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Volume 3 - Issue 2 - 01 May 1960

Contents

Page 1 of 2

Book Reviews

  • An Introduction to Functional Analysis, by Angus E. Taylor. John Wiley and Sons, New York, 1958. 423 pages. $12.50.

  • H. F. Trotter
  • Published online by Cambridge University Press:
    01 April 2019, pp. 91-93
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  • Théorie générale des jeux à n personnes, by C. Berge. Gauthier-Villars, Paris, 1957. 114 pages.

  • J. E. L. Peck
  • Published online by Cambridge University Press:
    01 April 2019, pp. 89-90
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Other

  • Openings in Mathematics

  • Published online by Cambridge University Press:
    01 April 2019, p. 112
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  • Abstracts of Theses: Resumes Des Theses

  • Published online by Cambridge University Press:
    01 April 2019, pp. 108-111
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Reports Informations

  • Prize and Scholarship Programmes

  • L.F.S. Ritcey
  • Published online by Cambridge University Press:
    01 April 2019, pp. 98-101
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Book Reviews

  • Reflections of a Mathematician, by L. J. Mordell. Canadian Mathematical Congress, 1959. vii + 50 pages, $1.00.

  • H.S.M. Coxeter
  • Published online by Cambridge University Press:
    01 April 2019, pp. 84-86
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Reports Informations

  • A Colloquium on Graph Theory

  • W. T. Tutte
  • Published online by Cambridge University Press:
    01 April 2019, pp. 102-103
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Book Reviews

Books Received

  • Also Received

  • Published online by Cambridge University Press:
    01 April 2019, p. 97
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Book Reviews

Other

  • News From the Departments

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    01 April 2019, pp. 104-107
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Book Reviews

  • Fallacies in Mathematics, by E.A. Maxwell, Cambridge University Press, Macmillan Company of Canada Ltd. $2.75.

  • Hans Zassenhaus
  • Published online by Cambridge University Press:
    01 April 2019, p. 94
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Research Article

  • Solutions of the Functional Equation (f(x))2 - f(x2) = h(x)

  • I. N. Baker
  • Published online by Cambridge University Press:
    20 November 2018, pp. 113-120
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  • In a recent paper [2] Lambek and Moser have introduced the functional equations

    1

    and

    2

    in connection with some problems of number theory, in particular in dealing with the sums by pairs of sets of integers. The second may be put into the same form as (1) by the substitutions x = In z, f(ln z) = F(z), h(ln z) = H(z).

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