コード例 #1
0
ファイル: snmp_agent.c プロジェクト: philwil/ssds
static int get_argc(char *buf, char *argv[], int max)
{
  char * sp;
  int ix;

  sp = buf;
  ix = 0;
  while (*sp && (ix < max)) {
    sp = get_del(sp, argv, ix);
    ix++;
  }
  return ix;
}
コード例 #2
0
ファイル: gauss.c プロジェクト: armarpc/mongeau-sankoff
/*
 * Normal cdf for 0.66291 < fabs(x) < sqrt(32).
 */
static double
gauss_medium (const double x)
{
  unsigned int i;
  double temp = 0.0;
  double result = 0.0;
  double xnum;
  double xden;
  double absx;

  const double c[9] = {
    0.39894151208813466764,
    8.8831497943883759412,
    93.506656132177855979,
    597.27027639480026226,
    2494.5375852903726711,
    6848.1904505362823326,
    11602.651437647350124,
    9842.7148383839780218,
    1.0765576773720192317e-8
  };
  const double d[8] = {
    22.266688044328115691,
    235.38790178262499861,
    1519.377599407554805,
    6485.558298266760755,
    18615.571640885098091,
    34900.952721145977266,
    38912.003286093271411,
    19685.429676859990727
  };

  absx = fabs (x);

  xnum = c[8] * absx;
  xden = absx;

  for (i = 0; i < 7; i++)
    {
      xnum = (xnum + c[i]) * absx;
      xden = (xden + d[i]) * absx;
    }

  temp = (xnum + c[7]) / (xden + d[7]);

  result = get_del (x, temp);

  return result;
}
コード例 #3
0
ファイル: gauss.c プロジェクト: armarpc/mongeau-sankoff
/*
 * Normal cdf for 
 * {sqrt(32) < x < GAUSS_XUPPER} union { GAUSS_XLOWER < x < -sqrt(32) }.
 */
static double
gauss_large (const double x)
{
  int i;
  double result;
  double xsq;
  double temp;
  double xnum;
  double xden;
  double absx;

  const double p[6] = {
    0.21589853405795699,
    0.1274011611602473639,
    0.022235277870649807,
    0.001421619193227893466,
    2.9112874951168792e-5,
    0.02307344176494017303
  };
  const double q[5] = {
    1.28426009614491121,
    0.468238212480865118,
    0.0659881378689285515,
    0.00378239633202758244,
    7.29751555083966205e-5
  };

  absx = fabs (x);
  xsq = 1.0 / (x * x);
  xnum = p[5] * xsq;
  xden = xsq;

  for (i = 0; i < 4; i++)
    {
      xnum = (xnum + p[i]) * xsq;
      xden = (xden + q[i]) * xsq;
    }

  temp = xsq * (xnum + p[4]) / (xden + q[4]);
  temp = (M_1_SQRT2PI - temp) / absx;

  result = get_del (x, temp);

  return result;
}