Java Code Examples for org.apache.commons.math.random.RandomData#nextGaussian()

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);
    
    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);       

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

@Test
public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    Assert.assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    Method evaluateMethod = null;
    try {
        evaluateMethod = statistic.getClass().getDeclaredMethod("evaluate",
            double[].class, double[].class, int.class, int.class);
    } catch (NoSuchMethodException ex) {
        return;  // skip test
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    double weightedResult = (Double) evaluateMethod.invoke(
            statistic, values, weights, 0, values.length);
    TestUtils.assertRelativelyEquals(
            statistic.evaluate(repeatedValues), weightedResult, 10E-14);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);
    
    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);       

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);
    
    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);       

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

@Test
public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    Assert.assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);

    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);

}
 

/**
 * Tests consistency of weighted statistic computation.
 * For statistics that support weighted evaluation, this test case compares
 * the result of direct computation on an array with repeated values with
 * a weighted computation on the corresponding (shorter) array with each
 * value appearing only once but with a weight value equal to its multiplicity
 * in the repeating array.
 */

public void testWeightedConsistency() throws Exception {

    // See if this statistic computes weighted statistics
    // If not, skip this test
    UnivariateStatistic statistic = getUnivariateStatistic();
    if (!(statistic instanceof WeightedEvaluation)) {
        return;
    }

    // Create arrays of values and corresponding integral weights
    // and longer array with values repeated according to the weights
    final int len = 10;        // length of values array
    final double mu = 0;       // mean of test data
    final double sigma = 5;    // std dev of test data
    double[] values = new double[len];
    double[] weights = new double[len];
    RandomData randomData = new RandomDataImpl();

    // Fill weights array with random int values between 1 and 5
    int[] intWeights = new int[len];
    for (int i = 0; i < len; i++) {
        intWeights[i] = randomData.nextInt(1, 5);
        weights[i] = intWeights[i];
    }

    // Fill values array with random data from N(mu, sigma)
    // and fill valuesList with values from values array with
    // values[i] repeated weights[i] times, each i
    List<Double> valuesList = new ArrayList<Double>();
    for (int i = 0; i < len; i++) {
        double value = randomData.nextGaussian(mu, sigma);
        values[i] = value;
        for (int j = 0; j < intWeights[i]; j++) {
            valuesList.add(new Double(value));
        }
    }

    // Dump valuesList into repeatedValues array
    int sumWeights = valuesList.size();
    double[] repeatedValues = new double[sumWeights];
    for (int i = 0; i < sumWeights; i++) {
        repeatedValues[i] = valuesList.get(i);
    }

    // Compare result of weighted statistic computation with direct computation
    // on array of repeated values
    WeightedEvaluation weightedStatistic = (WeightedEvaluation) statistic;
    TestUtils.assertRelativelyEquals(statistic.evaluate(repeatedValues),
            weightedStatistic.evaluate(values, weights, 0, values.length),
            10E-14);
    
    // Check consistency of weighted evaluation methods
    assertEquals(weightedStatistic.evaluate(values, weights, 0, values.length),
            weightedStatistic.evaluate(values, weights), Double.MIN_VALUE);       

}