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dS )z~Abstract Base Classes (ABCs) for numbers, according to PEP 3141.
TODO: Fill out more detailed documentation on the operators. )ABCMetaabstractmethodNumberComplexRealRationalIntegralc @ s e Zd ZdZf ZdZdS )r zAll numbers inherit from this class.
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edd Zdd Zdd Zedd Zedd Zedd Zed d Zed d Zed d! Zed"d# Zed$d% Zed&d' Zd(S ))r aa Complex defines the operations that work on the builtin complex type.
In short, those are: a conversion to complex, .real, .imag, +, -,
*, /, abs(), .conjugate, ==, and !=.
If it is given heterogenous arguments, and doesn't have special
knowledge about them, it should fall back to the builtin complex
type as described below.
c C s dS )z s z Complex.imagc C s t dS )z self + otherN)r )r otherr r r __add__G s zComplex.__add__c C s t dS )z other + selfN)r )r r r r r __radd__L s zComplex.__radd__c C s t dS )z-selfN)r )r r r r __neg__Q s zComplex.__neg__c C s t dS )z+selfN)r )r r r r __pos__V s zComplex.__pos__c C s
| | S )z self - otherr )r r r r r __sub__[ s zComplex.__sub__c C s
| | S )z other - selfr )r r r r r __rsub___ s zComplex.__rsub__c C s t dS )z self * otherN)r )r r r r r __mul__c s zComplex.__mul__c C s t dS )z other * selfN)r )r r r r r __rmul__h s zComplex.__rmul__c C s t dS )z5self / other: Should promote to float when necessary.N)r )r r r r r __truediv__m s zComplex.__truediv__c C s t dS )z other / selfN)r )r r r r r __rtruediv__r s zComplex.__rtruediv__c C s t dS )zBself**exponent; should promote to float or complex when necessary.N)r )r exponentr r r __pow__w s zComplex.__pow__c C s t dS )z base ** selfN)r )r baser r r __rpow__| s zComplex.__rpow__c C s t dS )z7Returns the Real distance from 0. Called for abs(self).N)r )r r r r __abs__ s zComplex.__abs__c C s t dS )z$(x+y*i).conjugate() returns (x-y*i).N)r )r r r r conjugate s zComplex.conjugatec C s t dS )z
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r r r propertyr r r r r r r r r r r! r" r$ r& r' r( r) r r r r r s. c @ s e Zd ZdZf Zedd Zedd Zedd Zedd Z ed%d d Z
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S )&r zTo Complex, Real adds the operations that work on real numbers.
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%, <, <=, >, and >=.
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c C s t dS )zTAny Real can be converted to a native float object.
Called for float(self).N)r )r r r r __float__ s zReal.__float__c C s t dS )aG trunc(self): Truncates self to an Integral.
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* i>0 iff self>0;
* abs(i) <= abs(self);
* for any Integral j satisfying the first two conditions,
abs(i) >= abs(j) [i.e. i has "maximal" abs among those].
i.e. "truncate towards 0".
N)r )r r r r __trunc__ s zReal.__trunc__c C s t dS )z$Finds the greatest Integral <= self.N)r )r r r r __floor__ s zReal.__floor__c C s t dS )z!Finds the least Integral >= self.N)r )r r r r __ceil__ s z
Real.__ceil__Nc C s t dS )zRounds 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)r )r Zndigitsr r r __round__ s zReal.__round__c C s | | | | fS )zdivmod(self, other): The pair (self // other, self % other).
Sometimes this can be computed faster than the pair of
operations.
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__divmod__ s zReal.__divmod__c C s || || fS )zdivmod(other, self): The pair (self // other, self % other).
Sometimes this can be computed faster than the pair of
operations.
r )r r r r r __rdivmod__ s zReal.__rdivmod__c C s t dS )z)self // other: The floor() of self/other.N)r )r r r r r __floordiv__ s zReal.__floordiv__c C s t dS )z)other // self: The floor() of other/self.N)r )r r r r r
__rfloordiv__ s zReal.__rfloordiv__c C s t dS )z self % otherN)r )r r r r r __mod__ s z Real.__mod__c C s t dS )z other % selfN)r )r r r r r __rmod__ s z
Real.__rmod__c C s t dS )zRself < other
< on Reals defines a total ordering, except perhaps for NaN.N)r )r r r r r __lt__ s z Real.__lt__c C s t dS )z
self <= otherN)r )r r r r r __le__ s z Real.__le__c C s t t| S )z(complex(self) == complex(float(self), 0))complexfloat)r r r r r s zReal.__complex__c C s |
S )z&Real numbers are their real component.r )r r r r r s z Real.realc C s dS )z)Real numbers have no imaginary component.r r )r r r r r s z Real.imagc C s |
S )z Conjugate is a no-op for Reals.r )r r r r r( s zReal.conjugate)N)r r
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r r+ r, r- r. r/ r0 r1 r2 r3 r4 r5 r6 r7 r r* r r r( r r r r r s(
c @ s< e Zd ZdZf Zeedd Zeedd Zdd Z dS ) r z6.numerator and .denominator should be in lowest terms.c C s t d S )N)r )r r r r numerator s zRational.numeratorc C s t d S )N)r )r r r r denominator s zRational.denominatorc C s | j | j S )a float(self) = self.numerator / self.denominator
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so that ratios of huge integers convert without overflowing.
)r: r; )r r r r r+ s zRational.__float__N)
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edd Zedd Zedd Zedd Zedd Zed d Zd d Zed!d" Zed#d$ ZdS )&r z@Integral adds a conversion to int and the bit-string operations.c C s t dS )z int(self)N)r )r r r r __int__+ s zIntegral.__int__c C s t | S )z6Called whenever an index is needed, such as in slicing)int)r r r r __index__0 s zIntegral.__index__Nc C s t dS )a4 self ** exponent % modulus, but maybe faster.
Accept the modulus argument if you want to support the
3-argument version of pow(). Raise a TypeError if exponent < 0
or any argument isn't Integral. Otherwise, just implement the
2-argument version described in Complex.
N)r )r r# modulusr r r r$ 4 s zIntegral.__pow__c C s t dS )z
self << otherN)r )r r r r r
__lshift__? s zIntegral.__lshift__c C s t dS )z
other << selfN)r )r r r r r __rlshift__D s zIntegral.__rlshift__c C s t dS )z
self >> otherN)r )r r r r r
__rshift__I s zIntegral.__rshift__c C s t dS )z
other >> selfN)r )r r r r r __rrshift__N s zIntegral.__rrshift__c C s t dS )z self & otherN)r )r r r r r __and__S s zIntegral.__and__c C s t dS )z other & selfN)r )r r r r r __rand__X s zIntegral.__rand__c C s t dS )z self ^ otherN)r )r r r r r __xor__] s zIntegral.__xor__c C s t dS )z other ^ selfN)r )r r r r r __rxor__b s zIntegral.__rxor__c C s t dS )z self | otherN)r )r r r r r __or__g s zIntegral.__or__c C s t dS )z other | selfN)r )r r r r r __ror__l s zIntegral.__ror__c C s t dS )z~selfN)r )r r r r
__invert__q s zIntegral.__invert__c C s t t| S )z float(self) == float(int(self)))r9 r= )r r r r r+ w s zIntegral.__float__c C s |
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