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The Bouncy Castle Crypto package is a Java implementation of cryptographic algorithms. This jar contains JCE provider and lightweight API for the Bouncy Castle Cryptography APIs for JDK 1.4.
package org.bouncycastle.pqc.crypto.cmce;
abstract class BENES
{
private static final long[] TRANSPOSE_MASKS = { 0x5555555555555555L, 0x3333333333333333L,
0x0F0F0F0F0F0F0F0FL, 0x00FF00FF00FF00FFL, 0x0000FFFF0000FFFFL, 0x00000000FFFFFFFFL };
protected final int SYS_N;
protected final int SYS_T;
protected final int GFBITS;
public BENES(int n, int t, int m)
{
SYS_N = n;
SYS_T = t;
GFBITS = m;
}
/* input: in, a 64x64 matrix over GF(2) */
/* output: out, transpose of in */
static void transpose_64x64(long[] out, long[] in)
{
transpose_64x64(out, in, 0);
}
static void transpose_64x64(long[] out, long[] in, int offset)
{
System.arraycopy(in, offset, out, offset, 64);
int d = 5;
do
{
long m = TRANSPOSE_MASKS[d];
int s = 1 << d;
for (int i = offset; i < offset + 64; i += s * 2)
{
for (int j = i; j < i + s; j += 4)
{
// Bits.bitPermuteStep2(ref out[j + s + 0], ref out[j + 0], m, s);
// Bits.bitPermuteStep2(ref out[j + s + 1], ref out[j + 1], m, s);
// Bits.bitPermuteStep2(ref out[j + s + 2], ref out[j + 2], m, s);
// Bits.bitPermuteStep2(ref out[j + s + 3], ref out[j + 3], m, s);
long lo0 = out[j + 0];
long lo1 = out[j + 1];
long lo2 = out[j + 2];
long lo3 = out[j + 3];
long hi0 = out[j + s + 0];
long hi1 = out[j + s + 1];
long hi2 = out[j + s + 2];
long hi3 = out[j + s + 3];
long t0 = ((lo0 >>> s) ^ hi0) & m;
long t1 = ((lo1 >>> s) ^ hi1) & m;
long t2 = ((lo2 >>> s) ^ hi2) & m;
long t3 = ((lo3 >>> s) ^ hi3) & m;
out[j + 0] = lo0 ^ t0 << s;
out[j + 1] = lo1 ^ t1 << s;
out[j + 2] = lo2 ^ t2 << s;
out[j + 3] = lo3 ^ t3 << s;
out[j + s + 0] = hi0 ^ t0;
out[j + s + 1] = hi1 ^ t1;
out[j + s + 2] = hi2 ^ t2;
out[j + s + 3] = hi3 ^ t3;
}
}
}
while (--d >= 2);
do
{
long m = TRANSPOSE_MASKS[d];
int s = 1 << d;
for (int i = offset; i < offset + 64; i += s * 2)
{
for (int j = i; j < i + s; ++j)
{
// Bits.bitPermuteStep2(ref out[j + s], ref out[j], m, s);
long lo = out[j + 0];
long hi = out[j + s];
long t = ((lo >>> s) ^ hi) & m;
out[j + 0] = lo ^ t << s;
out[j + s] = hi ^ t;
}
}
}
while (--d >= 0);
}
abstract protected void support_gen(short[] s, byte[] c);
}
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