Friday 26 June 2015

Lowzer's Low Country Revue: Expected and Actual Outcomes in the Belgian Jupiler Pro League 2014/15 Season - Part One

After the initial euphoria died down after Gent became Jupiler Pro League champions for the first time in their history at the end of May, something kept popping up in the aftermath, namely how unlikely the Buffalo's title victory was... 


At the beginning of the 2014/15 season, very few predicted Gent would eventually be crowned champions. I remember in February, when Gent beat their Flanders' rivals - and the then league leaders - Club Brugge 2-1, I began to think they looked like an outside chance (see here for my piece on Football Every Day from Feb) - but an outside chance at best. Surely they could not topple Club Brugge and Anderlecht?

In April I saw odds of 14-1 on Gent winning outright flash up on Unibet. As time went on, I kept asking the questions more: "could they actually do this? is it possible? is this going to happen?!" See the below tweet exchange with Jonas Van De Veire (who works at KAA Gent) from May, which summarises the progression of the odds:

But were Gent the team that most outperformed expectations?


It is hard to see past Gent winning the JPL as being the biggest overperformance of expectations of the 2014/15 season. However, with the next couple of posts I aim to look into a little bit more detail at the differences between expected and actual outcomes of the past season.

One fairly simple method of comparing the actual (observed) outcome to what is expected, is by using the bookmakers' odds as a proxy for "expectations". I have done this previously, and it naturally assumes that the bookies' are generally accurate with their odds. The methodology is explained at the end of this post.

In short, when I look at the data, Sporting Charleroi is the team that most overperformed expectations over the course of the regular season (the first 30 gameweeks), and Zulte-Waregem is the team that most underperformed expectations. If you look at the table below, you will see Charleroi highlighted in green and Waregem highlighted in red:

Belgian Jupiler Pro League – Regular Season
Expected Position and Points (Bookies’ odds) vs. Actual Position and Points – Season 2014/15
Team
Actual Points
Actual Finish
Expected Points
Expected Position
Diff. Between Actual and Expected Points
Diff. Between Expected and Actual Position
Club Brugge
61
1
57.926
2
3.074
1
Anderlecht
57
2
58.560
1
-1.560
-1
Gent
57
3
50.655
4
6.345
1
Standard
53
4
51.418
3
1.582
-1
Kortrijk
51
5
41.129
8
9.871
3
Charleroi
49
6
38.019
10
10.981
4
Genk
49
7
44.350
6
4.650
-1
Lokeren
42
8
45.896
5
-3.896
-3
Mechelen
41
9
39.681
9
1.319
0
Oostende
38
10
36.148
11
1.852
1
Westerlo
33
11
33.728
12
-0.728
1
Waregem
31
12
41.181
7
-10.181
-5
Mouscron-Peruwelz
26
13
33.002
13
-7.002
0
Waasland-Beveren
26
14
29.910
14
-3.910
0
Cercle Brugge
24
15
28.554
15
-4.554
0
Lierse
22
16
28.502
16
-6.502
0




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Methodology Explained

1) I first calculate the 'Expected Points' per game: using odds from football-data.co.uk, I averaged the odds of eight different bookmakers on each game. I used the average of the odds to convert to 'Expected Points'.

2) Taking the example of the Genk-Anderlecht game in GW 27 (which ended 1-0 Anderlecht), the average of the bookmakers' odds were: 3.3 home win, 3.31 draw and 2.18 away win. I put these all as the denominator under 1 to get a %age chance of the odds.

3) The odds then became 30% Genk win, 30% draw and 46% Anderlecht win = totalling 106% - the 6% being the bookmakers' profit. So, to convert these figures into workable ones, I divided all these odds by 1.06 (or, 106%) to ensure the odds added up to 1.

4) In so doing the odds became 28.5% Genk win, 28.4% draw and 43.1% Anderlecht win.

5) To convert these odds into 'Expected Points' you multiply the odds by the points for winning (3) and points for drawing (1) - e.g. Genk (3*0.285) + 0.284 = 1.1 points; and, Anderlecht (3*0.431) + 0.284 = 1.6 points, ie Anderlecht favourites to win.

6) So, with Anderlecht, there expected points = 1.6 and actual points = 3 (difference being 1.4 points)

7) I then summed up all expected points of the 30 games played and compared them to actual points in the 30 games, ie expected vs actual.