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Insights on the Selection of the Coefficient of Variation to Assess Speed Fluctuation in Swimming

机译:关于选择变异系数来评估游泳速度波动的见解

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摘要

The aim of this study was to compare swimming speed and speed fluctuations in front crawl between swimmers of different performance levels using discrete variables against statistical parametric mapping (SPM). The sample was composed of 34 male swimmers divided into three groups: (i) group #1—recreational swimmers; (ii) group #2—competitive swimmers aged 12 to 14 years; (iii) group #3—competitive swimmers aged 15 to 17 years. Swimming speed and speed fluctuations (calculated based on four different conditions) were used as discrete variables. Using these discrete variables, ANOVA one-way was used to verify differences between groups, and Bonferroni post-hoc correction for pairwise comparison whenever suitable. SPM (with similar statistical tests) was used to analyze the swimming speed and fluctuation as a continuous variable. Overall, both statistical approaches revealed significant differences (p < 0.001) in swimming speed and speed fluctuations. However, as discrete variables (in four different conditions), the speed fluctuation was not able to detect significant differences between groups #2 and #3. Conversely, SPM was more sensitive and did yield significant differences between these two groups. Therefore, researchers and coaches should be aware that the speed fluctuation as a discrete variable may not identify differences in swimming speed fluctuations when the average value between groups is marginal. On the other hand, SPM was more sensitive in analyzing all groups.
机译:本研究的目的是使用离散变量与统计参数映射 (SPM) 比较不同表现水平的游泳运动员之间的游泳速度和前爬速度波动。样本由 34 名男性游泳者组成,分为三组:(i) 组 #1 — 休闲游泳者;(ii) 第 #2 组——12 至 14 岁的竞技游泳运动员;(iii) 第 #3 组 — 15 至 17 岁的竞技游泳运动员。游泳速度和速度波动(根据四种不同条件计算)用作离散变量。使用这些离散变量,使用单向方差分析来验证组间差异,并在适当时使用 Bonferroni 事后校正进行成对比较。SPM (具有类似的统计测试) 用于分析游泳速度和波动作为连续变量。总体而言,两种统计方法都揭示了游泳速度和速度波动的显着差异 (p < 0.001)。然而,作为离散变量(在四种不同的条件下),速度波动无法检测到 #2 和 #3 组之间的显着差异。相反,SPM 更敏感,并且确实在这两组之间产生了显着差异。因此,研究人员和教练应该意识到,当组间的平均值很小时,速度波动作为一个离散变量可能无法识别游泳速度波动的差异。另一方面,SPM 在分析所有组时更敏感。

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