1. What are the benefits of using coefficient of variation for absolute reliability measurement in sport performance?
The coefficient of variation (CV) is a popular measure of absolute reliability in sport performance. It is a ratio of the standard deviation (SD) to the mean, often represented as a percentage. The CV is beneficial because it is easy to calculate, requiring only the mean and SD. It allows for comparisons between sample data and only requires one trial to compute, unlike other reliability assessments that require a minimum of two trials. This makes it a convenient and efficient tool for evaluating reliability in sport performance studies.
read more
2. What are the issues associated with measuring variability of vector data in sport performance and what are the alternatives for assessing variability and absolute reliability?
Despite its popularity and ease of production, the coefficient of variation (CV) should not be applied in every situation, especially when dealing with vectors in sport performance. Vectors have both magnitude and direction, and this is indicated by the value being positive or negative. The CV requires data to be measured on the ratio scale, not interval, which means it is often scalar data from a sport performance standpoint. However, vector data such as force, acceleration, velocity, or power are vectors and are not appropriate for CV. This issue has been demonstrated previously using temperatures. The CV is calculated using a measure of dispersion (sd) and a measure of central tendency (mean), and vector data may have larger measured CVs than scalar data due to the inclusion of a vector direction. Other options for measuring absolute reliability and variability include limits of agreement (LOA) and the standard error of measurement (SEM). LOA demonstrates the amount of variability expected between trials to a 95% confidence interval, while the SEM estimates the noise between trials of a test and is an indicator of precision. The SEM can be calculated using the standard deviation and a previously calculated reliability measure such as the intraclass correlation coefficient (ICC). The resulting SEM is the value where 34% of the error variance will lie above and below the measured value, indicating the amount of precision within one standard deviation. The SEM minimum detectable change at the 95% confidence limit (SEM mdc95) indicates the amount of difference required to be considered an actual change because it is past what might be credited to measurement error. However, the SEM assumes that data are homoscedastic, which means that the chance for error is the same regardless of measure magnitude. If proportional bias is present, a log transformation may be required, making interpretation more difficult. Therefore, alternatives such as LOA and SEM should be considered for assessing variability and absolute reliability in sport performance, as they retain the original unit of measure and provide more applicable results.
read more
3. How was MLB sprint performance data evaluated?
The MLB sprint performance data from the 2018 and 2019 seasons was evaluated using acceleration data from 0 to 27.432 m (0 to 90 ft) at three intervals. Only 'competitive' sprints qualify for this data set, excluding sprints of two or more bases on hits that were not home runs and sprints from home to first on softly hit balls. The average of the best 66% of each athlete's sprints were calculated and made publicly available, with a minimum of 10 competitive sprints required for inclusion in the data set.
read more
4. What statistical measures were used in the study?
The study utilized various statistical measures, including coefficient of variation (CV), standard error of measurement (SEM), intraclass correlation coefficient (ICC), and SEM mdc95. These measures were calculated using data from each season. ICC was determined using a function in the irr package, which incorporated an ANOVA model, type of consistency, and two raters (season). The other statistics were derived from specific equations. Additionally, Bland-Altman LOA plots were included to illustrate the interpretation of LOA at specific intervals.
read more