A Concrete Introduction to Real Analysis (2nd Edition)


Download A Concrete Introduction to Real Analysis (2nd Edition) written by Robert Carlson in PDF format. This book is under the category Mathematics and bearing the isbn/isbn13 number 1498778135/9781498778138. You may reffer the table below for additional details of the book.

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A Concrete Introduction to Analysis; 2nd Edition; (PDF);  provides a major reorganization of the prior edition with the aim of making it a much more accessible and comprehensive for college students.

The standard; somber approach to teaching modern mathematics with its focus on formal proofs can be discouraging and challenging for many students. To cure this situation; the new edition is more inviting and rewarding. Students gain from the text by gaining a strong foundational knowledge of analysis; which they can apply in their fields of study and selected professions.

The new 2nd edition makes the most of the trend to integrate topics from a traditional transition to proofs course with the first course on analysis. Similar to the first edition; the text is suitable for a one- or two-semester introductory analysis or real analysis course. The selection of topics and level of coverage is appropriate for future teachers; mathematics majors; and learners studying engineering or other fields requiring a concrete; working knowledge of undergraduate mathematics.

Key highlights:

  • Has solutions at the end of the ebook
  • Delivers as major reorganization of the first edition
  • Can be used for both a one- or a two-semester course
  • Searches how ideas of analysis appear in a broader context
  • Provides integration of transition topics to assist with the necessary background for an analysis

NOTE: The product only includes the ebook; A Concrete Introduction to Analysis; 2e; in PDF. No access codes are included.


Additional information


Robert Carlson


Chapman and Hall/CRC; 2nd Edition




310 pages









Table of contents

Table of contents :
Content: Real Numbers and Mathematical Proofs. Infinite Sequences. Infinite Series. Functions. Integrals. Variations on the Riemann Sums Theme. Taylor Series and Power Series. Appendix: Solutions to Select Problems.

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