In this second instalment of Hardly a Stat
Holiday for the Patrik Stefans, I felt no choice but to examine what has
emerged as the preeminent statistic in advanced hockey analyses: Fenwick.
Named after the Calgary Flames blogger, Matt Fenwick, the statistic looks
to improve on its predecessor Corsi metric. For those who are not sufficiently acquainted by
now, you should be, so here's the simplest explanation. Corsi initially
arose as a team differential value between the sum of its own
shots taken, missed, and (those which were) blocked, and that of its opponents.
Let's take this fun example from a game between the Toronto Maple Leafs
and the Minnesota Wild from Oct 15, 2013. The Event Summary from the game gives each
team's totals for shots on goal, shots missed, and shots that were blocked (not
to be confused with its own totals for shots that its players blocked), and the
Corsi differentials can be easily calculated accordingly:
TOR
|
MIN
|
|
Shots
on Goal
|
14
|
37
|
Shots
Missed
|
11
|
14
|
Shots
Blocked
|
5
|
17
|
Corsi
|
-38
|
38
|
Fenwick
|
-26
|
26
|
Corsi has come to be better expressed as a percentage which takes one team's total "shot events" and divides it by the grand total of shot events for both teams combined. In the above example, Toronto's "Corsi For Percentage" (CF%) is (14+11+5)/(14+11+5+37+14+17) = 30/98 = 30.61%. Conversely, Minnesota's CF% is 69.39%. If we look at this season's NHL rankings by CF%, you'll see just how abysmally low that above figure is for the Leafs from that isolated game. Not so coincidentally, the Leafs are bottom feeding at 44% at the rough-halfway mark of this season.
#
|
|||||||||||
1
|
Los
Angeles
|
1639
|
1306
|
43.1
|
34.3
|
55.6
|
2175
|
1686
|
57.2
|
44.3
|
56.3
|
2
|
New
Jersey
|
1417
|
1129
|
37.8
|
30.1
|
55.7
|
1897
|
1497
|
50.6
|
39.9
|
55.9
|
3
|
Boston
|
1751
|
1489
|
45.2
|
38.4
|
54.0
|
2391
|
2005
|
61.7
|
51.8
|
54.4
|
4
|
Chicago
|
1565
|
1286
|
40.8
|
33.5
|
54.9
|
2103
|
1783
|
54.8
|
46.5
|
54.1
|
5
|
Ottawa
|
1683
|
1509
|
45.0
|
40.3
|
52.7
|
2305
|
1994
|
61.6
|
53.3
|
53.6
|
6
|
Detroit
|
1563
|
1368
|
41.6
|
36.4
|
53.3
|
2069
|
1793
|
55.1
|
47.8
|
53.6
|
7
|
Montreal
|
1534
|
1332
|
42.1
|
36.5
|
53.5
|
2114
|
1886
|
58.0
|
51.7
|
52.8
|
8
|
St.
Louis
|
1455
|
1267
|
38.5
|
33.5
|
53.4
|
1949
|
1784
|
51.5
|
47.2
|
52.2
|
9
|
NY
Rangers
|
1674
|
1456
|
43.1
|
37.5
|
53.5
|
2253
|
2081
|
58.0
|
53.6
|
52.0
|
10
|
Carolina
|
1712
|
1671
|
45.3
|
44.2
|
50.6
|
2336
|
2190
|
61.8
|
57.9
|
51.6
|
11
|
Vancouver
|
1457
|
1438
|
38.7
|
38.2
|
50.3
|
1994
|
1879
|
53.0
|
49.9
|
51.5
|
12
|
San
Jose
|
1646
|
1520
|
42.8
|
39.5
|
52.0
|
2258
|
2144
|
58.7
|
55.8
|
51.3
|
13
|
Phoenix
|
1646
|
1597
|
43.6
|
42.3
|
50.8
|
2173
|
2117
|
57.6
|
56.1
|
50.6
|
14
|
NY
Islanders
|
1591
|
1539
|
40.6
|
39.3
|
50.8
|
2172
|
2174
|
55.4
|
55.5
|
50.0
|
15
|
Winnipeg
|
1597
|
1644
|
40.7
|
41.9
|
49.3
|
2195
|
2241
|
55.9
|
57.1
|
49.5
|
16
|
Minnesota
|
1400
|
1437
|
37.0
|
38.0
|
49.4
|
1883
|
1925
|
49.8
|
50.9
|
49.5
|
17
|
Florida
|
1529
|
1628
|
39.2
|
41.8
|
48.4
|
2049
|
2121
|
52.6
|
54.4
|
49.1
|
18
|
Pittsburgh
|
1528
|
1533
|
40.5
|
40.6
|
49.9
|
2040
|
2120
|
54.1
|
56.2
|
49.0
|
19
|
Colorado
|
1526
|
1580
|
40.0
|
41.5
|
49.1
|
2073
|
2170
|
54.4
|
56.9
|
48.9
|
20
|
Dallas
|
1409
|
1579
|
37.8
|
42.4
|
47.2
|
1990
|
2084
|
53.5
|
56.0
|
48.9
|
21
|
Washington
|
1479
|
1563
|
38.8
|
41.0
|
48.6
|
2043
|
2150
|
53.5
|
56.3
|
48.7
|
22
|
Anaheim
|
1444
|
1530
|
37.3
|
39.6
|
48.5
|
1970
|
2140
|
51.0
|
55.3
|
47.9
|
23
|
Philadelphia
|
1417
|
1547
|
38.6
|
42.2
|
47.8
|
1943
|
2140
|
52.9
|
58.3
|
47.6
|
24
|
Calgary
|
1448
|
1599
|
37.7
|
41.6
|
47.5
|
1951
|
2164
|
50.8
|
56.3
|
47.4
|
25
|
Tampa
Bay
|
1451
|
1625
|
38.2
|
42.7
|
47.2
|
1921
|
2151
|
50.5
|
56.6
|
47.2
|
26
|
Columbus
|
1287
|
1530
|
33.6
|
40.0
|
45.7
|
1811
|
2031
|
47.4
|
53.1
|
47.1
|
27
|
Nashville
|
1344
|
1491
|
34.6
|
38.4
|
47.4
|
1800
|
2053
|
46.3
|
52.8
|
46.7
|
28
|
Buffalo
|
1348
|
1663
|
36.2
|
44.6
|
44.8
|
1811
|
2203
|
48.6
|
59.1
|
45.1
|
29
|
Edmonton
|
1379
|
1680
|
36.9
|
44.9
|
45.1
|
1816
|
2262
|
48.6
|
60.5
|
44.5
|
30
|
Toronto
|
1396
|
1779
|
36.9
|
47.0
|
44.0
|
1928
|
2445
|
50.9
|
64.6
|
44.1
|
What is Corsi essentially trying to measure?
Corsi has
commonly been described as a proxy for scoring chances. That's it.
It's a metric which carries information about discrete scoring
opportunities created by a team against scoring opportunities it gives up to
its opponents. We should be careful not to conflate the metric with
scoring chances, as that is a statistic which is subjectively recorded separately.
In any case, the proxy for scoring chances is ultimately supposed to give
an objective understanding of how proficient a team is at scoring goals vs.
giving up goals viz. generating scoring opportunities vs. giving up scoring
opportunities; boiled down to its most extreme claim, it is a predictor of
winning games.
The
aforementioned blogger Matt Fenwick was keen to point out, as hopefully most of
you have come close to concluding likewise, that a shot from the point which
gets blocked should hardly count towards a proxy value for scoring chances.
Moreover, a shot blocked by one's own team may in fact be more
representative of some defensive skill which presumably contributes to the
team's success. Why on earth should it be factored into inflating the
opponent's Corsi? Accordingly, Mr. Fenwick, modified the metric by simply
getting rid of the blocked shot category.
Problem Solved?
If
anybody is convinced that this newer Fenwick metric is some magic window into
success in the National Hockey League, reconsider that conclusion. I know
as well as the next stat hack not to use some token counter-exemplifying
instance to rebut or disprove a general relationship, but I can't help but
point out that the Maple Leafs actually won the fucking game above against the
Wild 4-1, a game in which the respective Fenwick For Percentages (FF%s) were
32.89% and 67.11%! As a strengthening of the case against Fenwick, I can
provide with more conviction the correlation coefficient for team pts vs CF%;
it is a tepid .4511, meaning that only a very modest relationship exists.
Surely, Brian Burke, a self-proclaimed advanced-stat-hater would be
pleased to know this, and that truculence and pugnacity still play an
immeasurably vital role to winning.
Individual Fenwick
The Fenwick
statistic has been converted in the same way that the Corsi has to measure the
individual player. It's very simple. "iFenwick" simply
gives a player's total shots on goal plus shots missed. That's all it is.
Again, it is commonly viewed as a a proxy to a player's ability to
generate scoring chances. But again, and as I'm hopeful most of you will
have already realized, it does not credit a player for making a great outlet, a
clever drop pass, providing a screen in front, making a hit to free up a loose
puck in the offensive zone, etc. All of those latter events often
translate into points, yet none are captured by Fenwick.
Fenwick and the KL
In any
case, you may believe that it is as good metric out there at predicting player
pts, even if it misses out on those key hockey-goal-generating plays, and
especially despite of its older cousin's, the team Fenwick's, underwhelming
correlation with team points. Before writing this post and performing the
analysis below, I predicted that the iFenwick would in fact be an even worse
predictor for player points than the team Fenwick is for team points.
That is because it carries with it the very same pitfalls of the team
Fenwick and also fails to capture any information about assist-related events. It
turns out that my hunch was correct. Below is a table which shows in
decreasing order KL teams by their average iFenwick per 60 minutes as of the
Xmas break. Avg iFenwick is actually slightly negatively correlated
with KL rank (-0.1152)!!
TEAM
|
KL RANK
|
Avg iFenwick/60
|
Vanrooser
Canicks
|
15
|
10.04511
|
Milan
Micahleks
|
2
|
9.66286
|
Moilers
|
8
|
9.61868
|
Dicklas
Lidstroms
|
11
|
9.55842
|
G-Phil's
Flyers
|
1
|
9.40037
|
Fylanders
|
3
|
9.37320
|
Teeyotes
|
7
|
9.20821
|
Quebec
Rordiques
|
14
|
8.98260
|
W-Benham/Scranton
Parkers
|
16
|
8.93172
|
Patrik
Stefans
|
12
|
8.81368
|
Winter
Claassics
|
6
|
8.72440
|
Powder
Rangers
|
4
|
8.69511
|
Mackhawks
|
5
|
8.64050
|
Joshfrey
Krupuls
|
10
|
8.53160
|
Schizzarks
|
13
|
8.13147
|
Los
Samjawors Kings
|
9
|
7.72316
|
Discussion and Shortcomings of my Own Methodology
Quickly,
before this stat holiday is over in all parts of North America, I will draw
attention to a few issues. First, I used iFenwick/60 instead of straight
iFenwick to adjust for players that haven't played many games. I wanted
to give each of you as accurate a value as possible to represent how much your
players direct the puck toward the net when they're on the ice, and including,
for example, Steven Stamkos' total iFenwick instead of his iFenwick/60 would
have been misleading. That being said, the adjustment so that we are
comparing apples with apples (okay, trying hard not to conflate the terms of
analogy with hockey slang for assists) might go too far because it's not
particularly relevant to the KL how much a player shoots if he's not playing
meaningful minutes. It might be indicative of some potential, especially
if management and coaches are big Fewickians and it leads to more ice-time, but
that's it, and I would caution against getting too excited if you notice some
high iFenwick/60 numbers for some bottom end guys. I almost picked
up Colton Sceviour last week, and I'm glad I
didn't.
Another
limitation of my analysis is that the numbers only reflect 5-on-5 play.
My suspicion is that this has the greatest impact on defensemen who take
many of their shots on the PP. Not much to say further to that, other
than your true iFenwick/60 will differ slightly, and as a
rough approximation, you might expect it to go up slightly if you have PP
contributing defenders. The thing is, most of us do anyway.
Lastly,
and in addition to reiterating the fact that Fenwick is blind to playmaking, it
is also blind to sharp-shooting. I haven't run the numbers, but I would
guess that in addition to holding some good play makers, the rosters above
which have a lower iFenwick/60 rank than their overall KL Rank also likely have
some really keen snipers. And by that, I mean, they have some of the most
accurate shooters in the game. Backes, Stamkos, Filppula, Monahan, Foligno, Grabovski,
Nielson all fit that description and belong to
"underperforming iFenwick/60" teams.
Take from the above what you want. Many of you already look at this stuff, and some more than others. To no surpirse, the Michaleks sit squarely in second in both this statistic and the KL standings. However much stock GM Carmody puts into the Fenwick element, it seems to be paying dividends. For others like the The Claassics or 'Jawors Kings, it is perhaps best they continue to presumably ignore such metrics.
Take from the above what you want. Many of you already look at this stuff, and some more than others. To no surpirse, the Michaleks sit squarely in second in both this statistic and the KL standings. However much stock GM Carmody puts into the Fenwick element, it seems to be paying dividends. For others like the The Claassics or 'Jawors Kings, it is perhaps best they continue to presumably ignore such metrics.
It's back
to real work for most all of us tomorrow, but I assure you I look forward to
the next Stat Holiday. NB: You may have noticed that I missed Christmas
Day. This post was initially earmarked for that day, but shortbread and
eggnog took priority. I have another analysis in the hopper that I will
publish this weekend as somewhat of a Stat Holiday carry-over. And after
that, I will disappear until Good Friday and Easter Monday, when I'll hit you
guys with two more. That weekend beautifully follows the conclusion of
the regular season, so there will be a lot to look back on I'm sure.
Thanks for reading... I know this is fun for at least one of us.
Is your low correlation coeffecient between team points and CorsiFor% based on this year only or previous years as well?
ReplyDeleteI think Fenwick Close (Fenwick measured in 5-on-5 situations in a one-goal game in the first or second, or a tie game in the third) is the best measure we have of true possessive ability when it counts because Fenwick and Corsi get skewed in blowout situations. This is one of my favourite blog posts, with some great graphics on the predictive ability of Fenclose: http://www.habseyesontheprize.com/2013/4/4/4178716/why-possession-matters-a-visual-guide-to-fenwick
It also says that since 2007, a team with a Fenclose above .500 has a 75% chance of making the playoffs.
Fenwick lied to me.
ReplyDeleteMicah: yeah, correlation coeff was just this YTD. Another issue I failed to mention regarding the non-existent or even slightly negative correlation between Fenwick and KL standings is that I used the iFenwick's for the entire rosters, not just scoring rosters.
ReplyDeleteMoira, as long as you don't shoot the messenger...
great stuff, thanks for posting. You are right to presume that I ignore advanced stats, but until now it was only because I didn't care to take the time to understand them.
ReplyDelete