LGHL PSN Season 5 Start of Season Power Rankings

Team Power Rankings

Forwards

1 - Dallas Stars - (4.75)
2 - San Jose Sharks - (4.42)
3 - Tampa Bay Lightning - (4.42)
4 - New Jersey Devils - (4.38)
5 - Boston Bruins - (4.37)
6 - Arizona Coyotes - (4.28)
7 - Colorado Avalanche - (4.28)
8 - Buffalo Sabres - (4.28)
9 - Los Angeles Kings - (4.28)
10 - Calgary Flames - (4.27)
11 - Carolina Hurricanes - (4.27)
12 - Vancouver Canucks - (4.25)
13 - Washington Capitals - (4.24)
14 - Chicago Blackhawks - (4.23)
15 - Ottawa Senators - (4.19)
16 - Edmonton Oilers - (4.19)
17 - St. Louis Blues - (4.14)
18 - Florida Panthers - (4.13)
19 - Anaheim Ducks - (4.12)
20 - Detroit Red Wings - (4.12)
21 - Minnesota Wild - (4.11)
22 - Columbus Blue Jackets - (4.08)
23 - New York Rangers - (4.07)
24 - Pittsburgh Penguins - (4.00)
25 - Nashville Predators - (3.97)
26 - Winnipeg Jets - (3.96)
27 - Toronto Maple Leafs - (3.95)
28 - New York Islanders - (3.91)
29 - Montreal Canadiens - (3.72)
30 - Philadelphia Flyers - (3.63)


Defenders

1 - New Jersey Devils - (4.72)
2 - Los Angeles Kings - (4.23)
3 - St. Louis Blues - (4.22)
4 - Boston Bruins - (4.19)
5 - Chicago Blackhawks - (4.15)
6 - Edmonton Oilers - (4.14)
7 - Dallas Stars - (4.11)
8 - Winnipeg Jets - (4.10)
9 - Detroit Red Wings - (4.03)
10 - Philadelphia Flyers - (4.01)
11 - Ottawa Senators - (4.00)
12 - Anaheim Ducks - (3.96)
13 - Calgary Flames - (3.96)
14 - Columbus Blue Jackets - (3.93)
15 - Montreal Canadiens - (3.84)
16 - Florida Panthers - (3.82)
17 - Nashville Predators - (3.81)
18 - Buffalo Sabres - (3.77)
19 - Washington Capitals - (3.67)
20 - Pittsburgh Penguins - (3.66)
21 - San Jose Sharks - (3.62)
22 - Arizona Coyotes - (3.61)
23 - Vancouver Canucks - (3.60)
24 - Toronto Maple Leafs - (3.59)
25 - Colorado Avalanche - (3.59)
26 - Carolina Hurricanes - (3.59)
27 - Minnesota Wild - (3.54)
28 - Tampa Bay Lightning - (3.51)
29 - New York Islanders - (3.43)
30 - New York Rangers - (3.25)


Goalies

1 - Columbus Blue Jackets - (5.06)
2 - Chicago Blackhawks - (4.83)
3 - Calgary Flames - (4.81)
4 - Buffalo Sabres - (4.78)
5 - Edmonton Oilers - (4.62)
6 - Anaheim Ducks - (4.50)
7 - Vancouver Canucks - (4.48)
8 - Philadelphia Flyers - (4.46)
9 - Toronto Maple Leafs - (4.41)
10 - Detroit Red Wings - (4.35)
11 - Florida Panthers - (4.33)
12 - Arizona Coyotes - (4.32)
13 - Carolina Hurricanes - (4.30)
14 - Pittsburgh Penguins - (4.29)
15 - Tampa Bay Lightning - (4.22)
16 - Washington Capitals - (4.21)
17 - Los Angeles Kings - (4.20)
18 - Nashville Predators - (4.16)
19 - San Jose Sharks - (4.15)
20 - St. Louis Blues - (4.13)
21 - Ottawa Senators - (4.09)
22 - Dallas Stars - (4.08)
23 - Boston Bruins - (4.00)
24 - Montreal Canadiens - (3.96)
25 - New York Rangers - (3.83)
26 - Minnesota Wild - (3.82)
27 - New York Islanders - (3.69)
28 - Winnipeg Jets - (3.63)
29 - New Jersey Devils - (3.47)
30 - Colorado Avalanche - (3.19)


Total Power Ranking

1 - Dallas Stars - (4.48)
2 - New Jersey Devils - (4.41)
3 - Chicago Blackhawks - (4.27)
4 - Buffalo Sabres - (4.26)
5 - Calgary Flames - (4.25)
6 - Los Angeles Kings - (4.25)
7 - Boston Bruins - (4.21)
8 - Edmonton Oilers - (4.19)
9 - St. Louis Blues - (4.17)
10 - Vancouver Canucks - (4.13)
11 - Detroit Red Wings - (4.13)
12 - Anaheim Ducks - (4.12)
13 - San Jose Sharks - (4.12)
14 - Ottawa Senators - (4.12)
15 - Florida Panthers - (4.11)
16 - Columbus Blue Jackets - (4.10)
17 - Tampa Bay Lightning - (4.09)
18 - Colorado Avalanche - (4.05)
19 - Washington Capitals - (4.05)
20 - Arizona Coyotes - (4.05)
21 - Winnipeg Jets - (4.03)
22 - Carolina Hurricanes - (4.02)
23 - Nashville Predators - (3.94)
24 - Philadelphia Flyers - (3.92)
25 - Pittsburgh Penguins - (3.90)
26 - Toronto Maple Leafs - (3.89)
27 - Minnesota Wild - (3.80)
28 - Montreal Canadiens - (3.79)
29 - New York Rangers - (3.79)
30 - New York Islanders - (3.63)


Explaning the results: This data looks at the players on all teams, and every single (non-preason) game they've ever played in this league, averages out their performance and returns a power ranking formula in which we break up by position group and then total.