Where's the best place for an algebraic geometer to learn some algebraic number theory? There are lots of introductions to number theory out there, but typically they are streamlined to assume as little prerequisite knowledge as possible. I'm looking for a text which does the opposite -- assumes you are fluent in algebraic geometry, and builds on that knowledge to introduce number theory. This is kind of a converse to this question. I'd like to believe, for example, that if you know enough algebraic geometry, then you could start number theory from scratch and get through class field theory in a semester.
(Not that I'm actually fluent in algebraic geometry, but I do know more algebraic geometry than I know number theory, and as a matter of fact, I'd like to use learning number theory as a springboard to learn more algebraic geometry, so I'm more than happy to look up unfamiliar algebraic geometry concepts as they arise. Possibly the real answer is that for anybody really fluent in algebraic geometry, the translations are so painfully obvious that a book about it is unneccessary...)
After all, I know lots of algebraic geometry was designed by the Grothendieck school to generalize stuff from number theory, but somehow this gets lost in translation when you learn from a text like Hartshorne which emphasizes the case where everything is over $\mathbb C$.
Questions:


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*Is there a text out there written as an introduction to algebraic number theory for people who know a lot of algebraic geometry?

*Alternatively, has somebody written a "dictionary" which translates the distinctive number theory terminology (things like conductors, differents, discriminants,... come to mind) into algebraic geometry?
 A: Algebraic Number Theory by Jürgen Neukirch, states this as its aim:

The present book has as its aim to resolve a discrepancy in the
  textbook literature and to provide a comprehensive introduction to
  algebraic number theory which is largely based on the modern, unifying
  conception of (one-dimensional) arithmetic algebraic geometry.

A: T. Szamuely had written two chapters (about Dedekind schemes and finite étale covers thereof) for his book Galois Groups and Fundamental Groups which weren't included in the final version of the book. Nevertheless, they are available here and they explain much of the basic theory underlying algebraic number theory using the language of schemes.
A: (I'm certainly not the right person to answer this question.) Anyway, I think the "divisor theoretic" approach (to valuations, ramification, etc.) that Borevich and Shafarevich take in chapter 3 of "Number Theory" is based in Algebraic Geometry, and perhaps easy to follow to someone who knows Algebraic Geometry. This also appears in Koch's "Algebraic number theory" (edited by Parshin and Shafarevich), which is the book I think @M.G. is referring in his comment.
