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Rank Team Win % Adj. Win % Weekly Rank Change
1 Philadelphia .909 .819 --
2 Baltimore .750 .741 --
3 Kansas City .727 .729 +2
4 Jacksonville .727 .727 +2
5 San Francisco .706 .727 +2
6 Pittsburgh .636 .681 +2
7 Cleveland .636 .678 -4
8 Detroit .727 .656 -4
9 Miami .727 .637 --
10 Dallas .727 .611 --
11 Denver .545 .552 +6
12 Houston .545 .541 -1
13 Indianapolis .545 .538 +2
14 Seattle .545 .525 -2
15 Cincinnati .455 .517 -2
16 LA Rams .455 .489 +2
17 Buffalo .500 .484 -1
18 Minnesota .500 .477 -4
19 Green Bay .455 .459 +5
20 Las Vegas .417 .422 +1
21 LA Chargers .364 .412 +1
22 Atlanta .455 .407 +4
23 Tampa Bay .364 .403 -4
24 NY Jets .364 .402 -1
25 New Orleans .455 .397 -5
26 Tennessee .364 .397 -1
27 Washington .333 .334 --
28 NY Giants .333 .325 --
29 Chicago .333 .320 --
30 Arizona .167 .240 +1
31 New England .182 .239 -1
32 Carolina .091 .154 --

I’m using a simplified/modified 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 week.