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fractions.cpython-37.opt-2.pyc
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Zmax_denominatorZp0Zq0Zp1Zq1�n�dr Zq2�kZbound1Zbound2r r r �limit_denominator� s& zFraction.limit_denominatorc C s | j S )N)r )r r r r r! s zFraction.numeratorc C s | j S )N)r )r r r r r" s zFraction.denominatorc C s d| j j| j| jf S )Nz %s(%s, %s))r1 r3 r r )r. r r r �__repr__ s zFraction.__repr__c C s( | j dkrt| j�S d| j| j f S d S )Nr z%s/%s)r r% r )r. r r r �__str__ s zFraction.__str__c sT � �fdd�}d� j d |_ �j|_� �fdd�}d� j d |_ �j|_||fS )Nc sP t |ttf�r�| |�S t |t�r0� t| �|�S t |t�rH� t| �|�S tS d S )N)r r r r# �complex�NotImplemented)r r )�fallback_operator�monomorphic_operatorr r �forwardv s z-Fraction._operator_fallbacks.<locals>.forward�__c sZ t |tj�r�|| �S t |tj�r4� t|�t| ��S t |tj�rR� t|�t| ��S tS d S )N)r r r ZRealr# �Complexr? r@ )r r )rA rB r r �reverse� s z-Fraction._operator_fallbacks.<locals>.reverseZ__r)r3 �__doc__)rB rA rC rF r )rA rB r �_operator_fallbacks& s P z Fraction._operator_fallbacksc C s, | j |j }}t| j| |j| || �S )N)r" r r! )r r �da�dbr r r �_add� s z Fraction._addc C s, | j |j }}t| j| |j| || �S )N)r" r r! )r r rI rJ r r r �_sub� s z Fraction._subc C s t | j|j | j|j �S )N)r r! r" )r r r r r �_mul� s z Fraction._mulc C s t | j|j | j|j �S )N)r r! r" )r r r r r �_div� s z Fraction._divc C s t �| | �S )N)r �floor)r r r r r � __floordiv__� s zFraction.__floordiv__c C s t �|| �S )N)r rO )r r r r r � __rfloordiv__� s zFraction.__rfloordiv__c C s | | }| || S )Nr )r r �divr r r �__mod__� s zFraction.__mod__c C s || }|| | S )Nr )r r rR r r r �__rmod__� s zFraction.__rmod__c C s� t |tj�r�|jdkr�|j}|dkr>t| j| | j| dd�S | jdkrft| j| | j| dd�S t| j | | j | dd�S q�t| �t|� S n t| �| S d S )Nr r F)r ) r r r r" r! r r r r# )r r Zpowerr r r �__pow__� s zFraction.__pow__c C s\ | j dkr | jdkr || j S t|tj�r<t|j|j�| S | j dkrP|| j S |t| � S )Nr r ) r r r r r r r! r" r# )r r r r r �__rpow__� s zFraction.__rpow__c C s t | j| jdd�S )NF)r )r r r )r r r r �__pos__� s zFraction.__pos__c C s t | j | jdd�S )NF)r )r r r )r r r r �__neg__� s zFraction.__neg__c C s t t| j�| jdd�S )NF)r )r r8 r r )r r r r �__abs__� s zFraction.__abs__c C s* | j dk r| j | j S | j | j S d S )Nr )r r )r r r r � __trunc__� s zFraction.__trunc__c C s | j | j S )N)r! r" )r r r r � __floor__� s zFraction.__floor__c C s | j | j S )N)r! r" )r r r r �__ceil__ s zFraction.__ceil__c C s� |d krZt | j| j�\}}|d | jk r,|S |d | jkrB|d S |d dkrR|S |d S dt|� }|dkr�tt| | �|�S tt| | �| �S d S )Nr r r r )�divmodr! r" r8 r �round)r. ZndigitsrO Z remainder�shiftr r r � __round__ s zFraction.__round__c C sP t | jtd t�}|s t}nt| j�| t }| dkr:|n| }|dkrLdS |S )Nr r ������)�powr �_PyHASH_MODULUS� _PyHASH_INFr8 r )r. ZdinvZhash_�resultr r r �__hash__! s zFraction.__hash__c C s� t |�tkr | j|ko | jdkS t|tj�rD| j|jkoB| j|jkS t|tj �r`|j dkr`|j }t|t �r�t �|�s~t �|�r�d|kS | | �|�kS ntS d S )Nr r g )r r r r r r r r! r" rE �imag�realr# r �isnan�isinfr5 r@ )r r r r r �__eq__7 s zFraction.__eq__c C sh t |tj�r&|| j|j | j|j �S t |t�r`t� |�sDt� |�rN|d|�S || | � |��S nt S d S )Ng ) r r r r r" r r! r# r rj rk r5 r@ )r. �other�opr r r �_richcmpL s zFraction._richcmpc C s | � |tj�S )N)ro �operator�lt)r r r r r �__lt__b s zFraction.__lt__c C s | � |tj�S )N)ro rp �gt)r r r r r �__gt__f s zFraction.__gt__c C s | � |tj�S )N)ro rp �le)r r r r r �__le__j s zFraction.__le__c C s | � |tj�S )N)ro rp �ge)r r r r r �__ge__n s zFraction.__ge__c C s t | j�S )N)�boolr )r r r r �__bool__r s zFraction.__bool__c C s | j t| �ffS )N)r1 r% )r. r r r � __reduce__z s zFraction.__reduce__c C s t | �tkr| S | �| j| j�S )N)r r r1 r r )r. r r r �__copy__} s zFraction.__copy__c C s t | �tkr| S | �| j| j�S )N)r r r1 r r )r. Zmemor r r � __deepcopy__� s zFraction.__deepcopy__)r N)r7 )N)9r3 � __module__� __qualname__� __slots__r � classmethodr5 r6 r< �propertyr! r" r= r> rH rK rp �add�__add__�__radd__rL �sub�__sub__�__rsub__rM �mul�__mul__�__rmul__rN �truediv� __truediv__� __rtruediv__rP rQ rS rT rU rV rW rX rY rZ r[ r\ r` rg rl ro rr rt rv rx rz r{ r| r} � __classcell__r r )r1 r r < sT m 7 k )r r r r rp �re�sys�__all__r r � hash_info�modulusrd �infre �compile�VERBOSE� IGNORECASEr& r r r r r r �<module> s
SIMPAN
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