The Greek Philosophers, Vol. 1 (of 2)Benn, Alfred William
Philosophy
The Greek Philosophers, Vol. 1 (of 2)
Benn, Alfred William
Philosophy, Ancient
Through all his criticisms on the popular sources of
information—sense, language and public opinion—Plato refers to an
ideal of perfect knowledge which he assumes without being able to
define it. It must satisfy the negative condition of being free from
self-contradiction, but further than this we cannot go. Yet, in the
hands of a metaphysician, no more than this was required to reconstruct
the world. The demand for consistency explains the practical philosophy
of Socrates. It also explains, under another form, the philosophy,
both practical and speculative, of his disciple. Identity and the
correlative of identity, difference, gradually came to cover with their
manifold combinations all knowledge, all life, and all existence.
It was from mathematical science that the light of certainty first
broke. Socrates had not encouraged the study of mathematics, either
pure or applied; nor, if we may judge from some disparaging allusions
to Hippias and his lectures in the _Protagoras_, did Plato at first
regard it with any particular favour. He may have acquired some notions
of arithmetic and geometry at school; but the intimate acquaintance
with, and deep interest in them, manifested throughout his later works,
probably dates from his visits to Italy, Sicily, Cyrênê, and Egypt.
In each of these places the exact sciences were cultivated with more
assiduity than at Athens; in southern Italy they had been brought into
close connexion with philosophy by a system of mystical interpretation.
The glory of discovering their true speculative significance was
reserved for Plato. Just as he had detected a profound analogy between
the Socratic scepticism and the Heracleitean flux, so also, by
another vivid intuition, he saw in the definitions and demonstrations
of geometry a type of true reasoning, a particular application of
the Socratic logic. Thus the two studies were brought into fruitful
reaction, the one gaining a wider applicability, and the other an
exacter method of proof. The mathematical spirit ultimately proved
too strong for Plato, and petrified his philosophy into a lifeless
formalism; but no extraneous influence helped so much to bring about
the complete maturity of his constructive powers, in no direction has
he more profoundly influenced the thought of later ages.
Public-domain text, read in full here on John Shaqi.
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