1,121 research outputs found

    Latin transversals of rectangular arrays

    Full text link
    Let m and n be integers, 2≤m≤n2 \leq m \leq n. An m by n array consists of mn cells, arranged in m rows and n columns, and each cell contains exactly one symbol. A transversal of an array consists of m cells, one from each row and no two from the same column. A latin transversal is a transversal in which no symbol appears more than once. We will establish a sufficient condition that a 3 by n array has a latin transversal.Comment: Theorem 4 has been added, which provides a lower bound on L(m,n

    What\u27s All the Fuss About?

    Get PDF

    I\u27ll Carry My Coals Where They\u27re Needed, Professor Henriksen

    Get PDF

    Toward a Definition of \u27Humanistic Mathematics\u27

    Get PDF

    Gresham\u27s Law : Algorithm Drives Out Thought

    Get PDF

    Gresham\u27s Law: Algorithm Drives Out Thought

    Get PDF
    Gresham\u27s law in economics states, Bad money drives good money out of circulation. An application of this law in mathematical pedagogy states that Algorithm drives out thought. While universities are ideally places where classes are meant to develop students\u27 independence and critical thinking skills, often mathematics courses reflect this altered version of Gresham\u27s law. This paper demonstrates the ways traditional mathematical pedagogy has held up Gresham\u27s law and presents several suggestions for ways to change this approach to mathematical education to focus more on critical thinking without sacrificing the necessity of algorithm

    The Triex: Explore, Extract, Explain

    Get PDF

    Mathematician

    Get PDF
    • …
    corecore