Showing 1 - 16 results of 16 for search '"Prindle, Weber & Schmidt complementary series in mathematics"', query time: 0.41s Refine Results
  1. 1
    Mathematical concepts ; a historical approach

    Mathematical concepts ; a historical approach by Willerding, Margaret F.

    Boston : Prindle, Weber & Schmidt, 1967
    “…Prindle, Weber & Schmidt complementary series in mathematics…”
    Format: Book


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  2. 2
    A probability primer

    A probability primer by Willerding, Margaret F.

    Boston : Prindle, Weber & Schmidt, 1968
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  3. 3
    A history of set theory

    A history of set theory by Johnson, Phillip E.

    Boston, Prindle, Weber & Schmidt 1972
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  4. 4
    Introduction to geometrical transformations

    Introduction to geometrical transformations by Barry, Edward H.

    Boston, Prindle, Weber & Schmidt 1966
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  5. 5
    A calculus notebook

    A calculus notebook by Ogilvy, C. Stanley (Charles Stanley), 1913-2000

    Boston, Prindle, Weber & Schmidt 1968
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  6. 6
    Foundations of modern mathematics

    Foundations of modern mathematics by Mehlenbacher, Lyle E., 1910-

    Boston, Prindle, Weber & Schmidt 1967
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  7. 7
    Topics in geometry.

    Topics in geometry. by Levi, Howard, 1916-2002

    Boston : Prindle, Weber & Schmidt, 1968
    “…Prindle, Weber & Schmidt complementary series in mathematics…”
    Format: Book


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  8. 8
    Mathematics methods for junior high school teachers

    Mathematics methods for junior high school teachers by Paige, Donald D., Willcutt, Robert E., Wagenblast, Jerry M.

    Boston, Prindle, Weber & Schmidt 1968
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  9. 9
    Functions of a complex variable

    Functions of a complex variable by Eves, Howard, 1911-2004

    Boston, Prindle, Weber & Schmidt 1966
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  10. 10
    A survey of matrix theory and matrix inequalities

    A survey of matrix theory and matrix inequalities by Marcus, Marvin, 1927-

    Boston, Mass. : Prindle, Weber & Schmidt, 1964
    “…Prindle, Weber & Schmidt complementary series in mathematics…”
    Format: Book


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  11. 11
    Initiation to combinatorial topology

    Initiation to combinatorial topology by Fréchet, Maurice, 1878-1973, Fan, Ky

    Boston, Prindle, Weber & Schmidt 1967
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  12. 12
    Conference on the Topology of Manifolds; [proceedings]

    Conference on the Topology of Manifolds; [proceedings]

    Boston, Prindle, Weber & Schmidt 1968
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Conference Proceeding Book


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  13. 13
    Vector algebra

    Vector algebra by Johnson, Richard E., 1913-

    Boston, Prindle, Weber & Schmidt 1966
    “…Prindle, Weber & Schmidt complementary series in mathematics ;…”
    Format: Book


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  14. 14
    Ruler and the round ; or, Angle trisection and circle division

    Ruler and the round ; or, Angle trisection and circle division by Kazarinoff, Nicholas D.

    Boston : Prindle, Weber & Schmidt, 1970
    “…Prindle, Weber & Schmidt complementary series in mathematics;…”
    Format: Book


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  15. 15
    Real functions.

    Real functions. by Goffman, Casper, 1913-2006

    Boston : Prindle, Weber & Schmidt, 1970
    “…The Prindle, Weber & Schmidt complementary series in mathematics…”
    Format: Book


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  16. 16
    Real functions.

    Real functions. by Goffman, Casper, 1913-2006

    Boston, Prindle, Weber & Schmidt 1967
    “…Prindle, Weber & Schmidt complementary series in mathematics, v.8…”
    Format: Book


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