blah, even if they
       don't actually _use_ it as such.
     - just a part of the thesis!

[X] Bardshaw-Stein: A conjectural Kolyvagin-style bound over ring
    class fields for curves with analytic rank at least 2.
     - Based on Robert's calculations in his thesis
     - Very easy sell to publish this in a good journal
     - Can be viewed as a sort of follow up to a Bertolini-Darmon paper

More speculative papers:

[ ] Computation the exact rational torsion subgroup of J0(N), J1(N) and A_f
     - Uses idea of Mazur and Merel, if it works.
     - Could lead to some interesting conjectures and/or theorems.
     - Probably useful data for quartic torsion project

[ ] A Database of Elliptic Curves over Q(sqrt(5))
     - Could have many co-authors (e.g., Aly, Joanna, Elkies, Voight,
       Dembele, ...)?  Unclear.
     - Potential contents:
         - fairly complete data
         - explain algorithms, e.g., how to make Dembele's Q(sqrt(5)) paper actually *really* fast
         - linear algebra to go from Dembele's paper to actually enumerating rational eigenforms
         - Statistics about resulting data
         - Generalization of Stein-Watkins method for enumerating curves
         - How to compute analytic ranks
         - Full/partial BSD verification in some cases
         - Summary of known results about curves over Q(sqrt(5))

Books I'm working on finishing up:

[ ] Mazur-Stein: A popular book on the Riemann-Hypothesis
     - Tricky because of theoretical issues with non-tempered disributions, which
       we're confronted with.

[ ] Ribet-Stein: Lectures on Modular Forms and Hecke operators
     - Just needs polish and more examples.
     - Did get some good polish when I taught out of it in 2003