will you explain to me what it means that tier 0 is the ground of logic?
Basically, for the sake of pure example, take the set of all logical possibilities as an enclosed circle in an infinite plane, said plane is the ground of logic.
I think a graphical example like that using a diagram was given in the tier 0 thread, if recall correctly.
Since logical impossibilities are not
something at all, insomuch as that they are just
nothing, nothingness in the truest sense, they hold no potential or actual mass. Note that I'm using the term mass to make the example easy to understand, but its more so just a metaphor.
So if you add nothing to that circle, it does not change or add up anything in truth. Its the same as adding an empty set to, say, any other non-empty set. The empty-set adds up nothing at all to the non-empty set and the non-empty set before addition is equal to the non-empty set after addition in all aspects.
So, under that notion, we equate the set of all logical possibilities to the set of all logical possibilities
and impossibilities. Its basically how 1 + 0 is still equal to 1, and 1 is the equal to 1+0+0+0+0+0....+0.
Now, logical impossibilities are just nothing, so its not something that can just be
done or
realized. They do not exist in potentiality/unrealized form, nor do they do so in actuality/realized form. So if the tier 0 is being able to realize logical impossibilities into
something, that contradicts the whole point of it being
nothing. Which leads us to the conclusion that they are not impossibilities in the literal sense, as the tier 0 has given them arbitrary values instead. Its basically how the number 0 in the old era was not used to indicate
nothing but rather tens of something. But in the later centuries, someone gave it another meaning, after which it was used to indicate nothing when preceded by nothing in a set of digits.