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  1.  20
    Egg-Forms and Measure-Bodies: Different Mathematical Practices in the Early History of the Modern Theory of Convexity.Tinne Hoff Kjeldsen - 2009 - Science in Context 22 (1):85-113.
    ArgumentTwo simultaneous episodes in late nineteenth-century mathematical research, one by Karl Hermann Brunn and another by Hermann Minkowski, have been described as the origin of the theory of convex bodies. This article aims to understand and explain how and why the concept of such bodies emerged in these two trajectories of mathematical research; and why Minkowski's – and not Brunn's – strand of thought led to the development of a theory of convexity. Concrete pieces of Brunn's and Minkowski's mathematical work (...)
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  2.  34
    The growth of mathematical knowledge—Introduction of convex bodies.Tinne Hoff Kjeldsen & Jessica Carter - 2012 - Studies in History and Philosophy of Science Part A 43 (2):359-365.
  3.  3
    From measuring tool to geometrical object: Minkowski’s development of the concept of convex bodies.Tinne Hoff Kjeldsen - 2008 - Archive for History of Exact Sciences 62 (1):59-89.
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  4.  9
    John von Neumann's Conception of the Minimax Theorem: A Journey Through Different Mathematical Contexts.Tinne Hoff Kjeldsen - 2001 - Archive for History of Exact Sciences 56 (1):39-68.
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    Different Motivations and Goals in the Historical Development of the Theory of Systems of Linear Inequalities.Tinne Hoff Kjeldsen - 2002 - Archive for History of Exact Sciences 56 (6):469-538.
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  6.  14
    Christopher J. Phillips. The New Math: A Political History. 233 pp., figs., bibl., index. Chicago/London: University of Chicago Press, 2015. $45. [REVIEW]Tinne Hoff Kjeldsen - 2016 - Isis 107 (2):445-446.
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