- Dec 5, 2012
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Tangent from a different thread but an important debate to have.
P/60 stats are obviously useful to analyze players with differing amounts of ice time.
Obviously when you increase a player's ice time, they'll probably put up more points. The question is, does production increase linearly with ice time? That is, if a player in a season scores 70 points over a full season playing 16 minutes a night, how likely is it that they would have scored 88 points playing 20 minutes a night? (the same p/60).
Another way to put it: If I made a plot of ice time vs production, would that line be straight all the way for the first 22-23 minutes?
My instinct tells me that it's not likely, because 1) the smaller sample size of 16 minutes would be more prone to variation and 2) fatigue would come into play as well.
However I'm wondering if there's actually been research done into this. If the increase in production is linear with increase in ice time, then p/60 is a fantastic stat and we should use it instead of p/gp.
P/60 stats are obviously useful to analyze players with differing amounts of ice time.
Obviously when you increase a player's ice time, they'll probably put up more points. The question is, does production increase linearly with ice time? That is, if a player in a season scores 70 points over a full season playing 16 minutes a night, how likely is it that they would have scored 88 points playing 20 minutes a night? (the same p/60).
Another way to put it: If I made a plot of ice time vs production, would that line be straight all the way for the first 22-23 minutes?
My instinct tells me that it's not likely, because 1) the smaller sample size of 16 minutes would be more prone to variation and 2) fatigue would come into play as well.
However I'm wondering if there's actually been research done into this. If the increase in production is linear with increase in ice time, then p/60 is a fantastic stat and we should use it instead of p/gp.
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