Symmetry / by Hermann Weyl.

By: Weyl, Hermann, 1885-1955 [author.]Material type: TextTextSeries: Princeton science library: Publisher: Princeton, New Jersey : Princeton University Press, 2016Copyright date: ©1980Edition: New Princeton Science Library editionDescription: 168 pages : illustrations, charts ; 22 cmContent type: text Media type: unmediated Carrier type: volumeISBN: 9780691173252; 0691173257Subject(s): Proportion (Art) | Symmetry | Symmetry (Mathematics) | Aesthetics | Symmetry (Mathematics) | Aesthetics | Proportion (Art) | SymmetryLOC classification: N7431 | .W49 2016N76 | .W4 2016
Contents:
Bilateral symmetry -- Translatory, rotational, and related symmetries -- Ornamental symmetry -- Crystals. The general mathematical idea of symmetry.
Summary: "Symmetry is a classic study of symmetry in mathematics, the sciences, nature, and art from one of the twentieth century's greatest mathematicians. Hermann Weyl explores the concept of symmetry beginning with the idea that it represents a harmony of proportions, and gradually departs to examine its more abstract varieties and manifestations - as bilateral, translatory, rotational, ornamental, and crystallographic. Weyl investigates the general abstract mathematical idea underlying all these special forms, using a wealth of illustrations as support. Symmetry is a work of seminal relevance that explores the great variety of applications and importance of symmetry." --back cover.
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Originally published in 1952.

Includes bibliographical references (pages 157-159) and index.

Bilateral symmetry -- Translatory, rotational, and related symmetries -- Ornamental symmetry -- Crystals. The general mathematical idea of symmetry.

"Symmetry is a classic study of symmetry in mathematics, the sciences, nature, and art from one of the twentieth century's greatest mathematicians. Hermann Weyl explores the concept of symmetry beginning with the idea that it represents a harmony of proportions, and gradually departs to examine its more abstract varieties and manifestations - as bilateral, translatory, rotational, ornamental, and crystallographic. Weyl investigates the general abstract mathematical idea underlying all these special forms, using a wealth of illustrations as support. Symmetry is a work of seminal relevance that explores the great variety of applications and importance of symmetry." --back cover.

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