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Ontoscopies

I've decided I want to pursue the idea of a monadology of fragments sketched in BUG as one of the three ontoscopies of contingency presented in the book. In the book I'm finishing about monadologies (called "The diaspora of agency"), there will be a section on fragments that will show how a monadology could sort out some of the problems that Levinas sees in Husserl's version (his monadology in the last Cartesian Meditation) while retaining the central features of the monads. The idea will be that the monad will be conceived as a unity of response - or a unity of decision - and in that sense will gain agency only by being appealed by the other, by an other that is seen as its composer - and as such entirely different from itself. The idea began to be rehearsed here.

In order to do so, I'm examining again my notion of ontoscopy. As I wrote in a recent post, the ontology doubts can be seen as the flip side of a monadology of fragments. I wrote we can use the two sides of Sextus' epoché as an inspiration: having appearances and suspending judgments, the former would pair with fragments and the latter with doubts. Now I was wondering that there are (at least) three points of view (ontoscopies) that we can see contingency in world:

1) from the point of view of the agents,

2)from the point of view of the results of the agents's actions and

3)from a transversal point of view where agents are taken by actions and actions by other agents.

We can see these three points of view as what if behind respectively composers, compositions and fragments. Also, contingency is seen as transcendent if we favor 2 but not if we favor 1 and 3. However, my point is that if we take 1, we head towards a monadology of fragments, if we take 2, towards and ontology of doubts and if we take three towards a rhythm-oriented metaphysics. In other words, ontoscopies are genuine points of view on things - and these three points of view on contingency are such that one looks at agency, one looks at their outcome, and the other is transversal.

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