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Basic Algebra I
A classic text and standard reference for a generation, this volume and its companion are the work of an expert algebraist who taught at Yale for two decades. Nathan Jacobson's books possess a conceptual and theoretical orientation, and in addition to their value as classroom texts, they serve as valuable references.
Volume I explores all of the topics typically covered in undergraduate courses, including the rudiments of set theory, group theory, rings, modules, Galois theory, polynomials, linear algebra, and associative algebra. Its comprehensive treatment extends to such rigorous topics as Lie and Jordan algebras, lattices, and Boolean algebras. Exercises appear throughout the text, along with insightful, carefully explained proofs. Volume II comprises all subjects customary to a first-year graduate course in algebra, and it revisits many topics from Volume I with greater depth and sophistication.
Volume I explores all of the topics typically covered in undergraduate courses, including the rudiments of set theory, group theory, rings, modules, Galois theory, polynomials, linear algebra, and associative algebra. Its comprehensive treatment extends to such rigorous topics as Lie and Jordan algebras, lattices, and Boolean algebras. Exercises appear throughout the text, along with insightful, carefully explained proofs. Volume II comprises all subjects customary to a first-year graduate course in algebra, and it revisits many topics from Volume I with greater depth and sophistication.
Reprint of the W. H. Freeman and Company, San Francisco, 1985 edition.
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Basic Algebra I—
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Description
A classic text and standard reference for a generation, this volume and its companion are the work of an expert algebraist who taught at Yale for two decades. Nathan Jacobson's books possess a conceptual and theoretical orientation, and in addition to their value as classroom texts, they serve as valuable references.
Volume I explores all of the topics typically covered in undergraduate courses, including the rudiments of set theory, group theory, rings, modules, Galois theory, polynomials, linear algebra, and associative algebra. Its comprehensive treatment extends to such rigorous topics as Lie and Jordan algebras, lattices, and Boolean algebras. Exercises appear throughout the text, along with insightful, carefully explained proofs. Volume II comprises all subjects customary to a first-year graduate course in algebra, and it revisits many topics from Volume I with greater depth and sophistication.
Volume I explores all of the topics typically covered in undergraduate courses, including the rudiments of set theory, group theory, rings, modules, Galois theory, polynomials, linear algebra, and associative algebra. Its comprehensive treatment extends to such rigorous topics as Lie and Jordan algebras, lattices, and Boolean algebras. Exercises appear throughout the text, along with insightful, carefully explained proofs. Volume II comprises all subjects customary to a first-year graduate course in algebra, and it revisits many topics from Volume I with greater depth and sophistication.
Reprint of the W. H. Freeman and Company, San Francisco, 1985 edition.
algebraic geometry;differential geometry;functional analysis;differential equations;harmonic analysis;elementary mathematics;self-teaching guide;algebra text;measure theory;self teaching;placement test;algebra skills;learning algebra;learn algebra;beginning graduate;galois theory;college placement;college algebra;level math;abstract algebra;self study;practice questions;placement exam;teaching guide;math text;category theory;school algebra;algebra class;college entrance;complex analysis;linear algebra;advanced mathematics;advanced math;test questions;standard reference;college career;college courses;theoretical physics;graduate level;carefully explained;math skills;math class;graduate students;study guide;math teacher;graduate school;cliff;spivak;stoll;algebras;crc;springer;tiles;barrons;krantz;conway;dover;riemannian;topology;bartle;polynomials;workbook;mappings;self-tests;folland;reid;modules;tensors;sharpe;lebesgue;royden;perrin;fourier;trig;handbook;curvature;beginners;self-study;calculus;cambridge;trigonometry;discrete;re-learn;stewart;pinter;manual;theorems;applied;textbook;harris;undergraduate;foote;proofs;lang;curves;corrections;surfaces;refresh;mathematician;terse;refresher;mathematical;exercises;books on self studies;books on differential geometries;books on measure theories;books on functional analysis;books on self teachings;books on algebraic geometries;books on placement tests;books on self-teaching guides;books on algebra texts;books on differential equations
