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The C Users' Group Library 1994 August
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wc-cdrom-cusersgrouplibrary-1994-08.iso
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v_09_01
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9n01124a
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1990-06-10
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// complex.hpp
#include <math.h>
#include <stdio.h>
class complex {
protected:
double x,y;
public:
// complex( double xx = 0., double yy = 0.) //create
// { x=xx;y=yy;}
complex( double xx , double yy = 0.) //create
{ x=xx;y=yy;}
complex( ) //create
{ x=0.;y=0.;}
inline void operator=(complex rvalue)
{x=rvalue.x;y=rvalue.y;}
inline void operator-=(complex rvalue)
{x-=rvalue.x;y-=rvalue.y;}
inline void operator+=(complex rvalue)
{x+=rvalue.x;y+=rvalue.y;}
inline void operator*=(complex rvalue)
{
*this=complex(rvalue.x*x-rvalue.y*y,
rvalue.x*y+rvalue.y*x);
//return *this;
}
inline void operator*=(double rvalue)
{
*this=complex(rvalue*x, rvalue*y);//return *this;
}
inline complex operator+(complex rvalue)
{return complex(x+rvalue.x,y+rvalue.y);}
inline complex operator-(complex rvalue)
{return complex(x-rvalue.x,y-rvalue.y);}
inline complex operator-() //unary minus
{return complex(-x,-y);}
inline complex operator*(complex rvalue)
{return complex(
rvalue.x*x-rvalue.y*y,
rvalue.x*y+rvalue.y*x);}
inline friend complex operator/(double dividend,complex divisor)
{ double temp;
temp=1./(divisor.x*divisor.x+divisor.y*divisor.y);
return complex((dividend*divisor.x)*temp,
(-dividend*divisor.y)*temp);
}
inline complex operator/(complex divisor)
{
double temp;
temp=1./(divisor.x*divisor.x+divisor.y*divisor.y);
return complex((divisor.x*x+divisor.y*y)*temp,
(divisor.x*y-divisor.y*x)*temp);
}
inline int operator==(complex rvalue)
{return (x==rvalue.x && y==rvalue.y);}
inline double real() {return x;}
inline double imaginary() {return y;}
inline complex conjugate()
{return complex(x,-y);}
inline friend complex operator*(complex num,double real)
{return complex(num.x*real,num.y*real);}
inline friend complex operator*(double real,complex num)
{return complex(num.x*real,num.y*real);}
inline friend complex operator+(complex num,double real)
{return complex(num.x+real,num.y);}
inline friend complex operator+(double real,complex num)
{return complex(num.x+real,num.y);}
inline complex operator+=(double real)
{return complex(x+=real,y);}
inline complex operator-=(double real)
{
return complex(x-=real,y);}
inline complex operator++()
{x+=1.;return *this;}
inline friend complex operator/(complex num,double real)
{return complex(num.x/real,num.y/real);}
inline friend complex operator-(complex num,double real)
{return complex(num.x-real,num.y);}
inline friend complex operator-(double real,complex num)
{return complex(real-num.x,-num.y);}
double abs();
complex cexp();
complex clog();
complex operator^(double expon);
complex operator^(complex expon);
friend complex operator^(double base, complex expon);
void print( char *ahead="",char *behind="");
complex hurwitz(complex );
};