Sentence examples for proportion theory from inspiring English sources

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With the possible exception of this theorem, all of Aristotle's original mathematics may be found in his arguments against infinity and on motion in the Physics iii-vii and De caelo i, many of which use proportion theory.

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The image of the Vitruvian Man depicts the blend of art and science during the Renaissance and forms the basis of Renaissance proportions theories in art and architecture.

In Renaissance theory, proportions and harmonies were developed from systems of musical composition, since architects believed that relationships in all the arts depended on an all-pervading celestial harmony.

The name of this ensemble, which is dedicated to music by living composers, refers to the Greek term for notes of indefinite pitch and intervals with complex ratios that destabilize the perfect proportions of harmony theory, elements that in ancient Greece were considered inappropriate for music.

The French architect Le Corbusier developed a theory of proportion called Modulor, also based on a study of human proportions.

Book VI applies the theory of proportion from Book V to similar figures and presents the geometrical solution to quadratic equations.

It appears that the technique of similar figures was already known in the 5th century bc, even though a fully valid justification could not have been given before Eudoxus worked out his theory of proportion.

Finally, he may be the author of a general theory of proportion that was formulated after the numerically based theory of the Pythagoreans (fl. 5th century bc) yet before that of Eudoxus of Cnidus (c. 400 350 bc) as described in Book V of the Elements.

By giving more control to the owners of capital, it may help explain why profits are close to a post-1945 high as a proportion of American GDP.In theory, those profits should allow companies to invest more in ways that will enhance productivity and thus GDP growth.

The discovery of universal proofs is usually associated with Eudoxus' theory of proportion.

He developed the theory of proportion, partly to place the doctrine of incommensurables (irrationals) upon a thoroughly sound basis.

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