Just Linda
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- Feb 24, 2018
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Could you please elaborate what you mean by "micro" and "macro" (in this context), I'm lost?
Micro - specific situations for specific players
Macro - broad sweeping generalization
Could you please elaborate what you mean by "micro" and "macro" (in this context), I'm lost?
Exactly! One does not need PDO to see that 14-1-1 streak is ... a streak, it can't be maintained over the whole season. Why then rely on PDO?
The good old gamblers fallacy. Clearly if I flip a coin after getting three tails, there is less than 50% chance that next coin is Tails, so bet Heads, baby.
Or as I like to call it... "The HF regression to the mean" fallacy.
So, let's give a rest to PDO as a measure of luck, leave it to uneducated folks like Lambert and Luszczyszyn.
What these data show is that PDO distribution is narrower in April than in November. What they don't show is that PDO converges to 1 (because it does not).Not sure this is a good way to look at it, if I understand the corsi/PDO type of claim, it is if they would achieved that streak by outshooting their opponent 2 to 1 it is more likely that they sustain a larger sample size to that rate that if they did it with while being outshoot 0.98:1 with an very high shooting percentage and save percentage. If they would did it with a 99.5 PDO, maybe it could be maintained.
I tend to agree that assuming a team with great goal tending should necessarily regress in save percentage sound flawed.
Has for the claim that PDO do not tend to trend toward 1 has sample size goes up:
If we look at last year around this time of the year (November 30, teams played in average 25 games):
https://web.archive.org/web/20181130071011/https://www.hockey-reference.com/leagues/NHL_2019.html
vs
And at the end of the season
2018-19 NHL Summary | Hockey-Reference.com
Top 5:
Maple leaf: 103.1 vs 101.6
Islanders: 102.5 vs 101.9
Avalanche: 102.4 vs 99.9
Capitals: 102.1 vs 101.8
Predators: 101.7 vs 100.4
Bottom 5:
Sharks: 97 vs 98.9
Knights: 97.7 vs 99.4
Canes: 97.9 vs 99.4
Coyotes: 98.0 vs 99
Panthers: 98.1 vs 98.7
All of the top 5 team's in PDO by the end of November trended down toward 1.0 for the rest of the year, the reverse for the bottom 5.
Would need to maybe do it with different time range and for sure many season, but to expect the top and bottom PDO to get back toward has more game get played seem a solid assumption.
2014 Avs PDO was within "typical" 98-102 range. It was not even the highest PDO in that season, but people tend to forget that because it does not fit into the narrative discussed under "Myth No 3" section.*cough* 2014avs *cough*
sorry must be feeling a little sick
What these data show is that PDO distribution is narrower in April than in November. What they don't show is that PDO converges to 1 (because it does not).
I do think that considerable fraction of hockey fandom believes in 3 myths outlined in OP. I maybe wrong, probably it's just a couple of bloggers. As about bolded, fair point, I apologize for that.I don’t get what the post is meant to achieve. It’s constructed on strawman and begins with an extremely incongruent comparison. On top of that the OP seems to either believe everyone believes these myths or he’s attempting to address a sub-section of people who miss the point of using analytics as a tool entirely. Except he’s talking rather condescendingly and preachy so that target group, which isn’t likely to listen in the first place, probably isn’t listening.
Anybody worth talking to already knows to use every advanced statistic as a tool and knows there’s a pretty normal range outside of 100 for PDO that shouldn’t be ascribed purely to luck.
It sounds indeed like that, but it's not. Wider distributions at the beginning of sampling process converge to final distribution that may or may not be narrower, but it's not required to be delta-like (i. e. non-zero at one value only).Get narrower around a value and converging toward a value do sound like 2 ways of saying the exact same thing.
PDO is weird but OP's argument is also weird.
This is more or less what I was thinking of saying:
To reiterate: Why in the world would you add together two unlike things? This is like saying 3 kilometers + 4 grams = 7 squirrels.
If you have a goalie who's letting everything in all season (as a Red Wings fan I would know a lot about this), PDO goes down. What does that have to do with anything? Why would you make that a team stat? Why would you relate it to shooting %?
If you have a player who's very good at picking his shots, PDO goes up for him and his linemates. Okay? What does that have to do with the team's save %?
If one player does a very good job of clearing the crease but has zero offense, and another player cherrypicks all game and snipes well, they both get the same PDO? That just seems really awkward and useless.
Could you please elaborate what you mean by "micro" and "macro" (in this context), I'm lost?
But it doesn't even work in that context because you can draw opposite conclusions from the same data.People need to realize PDO was one of the first non-traditional stats created. It came about back when +/- was still one of the main ways players were evaluated. It isn't some super complex stat created to be the be-all-end-all of predictors. It's simply a quick reference point for context when looking at goal differentials.
It was basically made for when people would say stuff like "Mark Fistric was +27. He's really good!". You could then take a quick glance at his PDO and assume he would never do that again.
But it doesn't even work in that context because you can draw opposite conclusions from the same data.
- The PDO is high due to luck and is therefore unsustainable.
- The PDO is high due to the fact that he has excellent shot accuracy so as long as his shot doesn't fall off he will sustain it.
- The PDO is high because he plays in front of a HoF goalie or an excellent shot suppression system so it will sustain as long as he plays on the same team.
What is the use of a stat that supports opposite conclusions?
- All NHL players are roughly equal in skill, to the point that there are not vast skill disparities between different clubs or players. Thus:
- All shots and shot attempts are equal. Thus your shooting percentage is a function of luck.
- All saves and save attempts are created equally. This your save percentage is a function of luck.
What is extreme? The existence of luck? Or the existence of players who shoot better than other players?Extreme examples existing doesn't mean the stat "doesn't work".
What is extreme? The existence of luck? Or the existence of players who shoot better than other players?
Disagree.
1) PDO is meant to show how sustainable a teams play is. No different than when a player goes on a hot streak and shoots 40%, you know eventually it will even out. Look no further than Buffalo, they were a high PDO team through the first 10 games and then regressed back to 100 over the past 12.
2). Sure there is. A shot from the side of the net from along the boards that has almost 0 chance to go in shouldn't be counted the same as someone right in the slot taking a shot.
I would argue PDO is better than it ever has been with parity what it is. In general, teams are going to score generally the same and have goaltending generally the same. Over an 82 game season these things usually even out, but where PDO shines is even bigger sample sizes than that.
In fact, using PDO is almost always a regression litmus test for teams who unexpectedly shot up the standings.
So look at their shooting% and decide whether it’s sustainable or not. That’s pretty a simple way to judge that question.
Adding their shooting% to their save% and measuring how far the combined total is from an arbitrarily-selected 100 is... I mean, that’s just silly. There’s no sound basis for judging sustainability that way.
And again, you can better make these predictions by simply using the basic stats that were combined to create PDO.
A team shot up the standings with .950 goaltending? Obviously they are due for regression when the goalie cools off. There’s no need to add their shooting % and measure from 100 to draw that conclusion.