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/**************************************************************
*
* Licensed to the Apache Software Foundation (ASF) under one
* or more contributor license agreements. See the NOTICE file
* distributed with this work for additional information
* regarding copyright ownership. The ASF licenses this file
* to you under the Apache License, Version 2.0 (the
* "License"); you may not use this file except in compliance
* with the License. You may obtain a copy of the License at
*
* http://www.apache.org/licenses/LICENSE-2.0
*
* Unless required by applicable law or agreed to in writing,
* software distributed under the License is distributed on an
* "AS IS" BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY
* KIND, either express or implied. See the License for the
* specific language governing permissions and limitations
* under the License.
*
*************************************************************/
#include <math.h>
#define PREC_float 1
#define PREC_double 2
#define PREC_long_double 3
template<class T>
bool is_equal(T x, T y, sal_Int16 _nPrec)
{
// due to the fact that this check looks only if both values are equal
// we only need to look on one value
// 14 digits will announce the checkPrecisionSize
sal_Int32 nPRECISION;
switch(_nPrec)
{
case PREC_float:
nPRECISION = 6;
break;
case PREC_double:
nPRECISION = 14;
break;
case PREC_long_double:
nPRECISION = 20;
break;
default:
nPRECISION = 2;
}
if (x < 0)
{
x = -x;
}
if (y < 0)
{
y = -y;
}
// LLA: due to a bug in printf with '%f' and long double within linux environment
// we have to use %lf instead.
if (_nPrec != PREC_long_double)
{
t_print(T_VERBOSE, "double equal: %.20f\n", x);
t_print(T_VERBOSE, " %.20f\n", y);
}
//here nPrecOfN is the number after dot
sal_Int32 nBeforeDot = sal_Int32( log10(x) );
if ( nBeforeDot < 0)
{
nBeforeDot = 0;
}
//t_print(T_VERBOSE, "nPRECISION is %d\n", nPRECISION);
sal_Int32 nPrecOfN = -nPRECISION + nBeforeDot;
if (_nPrec != PREC_long_double)
t_print(T_VERBOSE, "nPrecOfN is %d\n", nPrecOfN);
long double nPrec = pow(0.1, -nPrecOfN);
if (_nPrec != PREC_long_double)
t_print(T_VERBOSE, " prec: %.20f\n", nPrec);
long double nDelta = fabs( x - y ) ;
if (_nPrec != PREC_long_double)
{
t_print(T_VERBOSE, " delta: %.20f\n", nDelta);
t_print(T_VERBOSE, " nPrec: %.20f\n", nPrec);
t_print(T_VERBOSE, "delta must be less or equal to prec!\n\n");
}
if (nDelta > nPrec)
{
// t_print(T_VERBOSE, "values are not equal! ndelta:%.20f\n", nDelta);
return false;
}
// else
// {
// t_print(T_VERBOSE, "values are equal. ndelta:%.20f\n", nDelta);
return true;
// }
}
// LLA: bool is_float_equal(float x, float y)
// LLA: {
// LLA: // due to the fact that this check looks only if both values are equal
// LLA: // we only need to look on one value
// LLA:
// LLA: // 6 digits will announce the checkPrecisionSize
// LLA:
// LLA: const sal_Int32 nPRECISION = 6;
// LLA: if (x < 0)
// LLA: {
// LLA: x = -x;
// LLA: }
// LLA: if (y < 0)
// LLA: {
// LLA: y = -y;
// LLA: }
// LLA:
// LLA: t_print(T_VERBOSE, "double equal: %.20f\n# %.20f\n", x, y);
// LLA: sal_Int32 nPrecOfN = -nPRECISION + sal_Int32( log10(x) );
// LLA:
// LLA: t_print(T_VERBOSE, "prec: %d\n", nPrecOfN);
// LLA: double nPrec = pow(10, nPrecOfN) * 1;
// LLA:
// LLA: t_print(T_VERBOSE, " prec: %.20f\n", nPrec);
// LLA:
// LLA: double nDelta = fabs( x - y );
// LLA: t_print(T_VERBOSE, " delta: %.20f\n\n", nDelta);
// LLA:
// LLA: if (nDelta > nPrec)
// LLA: {
// LLA: // t_print(T_VERBOSE, "values are not equal! ndelta:%.20f\n", nDelta);
// LLA: return false;
// LLA: }
// LLA: // else
// LLA: // {
// LLA: // t_print(T_VERBOSE, "values are equal. ndelta:%.20f\n", nDelta);
// LLA: return true;
// LLA: // }
// LLA: }
bool is_float_equal(float x, float y)
{
return is_equal<float>(x, y, PREC_float);
}
bool is_double_equal(double x, double y)
{
return is_equal<double>(x, y, PREC_double);
}