NHL Team Explorer
Does a club that out-shoots its opponents also out-score them? Who creates chances and gives few back? Put any two team measures on the axes; better is always up and to the right.
2026-27 seasonour ratings are for 2026-27
PP xGF against GD/GP32 clubs
Colorado Avalanche have the best combined rank: 1st in goal difference per game (+4.50) and 10th in power-play expected goals per game (0.72). 9 of 32 clubs are better than the middle on both. The two move together loosely (r = 0.29).
Both measures, rankedordered by the average of the two ranks
| # | Team | GD/GP | PP xGF |
|---|---|---|---|
| 1 | +4.50#1 | 0.72#10 | |
| 2 | +2.50#3 | 0.72#9 | |
| 3 | +1.00#10 | 0.77#2 | |
| 4 | +1.00#11 | 0.77#3 | |
| 5 | +1.00#9 | 0.73#8 | |
| 6 | +2.00#7 | 0.71#12 | |
| 7 | −0.33#19 | 0.77#1 | |
| 8 | +0.33#14 | 0.74#7 | |
| 9 | 0.00#17 | 0.76#4 | |
| 10 | +2.33#5 | 0.69#18 | |
| 11 | +2.33#6 | 0.69#20 | |
| 12 | +2.50#4 | 0.69#23 | |
| 13 | +0.50#12 | 0.70#16 | |
| 14 | +0.33#13 | 0.70#15 | |
| 15 | −1.00#24 | 0.75#5 | |
| 16 | +2.67#2 | 0.66#28 | |
| 17 | 0.00#18 | 0.70#13 | |
| 18 | +1.25#8 | 0.68#25 | |
| 19 | −1.50#27 | 0.75#6 | |
| 20 | −0.33#20 | 0.70#14 | |
| 21 | −2.50#29 | 0.71#11 | |
| 22 | −0.50#22 | 0.69#19 | |
| 23 | +0.25#15 | 0.67#27 | |
| 24 | −1.00#25 | 0.70#17 | |
| 25 | 0.00#16 | 0.65#29 | |
| 26 | −0.50#21 | 0.67#26 | |
| 27 | −1.00#26 | 0.69#22 | |
| 28 | −3.00#30 | 0.69#21 | |
| 29 | −2.50#28 | 0.69#24 | |
| 30 | −0.50#23 | 0.63#30 | |
| 31 | −3.33#31 | 0.63#31 | |
| 32 | −4.33#32 | 0.62#32 |
What the two axes are
Goal difference per game. Goals for minus goals against, per game.
Power-play expected goals per game. Expected goals on the power play per game. It rewards drawing penalties as well as a dangerous power play.
A lower-is-better measure is drawn with its axis flipped, so the best clubs are always up and to the right. The dashed lines are the league median; r is how closely the two measures move together across the 32 clubs. Methodology →
