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  1. Philosophy of mathematics and deductive structure in Euclid's Elements.Ian Mueller - 1981 - Mineola, N.Y.: Dover Publications.
    A survey of Euclid's Elements, this text provides an understanding of the classical Greek conception of mathematics and its similarities to modern views as well as its differences. It focuses on philosophical, foundational, and logical questions — rather than strictly historical and mathematical issues — and features several helpful appendixes.
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  • Graeco=Arabische Studien.C. Schoy - 1926 - Isis 8 (1):21-40.
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  • Archimedes and Aristarchus.O. Neugebauer - 1942 - Isis 34 (1):4-6.
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  • Ancient Versions of two Trigonometric Lemmas.Wilbur Knorr - 1985 - Classical Quarterly 35 (02):362-.
    To justify certain steps of the computation developed in his Sand-Reckoner, Archimedes cites the following inequalities relative to the sides of right triangles: if of two right-angled triangles, the sides about the right angle are equal , while the other sides are unequal, the greater angle of those toward [sc. next to] the unequal sides has to the lesser a greater ratio than the greater line of those subtending the right angle to the lesser, but a lesser than the greater (...)
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