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{\bf\centerline{Math 602: Basic Algebra}}
{\bf\centerline{Spring 2002}}
\smallskip
{\bf Instructor:} Matthew Dyer\smallskip

{\bf Textbook:} Algebra by Thomas W.
Hungerford\smallskip
{\bf References:}

\qquad Basic Algebra I, II by
Jacobson

\qquad Algebra by Lang

\qquad Algebr\'e by Bourbaki

\qquad Algebr\'e Commutative by Bourbaki

\qquad Modern Algebra, Vol 1--2 by van
der Waerden\smallskip
{\bf Course Content:} The 601/602
sequence generally covers most of the
material for the graduate  algebra
candidacy exam, together with selected
additional topics if time permits.
In 602, we hope to  cover:
basic topics on modules not treated in 601
(tensor products, structure theory of modules
over a PID and applications to canonical forms
of matrices, from Ch IV  and  VII of text),
  field theory and  Galois theory
(Ch V,VI), elementary commutative algebra (Ch
VIII) and structure of semisimple rings  (Ch
IX).\smallskip \vfill\eject\bye


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