Plato’s allegory of the cave is extremely well known
throughout western cultures; people who have had almost no direct exposure to
the study of philosophy are still fairly likely to be aware of it. I first read
it in middle school, in a history class with a teacher who had a passion for
classical thought. Since then I have read it and written on it many more times,
and each time I find myself drawn to the same subjects: the epistemic ideas
about our limited perception and struggle against it, the Jungian psychological
underscore, and the like. This time, though, I want to write on the very end of
the passage.
The end of
the allegory relates the return of the newly enlightened person to the cave. In
the gloom, he is subjected to the criticism of his peers over his lost
eyesight. They have been trying to understand the shadows and fancy themselves
to have expertise in them. The enlightened man has seen the true nature of the
figures casting the shadows, but his eyes have been impaired by the lack of
light, so the inhabitants of the cave disdain his attempts to reveal anything.
Because they have no evidence or even contextual grounds (other than the
complete abstract) for comprehending his experience, they reject it for their
truth, the truth of the cave. Here is where I find an interesting epistemology (which
I think Plato disagrees with) coming through: a normative relativism of truths.
The relativistic aspect is that there exist here two different truths: the
enlightened truth and the truth of the shadows. I think that Plato is making a
point to say that there IS a better truth (the former), but that the denizens
of the cave, or the unenlightened, will not accept it. Perhaps it requires
direct experience to comprehend it. This is why the enlightened must return the
cave and help the inhabitants, even though they do so against what is true.
Plato might not disagree if what you're suggesting is that given a certain perspective/assumptions, some things are true, while they are not true given another perspective/assumptions. For there is no contradiction in asserting that x is true given y but x is not true given z.
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