Contents

Addenda/Errata
Articles
listing  60s  70s  80s  90s  00s
abstracts  60s  70s  80s  90s  00s

Books
Etale Cohomology.  •  Hodge Cycles, Motives, and Shimura Varieties  •  Arithmetic Duality Theorems  •  Automorphic Forms, Shimura Varieties, and L-functions  •  Elliptic curves.

Course Notes
Group Theory  •  Fields and Galois Theory  •  Algebraic Geometry  •  Algebraic Number Theory  •  Modular Functions and Modular Forms  •  Elliptic Curves  •  Abelian Varieties  •  Lectures on Etale Cohomology  •  Class Field Theory  •  Algebraic Groups, Lie Groups, and their Arithmetic Subgroups  •  Complex Multiplication

Expository Notes
Commutative Algebra  •  Motives  •  Shimura Varieties  •  Tannakian Categories  •  Work of Tate

Documents
   Documents by other mathematicians.

Apocrypha.
Personal stuff: cv, photo, etc.
Tips for authors.
Mathlish
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On science publishers.

I still say to myself when I am depressed, and find myself forced to listen to pompous and tiresome people, "Well, I have done one thing you could never have have done, and that is to have collaborated with both Littlewood and Ramanujan on something like equal terms."
         Hardy, Apology, Sect. 29.

What's New in Articles

What's New in Course Notes

What's New in Expository Notes

What's New in Documents

Coming in early spring

Two new expository articles.
Proofs from THE BOOK;  Portrait;  Topologists;  Zone;  Who?;
But then I felt possessed by an aura of inspiration that allowed me to improvise credible answers and miraculous lucky guesses. Except in mathematics, which not even God could make me understand.
         Gabriel García Márquez, Living to Tell the Tale, p204.

The problem with the global village is all the global-village idiots.
         Attributed to Sidney Coleman in arXiv:1108.2700.

Arithmetic has a well-known liberal bias.
         Paul Krugman, blog April 8 2011.

Do not work within two hours of a substantial meal; blood cannot be in two places at once.
         J.E. Littlewood, in Littlewood's miscellany, p199.

Certainly the best times were when I was alone with mathematics, free of ambition and pretense, and indifferent to the world.
        Langlands, in Mathematicians: An Outer View of the Inner World, p142.

Mathematics has been for me, not only a profession, but also my preferred hobby. ... Again and again I have been guided by a sense of the architecture of this edifice, to which we continue to add new wings and new floors while renovating the parts already constructed, into feeling that certain problems had priority as opening new perspectives or establishing a new foundation for future constructions. This is the professional point of view, but happily these problems were those that attracted me the most. In other instances I was not guided by such motives, being attracted only by curiosity, by the need to know the answer to an enigma, without reference to its importance in a general context. Borel, Œuvres IV, p376.