Beauty: Illustrated Chiefly by an Analysis and Classification of Beauty in WomanWalker, Alexander
Philosophy
Beauty: Illustrated Chiefly by an Analysis and Classification of Beauty in Woman
Walker, Alexander
Beauty, Personal; Women
"To institute a fair comparison between terminated lines and figures, the
component lines of the figures should be as beautiful as the terminated
lines with which they are compared. With this precaution, physiology will
conduct to the conclusion, that figures are more beautiful than terminated
lines. For the survey of any figure requires the successive action of all
these ocular muscles, and a repeated survey requires no reversal of the
motion.
"We may apply the same principles to _figures as compared with each
other_. Here we shall find the advantage on the side of those which are
geometrically regular. We perceive that the circle and ellipse must
possess in great perfection the essentials of beauty.
"From figures, the transition is natural and easy to _solids_ or bodies of
three dimensions. The form of a body depends on those of all its faces and
sections; and these last are plane figures. The elliptical sections of a
regular spheroid are all highly beautiful, but its sections are not all
elliptical. Unless the spheroid be in certain positions, the sphere
possesses still higher beauty, as presenting the same circular and highly
beautiful outline in every position; although a variety of positions is
not essential to the perception of its peculiar beauty, whenever the
observer has learned by different methods, and especially by different
degrees of convergence of the two optic axes, to estimate the relative
distances of the different points of the visible hemisphere, and thus to
recognise the spherical form. I will only add, from the analysis of the
beauty of the circle it is evident, that within certain limits, to magnify
a sphere is to magnify its beauty.
"The relative beauty of the sphere and spheroid, and of the spheroid as
compared with itself in different positions, is modified by _symmetry_.
The principle of symmetry, is in some measure distinct from any other
heretofore considered. It may be treated under the heads of 1st,
geometrical symmetry, or symmetry of form; 2d, of symmetry of position.
Public-domain text, read in full here on John Shaqi.
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