000			01126 a2200217 4500
008			230220b |||||||| |||| 00| 0 eng d
020			_a9781077254541 (PB)
041			_aeng
080			_a517.51 _bCUM
100			_aCummings,Jay
245			_aReal Analysis _b A Long-Form Mathematics Textbook
250			_aSecond
260			_bLongFormMath.com _c2019 _aSacramento
300			_aviii,431 p
505			_aThe reals Cardinality Sequences Series The topology of R Continuity Differentiation Integration Sequences and series of functions
520			_aRather than the typical definition-theorem-proof-repeat style, this text includes much more commentary, motivation and explanation. The proofs are not terse, and aim for understanding over economy. Furthermore, dozens of proofs are preceded by 'scratch work' or a proof sketch to give students a big-picture view and an explanation of how they would come up with it on their own. Examples often drive the narrative and challenge the intuition of the reader.
650			_aMathematical analysis
650			_aSet Theory
690			_aMathematics
942			_cBK
999			_c59370 _d59370