
Finite Dimensional Vector Spaces
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Finite Dimensional Vector Spaces combines algebra and geometry to discuss the three-dimensional area where vectors can be plotted. The book broke ground as the first formal introduction to linear algebra, a branch of modern mathematics that studies vectors and vector spaces. The book continues to exert its influence sixty years after publication, as linear algebra is now widely used, not only in mathematics but also in the natural and social sciences, for studying such subjects as weather problems, traffic flow, electronic circuits, and population genetics.
In 1983 Halmos received the coveted Steele Prize for exposition from the American Mathematical Society for "his many graduate texts in mathematics dealing with finite dimensional vector spaces, measure theory, ergodic theory, and Hilbert space."
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Content
TABLE OP CONTENTS, pg. III
ERRATA, pg. 1
Chapter I. SPACES, pg. 2
Chapter II. TRANSFORMATIONS, pg. 33
Chapter III. ORTHOGONALITY, pg. 86
APPENDIX I. THE CLASSICAL CANONICAL FORM, pg. 159
APPENDIX II. DIRECT PRODUCTS, pg. 170
APPENDIX III. HILBERT SPACE, pg. 183
BIBLIOGRAPHY, pg. 189
LIST OF NOTATIONS, pg. 190
INDEX OF DEFINITIONS, pg. 193
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