org.apache.commons.math3.exception.NotPositiveException Java Examples

The following examples show how to use org.apache.commons.math3.exception.NotPositiveException. You can vote up the ones you like or vote down the ones you don't like, and go to the original project or source file by following the links above each example. You may check out the related API usage on the sidebar.
Example #1
Source File: Cardumen_00272_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #2
Source File: 1_DiscreteDistribution.java    From SimFix with GNU General Public License v2.0 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #3
Source File: Math_29_OpenMapRealVector_t.java    From coming with MIT License 6 votes vote down vote up 
/** {@inheritDoc} */
@Override
public OpenMapRealVector getSubVector(int index, int n) {
    checkIndex(index);
    if (n < 0) {
        throw new NotPositiveException(LocalizedFormats.NUMBER_OF_ELEMENTS_SHOULD_BE_POSITIVE, n);
    }
    checkIndex(index + n - 1);
    OpenMapRealVector res = new OpenMapRealVector(n);
    int end = index + n;
    Iterator iter = entries.iterator();
    while (iter.hasNext()) {
        iter.advance();
        int key = iter.key();
        if (key >= index && key < end) {
            res.setEntry(key - index, iter.value());
        }
    }
    return res;
}
Example #4
Source File: Cardumen_00272_s.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #5
Source File: 1_DiscreteDistribution.java    From SimFix with GNU General Public License v2.0 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #6
Source File: Cardumen_00229_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #7
Source File: Elixir_0025_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Creates a new ListPopulation instance.
 * <p>Note: the chromosomes of the specified list are added to the population.</p>
 * @param chromosomes list of chromosomes to be added to the population
 * @param populationLimit maximal size of the population
 * @throws NullArgumentException if the list of chromosomes is {@code null}
 * @throws NotPositiveException if the population limit is not a positive number (&lt; 1)
 * @throws NumberIsTooLargeException if the list of chromosomes exceeds the population limit
 */
public ListPopulation(final List<Chromosome> chromosomes, final int populationLimit) {
    if (chromosomes == null) {
        throw new NullArgumentException();
    }
    if (populationLimit <= 0) {
        throw new NotPositiveException(LocalizedFormats.POPULATION_LIMIT_NOT_POSITIVE, populationLimit);
    }
    if (chromosomes.size() > populationLimit) {
        throw new NumberIsTooLargeException(LocalizedFormats.LIST_OF_CHROMOSOMES_BIGGER_THAN_POPULATION_SIZE,
                                            chromosomes.size(), populationLimit, false);
    }
    this.populationLimit = populationLimit;
    this.chromosomes = new ArrayList<Chromosome>(populationLimit);
    this.chromosomes.addAll(chromosomes);
}
Example #8
Source File: Arja_0045_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #9
Source File: Cardumen_0060_s.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #10
Source File: Arja_00158_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #11
Source File: Arja_00170_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #12
Source File: Arja_00170_s.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #13
Source File: Arja_00108_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #14
Source File: Arja_0085_s.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #15
Source File: Cardumen_00127_s.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #16
Source File: Math_8_DiscreteDistribution_t.java    From coming with MIT License 6 votes vote down vote up 
/**
 * Create a discrete distribution using the given random number generator
 * and probability mass function definition.
 *
 * @param rng random number generator.
 * @param samples definition of probability mass function in the format of
 * list of pairs.
 * @throws NotPositiveException if probability of at least one value is
 * negative.
 * @throws MathArithmeticException if the probabilities sum to zero.
 * @throws MathIllegalArgumentException if probability of at least one value
 * is infinite.
 */
public DiscreteDistribution(final RandomGenerator rng, final List<Pair<T, Double>> samples)
    throws NotPositiveException, MathArithmeticException, MathIllegalArgumentException {
    random = rng;

    singletons = new ArrayList<T>(samples.size());
    final double[] probs = new double[samples.size()];

    for (int i = 0; i < samples.size(); i++) {
        final Pair<T, Double> sample = samples.get(i);
        singletons.add(sample.getKey());
        if (sample.getValue() < 0) {
            throw new NotPositiveException(sample.getValue());
        }
        probs[i] = sample.getValue();
    }

    probabilities = MathArrays.normalizeArray(probs, 1.0);
}
Example #17
Source File: Cardumen_00162_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Creates a new hypergeometric distribution.
 *
 * @param rng Random number generator.
 * @param populationSize Population size.
 * @param numberOfSuccesses Number of successes in the population.
 * @param sampleSize Sample size.
 * @throws NotPositiveException if {@code numberOfSuccesses < 0}.
 * @throws NotStrictlyPositiveException if {@code populationSize <= 0}.
 * @throws NumberIsTooLargeException if {@code numberOfSuccesses > populationSize},
 * or {@code sampleSize > populationSize}.
 * @since 3.1
 */
public HypergeometricDistribution(RandomGenerator rng,
                                  int populationSize,
                                  int numberOfSuccesses,
                                  int sampleSize)
throws NotPositiveException, NotStrictlyPositiveException, NumberIsTooLargeException {
    super(rng);

    if (populationSize <= 0) {
        throw new NotStrictlyPositiveException(LocalizedFormats.POPULATION_SIZE,
                                               populationSize);
    }
    if (numberOfSuccesses < 0) {
        throw new NotPositiveException(LocalizedFormats.NUMBER_OF_SUCCESSES,
                                       numberOfSuccesses);
    }
    if (sampleSize < 0) {
        throw new NotPositiveException(LocalizedFormats.NUMBER_OF_SAMPLES,
                                       sampleSize);
    }

    if (numberOfSuccesses > populationSize) {
        throw new NumberIsTooLargeException(LocalizedFormats.NUMBER_OF_SUCCESS_LARGER_THAN_POPULATION_SIZE,
                                            numberOfSuccesses, populationSize, true);
    }
    if (sampleSize > populationSize) {
        throw new NumberIsTooLargeException(LocalizedFormats.SAMPLE_SIZE_LARGER_THAN_POPULATION_SIZE,
                                            sampleSize, populationSize, true);
    }

    this.numberOfSuccesses = numberOfSuccesses;
    this.populationSize = populationSize;
    this.sampleSize = sampleSize;
}
Example #18
Source File: Elixir_0025_t.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Sets the maximal population size.
 * @param populationLimit maximal population size.
 * @throws NotPositiveException if the population limit is not a positive number (&lt; 1)
 * @throws NumberIsTooSmallException if the new population size is smaller than the current number
 * of chromosomes in the population
 */
public void setPopulationLimit(final int populationLimit) {
    if (populationLimit <= 0) {
        throw new NotPositiveException(LocalizedFormats.POPULATION_LIMIT_NOT_POSITIVE, populationLimit);
    }
    if (populationLimit < chromosomes.size()) {
        throw new NumberIsTooSmallException(populationLimit, chromosomes.size(), true);
    }
    this.populationLimit = populationLimit;
}
Example #19
Source File: Cardumen_00170_t.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}
Example #20
Source File: Math_6_CMAESOptimizer_t.java    From coming with MIT License 5 votes vote down vote up 
/**
 * @param s Sigma values.
 * @throws NotPositiveException if any of the array entries is smaller
 * than zero.
 */
public Sigma(double[] s)
    throws NotPositiveException {
    for (int i = 0; i < s.length; i++) {
        if (s[i] < 0) {
            throw new NotPositiveException(s[i]);
        }
    }

    sigma = s.clone();
}
Example #21
Source File: Math_34_ListPopulation_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Sets the maximal population size.
 * @param populationLimit maximal population size.
 * @throws NotPositiveException if the population limit is not a positive number (&lt; 1)
 * @throws NumberIsTooSmallException if the new population size is smaller than the current number
 * of chromosomes in the population
 */
public void setPopulationLimit(final int populationLimit) {
    if (populationLimit <= 0) {
        throw new NotPositiveException(LocalizedFormats.POPULATION_LIMIT_NOT_POSITIVE, populationLimit);
    }
    if (populationLimit < chromosomes.size()) {
        throw new NumberIsTooSmallException(populationLimit, chromosomes.size(), true);
    }
    this.populationLimit = populationLimit;
}
Example #22
Source File: Cardumen_0036_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Creates a new hypergeometric distribution.
 *
 * @param rng Random number generator.
 * @param populationSize Population size.
 * @param numberOfSuccesses Number of successes in the population.
 * @param sampleSize Sample size.
 * @throws NotPositiveException if {@code numberOfSuccesses < 0}.
 * @throws NotStrictlyPositiveException if {@code populationSize <= 0}.
 * @throws NumberIsTooLargeException if {@code numberOfSuccesses > populationSize},
 * or {@code sampleSize > populationSize}.
 * @since 3.1
 */
public HypergeometricDistribution(RandomGenerator rng,
                                  int populationSize,
                                  int numberOfSuccesses,
                                  int sampleSize)
throws NotPositiveException, NotStrictlyPositiveException, NumberIsTooLargeException {
    super(rng);

    if (populationSize <= 0) {
        throw new NotStrictlyPositiveException(LocalizedFormats.POPULATION_SIZE,
                                               populationSize);
    }
    if (numberOfSuccesses < 0) {
        throw new NotPositiveException(LocalizedFormats.NUMBER_OF_SUCCESSES,
                                       numberOfSuccesses);
    }
    if (sampleSize < 0) {
        throw new NotPositiveException(LocalizedFormats.NUMBER_OF_SAMPLES,
                                       sampleSize);
    }

    if (numberOfSuccesses > populationSize) {
        throw new NumberIsTooLargeException(LocalizedFormats.NUMBER_OF_SUCCESS_LARGER_THAN_POPULATION_SIZE,
                                            numberOfSuccesses, populationSize, true);
    }
    if (sampleSize > populationSize) {
        throw new NumberIsTooLargeException(LocalizedFormats.SAMPLE_SIZE_LARGER_THAN_POPULATION_SIZE,
                                            sampleSize, populationSize, true);
    }

    this.numberOfSuccesses = numberOfSuccesses;
    this.populationSize = populationSize;
    this.sampleSize = sampleSize;
}
Example #23
Source File: JGenProg2015_005_t.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}
Example #24
Source File: 1_Complex.java    From SimFix with GNU General Public License v2.0 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}
Example #25
Source File: Cardumen_00170_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}
Example #26
Source File: Math_3_MathArrays_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Check all entries of the input array are >= 0.
 *
 * @param in Array to be tested
 * @throws NotPositiveException if any array entries are less than 0.
 * @since 3.1
 */
public static void checkNonNegative(final long[][] in)
    throws NotPositiveException {
    for (int i = 0; i < in.length; i ++) {
        for (int j = 0; j < in[i].length; j++) {
            if (in[i][j] < 0) {
                throw new NotPositiveException(in[i][j]);
            }
        }
    }
}
Example #27
Source File: JGenProg2015_005_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}
Example #28
Source File: JGenProg2017_0026_t.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}
Example #29
Source File: Math_3_MathArrays_s.java    From coming with MIT License 5 votes vote down vote up 
/**
 * Check that all entries of the input array are >= 0.
 *
 * @param in Array to be tested
 * @throws NotPositiveException if any array entries are less than 0.
 * @since 3.1
 */
public static void checkNonNegative(final long[] in)
    throws NotPositiveException {
    for (int i = 0; i < in.length; i++) {
        if (in[i] < 0) {
            throw new NotPositiveException(in[i]);
        }
    }
}
Example #30
Source File: 1_Complex.java    From SimFix with GNU General Public License v2.0 5 votes vote down vote up 
/**
 * Computes the n-th roots of this complex number.
 * The nth roots are defined by the formula:
 * <pre>
 *  <code>
 *   z<sub>k</sub> = abs<sup>1/n</sup> (cos(phi + 2&pi;k/n) + i (sin(phi + 2&pi;k/n))
 *  </code>
 * </pre>
 * for <i>{@code k=0, 1, ..., n-1}</i>, where {@code abs} and {@code phi}
 * are respectively the {@link #abs() modulus} and
 * {@link #getArgument() argument} of this complex number.
 * <br/>
 * If one or both parts of this complex number is NaN, a list with just
 * one element, {@link #NaN} is returned.
 * if neither part is NaN, but at least one part is infinite, the result
 * is a one-element list containing {@link #INF}.
 *
 * @param n Degree of root.
 * @return a List<Complex> of all {@code n}-th roots of {@code this}.
 * @throws NotPositiveException if {@code n <= 0}.
 * @since 2.0
 */
public List<Complex> nthRoot(int n) throws NotPositiveException {

    if (n <= 0) {
        throw new NotPositiveException(LocalizedFormats.CANNOT_COMPUTE_NTH_ROOT_FOR_NEGATIVE_N,
                                       n);
    }

    final List<Complex> result = new ArrayList<Complex>();

    if (isNaN) {
        result.add(NaN);
        return result;
    }
    if (isInfinite()) {
        result.add(INF);
        return result;
    }

    // nth root of abs -- faster / more accurate to use a solver here?
    final double nthRootOfAbs = FastMath.pow(abs(), 1.0 / n);

    // Compute nth roots of complex number with k = 0, 1, ... n-1
    final double nthPhi = getArgument() / n;
    final double slice = 2 * FastMath.PI / n;
    double innerPart = nthPhi;
    for (int k = 0; k < n ; k++) {
        // inner part
        final double realPart = nthRootOfAbs *  FastMath.cos(innerPart);
        final double imaginaryPart = nthRootOfAbs *  FastMath.sin(innerPart);
        result.add(createComplex(realPart, imaginaryPart));
        innerPart += slice;
    }

    return result;
}