• PART I: GEOMETRY AND FOUNDATIONS ; 1.1 Elementary Geometry (1804) ; 1.2 A Better-Grounded Presentation of Mathematics (1810) ; PART II: EARLY ANALYSIS ; 2.1 The Binomial Theorem (1816) ; 2.2 A Purely Analytic Proof (1817) ; 2.3 Three Problems of Rectification, Complanation and Cubature (1817) ; PART III: LATER ANALYSIS AND THE INFINITE ; 3.1 Infinite Quantity Concepts (1830s) ; 3.2 Theory of Functions (1830s) ; 3.3 Paradoxes of the Infinite (posthumous 1851)

The book will be very interesting and helpful for historians of mathematics who are interested in the development of mathematics in the first half of the 19th century.

• PART I: GEOMETRY AND FOUNDATIONS ; 1.1 Elementary Geometry (1804) ; 1.2 A Better-Grounded Presentation of Mathematics (1810) ; PART II: EARLY ANALYSIS ; 2.1 The Binomial Theorem (1816) ; 2.2 A Purely Analytic Proof (1817) ; 2.3 Three Problems of Rectification, Complanation and Cubature (1817) ; PART III: LATER ANALYSIS AND THE INFINITE ; 3.1 Infinite Quantity Concepts (1830s) ; 3.2 Theory of Functions (1830s) ; 3.3 Paradoxes of the Infinite (posthumous 1851)

The book will be very interesting and helpful for historians of mathematics who are interested in the development of mathematics in the first half of the 19th century.

• PART I: GEOMETRY AND FOUNDATIONS ; 1.1 Elementary Geometry (1804) ; 1.2 A Better-Grounded Presentation of Mathematics (1810) ; PART II: EARLY ANALYSIS ; 2.1 The Binomial Theorem (1816) ; 2.2 A Purely Analytic Proof (1817) ; 2.3 Three Problems of Rectification, Complanation and Cubature (1817) ; PART III: LATER ANALYSIS AND THE INFINITE ; 3.1 Infinite Quantity Concepts (1830s) ; 3.2 Theory of Functions (1830s) ; 3.3 Paradoxes of the Infinite (posthumous 1851)

The book will be very interesting and helpful for historians of mathematics who are interested in the development of mathematics in the first half of the 19th century.