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This book began life as a set of notes that I developed for a
course at the University of Washington entitled Introduction to
Modern Algebra for Tea- ers. Originally conceived as a text for
future secondary-school mathematics teachers, it has developed into
a book that could serve well as a text in an -
dergraduatecourseinabstractalgebraoracoursedesignedasanintroduction
to higher mathematics. This book di?ers from many undergraduate
algebra texts in fundamental ways; the reasons lie in the book's
origin and the goals I set for the course. The course is a
two-quarter sequence required of students intending to f- ?ll the
requirements of the teacher preparation option for our B.A. degree
in mathematics, or of the teacher preparation minor. It is required
as well of those intending to matriculate in our university's
Master's in Teaching p- gram for secondary mathematics teachers.
This is the principal course they take involving abstraction and
proof, and they come to it with perhaps as little background as a
year of calculus and a quarter of linear algebra. The mathematical
ability of the students varies widely, as does their level of ma-
ematical interest.
This book began life as a set of notes that I developed for a
course at the University of Washington entitled Introduction to
Modern Algebra for Tea- ers. Originally conceived as a text for
future secondary-school mathematics teachers, it has developed into
a book that could serve well as a text in an -
dergraduatecourseinabstractalgebraoracoursedesignedasanintroduction
to higher mathematics. This book di?ers from many undergraduate
algebra texts in fundamental ways; the reasons lie in the book's
origin and the goals I set for the course. The course is a
two-quarter sequence required of students intending to f- ?ll the
requirements of the teacher preparation option for our B.A. degree
in mathematics, or of the teacher preparation minor. It is required
as well of those intending to matriculate in our university's
Master's in Teaching p- gram for secondary mathematics teachers.
This is the principal course they take involving abstraction and
proof, and they come to it with perhaps as little background as a
year of calculus and a quarter of linear algebra. The mathematical
ability of the students varies widely, as does their level of ma-
ematical interest.
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