Package org.apache.commons.math3.fraction

Examples of org.apache.commons.math3.fraction.BigFraction


    /**
     * @see BigFraction#BigFraction(java.math.BigInteger)
     */
    public Rational(BigInteger num) {
        checkNotNull(num);
        fraction = new BigFraction(num);
    }
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     * @see BigFraction#BigFraction(java.math.BigInteger, java.math.BigInteger)
     */
    public Rational(BigInteger num, BigInteger den) {
        checkNotNull(num);
        checkNotNull(den);
        fraction = new BigFraction(num, den);
    }
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    /**
     * @see BigFraction#BigFraction(double)
     */
    public Rational(double value) throws MathIllegalArgumentException {
        fraction = new BigFraction(value);
    }
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    /**
     * @see BigFraction#BigFraction(double, double, int)
     */
    public Rational(double value, double epsilon, int maxIterations) throws FractionConversionException {
        fraction = new BigFraction(value, epsilon, maxIterations);
    }
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    /**
     * @see BigFraction#BigFraction(double, int)
     */
    public Rational(double value, int maxDenominator) throws FractionConversionException {
        fraction = new BigFraction(value, maxDenominator);
    }
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    /**
     * @see BigFraction#BigFraction(int)
     */
    public Rational(int num) {
        fraction = new BigFraction(num);
    }
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    /**
     * @see BigFraction#BigFraction(int, int)
     */
    public Rational(int num, int den) {
        fraction = new BigFraction(num, den);
    }
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    /**
     * @see BigFraction#BigFraction(long)
     */
    public Rational(long num) {
        fraction = new BigFraction(num);
    }
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    /**
     * @see BigFraction#BigFraction(long, long)
     */
    public Rational(long num, long den) {
        fraction = new BigFraction(num, den);
    }
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            // build the P matrix elements from Taylor series formulas
            final BigFraction[] pI = pData[i];
            final int factor = -(i + 1);
            int aj = factor;
            for (int j = 0; j < pI.length; ++j) {
                pI[j] = new BigFraction(aj * (j + 2));
                aj *= factor;
            }
        }

        return new Array2DRowFieldMatrix<BigFraction>(pData, false);
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