Conjunction doesn't need to be constant at all. In terms of a cause, it only needs to happen once. — TheWillowOfDarkness
So: the least Kantian of souls would recognize that one thing always leads to another — csalisbury
All of which is to say Hume is as steeped in artifice and inherited ideas as Kant, imho, but it doesn't seem like it because his prose is fun and avuncular. — csalisbury
For example, only if we have an impoverished view of perception are we tempted to think that we can't see one thing causing another — The Great Whatever
Why did Hume think we couldn't perceive causation? Because we only see the constant conjunction and not the underlying cause? Hume assumed that if there is such thing as causation, it had to be something unperceived. — Marchesk
Two [sciences involving] theoretical cognitions by reason are to determine their objects a priori: they are mathematics and physics. In mathematics this determination is to be entirely pure; in physics it is to be at least partly pure, but to some extent also in accordance with sources of cognition other than reason
How is pure mathematics possible?
How is pure natural science possible?
Since these sciences are actually given [as existent], it is surely proper for us to ask how they are possible; for that they must be possible is proved by their being actual.
This actuality may still be doubted by some in the case of pure natural science. Yet we need only examine the propositions that are to be found at the beginning of physics proper (empirical physics), such as those about the permanence of the quantity of matter, about inertia, about the equality of action and reaction, etc., in order to soon be convinced that these propositions themselves amount to a physica pura (or physica rationalis). Such a physics, as a science in its own right, surely deserves to be put forth separately and in its whole range, whether this range be narrow or broad
This Kant did in his Metaphysical Foundations of Natural Science (1786), Ak. IV, 465-565
...Now, it is easy to show that in human cognition there actually are such judgments, judgments that are necessary and in the strictest sense universal, and hence are pure a priori judgments. If we want an example from the sciences, we need only look to all the propositions of mathematics; if we want one from the most ordinary use of understanding, then we can use the proposition that all change must have a cause.
The illustrious Locke, not having engaged in this contemplation, and encountering pure concepts of understanding in experience, also derived them from experience. Yet he proceeded so inconsistently that he dared to try using these concepts for cognitions that go far beyond any boundary of experience. David Hume recognized that in order for us to be able to do this, the origin of these concepts must be a priori. But he was quite unable to explain how it is possible that concepts not in themselves combined in the understanding should nonetheless have to be thought by it as necessarily combined in the object. Nor did it occur to him that perhaps the understanding itself might, through these concepts, be the author of the experience wherein we encounter the understanding's objects. Thus, in his plight, he derived these concepts from experience (viz. from habit, a subjective necessity that arises in experience through repeated association and that ultimately is falsely regarded as objective). But he proceeded quite consistently after that, for he declared that we cannot use these concepts and the principles that they occasion in order to go beyond the boundary of experience. Yet the empirical derivation of these concepts which occurred to both cannot be reconciled with the scientific a priori cognitions that we actually have, viz., our a priori cognitions of pure mathematics and universal natural science, and hence this empirical derivation is refuted by that fact.
In a later remark in the Mechanics, Kant explicitly objects that “the terminology of inertial force (vis inertiae) must be entirely banished from natural science — Wosret
On space for certain I agree with you, though I'd express uncertainty on my part about saying Kant was in line with Leibniz — Moliere
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