示例#1
0
文件: numarith.c 项目: edmore/racket
static Scheme_Object *fx_abs(int argc, Scheme_Object *argv[])
{
  Scheme_Object *o;
  if (!SCHEME_INTP(argv[0])) scheme_wrong_contract("fxabs", "fixnum?", 0, argc, argv);
  o = scheme_abs(argc, argv);
  if (!SCHEME_INTP(o)) scheme_non_fixnum_result("fxabs", o);
  return o;
}
示例#2
0
文件: numarith.c 项目: edmore/racket
static Scheme_Object *unsafe_fx_abs(int argc, Scheme_Object *argv[])
{
  intptr_t v;
  if (scheme_current_thread->constant_folding) return scheme_abs(argc, argv);
  v = SCHEME_INT_VAL(argv[0]);
  if (v < 0) v = -v;
  return scheme_make_integer(v);
}
示例#3
0
Scheme_Object *scheme_complex_divide(const Scheme_Object *_n, const Scheme_Object *_d)
{ 
  Scheme_Complex *cn = (Scheme_Complex *)_n;
  Scheme_Complex *cd = (Scheme_Complex *)_d;
  Scheme_Object *den, *r, *i, *a, *b, *c, *d, *cm, *dm, *aa[1];
  int swap;
  
  if ((cn->r == zero) && (cn->i == zero))
    return zero;

  a = cn->r;
  b = cn->i;
  c = cd->r;
  d = cd->i;

  /* Check for exact-zero simplifications in d: */
  if (c == zero) {
    i = scheme_bin_minus(zero, scheme_bin_div(a, d));
    r = scheme_bin_div(b, d);
    return scheme_make_complex(r, i);
  } else if (d == zero) {
    r = scheme_bin_div(a, c);
    i = scheme_bin_div(b, c);
    return scheme_make_complex(r, i);
  }

  if (!SCHEME_FLOATP(c) && !SCHEME_FLOATP(d)) {
    /* The simple way: */
    cm = scheme_bin_plus(scheme_bin_mult(c, c), 
                         scheme_bin_mult(d, d));
    
    r = scheme_bin_div(scheme_bin_plus(scheme_bin_mult(c, a),
                                       scheme_bin_mult(d, b)),
                       cm);
    i = scheme_bin_div(scheme_bin_minus(scheme_bin_mult(c, b),
                                        scheme_bin_mult(d, a)),
                       cm);
    
    return scheme_make_complex(r, i);
  }

  if (scheme_is_zero(d)) {
    /* This is like dividing by a real number, except that
       the inexact 0 imaginary part can interact with +inf.0 and +nan.0 */
    r = scheme_bin_plus(scheme_bin_div(a, c),
			/* Either 0.0 or +nan.0: */
			scheme_bin_mult(d, b));
    i = scheme_bin_minus(scheme_bin_div(b, c),
			 /* Either 0.0 or +nan.0: */
			 scheme_bin_mult(d, a));
    
    return scheme_make_complex(r, i);
  }
  if (scheme_is_zero(c)) {
    r = scheme_bin_plus(scheme_bin_div(b, d),
			/* Either 0.0 or +nan.0: */
			scheme_bin_mult(c, a));
    i = scheme_bin_minus(scheme_bin_mult(c, b),  /* either 0.0 or +nan.0 */
			 scheme_bin_div(a, d));

    return scheme_make_complex(r, i);
  }

  aa[0] = c;
  cm = scheme_abs(1, aa);
  aa[0] = d;
  dm = scheme_abs(1, aa);

  if (scheme_bin_lt(cm, dm)) {
    cm = a;
    a = b;
    b = cm;
    cm = c;
    c = d;
    d = cm;
    swap = 1;
  } else
    swap = 0;

  r = scheme_bin_div(c, d);

  den = scheme_bin_plus(d, scheme_bin_mult(c, r));

  if (swap)
    i = scheme_bin_div(scheme_bin_minus(a, scheme_bin_mult(b, r)), den);
  else
    i = scheme_bin_div(scheme_bin_minus(scheme_bin_mult(b, r), a), den);

  r = scheme_bin_div(scheme_bin_plus(b, scheme_bin_mult(a, r)), den);

  return scheme_make_complex(r, i);
}