This book presents a graduate student-level introduction to the
classical theory of modular forms and computations involving
modular forms, including modular functions and the theory of Hecke
operators. It also includes applications of modular forms to such
diverse subjects as the theory of quadratic forms, the proof of
Fermat's last theorem and the approximation of pi. It provides a
balanced overview of both the theoretical and computational sides
of the subject, allowing a variety of courses to be taught from it.
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