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268 lines
7.3 KiB
268 lines
7.3 KiB
/*
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* This file is part of the KDE libraries
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* Copyright (C) 1999-2000 Harri Porten (porten@kde.org)
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*
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* This library is free software; you can redistribute it and/or
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* modify it under the terms of the GNU Lesser General Public
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* License as published by the Free Software Foundation; either
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* version 2 of the License, or (at your option) any later version.
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*
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* This library is distributed in the hope that it will be useful,
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* but WITHOUT ANY WARRANTY; without even the implied warranty of
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* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
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* Lesser General Public License for more details.
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*
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* You should have received a copy of the GNU Lesser General Public
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* License along with this library; if not, write to the Free Software
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* Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA
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*
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*/
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#include <math.h>
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#include <stdlib.h>
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#include <stdio.h>
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#include <assert.h>
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#include <time.h>
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#include "value.h"
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#include "object.h"
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#include "types.h"
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#include "interpreter.h"
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#include "operations.h"
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#include "math_object.h"
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#include "math_object.lut.h"
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#ifndef M_PI
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#define M_PI 3.14159265358979323846
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#endif /* M_PI */
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#ifndef signbit
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#define signbit(x) ((x) < 0.0 || IS_NEGATIVE_ZERO(x))
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#endif
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using namespace KJS;
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// ------------------------------ MathObjectImp --------------------------------
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const ClassInfo MathObjectImp::info = { "Math", 0, &mathTable, 0 };
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/* Source for math_object.lut.h
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@begin mathTable 31
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E MathObjectImp::Euler DontEnum|DontDelete|ReadOnly
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LN2 MathObjectImp::Ln2 DontEnum|DontDelete|ReadOnly
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LN10 MathObjectImp::Ln10 DontEnum|DontDelete|ReadOnly
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LOG2E MathObjectImp::Log2E DontEnum|DontDelete|ReadOnly
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LOG10E MathObjectImp::Log10E DontEnum|DontDelete|ReadOnly
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PI MathObjectImp::Pi DontEnum|DontDelete|ReadOnly
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SQRT1_2 MathObjectImp::Sqrt1_2 DontEnum|DontDelete|ReadOnly
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SQRT2 MathObjectImp::Sqrt2 DontEnum|DontDelete|ReadOnly
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abs MathObjectImp::Abs DontEnum|Function 1
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acos MathObjectImp::ACos DontEnum|Function 1
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asin MathObjectImp::ASin DontEnum|Function 1
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atan MathObjectImp::ATan DontEnum|Function 1
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atan2 MathObjectImp::ATan2 DontEnum|Function 2
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ceil MathObjectImp::Ceil DontEnum|Function 1
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cos MathObjectImp::Cos DontEnum|Function 1
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exp MathObjectImp::Exp DontEnum|Function 1
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floor MathObjectImp::Floor DontEnum|Function 1
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log MathObjectImp::Log DontEnum|Function 1
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max MathObjectImp::Max DontEnum|Function 2
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min MathObjectImp::Min DontEnum|Function 2
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pow MathObjectImp::Pow DontEnum|Function 2
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random MathObjectImp::Random DontEnum|Function 0
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round MathObjectImp::Round DontEnum|Function 1
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sin MathObjectImp::Sin DontEnum|Function 1
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sqrt MathObjectImp::Sqrt DontEnum|Function 1
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tan MathObjectImp::Tan DontEnum|Function 1
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@end
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*/
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MathObjectImp::MathObjectImp(ExecState * /*exec*/,
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ObjectPrototypeImp *objProto)
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: ObjectImp(objProto)
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{
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unsigned int seed = time(NULL);
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::srand(seed);
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}
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// ECMA 15.8
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Value MathObjectImp::get(ExecState *exec, const Identifier &propertyName) const
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{
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return lookupGet<MathFuncImp, MathObjectImp, ObjectImp>( exec, propertyName, &mathTable, this );
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}
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Value MathObjectImp::getValueProperty(ExecState *, int token) const
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{
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double d = -42; // ;)
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switch (token) {
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case Euler:
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d = exp(1.0);
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break;
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case Ln2:
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d = log(2.0);
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break;
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case Ln10:
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d = log(10.0);
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break;
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case Log2E:
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d = 1.0/log(2.0);
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break;
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case Log10E:
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d = 1.0/log(10.0);
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break;
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case Pi:
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d = M_PI;
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break;
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case Sqrt1_2:
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d = sqrt(0.5);
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break;
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case Sqrt2:
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d = sqrt(2.0);
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break;
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default:
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fprintf( stderr, "[math_object] Internal error in MathObjectImp: unhandled token %d\n", token );
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break;
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}
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return Number(d);
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}
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// ------------------------------ MathObjectImp --------------------------------
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MathFuncImp::MathFuncImp(ExecState *exec, int i, int l)
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: InternalFunctionImp(
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static_cast<FunctionPrototypeImp*>(exec->lexicalInterpreter()->builtinFunctionPrototype().imp())
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), id(i)
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{
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Value protect(this);
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putDirect(lengthPropertyName, l, DontDelete|ReadOnly|DontEnum);
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}
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bool MathFuncImp::implementsCall() const
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{
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return true;
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}
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Value MathFuncImp::call(ExecState *exec, Object &/*thisObj*/, const List &args)
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{
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double arg = args[0].toNumber(exec);
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double arg2 = args[1].toNumber(exec);
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double result;
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switch (id) {
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case MathObjectImp::Abs:
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result = ( arg < 0 || arg == -0) ? (-arg) : arg;
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break;
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case MathObjectImp::ACos:
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result = ::acos(arg);
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break;
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case MathObjectImp::ASin:
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result = ::asin(arg);
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break;
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case MathObjectImp::ATan:
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result = ::atan(arg);
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break;
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case MathObjectImp::ATan2:
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result = ::atan2(arg, arg2);
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break;
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case MathObjectImp::Ceil:
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result = ::ceil(arg);
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break;
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case MathObjectImp::Cos:
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result = ::cos(arg);
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break;
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case MathObjectImp::Exp:
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result = ::exp(arg);
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break;
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case MathObjectImp::Floor:
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result = ::floor(arg);
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break;
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case MathObjectImp::Log:
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result = ::log(arg);
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break;
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case MathObjectImp::Max: {
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unsigned int argsCount = args.size();
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result = -Inf;
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for ( unsigned int k = 0 ; k < argsCount ; ++k ) {
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double val = args[k].toNumber(exec);
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if ( isNaN( val ) )
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{
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result = NaN;
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break;
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}
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if ( val > result || (val == 0 && result == 0 && !signbit(val)) )
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result = val;
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}
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break;
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}
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case MathObjectImp::Min: {
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unsigned int argsCount = args.size();
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result = +Inf;
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for ( unsigned int k = 0 ; k < argsCount ; ++k ) {
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double val = args[k].toNumber(exec);
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if ( isNaN( val ) )
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{
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result = NaN;
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break;
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}
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if ( val < result || (val == 0 && result == 0 && signbit(val)) )
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result = val;
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}
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break;
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}
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case MathObjectImp::Pow:
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// ECMA 15.8.2.1.13 (::pow takes care of most of the critera)
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if (KJS::isNaN(arg2))
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result = NaN;
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#ifndef APPLE_CHANGES
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else if (arg2 == 0)
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result = 1;
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#endif
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else if (KJS::isNaN(arg) && arg2 != 0)
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result = NaN;
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#ifndef APPLE_CHANGES
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else if (::fabs(arg) > 1 && KJS::isPosInf(arg2))
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result = Inf;
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else if (::fabs(arg) > 1 && KJS::isNegInf(arg2))
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result = +0;
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#endif
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else if (::fabs(arg) == 1 && KJS::isInf(arg2))
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result = NaN;
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#ifndef APPLE_CHANGES
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else if (::fabs(arg) < 1 && KJS::isPosInf(arg2))
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result = +0;
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else if (::fabs(arg) < 1 && KJS::isNegInf(arg2))
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result = Inf;
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#endif
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else
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result = ::pow(arg, arg2);
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break;
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case MathObjectImp::Random:
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result = ::rand();
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result = result / RAND_MAX;
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break;
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case MathObjectImp::Round:
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if (signbit(arg) && arg >= -0.5)
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result = -0.0;
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else
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result = ::floor(arg + 0.5);
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break;
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case MathObjectImp::Sin:
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result = ::sin(arg);
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break;
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case MathObjectImp::Sqrt:
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result = ::sqrt(arg);
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break;
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case MathObjectImp::Tan:
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result = ::tan(arg);
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break;
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default:
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result = 0.0;
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assert(0);
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}
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return Number(result);
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}
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