Often there are ideas that are closely related, and it becomes ambiguous which idea is ‘first’, if any.
We normally think that the content of judgments are dictated by the content of the concepts used inside of them. This feels especially right for artificial languages:
Take “If it’s a \(P\), then it’s a \(Q\).”
Or, logically: \(\forall x, P(x)\implies Q(x)\)
The meaning of this statement seems to depend on what concepts \(P\) and \(Q\) we substitute in. E.g. with \(P \mapsto {\rm red\ thing},\ Q \mapsto {\rm colored\ thing}\), it’s a good a judgment, whereas \(Q \mapsto {\rm rectangular\ thing}\) would no longer be a good judgment.
However, Kant turned this around (see here). In this view, judgments are prior (in the order of understanding) to concepts.
This is also related to a switch of priority made by Sellars: we normally think of logically-valid inferences (e.g. \(A \land B \implies B \lor C\)) as something we understand prior to particular inferences (e.g. “If it’s red and triangular, then it’s triangular or heavy”). Sellars calls these particular inferences material_inferences and argues that it is only through understanding them that we could understand logically-valid inferences.
One argument for our initial intuition is that the logically-valid inferences are a priori, whereas the particular inferences are a posteriori.1 However, Achilles and the Tortoise feels relevant for arguing against this point of view: the logically-valid inferences exist a priori as abstract mathematical/syntactical objects, but without any practical experience of actually making inferential moves, we don’t have access to them qua inferences.
Tarski’s theory of truth says: if you take meanings for granted, I can give you a truth predicate.
Davidson flipped this on its head, saying: Tarski provided the meanings of a class of terms given how they interact with other propositions.
It feels natural to try to reduce concepts to combinations of sense impressions (this is what Locke/Hume do). This is a mistake that comes from the fact that sense impressions are causally prior to our concepts. This does not mean they are conceptually prior.
Sense data itself is not contentful/conceptual in nature and cannot stand in relations of justification/implication.
The words priori and posteriori literally make the order clear.↩︎