#include <config.h>
#include <stdlib.h>
#include <gsl_rng.h>

/* This is an implementation of the algorithm used in Knuths's
   subtractive generator, with the Numerical Recipe's ran3 paramters.
   It is a subtractive lagged fibonnaci generator. */

inline unsigned long int ran3_get (void *vstate);
double ran3_get_double (void *vstate);
void ran3_set (void *state, unsigned long int s);

#define M_BIG 1000000000
#define M_SEED 161803398

typedef struct
  {
    unsigned int x;
    unsigned int y;
    unsigned long int buffer[56];
  }
ran3_state_t;

inline unsigned long int
ran3_get (void *vstate)
{
  ran3_state_t *state = (ran3_state_t *) vstate;
  long int j;

  state->x++;

  if (state->x == 56)
    state->x = 1;

  state->y++;

  if (state->y == 56)
    state->y = 1;

  j = state->buffer[state->x] - state->buffer[state->y];

  if (j < 0)
    j += M_BIG;

  state->buffer[state->x] = j;

  return j;
}

double
ran3_get_double (void *vstate)
{
  return ran3_get (vstate) / (double) M_BIG ;
}

void
ran3_set (void *vstate, unsigned long int s)
{
  ran3_state_t *state = (ran3_state_t *) vstate;
  int i, i1;
  long int j, k;

  if (s == 0)
    s = 1;	/* default seed is 1 */

  j = (M_SEED - s) % M_BIG;

  state->buffer[55] = j;

  k = 1;
  for (i = 1; i < 55; i++)
    {
      int n = (21 * i) % 55;
      state->buffer[n] = k;
      k = j - k;
      if (k < 0)
	k += M_BIG;
      j = state->buffer[n];

    }

  for (i1 = 0; i1 < 4; i1++)
    {
      for (i = 1; i < 56; i++)
	{
	  long int t = state->buffer[i] - state->buffer[1 + (i + 30) % 55];
	  if (t < 0)
	    t += M_BIG;
	  state->buffer[i] = t;
	}
    }

  state->x = 0;
  state->y = 31;

  return;
}

static const gsl_rng_type ran3_type =
{"ran3",			/* name */
 M_BIG,				/* RAND_MAX */
 0,				/* RAND_MIN */
 sizeof (ran3_state_t),
 &ran3_set,
 &ran3_get,
 &ran3_get_double};

const gsl_rng_type *gsl_rng_ran3 = &ran3_type;