Ed Buckner writes and I respond in blue:
1) The expression “this table” refers to something, i.e. has a referent.
BV: Yes.
2) What it refers to is extended in space and persists through time.
BV: No doubt. (1) and (2) are 'datanic claims' in my terminology. They simply must be accommodated by any theory worth its salt.
A Kantian will sum up (1) and (2) by saying that 'this table' refers to something empirically real. 'Empirically' means via the senses. To say that the table is empirically real is to say that it exists independently of any particular perceiver such as Ed and his mental states, and is given via the outer senses (sight, touch, etc.). It follows, of course, that the table is not an object of inner sense. For if it were an object of inner sense, it could not be in space. Ed's perceivings, which he can become aware of by inner sense, are in time, but not in space. Because the table is in space, it is not in Ed's mind, i.e., it is not one of his mental states.
3) Kant claims that a thing in itself is not extended in space and does not persist through time.
BV: Kant does indeed say that, but what does it mean? On one interpretation, what Kant means by the above claim is that a thing such as a table, when considered as a thing in itself, and thus not as it appears to us under the epistemic conditions under which alone it can appear to us, is not extended in space and does not appear in time.
On this interpretation, promoted by such noted Kant scholars as Gerold Prauss and Henry Allison, there are not two tables, a phenomenal table and a noumenal table; there is one table considered in two ways. Phenomena and things in themselves are not two types of thing, but two different ways of considering the same things. It is not as if, 'behind' the phenomenal table, there is a 'table in itself': there is only one table viewed either from the human (finite) point of view or from the absolute point of view of an intellectus archetypus.
One advantage of this interpretation is that it allows the accommodation of Kant's repeated insistent claim that he is not a Berkeleyan idealist. For Berkeley, spatial things such as tables are in the mind. For Kant, they are not in the mind, for the following reason. What is in the mind is accessible to inner sense, but not to outer sense. Tables and such, however, are accessible only to outer sense. So tables and spatial things generally are not in the mind. They are in space outside the mind. It must be understood, of course, that for Kant space is a mere a priori form of our sensibility, and thus one of the epistemic conditions above mentioned.
4) Therefore what “this table” refers to is not a thing in itself.
BV: The validity of the inference is questionable. On the above interpretation, what "this table" refers to is not a thing as it would be when considered apart from the epistemic conditions under which alone it can appear to us. It refers to a thing under the epistemic conditions under which alone it can appear to us. It could therefore be said that what "this table" refers to is indeed that table itself, albeit under the epistemic conditions under which alone it can appear to us. These conditions include space and time, the a priori conditions of our sensibility (Sinnlichkeit), and the categories, the a priori forms of our understanding (Verstand).
I cannot fault these. In which case, what does “this table” refer to, for a Kantian?
BV: "This table," in line with the above interpretation, refers to a table under the epistemic conditions (space, time, and categories) under which alone it can appear to us. It thus refers to a phenomenon or appearance (Erscheinung). But this phenomenon is not a private mental content of a particular perceiver. It is an intersubjectively accessible thing, the table in our example.
So, from a Kantian point of view, 'this table' refers to a table which to employ a signature Kantian phrase, is "empirically real but transcendentally ideal."
Pace Ed Buckner, and other English commentators, Kant is not a Berkeleyan idealist. This is not to say that that Kant's transcendental idealism is in the the clear. It remains problematic for reasons we cannot go into now.
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