Probably best to take the average, quantum-relative case of the absolute, quantum, and, relative, cases, namely,
({(x - y) + [x - √(x*y)] + 0.5*(x - y)} / 3)
---> {[5x - 2√(x*y) - 3y] / 6} from the perspective of x wins, and, y losses, or,
--> -{[5y - 2√(y*x) - 3x] / 6} from the perspective of y losses, and, x wins.
For example, about 1.36 games over even if x = 8, and, y = 6, and, about 1.31 games under even if y = 6, and, x = 8.
Interestingly, the coefficients form the numeral, 5236, with √5236 at about 72.3602 ---> {72 + [0.0001 + √(0.09) + 0.06 + 0.0001]} ---> 7/2 in 1961. Moreover, my user-numeral at the gematria forums, (7152 - 5236) = 1916 ---> 1961. Oh, 15 = (6 + 9), but without the 1's. And, 5236 = (4*11*119) ---> 411_119, or 911_114.
Call it, Garnabby's Numeral, of the number of games over/under even. Ha. Oh, well.
And, just think. In another post,
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I wonder what it will be, but, in advance this time.
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