Euripides -- Criticism and interpretation; Mythology, Greek, in literature; Tragedy
This whole spirit was specially incarnate in another of Euripides'
teachers. We hear of Protagoras in his old age from that enemy of the
sophists, Plato. But for this sophist even Plato's satire is kindly and
almost reverent. Protagoras worked not at physical science, but at
language and philosophy. He taught men to think and speak; he began the
study of grammar by dividing sentences into four kinds, Optative,
Interrogative, Indicative, Imperative. He taught rhetoric; he formulated
the first theory of democracy. But it was as a sceptic that he struck
men's imaginations most. "About the Gods, I have no means of knowing
either that they are or are not. For the hindrances to knowledge are
many, the darkness of the subject and the shortness of man's life."
Numbers of people, no doubt, went as far as this, and without suffering
for it as Protagoras did; but his scepticism cut deeper and raised
questions still debated in modern thought. "Man is the measure of
things"; there is no truth to be had beyond the impression made on a
man's mind. When this given object seems one thing to A and another
thing to B, it _is_ to each one exactly what it seems; just as honey not
only seems sweet but _is_ sweet to a healthy man, and not only seems
bitter but _is_ bitter to a man with jaundice. Then you can not say, we
may ask, that one or other impression is false, and will prove false on
further inquiry? No: he answers; each impression is equally true. The
only difference is that each state of mind is not equally good. You
cannot prove to the jaundiced man that his honey is sweet, for it is
not: or to the drunkard that he does not desire his drink, for he does:
what you can do is to alter the men's state of mind, to cure the
jaundice or the drunkenness. Our cognition flows and changes. It is the
result of an active impact upon a passive percipient. And, resulting
from this change, there are in practice always two things to be said, a
pro and a con. about every possible proposition. There is no general
statement that cannot be contradicted.
Public-domain text, read in full here on John Shaqi.
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