| Literature DB >> 32069336 |
Joaquín González-Rodenas1,2, Rodrigo Aranda-Malaves3, Andrés Tudela-Desantes2, Félix Nieto2, Ferran Usó2, Rafael Aranda2.
Abstract
The aim of this study was to investigate the combined effects of tactical and contextual indicators on achieving offensive penetration and scoring opportunities in English Premier League (EPL) soccer matches. A total of 1971 team possessions from 20 random matches were evaluated by means of multidimensional observation. The EPL matches had a great proportion of fast attacks (36.0%) followed by combinative (29.6%), direct attacks (24.1%) and counterattacks (9.5%). Multilevel logistic regression models revealed that counterattacks (OR = 3.428; 95% CI: 2.004-5.864; P<0.001) were more effective to create goal scoring opportunities than combinative attacks, while direct attacks showed to be less effective (OR = 0.472; 95% CI: 0.264-0.845; P<0.05). Playing at home increased the probability (OR = 1.530; 95% CI: 1.097-2.135; P<0.05) of creating goal scoring opportunities compared with playing away. These findings show the multifactorial character of soccer and how different contextual and tactical indicators can influence the creation of offensive penetration and goal scoring opportunities in the English Premier League.Entities:
Year: 2020 PMID: 32069336 PMCID: PMC7028361 DOI: 10.1371/journal.pone.0226978
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Descriptions and definitions of tactical dimensions and categories (independent variables).
| Variable | Definition | Categories |
|---|---|---|
| Degree of offensive directness in the first three seconds of the team possession: | ||
| Distance between the player/s with the ball (first attackers) and the immediate pressing opponent player(s) (first defender(s)) during the first three seconds of the ball possession. | ||
| Duration of the offensive sequence in seconds. | ||
| Degree of offensive directness [ | ||
Fig 1Graphical representation and real example of the three possible offensive outcomes.
A) No offensive penetration: The team possession does not achieve to disorder and beat the forwards or midfielders’ lines of the opposing team during the offensive sequence. B) Offensive penetration: The team possession achieves to beat the forwards and midfielders’ lines of the opponent and face directly the defensive line during the offensive sequence but the possession ends without creating any scoring opportunity. The player(s) facing the defensive line has/have enough time and space to perform intended actions on the ball at the moment of receiving the ball. C) Scoring opportunity: The team has a clear chance of scoring a goal during the ball possession. This includes all goals, all shots produced inside the score pentagon*, those shots produced outside the score pentagon that pass near the goal (evaluated qualitatively) and all chances of shooting inside the score pentagon (the player is facing the goal, there are not any opponents between him and the goal and he has enough space and time to make a playing decision). * Score pentagon is used as the zone of reference because it selects the space with high shooting angle and a short distance to goal (20 meters or less) which are very important factors to achieve goals [33, 34].
Fig 2Hierarchical data structure, in which team possessions are nested in teams.
Descriptive characteristics of the sample.
| Variable | N | No offensive penetration | Offensive penetration | Scoring Opportunity |
|---|---|---|---|---|
| N (%) | N (%) | N (%) | ||
| No penetration | 1115 (56.9) | 633 (56.8) | 421 (37.8) | 61 (5.5) |
| Penetration | 844 (43.1) | 269 (31.9) | 470 (55.7) | 105 (12.4) |
| Initial Pressure | 1382 (74.3) | 669 (48.4) | 602 (43.6) | 111 (8.0) |
| Non-Initial Pressure | 479 (25.7) | 162 (33.8) | 270 (56.4) | 47 (9.8) |
| Very short (0–10 sec) | 994 (50.7) | 613 (61.7) | 293 (29.5) | 88 (8.9) |
| Short (11–20 sec) | 512 (26.1) | 175 (34.2) | 298 (58.2) | 39 (7.6) |
| Long (21–30 sec) | 262 (13.3) | 84 (32.1) | 159 (60.7) | 19 (7.3) |
| Very long (31+ sec) | 190 (9.7) | 30 (15.8) | 142 (74.7) | 18 (9.5) |
| Combinative attack | 535 (29.6) | 182 (34.0) | 313 (58.5) | 40 (7.5) |
| Direct attack | 450 (24.1) | 346 (76.9) | 97 (21.6) | 7 (1.6) |
| Counterattack | 173 (9.5) | 33 (19.10) | 97 (56.1) | 43 (24.9) |
| Fast attack | 652 (36.0) | 218 (33.4) | 367 (56.3) | 67 (10.3) |
| Away | 895 (45.6) | 460 (51.4) | 380 (42.5) | 55 (6.1) |
| Home | 1068 (54.4) | 445 (41.7) | 512 (47.9) | 111 (10.4) |
| Low-ranked | 344 (18.3) | 135 (39.2) | 186 (54.1) | 23 (6.7) |
| Medium-ranked | 1116 (59.5) | 502 (45.0) | 502 (45.0) | 112 (10.0) |
| High-ranked | 415 (22.2) | 223 (53.7) | 166 (40.0) | 26 (6.3) |
| Losing | 452 (23.0) | 194 (42.9) | 222 (49.1) | 36 (8.0) |
| Drawing | 952 (48.5) | 464 (48.7) | 423 (44.4) | 65 (6.8) |
| Winning | 559 (28.5) | 247 (44.2) | 247 (44.2) | 65 (11.6) |
| Low-ranked | 353 (18.8) | 176 (49.9) | 146 (41.4) | 31 (8.8) |
| Medium-ranked | 1017 (54.2) | 514 (50.5) | 424 (41.7) | 79 (7.8) |
| High-ranked | 505 (27.0) | 170 (33.7) | 284 (56.2) | 51 (10.1) |
| First | 1005 (51.2) | 486 (48.4) | 441 (43.9) | 78 (7.8) |
| Second | 956 (48.8) | 416 (43.5) | 452 (47.3) | 88 (9.2) |
| 1971 | 902 (46.0) | 891 (45.5) | 166 (8.5) | |
Baseline model (Intercept) for the prediction of high penetration vs no penetration and scoring opportunity vs no scoring opportunity.
| Offensive Performance | 95% CI | ||||||
|---|---|---|---|---|---|---|---|
| Coefficient | Std. Error | t | Sig | Exp | Lower | Upper | |
| 0.093 | 0.130 | 0.712 | 0.476 | 1.097 | 0.850 | 1.417 | |
| -2.404 | 0.098 | -24.603 | 0.000 | 0.090 | 0.075 | 0.109 | |
Random effects of team identity on achieving high penetration vs no offensive penetration and scoring opportunity vs no scoring opportunity.
| Offensive performance | 95% CI | |||||
|---|---|---|---|---|---|---|
| Estimate | Std. Error | Z | Sig | Lower | Upper | |
| 0.046 | 0.052 | 0.882 | 0.378 | 0.005 | 0.422 | |
| 0.259 | 0.108 | 2.396 | 0.017 | 0.114 | 0.588 | |
Multilevel binary logistic regression predicting to achieve high penetration vs low penetration (reference category).
| Variable | High penetration vs low penetration (univariate Analysis) | High penetration vs low penetration (multivariate analysis) | ||||
|---|---|---|---|---|---|---|
| β | SE | OR (95% CI) | β | SE | OR (95% CI) | |
| No penetration (Ref) | ||||||
| Penetration | 1.048 | 0.099 | 2.851 (2.348–3.462) | 0.670 | 0.150 | 1.954 (1.458–2.620) |
| Initial pressure (Ref) | ||||||
| Non-initial pressure | 0.573 | 0.115 | 1.773 (1.415–2.222) | 0.448 | 0.149 | 1.565 (1.169–2.095) |
| Very short (0–10) (Ref) | ||||||
| Short (11–20) | 1.124 | 0.118 | 3.078 (2.444–3.876) | 1.499 | 0.162 | 4.477 (3.261–6.146) |
| Long (21–30) | 1.280 | 0.152 | 3.596 (2.669–4,846) | 1.789 | 0.214 | 5.986 (3.936–9.102) |
| Very long (31+) | 2.094 | 0.213 | 8.116 (5.340–12.335) | 2.755 | 0.278 | 15.718 (9.118–27.096) |
| Combinative (Ref) | ||||||
| Direct attack | -1.848 | 0.152 | 0.158 (0.117–0.212) | -0.928 | 0.193 | 0.396 (0.271–0.577) |
| Fast attack | 0.041 | 0.221 | 1.042 (0.810–1.339) | 0.965 | 0.192 | 2.625 (1.802–3.822) |
| Counterattack | 0.856 | 0.128 | 2.353 (1.525–3.631) | 2.193 | 0.298 | 8.960 (4.998–16.063) |
| Away (Ref) | ||||||
| Home | 0.453 | 0.102 | 1.573 (1.287–1.922) | 0.530 | 0.163 | 1.700 (1.234–2.341) |
| Low-ranked (Ref) | ||||||
| Medium-ranked | -0.579 | 0.159 | 0.561 (0.410–0.766) | -0.615 | 0.256 | 0.541 (0.327–0.894) |
| High-ranked | -0.599 | 0.197 | 0.550 (0.373–0.809) | -0.829 | 0.281 | 0.436 (0.251–0.758) |
| Losing (Ref) | ||||||
| Drawing | -0.227 | 0.130 | 0.797 (0.618–1.029) | -0.305 | 0.174 | 0.737 (0.524–1.036) |
| Winning | -0.306 | 0.155 | 0.736 (0.544–0.997) | -0.472 | 0.225 | 0.624 (0.402–0.970) |
| Low-ranked (Ref) | ||||||
| Medium-ranked | -1.314 | 0.242 | 0.269 (0.167–0.432) | -0.233 | 0.338 | 0.792 (0.408–1.538) |
| High-ranked | -0.432 | 0.261 | 0.649 (0.389–1.084) | 0.254 | 0.345 | 1.289 (0.655–2535) |
| First (Ref) | ||||||
| Second | 0.210 | 0.093 | 1.234 (1.027–1.481) | 0.172 | 0.125 | 0.188(0.930–1.518) |
| 0.093 | 0.130 | 1.097 (0.850–1.417) | -0.907 | 0.386 | 0.404 (0.190–0.861) | |
β = Coefficient; SE = Standard error; OR = Odds Ratio; CI = Confidence interval for odds ratio;
* = p<0.05
** = p<0.01
*** = P<0.001
Fig 3Predicted probabilities to create offensive penetration according to different tactical dimensions after adjusting for the variables included in the multivariate analysis.
Multilevel binary logistic regression predicting to achieve scoring opportunity vs no scoring opportunity (reference category).
| Variable | Scoring opportunity vs no scoring opportunity (univariate analysis) | Scoring opportunity vs no scoring opportunity (multivariate analysis) | ||||
|---|---|---|---|---|---|---|
| β | SE | OR (95% CI) | β | SE | OR (95% CI) | |
| No penetration (Ref) | ||||||
| Penetration | 0.893 | 0.169 | 2.443 (1.755–3.400) | 0.184 | 0.203 | 1.202 (0.807–1.790) |
| Initial pressure (Ref) | ||||||
| Non-initial pressure | 0.188 | 0.180 | 1.207 (0.848–1.719) | |||
| Very short (0–10) (Ref) | ||||||
| Short (11–20) | -0.175 | 0.201 | 0.839 (0.565–1.246) | |||
| Long (21–30) | -0.225 | 0.264 | 0.799 (0.476–1.340) | |||
| Very long (31+) | 0.039 | 0.273 | 1.040 (0.608–1.777) | |||
| Combinative (Ref) | ||||||
| Direct attack | -0.810 | 0.296 | 0.445 (0.249–0.795) | -0.751 | 0.297 | 0.472 (0.264–0.845) |
| Fast attack | 0.297 | 0.204 | 1.346 (0.901–2.010) | 0.214 | 0.221 | 1.239 (0.803–1.812) |
| Counterattack | 1.342 | 0.237 | 3.825 (2.401–6.092) | 1.232 | 0.274 | 3.428 (2.004–5.864) |
| Away (Ref) | ||||||
| Home | 0.568 | 0.174 | 1.765 (1.254–2.483) | 0.425 | 0.170 | 1.530 (1.097–2.135) |
| Low-ranked (Ref) | ||||||
| Medium-ranked | 0.441 | 0.249 | 1.554 (0.954–2.532) | |||
| High-ranked | -0.067 | 0.310 | 0.935 (0.509–1.719) | |||
| Losing (Ref) | ||||||
| Drawing | -0.131 | 0.210 | 0.877 (0.581–1.324) | |||
| Winning | 0.370 | 0.215 | 1.448 (0.951–2.206) | |||
| Low-ranked (Ref) | ||||||
| Medium-ranked | -0.175 | 0.256 | 0.840 (0.508–1.388) | |||
| High-ranked | -0.033 | 0.283 | 0.967 (0.555–1.685) | |||
| First (Ref) | ||||||
| Second | 0.191 | 0.163 | 1.210 (0.879–1.665) | |||
| -2.404 | 0.098 | 0.090 (0.075–0.109) | -2742 | 0.202 | 0.064 (0.043–0.096) | |
β = Coefficient; SE = Standard error; OR = Odds Ratio; CI = Confidence interval for odds ratio;
* = p<0.05
** = p<0.01
*** = P<0.001
Fig 4Predicted probabilities to create a scoring opportunity according to the type of attack after adjusting for the variables included in the multivariate analysis.