The Man
Unbanned zombie poster
For a contradiction we need 100% probability for A AND 100% probability for not-A, where A is Local.
Let us say that A is local (for example: the coin's flip example). Since each flip has 50% probability for A ('heads') AND 50% probability for not-A ('tails') under superposition, we do not have a contradiction under flip's superposition, because:
50% probability for A ('heads') AND 50% probability for not-A ('tails') = flip's superposition
Is NOT
100% probability for A ('heads') AND 100% probability for not-A ('tails') = flip's contradiction.
In other words, thank you The Man for helping to support my argument.
(by the way, 50% probability for A ('heads') AND -50% probability for not-A ('tails')(or vice versa) = no flip is tended to collapse to a 100% actual result of A ('heads') OR not-A ('tails') local result)
No, the intermediate result that is not 100% empty AND not 100% full enables us to research, in the first place. You mix between the ontological foundations of the researchable (which are Emptiness and Fullness) and some existing researchable result, where a researchable result must be more than 100% empty AND less than 100% full, otherwise it is not researchable. The magnitude of existence of Emptiness (value 0) or Fullness (value ∞) can be defined only indirectly, by using, for example an existing tool like set, that its magnitude of existence is more than 100% Emptiness (more than 0) AND less than 100% Fullness (less than ∞).
0 is not Emptiness and ∞ is not Fullness. The intermediate ontological result that is not 100% empty AND not 100% full enables us to indirectly research (by using a set) the magnitude of the existence of Emptiness (value 0) and the magnitude of the existence of Fullness (value ∞). Also ∞ (the magnitude of exitence of Fullness) is not ∞ (the magnitude of existence of a non-finite collection).
In other words The Man, you simply do not understand with what you deal here, and make a word salad out of it.
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Now, let us check what you have to say about the Line\point example.
Here you trivially and artificially force the local view of Line\point interaction ("A point is either on a line or it is not and the line either includes that point or it does not.") and brutally ignore the non-local view of this interaction, which is (by basically using your example):
"A line is (on the point) AND (not the point) and it does not include the point, because it is an atom, exactly as the point is an atom (the line and the point ar not derived from each other).
In other words The Man, you simply do not understand with what you deal here, and make a word salad out of it.
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In general, you are a living proof of why standard reasoning is too weak in order to deal with OM's reasoning.
Well thanks Doron for again confirming that you have absolutely no clue as to what the words you use actually mean or what you are talking about. Oh, and you mention your ‘atoms’ again, which version are you referring to this time your ‘atoms’ that are indivisible and non composite or your ‘atoms’ that are composed as divisions?