​

Rank Team Adj. Win % Weekly Rank Change
1 Boston .808 +2
2 Minnesota .798 +3
3 Denver .764 -2
4 Philadelphia .736 --
5 Dallas .646 -3
6 Houston .645 +11
7 Indiana .614 +5
8 Milwaukee .601 -1
9 Oklahoma City .592 -1
10 Miami .589 +8
11 Atlanta .575 -2
12 Brooklyn .553 +3
13 Golden State .552 -7
14 Sacramento .550 +12
15 Toronto .548 -2
16 New York .518 -2
17 New Orleans .509 -6
18 LA Lakers .501 +1
19 Orlando .492 -8
20 Cleveland .471 -4
21 Chicago .380 +1
22 Phoenix .375 +1
23 San Antonio .346 -3
24 Utah .336 +3
25 Charlotte .323 -1
26 LA Clippers .299 -5
27 Washington .270 +2
28 Portland .251 -3
29 Detroit .205 -1
30 Memphis .174 --

I’m using the Colley Matrix iteration process (https://www.colleyrankings.com/method.html)

To summarize, you take the win percentage of every team and correct it against the win percentage of their opponents. Then you have a new win percentage. And I repeat that process until the correction factor is below .001. Essentially this is what I would expect the win percentages to be if the teams played an average team every game.

    • DrTomBEnglish
      1·
      10 months ago

      Imagine two 5-5 teams. One played the Blazers ten times. One played the Celtics ten times. Are those equal teams? Probably not. This accounts for the difference in opponent quality.