In PI it is reciprocated into a value such as PHI, that phi is unlike Pi.
Now the orientation of it is focal is to a pattern in which the measure correalates to PI. So that would look like a integer that has a sub that has yet another reciprocation counting to one. Pi(subphi)/(1)=1 making 3 terms as 1.
(A triangulation statistically of a square model based in Pi)
Pathologically that is the same as 0(sub0). While the Round of that is to 1 (or a cubic pi). So quantum basis suggests 0=|0| and is infintisimally 1.
It would prove a quantum contingency with F(x)=n+1 where N=0
Of course 0 doesn't need to be defined.
If a |0| already is evident. Then an undefined 0 is still 0. Since its counter is not in absolute value. Post too long. Click here to view the full text.