S
SeekingCatholic
Guest
Sorry. I forgot to include my two original exceptions to this: our world (and this can also include other worlds which can be derived from ours) and a world with an evident logical contradiction.That is not true. We certainly do not know “everything” about the existing world, and still we know that it is without logical contradictions, since it physically exists…
But you see, you’ve said you could rely on the definition of the world without actually getting around to defining anything. Define your “one-world”. Define your object and its attribute. Specifically, define why your object doesn’t change into another, or disappear altogether. Define why its attribute never changes. Define how your object came into existence (or, if it existed eternally).In the case of a hypothetical world we can rely on the definition of the world. In the case of a “one”-world with one object in it, which object has only one attribute, we know everything about that world - because we define it in a certain manner.
Define your null-world. Define what could potentially exist. Define why it actually doesn’t.Exactly the same way as we speak of the null-world. Since there are no ontological objects in it, there can be no contradiction.
But if we do not know the truth of the assumption, then we do not know the logical possibility of your null-world or one-world. And this is my only contention: we do not know.As I said, that is just an assumption. Nothing more.
Then again, maybe it does. What knowledge do you have with which you can prove otherwise?And further, just because something possible does not exist in any particular world, it does not follow that it was “prevented” (what an anthropomorphic view!) or that it is impossible. In this world we do not have “unicorns” and that does not mean that “unicorns” are logically impossible or that some deity “prevented” them from coming into existence.
That’s begging the question. If the necessary being exists there is only one possible one-world.Except that there are infinitely many possible “one”-worlds and that makes your “necessary” being rather incoherent. Also there is no need to speak of “preventing” something else.
An appeal to authority is invalid as proof. It is valid as a supporting argument to show plausibility. A logical world need not be actualized, but it must be potentially actualizable.Please do not try to appeal to authority. An assumption is just that… and it does not even speak of a logical null-world, only about a physical one. And many times we agreed that a logical world does not have to be actualized.
Just what I was trying to say all along. If your null-world or one-worlds are physically impossible, they are also logically impossible.If something is physically impossible, it is also logically impossible.
If we add the missing component back in again, the world will be “fixed” by definition, because we will be back to where we started (this world), which is logically possible by definition.The whole point is this: If there is a “B” and a “C” which are logically contingent (in some way) in this world, and we remove either one of them, we are talking about a brand new world. If that new world is logically coherent, there is no problem. If it is not logically coherent, adding the missing component will not “fix” it.
I don’t deviate from it. You’ve redefined “contain a logical contradiction” as “containing a logically contradictory ontological entity”. So in your definition, a world with X but not Y, where the existence of X necessarily implies the existence of Y, would be logically possible, because X is not, in itself, a contradictory entity; not, in itself, having two contradictory attributes or existing and not existing at the same time. In my definition such a world is logically contradictory, because there are the two contradictory propositions “Y must exist” and “Y does not exist”. I suppose we won’t get much further until we can actually agree on precisely what “logically possible world” means.The definition of logically possible world is that it cannot contain a logical contradiction. This was your definition, too. Why do you deviate from it?