A Course of Pure Mathematics

    A Course of Pure Mathematics

    Third Edition

    By G. H. Hardy

    $29.95

    Publication Date: 18th July 2018

    Originally published in 1908, this classic calculus text transformed university teaching and remains a must-read for all students of introductory mathematical analysis. Clear, rigorous explanations of the mathematics of analytical number theory and calculus cover single-variable calculus, sequences, number series, and properties of cos, sin, and log. Meticulous expositions detail the fundamental ideas underlying differential and integral calculus, the properties of infinite series, and the notion of limit.
    An expert in the fields of analysis and number theory, author G. H. Hardy taught fo... Read More
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    Paperback
    222 in stock
    Originally published in 1908, this classic calculus text transformed university teaching and remains a must-read for all students of introductory mathematical analysis. Clear, rigorous explanations of the mathematics of analytical number theory and calculus cover single-variable calculus, sequences, number series, and properties of cos, sin, and log. Meticulous expositions detail the fundamental ideas underlying differential and integral calculus, the properties of infinite series, and the notion of limit.
    An expert in the fields of analysis and number theory, author G. H. Hardy taught fo... Read More
    Description
    Originally published in 1908, this classic calculus text transformed university teaching and remains a must-read for all students of introductory mathematical analysis. Clear, rigorous explanations of the mathematics of analytical number theory and calculus cover single-variable calculus, sequences, number series, and properties of cos, sin, and log. Meticulous expositions detail the fundamental ideas underlying differential and integral calculus, the properties of infinite series, and the notion of limit.
    An expert in the fields of analysis and number theory, author G. H. Hardy taught for decades at both Cambridge and Oxford. A Course of Pure Mathematics is suitable for college and high school students and teachers of calculus as well as fans of pure math. Each chapter includes demanding problem sets that allow students to apply the principles directly, and four helpful Appendixes supplement the text.

    Reprint of the Cambridge at the University Press, 1921 edition.
    Details
    • Price: $29.95
    • Pages: 464
    • Publisher: Dover Publications
    • Imprint: Dover Publications
    • Publication Date: 18th July 2018
    • Trim Size: 6 x 9 in
    • ISBN: 9780486822358
    • Format: Paperback
    • BISACs:
      MATHEMATICS / Mathematical Analysis
      MATHEMATICS / Calculus
    Author Bio
    English mathematician G. H. Hardy (1877–1947) specialized in number theory and mathematical analysis and is responsible for biology's Hardy-Weinberg principle of population genetics. He mentored Indian mathematician Srinivasa Ramanujan, with whom he coined the Hardy-Ramanujan number, and he wrote the classic essay, "A Mathematician's Apology."
    Table of Contents
    I. Real Variables
    II. Functions of Real Variables
    III. Complex Numbers
    IV. Limits of Functions of a Positive Integral Variable
    V. Limits of Functions of a Continuous Variable. Continuous and Discontinuous Functions
    VI. Derivatives and Integrals
    VII. Additional Theorems in the Differential and Integral Calculus
    VIII. The Convergence of Infinite Series and Infinite Integrals
    IX. The Logarithmic and Exponential Functions of a Real Variable
    X. The General Theory of the Logarithmic, Exponential, and Circular Functions
    Appendix I. The Proof that Every Equation has a Root
    Appendix II. A Note on Double Limit Problems
    Appendix III. The Circular Functions
    Appendix IV. The Infinite in Analysis and Geometry 
    Originally published in 1908, this classic calculus text transformed university teaching and remains a must-read for all students of introductory mathematical analysis. Clear, rigorous explanations of the mathematics of analytical number theory and calculus cover single-variable calculus, sequences, number series, and properties of cos, sin, and log. Meticulous expositions detail the fundamental ideas underlying differential and integral calculus, the properties of infinite series, and the notion of limit.
    An expert in the fields of analysis and number theory, author G. H. Hardy taught for decades at both Cambridge and Oxford. A Course of Pure Mathematics is suitable for college and high school students and teachers of calculus as well as fans of pure math. Each chapter includes demanding problem sets that allow students to apply the principles directly, and four helpful Appendixes supplement the text.

    Reprint of the Cambridge at the University Press, 1921 edition.
    • Price: $29.95
    • Pages: 464
    • Publisher: Dover Publications
    • Imprint: Dover Publications
    • Publication Date: 18th July 2018
    • Trim Size: 6 x 9 in
    • ISBN: 9780486822358
    • Format: Paperback
    • BISACs:
      MATHEMATICS / Mathematical Analysis
      MATHEMATICS / Calculus
    English mathematician G. H. Hardy (1877–1947) specialized in number theory and mathematical analysis and is responsible for biology's Hardy-Weinberg principle of population genetics. He mentored Indian mathematician Srinivasa Ramanujan, with whom he coined the Hardy-Ramanujan number, and he wrote the classic essay, "A Mathematician's Apology."
    I. Real Variables
    II. Functions of Real Variables
    III. Complex Numbers
    IV. Limits of Functions of a Positive Integral Variable
    V. Limits of Functions of a Continuous Variable. Continuous and Discontinuous Functions
    VI. Derivatives and Integrals
    VII. Additional Theorems in the Differential and Integral Calculus
    VIII. The Convergence of Infinite Series and Infinite Integrals
    IX. The Logarithmic and Exponential Functions of a Real Variable
    X. The General Theory of the Logarithmic, Exponential, and Circular Functions
    Appendix I. The Proof that Every Equation has a Root
    Appendix II. A Note on Double Limit Problems
    Appendix III. The Circular Functions
    Appendix IV. The Infinite in Analysis and Geometry