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Tests of differences : Non-Parametric

Alessandra poirier Research class Masters Englisch 17 Karten

Karten in diesem Stapel (17)

  1. 1Types of Non-parametric tests of differences1. Mann-Whitney U
    2. Wilcoxon Signed Rank
    3. Kruskal-Wallis
    4. Friedman's ANOVA
    5. Chi-Square
  2. 2Why Mann-Whitney UExamine differences between two groups
    -Comparisons of characteristics between groups at start of study
    -Used for nonparametric data or data not normally distributed
  3. 3Limitations of the Mann-Whitney U- Does not assume normal distribution
    - Use with small sample size
  4. 4Why Wilcoxon Signed Rankexamine differences within the same group
    -Pretest/posttest designs in which subject act as own control
    -Examines differences in the median
    -Used for ordinal or nominal data
  5. 5Limitations of Wilcoxon Signed RankNONE!
  6. 6Why Kruskal-WallisExamine difference between three or more groups
    -IV has 3 or more levels
    -Only 1 DV
    -Used with parametric data that is not normally distributed or Ordinal and Nominal data
  7. 7Limitations of Kruskal-Wallis- Does not assume normal distribution
    - Use with small sample size
    - Three or more groups will not tell you where difference is (need post hoc testing)
  8. 8Why Friedman’s ANOVA- examine differences among repeated measure on subjects within the same group
    - Repeated measures designs in which subjects act as own control
    - Only one DV
    - Designed for nonparametric data (ordinal and nominal)
  9. 9Limitations of Friedman’s ANOVADoes not assume normal distribution
    Use with small sample size
    Three or more time points will not tell you where difference is (need post hoc testing)
  10. 10Why Chi Squarerelationship between two variables
    - Nominal data
    - Frequencies
  11. 11Limitations of Chi Square-Two sets of data are independent of each other
  12. 12Types of errors in statsType 1, 2
  13. 13Type 1 Error-conclude that a difference exists when in fact there is no difference (i.e., false positive)
    α = probability of making a Type I error
  14. 14Type 2 Errorconclude that no difference exists when in fact there is a difference (i.e., false negative)
    β = probability of making a Type II error
    inversely related to α
  15. 15Power“the likelihood that one will detect a difference (relationship) when one exists”
  16. 16Methods for increasing power1. control extraneous variables & apply methods consistently
    2. use homogeneous groups
    3. increase sample size
  17. 17Sample Size Determinants-desired level of power
    -α level to be used in research
    -estimate of effect size (clinically meaningful relationship or difference between groups)

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Masters Research class Karteikarten am Tests of differences : Non-Parametric, erstellt von Alessandra poirier am 18/07/2017.
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Alessandra poirier
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