Solving the Rerun-Jesus Amount
The original amount is read as: The difference of Rerun sqauared and Jesus squared over the sum of Rerun sqared and Bee times the difference of Rerun and Jesus, where Bee is equal to absolute value of negative Rerun times Jesus.

First thing we want to do is get Bee out of the amount. If we replace Bee with its known value we can now read the amount as: The difference of Rerun sqauared and Jesus squared over the sum of Rerun sqared and the absolute value of negative Rerun time Jesus, times the difference of Rerun and Jesus.

Let's break down the numerator into workable parts. Rerun squared minus Jesus squared is a difference of squares and can be reduced to the sum of Rerun and Jesus times the difference of Rerun and Jesus. This means the amount can be read as: The sum of Rerun and Jesus times the difference of Rerun and Jesus over the sum of Rerun sqared and the absolute value of negative Rerun time Jesus, times the difference of Rerun and Jesus.

Now we can reduce the denominator. Let's start with the first polynomial, the sum of Rerun sqaured and the absolute value of negative Rerun and Jesus. We're going to assume that the values of both Rerun and Jesus are positive numbers. The absolute value of negative Rerun times Jesus is Rerun times Jesus. The polynomial now reads as the sum of Rerun sqaured and Rerun times Jesus. We can factor out Rerun from there, leaving it as Rerun times the sum of Rerun and Jesus. Now the amount can now be read as: The sum of Rerun and Jesus times the difference of Rerun and Jesus over Rerun times the sum of Rerun and Jesus times the difference of Rerun and Jesus.

Both the numerator and denominator are both fully factored, so now we need to divide out like terms. Both the numerator and denominator have a polynomial of the sum of Rerun and Jesus. We divide our equation by the sum of Rerun and Jesus over the sum of Rerun and Jesus (which, of course, is a value of 1 so we're okay). We do the same with the polynomial of the difference of Rerun and Jesus. Once everything is reduced our final amount is one over Rerun, or the reciprocal of Rerun. I'll leave it to the voters to decide where that qualifies as Rerun or not, or perhaps some form of Anti-Rerun.