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  1. Fixed Points (1969 Film)

    Director
    A N Feldzamen
    Subject
    Mathematics
    Distribution
    Film (16mm)

    Professor Lefschetz describes how his ‘magic number’ is applied to determine whether a surface has the fixed-point property i.e. that a continuous transformation must leave at least one point of the...

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  2. Predicting at Random (1969 Film)

    Subject
    Mathematics
    Distribution
    Film (16mm)

    Lecture by Professor David Blackwell. A source sequentially generates zeros or ones and one must predict against it, with knowledge of success or failure after each prediction. What is the optimal strategy?...

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  3. What is an Integral? (1969 Film)

    Subject
    Mathematics
    Distribution
    Film (16mm)

    Lecture by Professor Edwin Hewitt. Part 1: He presents five properties and proves that they characterise the Reimann integral. Part 2: He defines averages and describes the Riesz-representation theorem,...

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  4. John von Neumann (1966 Film)

    Subject
    Mathematics
    Distribution
    Film (16mm)

    The achievements of the late John von Neumann, built primarily on still photographs and recent interviews with noted mathematicians and others who worked with him.*

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  5. Can You Hear the Shape of a Drum? (1965 Film)

    Subject
    Mathematics
    Distribution
    Film (16mm)

    A lecture on the degree to which the shape of a vibrating membrane is determined by its eigen values, or normal modes of vibration. The history of the problem - which spans half a century of active research;...

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  6. Differential Topology (3 Parts) (1965 Film)

    Director
    A N Feldzamen
    Subject
    Mathematics
    Distribution
    Film (16mm)

    The three films in this series are telerecordings of Professor Milnor lecturing to the Mathematical Association of America. Professor Milnor, who is regarded as the father of modern differential topology,...

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  7. Kakeya Problem, The (1962 Film)

    Subject
    Mathematics
    Distribution
    Film (16mm)

    Professor A S Besicovitch solves the problem of the minimum area needed to turn a unit horizontal length in the plane so that its direction is reversed. He shows that it can be done within an arbitrarily...

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