complex :: Class complex
[hide private]
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type complex

object --+
         |
        complex

complex(real[, imag]) -> complex number

Create a complex number from a real part and an optional imaginary part. This is equivalent to (real + imag*1j) where imag defaults to 0.

Instance Methods [hide private]
 
__abs__(x)
abs(x)
 
__add__(x, y)
x+y
 
__coerce__(x, y)
coerce(x, y)
 
__div__(x, y)
x/y
 
__divmod__(x, y)
divmod(x, y)
 
__eq__(x, y)
x==y
 
__float__(x)
float(x)
 
__floordiv__(x, y)
x//y
 
__ge__(x, y)
x>=y
 
__getattribute__(...)
x.__getattribute__('name') <==> x.name
 
__getnewargs__(...)
 
__gt__(x, y)
x>y
 
__hash__(x)
hash(x)
 
__int__(x)
int(x)
 
__le__(x, y)
x<=y
 
__long__(x)
long(x)
 
__lt__(x, y)
x<y
 
__mod__(x, y)
x%y
 
__mul__(x, y)
x*y
 
__ne__(x, y)
x!=y
 
__neg__(x)
-x
a new object with type S, a subtype of T
__new__(T, S, ...)
 
__nonzero__(x)
x != 0
 
__pos__(x)
+x
 
__pow__(x, y, z=...)
pow(x, y[, z])
 
__radd__(x, y)
y+x
 
__rdiv__(x, y)
y/x
 
__rdivmod__(x, y)
divmod(y, x)
 
__repr__(x)
repr(x)
 
__rfloordiv__(x, y)
y//x
 
__rmod__(x, y)
y%x
 
__rmul__(x, y)
y*x
 
__rpow__(y, x, z=...)
pow(x, y[, z])
 
__rsub__(x, y)
y-x
 
__rtruediv__(x, y)
y/x
 
__str__(x)
str(x)
 
__sub__(x, y)
x-y
 
__truediv__(x, y)
x/y
 
conjugate(...)
Properties [hide private]
  imag
the imaginary part of a complex number
  real
the real part of a complex number
Method Details [hide private]

__getattribute__(...)

 

x.__getattribute__('name') <==> x.name

Overrides: object.__getattribute__

__hash__(x)
(Hashing function)

 

hash(x)

Overrides: object.__hash__

__new__(T, S, ...)

 
Returns: a new object with type S, a subtype of T
Overrides: object.__new__

__repr__(x)
(Representation operator)

 

repr(x)

Overrides: object.__repr__

__str__(x)
(Informal representation operator)

 

str(x)

Overrides: object.__str__