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  • [1953]. Principles of mathematical analysis (3e ed.). McGraw-Hill. ISBN 0-07-054235-X. Stewart, James (1999). Calculus: Early transcendentals (4e ed.). Brooks/Cole...
    5 KB (693 words) - 01:16, 19 September 2022
  • Walter (1976). Principles of Mathematical Analysis. McGraw-Hill. ISBN 0-07-054235-X. Munkres, James R. (2000). Topology (2nd ed.). Prentice Hall. ISBN 0-13-181629-2...
    11 KB (1,952 words) - 03:13, 26 December 2023
  • Principles of mathematical analysis (Third ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474. Principles of Mathematical Analysis at McGraw-Hill Education...
    4 KB (442 words) - 22:30, 5 July 2024
  • Walter (1976). Principles of Mathematical Analysis. McGraw-Hill. ISBN 0-07-054235-X. Munkres, James R. (2000). Topology (2nd ed.). Prentice Hall. ISBN 0-13-181629-2...
    8 KB (1,372 words) - 18:59, 22 January 2024
  • Principles of Mathematical Analysis. New York: McGraw-Hill. pp. 62–63. ISBN 0-07-054235-X. Elijah Liflyand, Sergey Tikhonov, & Maria Zeltse (2012) Extending tests...
    8 KB (1,514 words) - 10:29, 15 April 2024
  • (1976). Principles of Mathematical Analysis. New York: McGraw-Hill. ISBN 0-07-054235-X. Heller, Joseph (1971). Catch-22. S. French. ISBN 978-0-573-60685-4...
    14 KB (1,581 words) - 08:12, 2 August 2024
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    Chebyshev distance – Mathematical metric Rudin, Walter (1964). Principles of Mathematical Analysis. New York: McGraw-Hill. pp. 151. ISBN 0-07-054235-X....
    8 KB (1,263 words) - 07:39, 11 June 2024
  • Principles of Mathematical Analysis (3rd ed.). McGraw-Hill. p. 207. ISBN 0-07-054235-X. Linear transformations of X into X are often called linear operators...
    13 KB (1,857 words) - 21:52, 8 May 2024
  • Principles of Mathematical Analysis. New York: McGraw-Hill. p. 11. ISBN 0-07-054235-X. Apostol, Tom (1974). Mathematical analysis (Second ed.). Addison-Wesley...
    10 KB (1,815 words) - 12:33, 24 July 2024
  • Principles of Mathematical Analysis. Boston: McGraw-Hill. pp. 223–228. ISBN 0-07-054235-X. Simon, Carl P.; Blume, Lawrence (1994). "Implicit Functions and Their...
    17 KB (2,204 words) - 13:53, 22 May 2024
  • Principles Of Mathematical Analysis (3rd ed.), New York: McGraw-Hill, ISBN 0-07-054235-X Suppes, Patrick (1972) [1960], Axiomatic Set Theory, Dover Books on...
    15 KB (1,998 words) - 22:34, 22 June 2024
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    (1976). Principles of Mathematical Analysis. McGraw-Hill. p. 201. ISBN 0-07-054235-X. Rudin, Walter (1987). Real and Complex Analysis (3rd ed.). McGraw-Hill...
    16 KB (2,289 words) - 23:19, 10 May 2024
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    Walter (1976). Principles of mathematical analysis. McGraw-Hill. ISBN 0-07-054235-X. Edwards, C. H. (1994). Advanced Calculus of Several Variables. Mineola...
    31 KB (4,586 words) - 17:25, 23 April 2024
  • Principles of Mathematical Analysis (3rd ed.). New York: McGraw-Hill. ISBN 007054235X. Rudin, Walter (1987) [1966]. Real and Complex Analysis (3rd ed.). New...
    13 KB (1,201 words) - 07:01, 6 May 2024
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    Principles of Mathematical Analysis (3rd ed.). McGraw-Hill. p. 300. ISBN 007054235X. "Unicode Standard 5.2" (PDF). e.g. Nina Grønnum (2005, 2013) Fonetik...
    15 KB (2,181 words) - 10:50, 28 May 2024
  • (1976), Principles of Mathematical Analysis, New York: McGraw-Hill, ISBN 0-07-054235-X Tao, Terence (2016). "Infinite sets". Analysis I. Texts and Readings...
    28 KB (4,375 words) - 23:54, 20 May 2024
  • mathematical analysis (3e ed.). McGraw-Hill. p.61 theorem 3.26. ISBN 0-07-054235-X. Stewart, James (1999). Calculus: Early transcendentals (4e ed.). Brooks/Cole...
    44 KB (3,546 words) - 10:39, 11 May 2024
  • Principles of Mathematical Analysis. New York: McGraw-Hill. pp. 31. ISBN 0-07-054235-X. "Why is American and French notation different for open intervals (x...
    35 KB (4,892 words) - 08:36, 22 May 2024
  • of Mathematical Analysis (print) (3rd ed.). McGraw-Hill. p. 4. ISBN 0-07-054235-X. Rockafellar & Wets 2009, pp. 1–2. Zakon, Elias (2004). Mathematical...
    24 KB (4,346 words) - 14:44, 29 July 2024
  • Thumbnail for Extreme value theorem
    Principles of Mathematical Analysis. New York: McGraw Hill. pp. 89–90. ISBN 0-07-054235-X. Keisler, H. Jerome (1986). Elementary Calculus : An Infinitesimal Approach...
    22 KB (3,935 words) - 11:25, 3 August 2024
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