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The Rolling Theorum is an equation used in current day mathematics.  It can be used to find out a large amount of information about geometry when reduced properly (cylinders, specifically, hence the name "Rolling Theorum.") This equation must be solved for y where x = Z||R and is as follows:  y = ((R²I²CK)/RI) + (2X)/((BA)(R²)(EL))  so, we have to start by dividing the left side of the plus sign.  Which leaves us with..  y = (RICK) + (2X)/((BA)(R²)(EL))  Next, we come to the R², which is (RR)  y = (RICK) + (2X)/((BA)(RR)(EL))  And to make it easier to read, we'll leave it as R²  y = (RICK) + (2X)/(BAR²EL)  Now we come to the 2X.  We said earlier that it was equal to Z || R, which means Z or R.  So let's plug this in..  y = (RICK) + (2(Z || R))/(BAR²EL)  Now, any StarFox fan will recognize this as a Barrel Roll, as 2 times Z or R is a Barrel Roll.  y = (RICK) + (BARREL ROLL)/(BAR²EL)  Simplify BARREL..  y = (RICK) + (BAR²EL ROLL)/(BAR²EL)  divide what's on the right side of the plus sign..  y = RICK + ROLL  AND THERE YOU HAVE IT.  Y = RICK ROLL.  AND THIS IS TRUELY WHY IT IS CALLED THE ROLLING THEORUM.

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