In the past, scholars have tended to
dismiss the mathematics of the ancient Egyptians as "child's
play," compared with the achievements of the Greeks and other
later civilizations. Nevertheless, in a society that achieved the
marvelous accuracy of construction revealed in the Pyramids,
extensive systems of irrigation canals, the erection of large
granaries, levying and collecting of taxes, and other evidences of a
well-organized and highly developed culture, mathematics must have
played a major role.
In this remarkably erudite work, the
first book-length study of ancient Egyptian mathematics, Prof.
Gillings examines the development of Egyptian mathematics- from its
origins in commercial and practical computations to such
accomplishments as the solution of problems in direct and inverse
proportion; the solution of linear equations of the first degree;
determining the sum of arithmetical and geometrical progressions, and
the use of rudimentary trigonometric functions in describing the
slopes of pyramids.
Drawing on all the extant sources- the
Egyptian Mathematical Leather Roll, the Reisner Papyri, the Moscow
Mathematical Papyrus, and, most extensively, the Rhind Mathematical
Papyrus, a training manual for scribes- the author shows that
although the mathematical operations of the ancient Egyptians were
limited in number, they were adaptable to a great many applications.
Professor Gillings is also at pains to debunk such myths as the
numerical mysticism that arose in connection with the construction of
the great Pyramids, and the oft-repeated assertion that the Egyptians
were conversant with the Pythagorean Theorem.
Autor: Gillings, Richard J.
Idioma: English
Editorial: Dover (New York)
1972
13,50x21,50 cm.
288 páginas. Cubiertas en rústica protegidas con plástico por anterior propietario. Firma. Buen estado.

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