Career Performance Percentage

Method A*

Owner(years)%
Vampatella (15)0.786
Patel (17)0.748
Harlowe (1)0.727
Haupt (14)0.724
Ryness (19)0.696
Kriesel (17)0.694
Robinson (9)0.667
Rumbaugh (17)0.566
Dixon (12)0.533
Calhoun (5)0.519
McHargue (18)0.480
Beckerleg (18)0.470
Madeira (10)0.468
York (18)0.466
Kern (18)0.454
Goodwin (16)0.441
Oldfield (16)0.408
Card (14)0.364
Fialkoff (1)0.308
Buerkle (1)0.300
Orlowski (2)0.212

Method B*

Owner(years)%
Vampatella (15)0.786
Patel (17)0.758
Harlowe (1)0.727
Haupt (14)0.718
Ryness (19)0.701
Kriesel (17)0.693
Robinson (9)0.667
Rumbaugh (17)0.543
Dixon (12)0.537
Calhoun (5)0.529
McHargue (18)0.487
Madeira (10)0.477
York (18)0.476
Beckerleg (18)0.465
Kern (18)0.460
Goodwin (16)0.438
Oldfield (16)0.398
Card (14)0.361
Fialkoff (1)0.308
Buerkle (1)0.300
Orlowski (2)0.200

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A note on the numbers:
For the 95-96 season, all I know is Gar finished first, Vamp finished 2nd, Matt finished 3rd, and their were 7 teams, as the History indicates, so I'm leaving out numbers for the rest of the owners who participated in that year. I'm disregarding any compensation for teaming up with someone: if you finished in 1st whether going solo or with a partner, there's no adjustment.

Method A - Average of Quotients Method top
Say you finish in first in a year where there are 11 SUFFL teams, that's 11/11. Say you finish 3rd in a year where there are 13 teams, that's 11/13. The average of those two = (11/11 + 11/13) / 2 = a CPP of .923.

Method B - Quotient of Totals Method top
Or maybe we should do it more like batting average. I mean instead of averaging 8/8 + 7/13 + 13/13 + 10/11, just divide the sum of the numerators by the sum of the denominators, (8 + 7 + 13 + 10) / (8 + 13 + 13 + 11) = 38/45 = .844. Hmm. That way you get more credit for winning a 13-team league than you do for winning an 8-team league.