A problem for the Socratic search for definitions: how do you know when a definition is correct? You have to (at least) understand the definition, i.e., you have to understand the terms in the definiens. But how do you do that? By understanding their definitions? This leads to either circularity or an infinite regress.
The problem arises if we try to give a linguistic account of understanding. The knowledge of a definition according to such an account would have to be propositional knowledge. That is: we explain what X is by offering the definition
X =df ABC.
This just invites the question: how do we know that X is ABC? If we answer this by saying that we know what A, B, and C are, and if we have to explain our understanding of A, B, and C in a similar way, there is no way out.
Plato's idea: at some point, one must invoke a kind of knowing that is not propositional - i.e., not a matter of knowing that something-or-other - but is more like knowledge by acquaintance. More graphically: one must invoke a kind of knowing that is not a matter of grasping a definition of one term by means of other terms, but of grasping the thing itself.
This is the way recollection seems to be understood in the Phaedo. Recollection is the epistemological mechanism, and the Forms are the objects to which the mechanism is applied.
[Plato may be right in rejecting the idea that understanding can be adequately explained in terms of knowing that, but wrong in proposing a kind of knowledge by acquaintance in its place. The proper contrast is not between knowledge by description (knowing that p) and knowledge by acquaintance (knowing x), but between knowing that and knowing how. That is, having a concept is not a matter of being acquainted with an item available only to the gaze of an intellect, but of having certain abilities and capacities. Cf. Aristotle and Ryle.]
Plato's objection to the physical universe: it's Heraclitean (as he conceived Heraclitus's theory). Objects in flux can't be known.
The two-worlds theory: Cf. the Allegory of the Cave in Republic VII. The intelligible world is Parmenidean, the visible world is Heraclitean. Forms in the intelligible realm are postulated to be the objects of knowledge. The metaphysical theory is thus designed to fit epistemological requirements.
For Plato, goodness and being are intimately connected. Plato's universe is value-ridden at its very foundations: value is there from the start, not imposed upon an antiseptic, value-neutral reality by the likes of us - external imposers of value on what in itself has no intrinsic value.
Plato sometimes writes as if he takes the existence of Forms for granted,
as a matter of faith. But sometimes he offers arguments for them. Three in
particular are especially important. They correspond to three of the problems
the Forms are supposed to solve.
We'll look at the first of these in the Phaedo, and at the others
later.
This is both an argument for the existence of Forms and an argument for our possession of a priori concepts. Plato bases the argument on the imperfection of sensible objects and our ability to make judgments about those sensible objects. (The Forms are supposed to be the perfect objects that the sensibles only imperfectly approximate).
The argument as given at Phaedo 74-76 concerns the concept of equality, but it could equally well be given with respect to a number of different concepts (any concept that might have some claim to being an a priori concept).
The argument tries to show that we cannot abstract the concept of equality from our sense-experience of objects that are equal. For
The argument can be schematized as follows:
The linguist Noam Chomsky describes what he calls "The Argument from the Impoverished Stimulus" as a classic rationalist argument. It notes that we classify physical shapes that we experience (written, printed, drawn, etc.) as inexact representations of geometrically perfect regular figures (squares, circles, triangles, etc.). Why don't we classify them as exact representations of irregular figures?
The idea is that our sensory stimuli are "impoverished." We never experience
perfect squares, circles, triangles, etc. Yet we have these concepts, and
we classify things accordingly. How did we acquire these concepts if we have
never experienced anything that they (literally) apply to?
The argument has two faces. Plato uses it not only (1) to establish the existence of supra-sensible Forms, but also (2) to establish that we have cognitive contact with them in a prenatal state. But we should separate these two faces of the argument. For one who was convinced that the argument shows that there must be such objects for a priori concepts might well not be convinced that the argument shows that we must have had some disembodied contact with those objects at some time before we were born.
As an argument for prenatal contact with the Forms, the argument has obvious flaws.
In any event, he does not take this possibility seriously. He has no way to meet the (non-Platonic, anti-empiricist) claim that we have the concept wired in at birth, and hence do not have it before birth (or, at any rate, not very much before birth), and then begin to employ it (fumblingly, at first) in our early childhood bouts with sense-perception. [This is rationalism but without ante-natal existence.]
His not taking this kind of rationalist position seriously may be due to some features his own view shares with empiricism.
Affinities with empiricism:
Plato has it that we derive our concept of equality from experience of objects, after all (just as the empiricist does). However, for Plato, the experience is disembodied "experience" of non-physical "objects" of contemplation - the Forms.
Affinities with rationalism:
Plato, like the classic 17th C. rationalists, maintains that we do not derive our concepts from sense-experience by abstraction.
Plato's argument that our sensory judgments of (near) equality depend on our having the concept of perfect equality, and that our having such a concept depends upon there being such a thing as perfect equality (i.e., the Form The Equal Itself) for our concept to be a concept of, bears a striking similarity to other rationalist arguments. Thus, cf. Descartes (Meditations III, HR I, 166):
For how would it be possible that I should know . . . that something is lacking in me, and that I am not quite perfect, unless I had within me some idea of a Being more perfect than myself, in comparison with which I should recognize the deficiencies of my nature?
The structure of the argument is the same as Plato's:
[There is an added wrinkle in Descartes' case: (4) is not deduced directly
from (3) but rather by appeal to the principle of the reality of that of
which we have a clear and distinct idea and the claim that our idea of perfection
is clear and distinct. Plato echoes Parmenides in deducing (4) from (3).]
Socrates notes that in the case of "sensible equals," you see their imperfection - their "falling short" of Equality Itself, which they "strive to be like." The sensible equals, nevertheless, "make you think of" (ennoein, 74d1, lit. "put you in mind of") Equality itself. "And this must be a case of recollection," says Socrates.
But "making one think of" or "putting one in mind of" is not the same as,
and does not entail, reminding one of. A 2:15 marathon puts me in
mind of, i.e., gives me the idea of, a 1:30 marathon, but it hardly
reminds me of it. I can't be reminded of what I've never experienced,
but I certainly can be put in mind of such a thing. At least, Plato has no
right to assume the contrary.
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