| Literature DB >> 29320519 |
Alba Práxedes1, Alberto Moreno1, Alexander Gil-Arias2, Fernando Claver1, Fernando Del Villar2.
Abstract
To optimize players' tactical abilities, coaches need to design training sessions with representative learning tasks, such as, small-sided games. Moreover, it is necessary to adapt the complexity of the tasks to the skill level of the athletes to maximally improve their perceptual, visual and attentive abilities. The objective of this study was to analyze the effect of two teaching programs, each utilizing modified games with varied levels of opposition, on decision-making and action execution in young players with different levels of sports expertise. 19 football players (U12), separated into two ability groups (Average versus Low skill-level), participated in a series of training sessions that were spread over 4 phases: Pre-intervention 1, Intervention 1 (teaching program based on modified games with numerical superiority in attack), Pre-intervention 2 and Intervention 2 (teaching program based on modified games with numerical equality). Each intervention phase lasted 14 sessions. Decision-making and the execution of pass action during league matches over the same period were evaluated using the Game Performance Evaluation Tool (GPET). The Average skill-level group showed significant differences after the first intervention in decision-making and execution of the pass action (decision-making, p = .015; execution, p = .031), but not after the second intervention (decision-making, p = 1.000; execution, p = 1.000). For the Low skill-level group, significant differences were only observed in the execution of passing between the first and last phases (p = .014). These findings seem to indicate that for groups with an average level of expertise, training with numerical superiority in attack provides players with more time to make better decisions and to better execute actions. However, for lower-level groups programs may take longer to facilitate improvement. Nevertheless, numerical equality did not result in improvement for either group.Entities:
Mesh:
Year: 2018 PMID: 29320519 PMCID: PMC5761879 DOI: 10.1371/journal.pone.0190157
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Schematic of the study design and schedule.
| Season 2015/2016 | ||||
|---|---|---|---|---|
| October | November-December | Christmas Holidays | January | February-March |
| Pre 1 | Intervention 1 | Pre 2 | Intervention 2 | |
| 3 sessions | 14 sessions | 3 sessions | 14 sessions | |
Scheme of work used in the study in each intervention phase.
| Session number | Session objectives | |
|---|---|---|
| Attack | Defense | |
| 1 | Space (width and depth in attack) | Prevent lines of passes and anticipation |
| 2 | Penetration (attack the goal) | Covering |
| 3 | Mobility to interchange of positions | Pressing |
| 4 | Dealing with crosses | Closing down |
| 5 | Mobility to create lines of pass | Balance (cut lines of passes) |
| 6 | Creation and occupation free spaces | Marking |
| 7 | Penetration (creation of an advantage in number) | Occupy spaces |
| 8 | Space (width and depth in attack) II | Prevent lines of passes and anticipation II |
| 9 | Penetration (attack the goal) II | Covering II |
| 10 | Mobility to interchange of positions II | Pressing II |
| 11 | Dealing with crosses II | Closing down II |
| 12 | Mobility to create lines of pass II | Balance (cut lines of passes) II |
| 13 | Creation and occupation free spaces II | Marking II |
| 14 | Penetration (creation of an advantage in number) II | Occupy spaces II |
Instructional checklist.
| Date: | Present | Absent |
|---|---|---|
| 1. All the tasks are related to small-sided games. |
GPET coding procedures for decision-making and execution in the pass action (football) (García-López et al., 2013).
| PASS ACTION | ||
|---|---|---|
| Decision-making | 1 | - Passing to a teammate who is unmarked. |
| 0 | - Passing to a player who is marked closely or there is a defensive player in a position to cut off the pass. | |
| Execution | 1 | - Successful pass to a teammate: to his body if he is stationary, lead pass if he is running. |
| 0 | - Interception. | |
Descriptive statistics and pairwise comparison of the decision-making and the execution of the pass between the different measures.
Average skill-level group.
| Mea-sure | Time (I) | Time (J) | Mean difference | Typical error | |||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| T´ | M | SD | T´ | M | SD | L.L | UL | ||||
| DM | Pre1 | .706 | .054 | Int1 | .843 | .039 | -.138 | .039 | .015 | -.253 | -.022 |
| Pre1 | .706 | .054 | Pre2 | .886 | .062 | -.180 | .039 | .002 | -.297 | -.063 | |
| Pre1 | .706 | .054 | Int2 | .838 | .054 | -.132 | .074 | .074 | -.274 | .009 | |
| Int1 | .843 | .039 | Pre2 | .886 | .062 | -.043 | .033 | 1.000 | -.141 | .056 | |
| Int1 | .843 | .039 | Int2 | .838 | .054 | .005 | .028 | 1.000 | -078 | .088 | |
| Pre2 | .886 | .062 | Int2 | .838 | .054 | .048 | .035 | 1.000 | -.056 | .152 | |
| EX | Pre1 | .593 | .064 | Int1 | .714 | .052 | -.121 | .038 | .031 | -.234 | -.008 |
| Pre1 | .593 | .064 | Pre2 | .743 | .085 | -.150 | .044 | .020 | -.282 | -.019 | |
| Pre1 | .593 | .064 | Int2 | .697 | .059 | -.104 | .045 | .192 | -.237 | .029 | |
| Int1 | .714 | .052 | Pre2 | .743 | .085 | -.029 | .035 | 1.000 | -.132 | .074 | |
| Int1 | .714 | .052 | Int2 | .697 | .059 | .017 | .031 | 1.000 | -.075 | .109 | |
| Pre2 | .743 | .085 | Int2 | .697 | .059 | 0.46 | .038 | 1.000 | -.066 | .159 | |
Note. M = mean; SD = standard deviation; DM: Decision-making; EX: Execution; T´: Time; Pre 1: 1st pre-intervention phase; Int 1: 1st intervention phase; Pre 2: 2nd pre-intervention phase; Int 2: 2nd intervention phase; I: first time; J: second time; CI: confidence interval; LL: lower limit; UL: upper limit.
Descriptive statistics and pairwise comparison of the decision-making and the execution of the pass between the different measures.
Low skill-level group.
| Mea-sure | Time (I) | Time (J) | Mean difference | Typical error | |||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| T´ | M | SD | T´ | M | SD | LL | UL | ||||
| DM | Pre1 | .586 | .225 | Int1 | .655 | .124 | -.069 | .041 | .645 | -.191 | .052 |
| Pre1 | .586 | .225 | Pre2 | .645 | .174 | -.059 | .041 | 1.000 | -.182 | .064 | |
| Pre1 | .586 | .225 | Int2 | .650 | .082 | -.064 | .050 | 1.000 | -.213 | .084 | |
| Int1 | .655 | .124 | Pre2 | .645 | .174 | .010 | .035 | 1.000 | -.094 | .115 | |
| Int1 | .655 | .124 | Int2 | .650 | .082 | .005 | .029 | 1.000 | -.083 | .093 | |
| Pre2 | .645 | .174 | Int2 | .650 | .082 | -.005 | .037 | 1.000 | -.115 | .104 | |
| EX | Pre1 | .483 | .201 | Int1 | .560 | .138 | -.077 | .040 | .412 | -.196 | 0.41 |
| Pre1 | .483 | .201 | Pre2 | .555 | .154 | -.072 | .047 | .834 | -.211 | .067 | |
| Pre1 | .483 | .201 | Int2 | .650 | .082 | -.168 | .047 | .014 | -.308 | -.027 | |
| Int1 | .560 | .138 | Pre2 | .555 | .154 | .005 | .036 | 1.000 | -.103 | .114 | |
| Int1 | .560 | .138 | Int2 | .650 | .082 | -.090 | .032 | .078 | -.187 | .007 | |
| Pre2 | .555 | .154 | Int2 | .650 | .082 | -.095 | .040 | .172 | -.214 | .024 | |
Note. M = mean; SD = standard deviation; DM: Decision-making; EX: Execution; T´: Time; Pre 1: 1st pre-intervention phase; Int 1: 1st intervention phase; Pre 2: 2nd pre-intervention phase; Int 2: 2nd intervention phase; I: first time; J: second time; CI: confidence interval; LL: lower limit; UL: upper limit.