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package org.spongycastle.math.ntru.euclid;

import java.math.BigInteger;

/**
 * Extended Euclidean Algorithm in BigIntegers
 */
public class BigIntEuclidean
{
    public BigInteger x, y, gcd;

    private BigIntEuclidean()
    {
    }

    /**
     * Runs the EEA on two BigIntegers
* Implemented from pseudocode on Wikipedia. * * @param a * @param b * @return a BigIntEuclidean object that contains the result in the variables x, y, and gcd */ public static BigIntEuclidean calculate(BigInteger a, BigInteger b) { BigInteger x = BigInteger.ZERO; BigInteger lastx = BigInteger.ONE; BigInteger y = BigInteger.ONE; BigInteger lasty = BigInteger.ZERO; while (!b.equals(BigInteger.ZERO)) { BigInteger[] quotientAndRemainder = a.divideAndRemainder(b); BigInteger quotient = quotientAndRemainder[0]; BigInteger temp = a; a = b; b = quotientAndRemainder[1]; temp = x; x = lastx.subtract(quotient.multiply(x)); lastx = temp; temp = y; y = lasty.subtract(quotient.multiply(y)); lasty = temp; } BigIntEuclidean result = new BigIntEuclidean(); result.x = lastx; result.y = lasty; result.gcd = a; return result; } }




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