Transition to analysis with proof

Transition to analysis with proof

by Krantz, Steven G.

Type Book
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"Transition to Real Analysis with Proof provides undergraduate students with an introduction to analysis including an introduction to proof. The text combines the topics covered in a transition course to lead into a first course on analysis. This combined approach allows instructors to teach a single course where two were offered. The text opens with an introduction to basic logic and set theory, setting students up to succeed in the study of analysis. Each section is followed by graduated exer…

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Title Statements

  • Full title :Transition to analysis with proof / Steven G. Krantz.

Summary

"Transition to Real Analysis with Proof provides undergraduate students with an introduction to analysis including an introduction to proof. The text combines the topics covered in a transition course to lead into a first course on analysis. This combined approach allows instructors to teach a single course where two were offered. The text opens with an introduction to basic logic and set theory, setting students up to succeed in the study of analysis. Each section is followed by graduated exercises that both guide and challenge students. The author includes examples and illustrations that appeal to the visual side of analysis. The accessible structure of the book makes it an ideal refence for later years of study or professional work."--Provided by publisher

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Edition Statements

  • Publication Date:©2018
  • Edition:First edition

Publication Statements

  • Publisher(s):CRC Press
  • Place of Publication:Boca Raton, FL
  • Language:eng
  • Publication Date:©2018

The Physical Object

  • Description:1 online resource (xiv, 347 pages)

Edition Identifiers

  • ISBN:9781315160610, 1315160617, 9781351662949, 1351662945
  • oclc:on1007497224
  • LC Classification:QA9.54
  • Dewey Decimal:511.3/6

Table of Contents

Basic logic -- Methods of proof -- Set theory -- Relations and functions -- Essential number systems -- Sequences -- Series of numbers -- Basic topology -- Limits and continuity of functions -- Differentiation of functions -- The integral -- Sequences and series of functions -- Elementary transcendental functions.

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