FM / __pycache_

/opt/alt/python33/lib64/python3.3/__pycache__/

/opt/alt/python33/lib64/python3.3/__pycache__

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Edit: /opt/alt/python33/lib64/python3.3/__pycache__/numbers.cpython-33.pyc (18859B)

� ��f�(c@s�dZddlmZmZdddddgZGdd�dd e�ZGd d�de�Zeje�Gdd�de�Z e je �Gdd�de �ZGd d�de�Zeje �dS(u~Abstract Base Classes (ABCs) for numbers, according to PEP 3141. TODO: Fill out more detailed documentation on the operators.i(uABCMetauabstractmethoduNumberuComplexuRealuRationaluIntegralcBs&|EeZdZdZfZdZdS(uNumberu�All numbers inherit from this class. If you just want to check if an argument x is a number, without caring what kind, use isinstance(x, Number). N(u__name__u __module__u__qualname__u__doc__u __slots__uNoneu__hash__(u __locals__((u,/opt/alt/python33/lib64/python3.3/numbers.pyuNumbersu metaclasscBs||EeZdZdZfZedd��Zdd�Zeedd��Z eedd ��Z ed d��Zedd ��Zedd��Z edd��Zdd�Zdd�Zedd��Zedd��Zedd��Zedd��Zedd��Zed d!��Zed"d#��Zed$d%��Zed&d'��Zd(d)�Zd*S(+uComplexuaComplex defines the operations that work on the builtin complex type. In short, those are: a conversion to complex, .real, .imag, +, -, *, /, abs(), .conjugate, ==, and !=. If it is given heterogenous arguments, and doesn't have special knowledge about them, it should fall back to the builtin complex type as described below. cCsdS(u<Return a builtin complex instance. Called for complex(self).N((uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__complex__-suComplex.__complex__cCs |dkS(u)True if self != 0. Called for bool(self).i((uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__bool__1suComplex.__bool__cCs t�dS(uXRetrieve the real component of this number. This should subclass Real. N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyureal5suComplex.realcCs t�dS(u]Retrieve the imaginary component of this number. This should subclass Real. N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyuimag>suComplex.imagcCs t�dS(uself + otherN(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__add__GsuComplex.__add__cCs t�dS(uother + selfN(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__radd__LsuComplex.__radd__cCs t�dS(u-selfN(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__neg__QsuComplex.__neg__cCs t�dS(u+selfN(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__pos__VsuComplex.__pos__cCs ||S(uself - other((uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__sub__[suComplex.__sub__cCs ||S(uother - self((uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__rsub___suComplex.__rsub__cCs t�dS(uself * otherN(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__mul__csuComplex.__mul__cCs t�dS(uother * selfN(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__rmul__hsuComplex.__rmul__cCs t�dS(u5self / other: Should promote to float when necessary.N(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__truediv__msuComplex.__truediv__cCs t�dS(uother / selfN(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__rtruediv__rsuComplex.__rtruediv__cCs t�dS(uBself**exponent; should promote to float or complex when necessary.N(uNotImplementedError(uselfuexponent((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__pow__wsuComplex.__pow__cCs t�dS(ubase ** selfN(uNotImplementedError(uselfubase((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__rpow__|suComplex.__rpow__cCs t�dS(u7Returns the Real distance from 0. Called for abs(self).N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__abs__�suComplex.__abs__cCs t�dS(u$(x+y*i).conjugate() returns (x-y*i).N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu conjugate�suComplex.conjugatecCs t�dS(u self == otherN(uNotImplementedError(uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__eq__�suComplex.__eq__cCs||kS(u self != other((uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__ne__�suComplex.__ne__N(u__name__u __module__u__qualname__u__doc__u __slots__uabstractmethodu__complex__u__bool__upropertyurealuimagu__add__u__radd__u__neg__u__pos__u__sub__u__rsub__u__mul__u__rmul__u__truediv__u__rtruediv__u__pow__u__rpow__u__abs__u conjugateu__eq__u__ne__(u __locals__((u,/opt/alt/python33/lib64/python3.3/numbers.pyuComplex s0 cBs=|EeZdZdZfZedd��Zedd��Zedd��Zedd ��Z ed$d d��Zdd �Zdd�Z edd��Zedd��Zedd��Zedd��Zedd��Zedd��Zdd�Zedd��Zed d!��Zd"d#�Zd$S(%uRealu�To Complex, Real adds the operations that work on real numbers. 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N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu __trunc__�suReal.__trunc__cCs t�dS(u$Finds the greatest Integral <= self.N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu __floor__�suReal.__floor__cCs t�dS(u!Finds the least Integral >= self.N(uNotImplementedError(uself((u,/opt/alt/python33/lib64/python3.3/numbers.pyu__ceil__�su Real.__ceil__cCs t�dS(u�Rounds self to ndigits decimal places, defaulting to 0. If ndigits is omitted or None, returns an Integral, otherwise returns a Real. Rounds half toward even. N(uNotImplementedError(uselfundigits((u,/opt/alt/python33/lib64/python3.3/numbers.pyu __round__�suReal.__round__cCs||||fS(u�divmod(self, other): The pair (self // other, self % other). Sometimes this can be computed faster than the pair of operations. ((uselfuother((u,/opt/alt/python33/lib64/python3.3/numbers.pyu __divmod__�suReal.__divmod__cCs||||fS(u�divmod(other, self): The pair (self // other, self % other). 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