Documentation of 'org.statcato.statistics.inferential.nonparametrics.WilcoxonRankSumTest' Java class
WilcoxonRankSumTest
org.statcato.statistics.inferential.nonparametrics

Class WilcoxonRankSumTest



  • public class WilcoxonRankSumTest
    extends java.lang.Object
    Wilcoxon Rank Sum test. A nonparametic test that uses ranks of samples from two independent populations to test a claim about the medians of two populations. The two independent samples are combined into one sample, are sorted in ascending order and are ranked based on its place in the one sample. The sum of the ranks corresponding to one of the two samples are computed and is used as test statistics.
    Since:
    1.0
    • Field Summary

      Fields 
      Modifier and Type Field and Description
      double significance
      Significance of the test.
    • Constructor Summary

      Constructors 
      Constructor and Description
      WilcoxonRankSumTest(java.util.Vector<java.lang.Double> data1, java.util.Vector<java.lang.Double> data2, int testType, double significance)
      Constructor, given two samples of data values.
    • Method Summary

      All Methods Instance Methods Concrete Methods 
      Modifier and Type Method and Description
      double criticalValue_R() 
      double getRankSum(java.util.Vector<java.lang.Double> data1, java.util.Vector<java.lang.Double> data2)
      Returns the rank sum, which is the sum of ranks for the first sample.
      double mu_R()
      Returns the mean of the distribution of rank sum, mu = n1 * (n1 + n2 + 1) / 2.
      double pValue_R()
      Returns the p-value.
      double sigma_R()
      Returns the standard deviation of the distribution of rank sum, sigma = (n1 * n2 * (n1 + n2 + 1) / 12)^0.5
      double testStatistic_R()
      Returns the test statistic z = (R - mu) / sigma, where R is the rank sum of the first same, mu the mean of the distribution of rank sum, and sigma the standard deviatioin of the distribution of rank sum.
      java.lang.String toString() 
      • Methods inherited from class java.lang.Object

        equals, getClass, hashCode, notify, notifyAll, wait, wait, wait
    • Field Detail

      • significance

        public double significance
        Significance of the test.
    • Constructor Detail

      • WilcoxonRankSumTest

        public WilcoxonRankSumTest(java.util.Vector<java.lang.Double> data1,
                                   java.util.Vector<java.lang.Double> data2,
                                   int testType,
                                   double significance)
        Constructor, given two samples of data values.
        Parameters:
        data1 - vector of double values (sample 1)
        data2 - vector of double values (sample 2)
        testMedian - hypothesized median
        testType - type of alternative hypothesis
    • Method Detail

      • testStatistic_R

        public double testStatistic_R()
        Returns the test statistic z = (R - mu) / sigma, where R is the rank sum of the first same, mu the mean of the distribution of rank sum, and sigma the standard deviatioin of the distribution of rank sum.
        Returns:
        test statistic z
      • mu_R

        public double mu_R()
        Returns the mean of the distribution of rank sum, mu = n1 * (n1 + n2 + 1) / 2.
        Returns:
        mean
      • sigma_R

        public double sigma_R()
        Returns the standard deviation of the distribution of rank sum, sigma = (n1 * n2 * (n1 + n2 + 1) / 12)^0.5
        Returns:
        standard deviation
      • pValue_R

        public double pValue_R()
        Returns the p-value.
        Returns:
        p-value
      • criticalValue_R

        public double criticalValue_R()
      • toString

        public java.lang.String toString()
        Overrides:
        toString in class java.lang.Object
      • getRankSum

        public double getRankSum(java.util.Vector<java.lang.Double> data1,
                                 java.util.Vector<java.lang.Double> data2)
        Returns the rank sum, which is the sum of ranks for the first sample. Ranks are computed after the two samples are combined and sorted in ascending order.
        Parameters:
        data - vector of Double values
        Returns:
        rank sum

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