000 02269cam a22003378i 4500
942 _cBK
999 _c680
_d680
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003 OSt
005 20250420134821.0
006 m |o d |
008 200803s2021 flu ob 001 0 eng
010 _a 2020034987
020 _q(hardback)
_a9780367549657
040 _aDLC
_beng
_cKCST
_erda
042 _apcc
050 0 0 _aQA300
082 0 0 _a515.8
_223
_bCu Re
100 1 _aCunningham, Daniel W.,
_eauthor.
_95300
245 1 0 _aReal analysis :
_bwith proof strategies /
_cDaniel W. Cunningham.
250 _aFirst edition.
260 1 _aBoca Raton :
_bChapman & Hall, CRC Press,
_c2021.
300 _a269 p.
490 0 _aTextbooks in mathematics
504 _aIncludes bibliographical references and index.
520 _a"Typically, undergraduates see real analysis as one of the most difficult courses that a mathematics major is required to take. The main reason for this perception is twofold: Students must comprehend new abstract concepts and learn to deal with these concepts on a level of rigor and proof not previously encountered. A key challenge for an instructor of real analysis is to find a way to bridge the gap between a student's preparation and the mathematical skills that are required to be successful in such a course. Real Analysis: With Proof Strategies provides a resolution to the "bridging-the-gap problem." The book not only presents the fundamental theorems of real analysis, but also shows the reader how to compose and produce the proofs of these theorems. The detail, rigor, and proof strategies offered in this textbook will be appreciated by all readers. Features Explicitly shows the reader how to produce and compose the proofs of the basic theorems in real analysis Suitable for junior or senior undergraduates majoring in mathematics"--
_cProvided by publisher.
588 _aDescription based on print version record and CIP data provided by publisher; resource not viewed.
650 0 _aMathematical analysis
_vTextbooks.
_95301
650 0 _aFunctions of real variables
_vTextbooks.
_95302
776 0 8 _iPrint version:
_aCunningham, Daniel W..
_tReal analysis
_bFirst edition.
_dBoca Raton : Chapman & Hall, CRC Press, 2021.
_z9780367549657
_w(DLC) 2020034986
942 _2ddc