I am now looking at third order wins...which is basically the Pythagorean formula...with further adjustments made for Stength of schedule and strength of opposition ect.
It is reported that the third order wins is even more accurate at predicting the future record than first order wins...so I find this very interesting.
These third order win expectations can be found at Baseball Prospectus.
There is quite a bit of variance between some of the third order win expectations ...and the old formula found at ESPN.
I'm going to start using just the third order stats for my tracking.
Here is an explanation from Wiki:
"Second-order" and "third-order" wins
In their
Adjusted Standings Report,
Baseball Prospectus refers to different "orders" of wins for a team. The basic order of wins is simply the number of games they have won. However, because a team's record may not reflect its true talent due to luck, different measures of a team's talent were developed.
First-order wins, based on pure run differential, are the number of expected wins generated by the "pythagenport" formula (see above). In addition, to further filter out the distortions of luck,
sabermetricians can also calculate a team's
expected runs scored and allowed via a
runs created-type equation (the most accurate at the team level being
Base Runs). These formulas result in the team's expected number of runs given their total singles, doubles, walks, etc., which helps to eliminate the luck factor of the order in which the team's hits and walks came within an inning.
By plugging these expected runs scored and allowed into the pythagorean formula, one can generate second-order wins, the number of wins a team deserves based on the number of runs they should have scored and allowed given their component offensive and defensive statistics.
Third-order wins are second-order wins that have been adjusted for strength of schedule (the quality of the opponent's pitching and hitting). Second- and third-order winning percentage has been shown to predict future actual team winning percentage better than both actual winning percentage and first-order winning percentage.