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Not Wholly Finite: The Dual Aspect of Finite Modes in Spinoza

Abstract

Spinoza's bold claim that there exists only a single infinite substance entails that finite things pose a deep challenge: How can Spinoza account for their finitude and their plurality? Taking finite bodies as a test case for finite modes in general I articulate the necessary conditions for the existence of finite things. The key to my argument is the recognition that Spinoza's account of finite bodies reflects both Cartesian and Hobbesian influences. This recognition leads to the surprising realization there must be more to finite bodies than their finitude, a claim that goes well beyond the basic substance-monism claim, namely, that anything that is, is in God. This leads to the conclusion, which may seem paradoxical, that finite bodies have both an infinite as well as a finite aspect to them. Finite bodies, I argue, both actively partially determine all the other finite bodies, thereby partially causing their existence insofar as they are finite, as well as are determined by the totality of other bodies. I articulate precisely what this infinite aspect is and how it is distinct from the general substance-monism dictum. 1 The Problem of Finite Modes A predictable tension arises between Spinoza's aim to maintain that, strictly speaking, there is only a single infinite substance and his desire to account for diversity within his metaphysics. The diversity of finite things is particularly difficult to account for: not only due to their plurality, but also because of their very nature qua finite. To pinpoint what seems to be problematic about finite modes, we can consider the way Spinoza