The Pippen didn't say ''S = the set of all sets''. He said the ''E = set of everything''. I'm paraphrasing a little bit. Do you mean E = S? Why? Afterall the OP is talking about physical stuff (matter and energy) and not about mathematical objects. — TheMadFool
How do you define nothing?
— Christoffer
Absence of anything. — Marchesk
I'm not aware of anything in reality that matches that. — Marchesk
Suppose you come upon a universe that is empty. You say, "Oranges are absent. Pears are absent. Pomegranates are absent ..." That's a lot of absence, and it takes a mind or an observer to notice it. In a universe containing nothing, there is nothing ... not even absence. This is the same conceptual error the OP is making. Nothing is nothing. There can't be anything. No concepts, not even absence. If you notice there are no oranges, who is doing the noticing? — fishfry
You agree? If the class has 30 people enrolled and 29 show up, one is absent. Not seven billion. — fishfry
↪Marchesk {{{{{...}}}}} — Banno
again not sure "nothing" is pure abstraction. There are such things as time and space. In a specific space at a specific time there exist either something or nothing. Either option has meaning. — Rank Amateur
Let's define nothingness as the conjunctions of negations of any possibly or actually existing things: ~p1 & ~p2 & ~p3 & .... From that definition is follows trivially that no object can exist out of nothingness. — Pippen
1. Let me present you a more simple version of my argument "nothing can come from nothing" which renders a creatio ex nihilo impossible, an argument without sets:
Let's define nothingness as the conjunctions of negations of any possibly or actually existing things: ~p1 & ~p2 & ~p3 & .... From that definition is follows trivially that no object can exist out of nothingness.
2. I still think the set S (representing the Being) of all existing things is neither the set of everything nor does it lead to it. It's different, because it only assumes things that are already existing and therefore non-contradictory, while the set of everything doesn't. Because S exists, ~S exists (~S = empty set = nothingness) and from there it follows trivially as well that if we assume ~S we cannot assume anything out of this empty set.
Yes, this model cannot grasp total nothingness (the same with 1.), but that's how far we can imagine nothingness anyway, there's no consistent way to imagine some more total nothingness because we always need something to define nothingness. Total nothingness is actually meaningless like triangle with four angles, it just looks like it means something due to its letters, but contentwise it's the same as "%$%/&%$/$/$" - meaningless. — Pippen
Aside from the problem of reifying abstractions and positing some questionable definitions there, you don't actually present any sort of argument as to why something can't "come from nothing." — Terrapin Station
1. Let's postulate only ∅ (Nothingness).
2. Let's assume some t, but that's contradicting 1., so it's impossible.
3. Conclusion: If only ∅ then nothing can exists no matter in which way or modus, nihil ex nihilo. — Pippen
No. If we assume only ∅ then nothing else matters, not even time. No thing can come out of this assumption, no matter how one twists it. — Pippen
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