U

e5d(�@s�dd
lm
Z
mZ
dddddgZGdd�de
d�ZGd	d�de�Ze�e�

Gd
d�de�Ze�e	�

Gdd�de�Z
Gdd�de
�Ze�e�

d
S)�)�ABCMeta�abstractmethod�Number�Complex�Real�Rational�Integralc
@seZ
dZd
ZdZdS)r�N)�__name__�
__module__�__qualname__�	__slots__�__hash__r	r	r	�/usr/lib64/python3.8/numbers.pyrs)
�	metaclassc@s�eZ
dZd
Zedd��
Zdd�Zeedd��
�
Zeedd	��
�
Z	ed
d��
Z
edd
��
Zedd��
Zedd��
Z
dd�Zdd�Zedd��
Zedd��
Zedd��
Zedd��
Zedd��
Zed d!��
Zed"d#��
Zed$d%��
Zed&d'��
Zd(S))rr	c


CsdS�
Nr	�
�selfr	r	r�__complex__-szComplex.__complex__c

Cs|d
kS�Nr
r	rr	r	r�__bool__1szComplex.__bool__c


Cst�
dSr�
�NotImplementedErrorrr	r	r�real5szComplex.realc


Cst�
dSrrrr	r	r�imag>szComplex.imagc
Cst�
dSrr�r�otherr	r	r�__add__GszComplex.__add__c
Cst�
dSrrrr	r	r�__radd__LszComplex.__radd__c


Cst�
dSrrrr	r	r�__neg__QszComplex.__neg__c


Cst�
dSrrrr	r	r�__pos__VszComplex.__pos__cCs
||
Srr	rr	r	r�__sub__[szComplex.__sub__cCs
||
Srr	rr	r	r�__rsub___szComplex.__rsub__c
Cst�
dSrrrr	r	r�__mul__cszComplex.__mul__c
Cst�
dSrrrr	r	r�__rmul__hszComplex.__rmul__c
Cst�
dSrrrr	r	r�__truediv__mszComplex.__truediv__c
Cst�
dSrrrr	r	r�__rtruediv__rszComplex.__rtruediv__c
Cst�
dSrr)r�exponentr	r	r�__pow__wszComplex.__pow__c
Cst�
dSrr)r�baser	r	r�__rpow__|szComplex.__rpow__c


Cst�
dSrrrr	r	r�__abs__�szComplex.__abs__c


Cst�
dSrrrr	r	r�	conjugate�szComplex.conjugatec
Cst�
dSrrrr	r	r�__eq__�szComplex.__eq__N)r
rrr
rrr�propertyrrrrrr r!r"r#r$r%r&r(r*r+r,r-r	r	r	rr sL






























c@s�eZ
dZd
Zedd��
Zedd��
Zedd��
Zedd	��
Zed%dd�
�
Z	d
d�Z
dd�Zedd��
Zedd��
Z
edd��
Zedd��
Zedd��
Zedd��
Zdd�Zedd ��
Zed!d"��
Zd#d$�Zd
S)&rr	c


Cst�
dSrrrr	r	r�	__float__�szReal.__float__c


Cst�
dSrrrr	r	r�	__trunc__�szReal.__trunc__c


Cst�
dSrrrr	r	r�	__floor__�szReal.__floor__c


Cst�
dSrrrr	r	r�__ceil__�sz
Real.__ceil__Nc
Cst�
dSrr)rZndigitsr	r	r�	__round__�szReal.__round__cCs||
||
fSrr	rr	r	r�
__divmod__�szReal.__divmod__cCs|
||
|fSrr	rr	r	r�__rdivmod__�szReal.__rdivmod__c
Cst�
dSrrrr	r	r�__floordiv__�szReal.__floordiv__c
Cst�
dSrrrr	r	r�
__rfloordiv__�szReal.__rfloordiv__c
Cst�
dSrrrr	r	r�__mod__�szReal.__mod__c
Cst�
dSrrrr	r	r�__rmod__�sz
Real.__rmod__c
Cst�
dSrrrr	r	r�__lt__�szReal.__lt__c
Cst�
dSrrrr	r	r�__le__�szReal.__le__c

Cstt
|�
�
Sr)�complex�floatrr	r	rr�szReal.__complex__c


Cs|
Srr	rr	r	rr�sz	Real.realc


Csd
Srr	rr	r	rr�sz	Real.imagc


Cs|
Srr	rr	r	rr,
szReal.conjugate)
N)r
rrr
rr/r0r1r2r3r4r5r6r7r8r9r:r;rr.rrr,r	r	r	rr�s>	
























c@s8eZ
dZd
Zeedd��
�
Zeedd��
�
Zdd�ZdS)	rr	c


Cst�
dSrrrr	r	r�	numerator
szRational.numeratorc


Cst�
dSrrrr	r	r�denominator
szRational.denominatorc

Cs|j|j
Sr)r>r?rr	r	rr/
szRational.__float__N)	r
rrr
r.rr>r?r/r	r	r	rr
s



c@s�eZ
dZd
Zedd��
Zdd�Zed%dd�
�
Zed	d
��
Zedd��
Z	ed
d��
Z
edd��
Zedd��
Zedd��
Z
edd��
Zedd��
Zedd��
Zedd��
Zedd��
Zdd �Zed!d"��
Zed#d$��
ZdS)&rr	c


Cst�
dSrrrr	r	r�__int__+
szIntegral.__int__c

Cst|�
Sr)
�intrr	r	r�	__index__0
szIntegral.__index__Nc
Cst�
dSrr)rr'�modulusr	r	rr(4
s	zIntegral.__pow__c
Cst�
dSrrrr	r	r�
__lshift__?
szIntegral.__lshift__c
Cst�
dSrrrr	r	r�__rlshift__D
szIntegral.__rlshift__c
Cst�
dSrrrr	r	r�
__rshift__I
szIntegral.__rshift__c
Cst�
dSrrrr	r	r�__rrshift__N
szIntegral.__rrshift__c
Cst�
dSrrrr	r	r�__and__S
szIntegral.__and__c
Cst�
dSrrrr	r	r�__rand__X
szIntegral.__rand__c
Cst�
dSrrrr	r	r�__xor__]
szIntegral.__xor__c
Cst�
dSrrrr	r	r�__rxor__b
szIntegral.__rxor__c
Cst�
dSrrrr	r	r�__or__g
szIntegral.__or__c
Cst�
dSrrrr	r	r�__ror__l
szIntegral.__ror__c


Cst�
dSrrrr	r	r�
__invert__q
szIntegral.__invert__c

Cstt
|�
�
Sr)r=rArr	r	rr/w
szIntegral.__float__c


Cs|
Srr	rr	r	rr>{
szIntegral.numeratorc


Csd
S)N�
r	rr	r	rr?�
szIntegral.denominator)
N)r
rrr
rr@rBr(rDrErFrGrHrIrJrKrLrMrNr/r.r>r?r	r	r	rr&
sB




























N)
�abcrr�__all__rr�registerr<rr=rrrAr	r	r	r�<module>sp
u
_