Add ipmitool (#2087)

git-svn-id: svn://svn.openwrt.org/openwrt/packages@13147 3c298f89-4303-0410-b956-a3cf2f4a3e73
2008-11-09 15:47:42 +00:00
parent 5ed31914ae
commit b2e615280e
2 changed files with 195 additions and 0 deletions
--- a/utils/ipmitool/patches/100-cubic_root.patch
+++ b/utils/ipmitool/patches/100-cubic_root.patch
@ -0,0 +1,147 @@
+--- ipmitool-1.8.9/lib/ipmi_sdr.c.orig	2007-07-16 13:09:13.000000000 +0200
+++ ipmitool-1.8.9/lib/ipmi_sdr.c	2007-07-16 13:09:20.000000000 +0200
+@@ -4264,3 +4264,144 @@
+ 
+ 	return rc;
+ }
+
+/*							cbrt.c
+ *
+ *	Cube root
+ *
+ *
+ *
+ * SYNOPSIS:
+ *
+ * double x, y, cbrt();
+ *
+ * y = cbrt( x );
+ *
+ *
+ *
+ * DESCRIPTION:
+ *
+ * Returns the cube root of the argument, which may be negative.
+ *
+ * Range reduction involves determining the power of 2 of
+ * the argument.  A polynomial of degree 2 applied to the
+ * mantissa, and multiplication by the cube root of 1, 2, or 4
+ * approximates the root to within about 0.1%.  Then Newton's
+ * iteration is used three times to converge to an accurate
+ * result.
+ *
+ *
+ *
+ * ACCURACY:
+ *
+ *                      Relative error:
+ * arithmetic   domain     # trials      peak         rms
+ *    DEC        -10,10     200000      1.8e-17     6.2e-18
+ *    IEEE       0,1e308     30000      1.5e-16     5.0e-17
+ *
+ */
+/*							cbrt.c  */
+
+/*
+Cephes Math Library Release 2.8:  June, 2000
+Copyright 1984, 1991, 2000 by Stephen L. Moshier
+*/
+
+
+static double CBRT2  = 1.2599210498948731647672;
+static double CBRT4  = 1.5874010519681994747517;
+static double CBRT2I = 0.79370052598409973737585;
+static double CBRT4I = 0.62996052494743658238361;
+
+#ifdef ANSIPROT
+extern double frexp ( double, int * );
+extern double ldexp ( double, int );
+extern int isnan ( double );
+extern int isfinite ( double );
+#else
+double frexp(), ldexp();
+int isnan(), isfinite();
+#endif
+
+double cbrt(x)
+double x;
+{
+int e, rem, sign;
+double z;
+
+#ifdef NANS
+if( isnan(x) )
+  return x;
+#endif
+#ifdef INFINITIES
+if( !isfinite(x) )
+  return x;
+#endif
+if( x == 0 )
+	return( x );
+if( x > 0 )
+	sign = 1;
+else
+	{
+	sign = -1;
+	x = -x;
+	}
+
+z = x;
+/* extract power of 2, leaving
+ * mantissa between 0.5 and 1
+ */
+x = frexp( x, &e );
+
+/* Approximate cube root of number between .5 and 1,
+ * peak relative error = 9.2e-6
+ */
+x = (((-1.3466110473359520655053e-1  * x
+      + 5.4664601366395524503440e-1) * x
+      - 9.5438224771509446525043e-1) * x
+      + 1.1399983354717293273738e0 ) * x
+      + 4.0238979564544752126924e-1;
+
+/* exponent divided by 3 */
+if( e >= 0 )
+	{
+	rem = e;
+	e /= 3;
+	rem -= 3*e;
+	if( rem == 1 )
+		x *= CBRT2;
+	else if( rem == 2 )
+		x *= CBRT4;
+	}
+
+
+/* argument less than 1 */
+
+else
+	{
+	e = -e;
+	rem = e;
+	e /= 3;
+	rem -= 3*e;
+	if( rem == 1 )
+		x *= CBRT2I;
+	else if( rem == 2 )
+		x *= CBRT4I;
+	e = -e;
+	}
+
+/* multiply by power of 2 */
+x = ldexp( x, e );
+
+/* Newton iteration */
+x -= ( x - (z/(x*x)) )*0.33333333333333333333;
+#ifdef DEC
+x -= ( x - (z/(x*x)) )/3.0;
+#else
+x -= ( x - (z/(x*x)) )*0.33333333333333333333;
+#endif
+
+if( sign < 0 )
+	x = -x;
+return(x);
+}