Non-traditional metrics: PDO
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08-09-2012, 01:40 PM
Czech Your Math
Join Date: Jan 2006
Originally Posted by
No, it would not. One is a measurement of efficiency, the other of result. GF is the result of SF * S%, and GA is the result of (1 - Sv%) * SA.
As many people have stated many times in many ways using strategies firmly rooted in sound statistical reasoning, shot volume (SF/SA) is something that good teams tend to be good at.
The efficiency percentages over the long term for ALL teams tends to regress back to league averages. In other words, outliers of the efficiency percentages are not generated by the teams ability since they will always tend to head back to league averages.
So again, no GD, GF, and GA are not the same pieces of information. PDO is a lot more useful when looking at unsustainable performances.
I still don't see the difference. If a team is scoring 4 GPG in today's NHL, or giving up 1.5 GPG, it will also likely regress to the mean. However, if the 80s Oilers were scoring 1 GPG more than the league, I wouldn't hold your breath waiting for it to "regress to the mean." It's being proposed that PDO should be 1000 for all teams and individuals, but that's not even close to being true.
I gave examples of teams whose overall S% +SV% generally stayed above or below the mean over multiple seasons:
Islanders were 985, 986, 989, 998, and 984 the last 5 seasons.
Columbus was 990, 999, 994, 984, and 984 the last 5 seasons.
Toronto was 986, 981, 975, 997, and 998 the last 5 seasons.
These teams weren't unlucky, they were just below average. I doubt Toronto was "less unlucky", but instead was "less bad."
When Boston won the Cup two years ago, they were 1023 during the season. They improved to 1042 in the playoffs. How is that regressing to the mean? Yes, teams will regress to the mean over multiple seasons, because there's a lot of parity and teams change from year to year. They add players, they lose players, players get better, players get injured.
I gave examples of teams whose overall S% + SV% generally stayed above or below the mean over multiple seasons:
Vancouver was 1006, 1018, 1019, 1026 and 1019 the last 5 seasons.
Boston was 1004, 1036, 998, 1023 and 1019 the last 5 seasons.
Those teams weren't lucky, they were good, especially their goalies.
How is it primarily luck-driven, when the best teams tend to be higher and the bad teams tend to be lower over multiple seasons? The bad teams provide better examples in general, because it's a lot easier to be bad than good. Somehow, certain teams tend to remain lucky:
I know some people that will be glad to know that Gretzky was simply lucky and not great.
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