Difference between revisions of "Data Screening"
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Identifying Multivariate Outliers with Mahalanobis Distance-->[https://www.youtube.com/watch?v=AXLAX6r5JgE] | Identifying Multivariate Outliers with Mahalanobis Distance-->[https://www.youtube.com/watch?v=AXLAX6r5JgE] | ||
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Mahalanobis Distance -->[https://www.youtube.com/watch?v=spNpfmWZBmg] | Mahalanobis Distance -->[https://www.youtube.com/watch?v=spNpfmWZBmg] | ||
Revision as of 18:29, 16 November 2019
Contents
Data Screening
Once data from a research study is gathered and has been entered into SPSS, researchers must examine their data to be sure they can validly interpret their results. Valid interpretation of data is reliant on two data features:
1. The data must meet the assumptions of the analysis procedure.
2. The data in the data file are "an accurate representation or transcription of what was provided by research participants as their original responses or what was provided by archival sources as original data" (Meyers, Gamst, & Guarino, 2017, p. 31).
Contribution by: Britany Kuslis, WCSU Cohort 8
Reference:
Meyers, L., Gamst, G., & Guarino, A.J. (2017). Applied multivariate research: Design and interpretation. Thousand Oaks, CA: Sage Publications.
Data Cleaning
Value Cleaning
Outliers
Causes of Outliers
Detection of Multivariate Outliers
Detection of Multivariate Outliers: Scatterplot Matrices
Detection of Multivariate Outliers: Mahalanobis Distance
The Mahalanobis Distance statistic measures "the multivariate 'distance' between each case and the group multivariate mean (known as centroid) taking into account the correlations between the variables" (Meyers, Gamst, & Guarino, 2017, p. 52). This method is used to determine if there are scores that vary from the mean of a set of DV's. The Mahalanobis distances details how far a case is from the group center mass of the predictor or IV's. The greater the distance the higher the possibility of a multivariate outlier. According to Lawrence S. Meyers, Glenn Gamst and A.J. Guarino, "Each case is evaluated using the chi square distribution with a stringent alpha level of .001. Cases that reach this significance threshold can be considered multivariate outliers and possible candidates for elimination. This approach is also not without its critics (e.g., Wilcox, 2012) for alternative approaches to multivariate outlier detection" (Meyers, Gamst, & Guarino, 2017, p.53).
Identifying Multivariate Outliers with Mahalanobis Distance-->[1]
Mahalanobis Distance -->[2]
Contribution by: Britany Kuslis, WCSU Cohort 8
References:
Clapham, Matthew E. “Mahalanobis Distance.” YouTube, YouTube.com, 2016, www.youtube.com/watch?v=spNpfmWZBmg.
Grande, Dr. Todd. “Identifying Multivariate Outliers with Mahalanobis Distance.” YouTube, YouTube.com, 2016, www.youtube.com/watch?v=AXLAX6r5JgE.
Meyers, L., Gamst, G, & Guarino, A.J. (2017). Applied multivariate research: Design and interpretation. Thousand Oaks, CA: Sage Publications.