Studies of the Greek Poets (Vol 1 of 2)Symonds, John Addington
History
Studies of the Greek Poets (Vol 1 of 2)
Symonds, John Addington
Greek poetry -- History and criticism
A further step in the direction of the abstract was taken by
Anaximander, the Milesian astronomer, who is reported to have made a
sundial, to have calculated the recurrence of the equinoxes and the
solstices, and to have projected geographical charts for the first
time in Greece. This practical mathematician derived the universe
from the unlimited, #to apeiron#, hurling thought thus at a venture,
as it were, into the realm of metaphysical conceptions. It would
appear from the dim and hazy tradition which we have received about
Anaximander, that he instituted a polemic against the so-called
physicists, arguing that to the elements of fire or water there can be
attributed a beginning and an ending, but that the abstract indefinite,
as uncreate and indestructible, takes precedence of all else. His
thought, however, though fruitful of future consequences, was in itself
barren; nor have we any reason to conclude that by the #apeiron# he
meant more than a primordial substance, or _Grund_, without quality
and without limitation--a void and hollow form containing in itself
potentialities of all things. It is characteristic of this early age of
Greek speculation that Simplicius found it necessary to criticise even
Anaximander for using poetic phraseology, #poiêtikôterois onomasin#. In
his polemic, however, he started one of the great puzzles, the contrast
between birth and death, and the difficulty of discovering an element
subject to neither, which agitated the schools of Greece throughout
their long activity.
While the thinkers of Ionia were endeavoring to discover terms
of infinite subtlety, through which to symbolize the uniform and
unchangeable substance underlying the multiplicity of phenomena,
the Pythagoreans in Italy turned their attention to the abstract
relations of which numbers are the simplest expression. Numbers,
they saw, are both thoughts and also at the same time universally
applicable to things of sense. There is nothing tangible which can
escape the formulæ of arithmetic. Mistaking a power of the mind for
a power inherent in the universe, they imagined that the figures of
the multiplication-table were the essential realities of things,
the authentic inner essence of the sensible world; and to number
they attributed a mystic potency. Speculation was still so immature
that they failed to observe the sterility of the conception. This
much, however, they effected: by resting upon the essentially mental
conception of quantity, and by apprehending the whole universe as
number, they took the first important step in the direction of pure
metaphysic.
Public-domain text, read in full here on John Shaqi.
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