The study of NIP theories has received much attention from model
theorists in the last decade, fuelled by applications to o-minimal
structures and valued fields. This book, the first to be written on
NIP theories, is an introduction to the subject that will appeal to
anyone interested in model theory: graduate students and
researchers in the field, as well as those in nearby areas such as
combinatorics and algebraic geometry. Without dwelling on any one
particular topic, it covers all of the basic notions and gives the
reader the tools needed to pursue research in this area. An effort
has been made in each chapter to give a concise and elegant path to
the main results and to stress the most useful ideas. Particular
emphasis is put on honest definitions, handling of indiscernible
sequences and measures. The relevant material from other fields of
mathematics is made accessible to the logician.
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