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Elo Rankings

 What are Elo Rankings?
How do you rank or compare teams across multiple decades of seasons? Elo is a simple measure of strength based on game-by-game results in a closed system. A league Elo average will always be 1500 Elo points, representing the most average team within the league. Elo continues rating teams across the entire history of the league, regressing values at the end of the season towards the mean league value. Our Elo calculation considers home-field advantage as well as margin of victory to allow us to rank the relative strength of teams from discontinuous seasons. Elo rankings additionally allow for the calculation of expected game results (game odds) and margin of victory predictions (game lines).

Note: Ratings are set to regress towards the mean at the end of each season to account for roster turnover, progressions, and aging.
Rank Team Elo Record Last Game Division
1 1,788.8 (12 - 1) S45 W13 Blue West
2 1,754.1 (13 - 1) S45 W13 Blue West
3 1,720.9 (12 - 2) S45 W13 Blue South
4 1,716.4 (11 - 3) S45 W13 Blue South
5 1,696.9 (10 - 4) S45 W13 Red South
6 1,670.1 (10 - 4) S45 W13 Red West
7 1,665.3 (10 - 4) S45 W13 Red North
8 1,660.4 (11 - 3) S45 W13 Blue East
9 1,639.7 (9 - 5) S45 W13 Red East
10 1,621.7 (9 - 5) S45 W13 Red South
11 1,614.0 (10 - 4) S45 W13 Red West
12 1,580.8 (10 - 4) S45 W13 Blue North
13 1,551.3 (8 - 6) S45 W13 Red East
14 1,551.2 (9 - 5) S45 W13 Red North
15 1,519.1 (6 - 7) S45 W13 Blue East
16 1,516.5 (8 - 6) S45 W13 Blue West
17 1,507.6 (6 - 8) S45 W13 Red North
18 1,495.5 (7 - 7) S45 W13 Red South
19 1,477.6 (6 - 7) S45 W13 Red South
20 1,408.0 (5 - 9) S45 W13 Blue South
21 1,389.2 (4 - 10) S45 W13 Blue North
22 1,388.5 (5 - 9) S45 W13 Blue North
23 1,380.1 (3 - 11) S45 W13 Blue East
24 1,364.5 (5 - 9) S45 W13 Blue West
25 1,362.2 (4 - 10) S45 W13 Blue East
26 1,351.6 (5 - 8) S45 W13 Red North
27 1,349.1 (3 - 11) S45 W13 Red East
28 1,342.0 (2 - 12) S45 W13 Red West
29 1,339.3 (3 - 11) S45 W13 Red East
30 1,299.5 (3 - 11) S45 W13 Blue South
31 1,249.7 (1 - 13) S45 W13 Red West
32 1,188.3 (2 - 12) S45 W13 Blue North