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z3/lib/double_manager.h
Leonardo de Moura e9eab22e5c Z3 sources
Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>
2012-10-02 11:35:25 -07:00

104 lines
3.6 KiB
C++

/*++
Copyright (c) 2006 Microsoft Corporation
Module Name:
double_manager.h
Abstract:
Simulates mpq interface using doubles
Author:
Leonardo de Moura (leonardo) 2011-06-09.
Revision History:
--*/
#ifndef _DOUBLE_MANAGER_H_
#define _DOUBLE_MANAGER_H_
#include<cmath>
#include<string>
#include<sstream>
#include<iomanip>
#include"util.h"
#include"debug.h"
#include"hash.h"
#include"params.h"
/**
\brief Create an interface for manipulating double numbers compatible with the one for mpq.
*/
class double_manager {
double m_zero_tolerance;
public:
typedef double numeral;
static bool precise() { return false; }
double_manager(params_ref const & p = params_ref()) { updt_params(p); }
void updt_params(params_ref const & p) {
m_zero_tolerance = p.get_double(":zero-tolerance", 0.00000001);
}
static void reset(double & a) { a = 0.0; }
static void del(double & a) { /* do nothing */ }
static void add(double a, double b, double & c) { c = a + b; }
// d <- a + b*c
static void addmul(double a, double b, double c, double & d) { d = a + b*c; }
// d <- a - b*c
static void submul(double a, double b, double c, double & d) { d = a - b*c; }
static void sub(double a, double b, double & c) { c = a - b; }
static void mul(double a, double b, double & c) { c = a * b; }
static void div(double a, double b, double & c) { c = a / b; }
static void inv(double a, double & b) { b = 1 / a; }
static void inv(double & a) { a = 1 / a; }
static void neg(double & a) { a = -a; }
static void abs(double & a) { if (a < 0.0) neg(a); }
static void power(double a, unsigned p, double & b) {
SASSERT(p <= INT_MAX);
b = ::pow(a, static_cast<int>(p));
}
static void floor(double a, double & b) { b = ::floor(a); }
static void ceil(double a, double & b) { b = ::ceil(a); }
bool eq(double a, double b) const { return is_zero(a - b); }
bool neq(double a, double b) const { return !eq(a, b); }
static bool lt(double a, double b) { return a < b; }
static bool le(double a, double b) { return a <= b; }
static bool gt(double a, double b) { return a > b; }
static bool ge(double a, double b) { return a >= b; }
static void set(double & a, int n, int d) { a = static_cast<double>(n)/static_cast<double>(d); }
static void set(double & a, double val) { a = val; }
static void set(double & a, char const * val) { a = atof(val); }
static void set(double & a, int val) { a = static_cast<double>(val); }
static void set(double & a, unsigned val) { a = static_cast<double>(val); }
static void set(double & a, int64 val) { a = static_cast<double>(val); }
static void set(double & a, uint64 val) { a = static_cast<double>(val); }
static void swap(double & a, double & b) { std::swap(a, b); }
bool is_pos(double a) const { return a > m_zero_tolerance; }
bool is_neg(double a) const { return a < m_zero_tolerance; }
bool is_zero(double a) const { return -m_zero_tolerance <= a && a <= m_zero_tolerance; }
bool is_nonpos(double a) const { return !is_pos(a); }
bool is_nonneg(double a) const { return !is_neg(a); }
static bool is_one(double a) { return a == 1.0; }
static bool is_minus_one(double a) { return a == -1.0; }
static bool is_int(double a) { return a == ::floor(a); }
static std::string to_string(double a) {
std::ostringstream sstream;
sstream << std::setprecision(12) << a;
return sstream.str();
}
static unsigned hash(double a) {
return hash_ull(static_cast<uint64>(a));
}
};
COMPILE_TIME_ASSERT(sizeof(uint64) == sizeof(double));
#endif /* _DOUBLE_MANAGER_H_ */