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Introduction to Topology and Analysis

math.berkeley.edu · 1,129 words · saved by 1 readers

Prerequisites: Math 104 and considerable experience with other upper-division mathematics courses in dealing with quite abstract concepts and with constructing somewhat complicated proofs. Math 105, 110, 142 and 185 give especially useful preparation. I have no restrictions on enrollment by undergraduates. But undergraduates must fill out a form that can be found by going from the department home web page to "courses", then "enrollment" then "enrollment guidelines". Recommended Texts (available free on-line): Real and Functional Analysis 3rd ed. by Serge Lang, Springer-Verlag Basic Real Analysis by Anthony Knapp, Birkhauser. Advanced Real Analysis by Anthony Knapp, Birkhauser. Analysis Now by Gert K. Pedersen, Springer-Verlag. Measure Theory by Paul Halmos, Springer-Verlag (a classic). Real Analysis for Graduate Students by Richard F. Bass. Functional Analysis by Richard F. Bass. General Topology by John L. Kelley (a classic). General Topology by Nicolas Bourbaki (a classic. Read "Advi

Introduction to Topology and Analysis Math 202A - Section 1 - Introduction to Topology and Analysis Fall 2024 Instructor: Marc Rieffel Lectures: MWF 10:10-11:00, Etcheverry 3108 Course Control Number: 22022 Office: 811 Evans Office Hours: M 11:45-12:30; W 1:15-2:45; F 11:15-12:00 GSI: Tianrui Xu Office: TBA Office Hours: TBA Prerequisites: Math 104 and considerable experience with other upper-division mathematics courses in dealing with quite abstract concepts and with constructing somewhat complicated proofs. Math 105, 110, 142 and 185 give especially useful preparation. I have no restriction

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