vectorcube said:
Honestly, you don` t know what you saying here. Most philosophers that asked it had in mind contingent concrete objects. They include Parfit, and nozick. Are you honestly comparing yourself to me?
Yes but you gave two references where both these philosophers explicitly included what you dub abstract objects as part of the general question of what exists. They also seem as concerned about necessary objects as contingent ones. So you're just being weird about this.
Just happened to be reading something that made me smile...
One famous quote attributed to Buddha states: “Unity can only be
manifested by the Binary. Unity itself and the idea of Unity are already two.”
To talk about worlds, we have to talk about both the contents and the container. You insist that only contents is a natural thing to be concerned with. But you can never escape the equally necessary idea of a container no matter how you wriggle.
A state of affairs is - quite plainly - both a state and the affairs we deem to constitute it. Even your own terminology has to smuggle in the notion of context to justify the notion of events.
Furthermore, on nothingness, I think we all agree that it cannot actually exist. Even if there is no affairs, there is still the state level description.
But is this then merely a trick of the modelling - our habit of talking in state-based, set theoretic, terms? Perhaps in reality we can define the null set in such a way there is both no contents and no bounding brackets (the denoter of global state)?
That's where the questioning here actually becomes interesting.
Then further, if we take a limits approach to these kinds of questions rather than a set theoretic one, could we treat [null] as being almost no container, almost no contents - so an asymptotic approach that is bounded by actual, but non-existent, nothingness?
So issue 1) Can we treat the "state of affairs" as a two part story? How does this actually divide our concept of nothingness (as into an absence of affairs vs an absence of state)?
And issue 2) If set theoretic approaches are not helpful, could we do better with a limits approach? What would it mean to be infinitesimally close to nothingness? For a start it would turn the question from one about existence or structure into one about development or process.