| The Minimum Order1 p (/) q : p (/) q :: p (/) q : p (/) q |
| Omnipotence : Immediacy :: Mediation : Beginning |
| Proof where (,) = identical with and (/) = identically |
| Omnipotence(,)Beginning (/) Immediacy(,)Mediation |
| Real Trinary Logic Product/Power Body Equivalent2 |
 |
1(,)1 (/) 0(,)
= ,0 (/)
0,/1,1
= 0,
| 0,/1,1
= 1(,)1 (/) Simplicity |
| Meta-ontological Negative Analogues (Badiou)3 | |
| stateless element of a situation (the singular) ≠ the absolute situation (something = 0 = not nothing), ≠ absolute singularity | ≠ Immediacy |
| element of the state & the situation
(the normal) ≠ non-absolute
situation (something else =
= not not nothing), ≠ the normalcy of the new, ≠ absolute placedness |
≠ Mediation |
| situationless stateless void
(the nothing) ≠ the absolutely situationless
(the infinite = 1 = the non-set of
non-sets), ≠ the nonbeing of
the void, ≠ absolute simplicity |
≠ Omnipotence |
| situationless element of the state (the excrescent) ≠ non-absolutely situationless (the finite = 1 = not not not nothing), ≠ absolute excrescence, ≠ absolute particularity | ≠ Beginning |