Purposiveness, Necessity, and Contingency
نویسنده
چکیده
This paper investigates the relationship between Kant's analytics of biology, and the metaphysical conceptions of contingency and necessity in §§76–7 of the CPJ. In general, the connection between purposiveness and contingency is attested within the very project of a critique of a power of judgment. Indeed, the many particular, empirical laws of nature seem contingent regarding the universal laws of nature (like Newton's laws of mechanics) that are explicated transcendentally by Kant in the first Critique, and that account for what happens in nature, conceived of as a set of objects under laws. 'Reflective judgment', as explored in the third Critique, deals with such empirical laws, and seeks to discover them when some phenomena are identified: the power of judgment therefore deals with the contingency proper to these laws. Since purposiveness designates the principle proper to the power of judgment (CPJ V 182– 4), a deep connection between purposiveness and contingency will be the object of the transcendental investigation of the power of judgment in the CPJ. The present paper addresses more specifically the connection between contingency and purposiveness as a concept proper to life sciences, namely "natural purposes". My Leitfaden here is the general relation Kant maintains between necessity, purposiveness, and contingency in arguing that purposiveness is the "lawfulness of the contingent as such" (First Introduction XX 217.28). I argue that Kant's understanding of purposiveness as a specific kind of lawlike contingency makes sense of several features of biological judgments, and must in turn be conceived of in relationship with the finiteness as discursiveness of our understanding, because natural purposiveness provides the reflection of such finiteness in a specific concept. This finally provides groundings for the solution of
منابع مشابه
Almost Necessary
A formula is contingent if it is possibly true and possibly false. A formula is noncontingent if it is not contingent, i.e., if it is necessarily true or necessarily false. In an epistemic setting, ‘a formula is contingent’ means that you are ignorant about its value, whereas ‘a formula is non-contingent’ means that you know whether it is true. Although non-contingency is definable in terms of ...
متن کاملA Logic of Contingency with a Propositional Constant
The paper aims at showing that the problem of defining necessity in terms of contingency in weak normal systems may receive an answer in a contingency system K∆τ which is K∆ extended with an axiom for a propositional constant τ. It is proved by semantic tools that the fragment of K∆τ containing two necessity operators and O is a system of a bimodal logic KD2 with deontic properties. §1. A wel...
متن کاملLogics of Contingency
We introduce the logic of positive and negative contingency. Together with modal operators of necessity and impossibility they allow to dispense of negation. We study classes of Kripke models where the number of points is restricted, and show that the modalities reduce in the corresponding logics.
متن کامل