Introduction to Valued Fields I'm looking for an introductory text on valued fields, to be used as the basis for a reading group for model theorists. Currently, I know of one such text, Valued Fields by Engler/Prestel. However, I'm unfamiliar with the book and have not been able to find any reviews for it.
Does anyone have suggestions?
Thanks!

The book of Engler/Prestel is a standard reference in the theory of valued fields. For learning about valuations and henselian fields especially in the context of algebraic number theory, the book Algebraic Number Theory (link) by J. Neukirch helped me a lot.
