U
    Q»{j~W  ã                   @   sâ   d Z dddddgZddlmZ dd	lmZ d
d„ Zdd„ Zd dd„Zd!dd„Z	dd„ Z
d"dd„Zd#ddœdd„Zd$dd„ZG dd„ deƒZdd„ Zd%dd„ZedkrÞddlZddlZeejƒdkrÎe eƒ ¡ e e ¡ j¡ dS )&z%Variation fonts interpolation models.ÚnormalizeValueÚnormalizeLocationÚsupportScalarÚpiecewiseLinearMapÚVariationModelé    )ÚnoRoundé   )ÚVariationModelErrorc                 C   s   dd„ | D ƒS )Nc                 S   s   g | ]}|d k	r|‘qS ©N© ©Ú.0Úlr   r   úV/var/www/html/bwave/python/venv/lib/python3.8/site-packages/fontTools/varLib/models.pyÚ
<listcomp>   s      znonNone.<locals>.<listcomp>r   ©Úlstr   r   r   ÚnonNone   s    r   c                 C   s   t dd„ | D ƒƒS )Nc                 s   s   | ]}|d kV  qd S r
   r   r   r   r   r   Ú	<genexpr>   s     zallNone.<locals>.<genexpr>©Úallr   r   r   r   ÚallNone   s    r   Nc                    s>   ˆd krt ‡fdd„|D ƒƒS ˆˆƒ‰ t ‡ ‡fdd„|D ƒƒS )Nc                 3   s   | ]}ˆ |kV  qd S r
   r   ©r   Úitem)Úrefr   r   r      s     zallEqualTo.<locals>.<genexpr>c                 3   s   | ]}ˆ ˆ|ƒkV  qd S r
   r   r   )ÚmappedÚmapperr   r   r      s     r   )r   r   r   r   )r   r   r   r   Ú
allEqualTo   s    r   c                 C   sB   | sdS t | ƒ}zt|ƒ}W n tk
r2   Y dS X t|||d�S )NT)r   )ÚiterÚnextÚStopIterationr   )r   r   ÚitÚfirstr   r   r   ÚallEqual   s    r#   c                 C   s(   t | ƒt |ƒkst‚dd„ t|| ƒD ƒS )Nc                 S   s   g | ]\}}|r|‘qS r   r   )r   r   Útr   r   r   r   ,   s      zsubList.<locals>.<listcomp>©ÚlenÚAssertionErrorÚzip)Útruthr   r   r   r   ÚsubList*   s    r*   Fc              
   C   sî   |\}}}||  kr|ks@n t d|d›d|d›d|d›�ƒ‚|sTtt| |ƒ|ƒ} | |ksd||krhdS | |k rx||ksˆ| |kr˜||kr˜| | ||  S | |kr¨||ksÚ| |k r¸||ksÚtd| › d|› d|› d|› d�	ƒ‚| | ||  S dS )	zÙNormalizes value based on a min/default/max triple.

    >>> normalizeValue(400, (100, 400, 900))
    0.0
    >>> normalizeValue(100, (100, 400, 900))
    -1.0
    >>> normalizeValue(650, (100, 400, 900))
    0.5
    z8Invalid axis values, must be minimum, default, maximum: z3.3fz, ç        zOoops... v=z
, triple=(ú)N)Ú
ValueErrorÚmaxÚminr'   )ÚvÚtripleÚextrapolateÚlowerÚdefaultÚupperr   r   r   r   /   s&    

ÿ ÿÿþ)Úvalidatec                C   st   |r8t |  ¡ ƒt | ¡ ƒks8tt |  ¡ ƒt | ¡ ƒ ƒ‚i }| ¡ D ]*\}}|  ||d ¡}t|||d�||< qD|S )aÓ  Normalizes location based on axis min/default/max values from axes.

    >>> axes = {"wght": (100, 400, 900)}
    >>> normalizeLocation({"wght": 400}, axes)
    {'wght': 0.0}
    >>> normalizeLocation({"wght": 100}, axes)
    {'wght': -1.0}
    >>> normalizeLocation({"wght": 900}, axes)
    {'wght': 1.0}
    >>> normalizeLocation({"wght": 650}, axes)
    {'wght': 0.5}
    >>> normalizeLocation({"wght": 1000}, axes)
    {'wght': 1.0}
    >>> normalizeLocation({"wght": 0}, axes)
    {'wght': -1.0}
    >>> axes = {"wght": (0, 0, 1000)}
    >>> normalizeLocation({"wght": 0}, axes)
    {'wght': 0.0}
    >>> normalizeLocation({"wght": -1}, axes)
    {'wght': 0.0}
    >>> normalizeLocation({"wght": 1000}, axes)
    {'wght': 1.0}
    >>> normalizeLocation({"wght": 500}, axes)
    {'wght': 0.5}
    >>> normalizeLocation({"wght": 1001}, axes)
    {'wght': 1.0}
    >>> axes = {"wght": (0, 1000, 1000)}
    >>> normalizeLocation({"wght": 0}, axes)
    {'wght': -1.0}
    >>> normalizeLocation({"wght": -1}, axes)
    {'wght': -1.0}
    >>> normalizeLocation({"wght": 500}, axes)
    {'wght': -0.5}
    >>> normalizeLocation({"wght": 1000}, axes)
    {'wght': 0.0}
    >>> normalizeLocation({"wght": 1001}, axes)
    {'wght': 0.0}
    r   )r2   )ÚsetÚkeysr'   ÚitemsÚgetr   )ÚlocationÚaxesr2   r6   ÚoutÚtagr1   r0   r   r   r   r   N   s    '&ÿTc                 C   s°  |r|dkrt dƒ‚d}| ¡ D �]ˆ\}\}}}	|rp|dkr>q ||ks ||	krPq |dk rb|	dkrbq |  |d¡}
n|| ks|t‚| | }
|
|krŽq |�rX|| \}}|
|k rø||krø||krØ||	k rØ||
|	 ||	  9 }q n||k rö||
| ||  9 }q n`||
k �rX||	k�rX||k�r8||k �r8||
| ||  9 }q n ||k �rX||
|	 ||	  9 }q |
|k�sl|	|
k�rvd} �q¬|
|k �r–||
| ||  9 }q ||
|	 ||	  9 }q |S )a‡  Returns the scalar multiplier at location, for a master
    with support.  If ot is True, then a peak value of zero
    for support of an axis means "axis does not participate".  That
    is how OpenType Variation Font technology works.

    If extrapolate is True, axisRanges must be a dict that maps axis
    names to (axisMin, axisMax) tuples.

      >>> supportScalar({}, {})
      1.0
      >>> supportScalar({'wght':.2}, {})
      1.0
      >>> supportScalar({'wght':.2}, {'wght':(0,2,3)})
      0.1
      >>> supportScalar({'wght':2.5}, {'wght':(0,2,4)})
      0.75
      >>> supportScalar({'wght':2.5, 'wdth':0}, {'wght':(0,2,4), 'wdth':(-1,0,+1)})
      0.75
      >>> supportScalar({'wght':2.5, 'wdth':.5}, {'wght':(0,2,4), 'wdth':(-1,0,+1)}, ot=False)
      0.375
      >>> supportScalar({'wght':2.5, 'wdth':0}, {'wght':(0,2,4), 'wdth':(-1,0,+1)})
      0.75
      >>> supportScalar({'wght':2.5, 'wdth':.5}, {'wght':(0,2,4), 'wdth':(-1,0,+1)})
      0.75
      >>> supportScalar({'wght':3}, {'wght':(0,1,2)}, extrapolate=True, axisRanges={'wght':(0, 2)})
      -1.0
      >>> supportScalar({'wght':-1}, {'wght':(0,1,2)}, extrapolate=True, axisRanges={'wght':(0, 2)})
      -1.0
      >>> supportScalar({'wght':3}, {'wght':(0,2,2)}, extrapolate=True, axisRanges={'wght':(0, 2)})
      1.5
      >>> supportScalar({'wght':-1}, {'wght':(0,2,2)}, extrapolate=True, axisRanges={'wght':(0, 2)})
      -0.5
    Nz2axisRanges must be passed when extrapolate is Trueg      ð?r+   )Ú	TypeErrorr9   r:   r'   )r;   ÚsupportZotr2   Ú
axisRangesÚscalarÚaxisr3   Úpeakr5   r0   ÚaxisMinÚaxisMaxr   r   r   r   €   sN    "

c                   @   sÌ   e Zd ZdZd(ddœdd„Zdd„ Zed	d
„ ƒZeg fdd„ƒZdd„ Z	dd„ Z
dd„ Zdd„ Zedœdd„Zedœdd„Zdd„ Zdd„ Zedd„ ƒZed d!„ ƒZd"d#„ Zedœd$d%„Zedœd&d'„ZdS ))r   a5  Locations must have the base master at the origin (ie. 0).

    If axis-ranges are not provided, values are assumed to be normalized to
    the range [-1, 1].

    If the extrapolate argument is set to True, then values are extrapolated
    outside the axis range.

      >>> from pprint import pprint
      >>> axisRanges = {'wght': (-180, +180), 'wdth': (-1, +1)}
      >>> locations = [       {'wght':100},       {'wght':-100},       {'wght':-180},       {'wdth':+.3},       {'wght':+120,'wdth':.3},       {'wght':+120,'wdth':.2},       {},       {'wght':+180,'wdth':.3},       {'wght':+180},       ]
      >>> model = VariationModel(locations, axisOrder=['wght'], axisRanges=axisRanges)
      >>> pprint(model.locations)
      [{},
       {'wght': -100},
       {'wght': -180},
       {'wght': 100},
       {'wght': 180},
       {'wdth': 0.3},
       {'wdth': 0.3, 'wght': 180},
       {'wdth': 0.3, 'wght': 120},
       {'wdth': 0.2, 'wght': 120}]
      >>> pprint(model.deltaWeights)
      [{},
       {0: 1.0},
       {0: 1.0},
       {0: 1.0},
       {0: 1.0},
       {0: 1.0},
       {0: 1.0, 4: 1.0, 5: 1.0},
       {0: 1.0, 3: 0.75, 4: 0.25, 5: 1.0, 6: 0.6666666666666666},
       {0: 1.0,
        3: 0.75,
        4: 0.25,
        5: 0.6666666666666667,
        6: 0.4444444444444445,
        7: 0.6666666666666667}]
    NF)rA   c                   sæ   t tdd„ ˆ D ƒƒƒt ˆ ƒkr&tdƒ‚ˆ ˆ_|d k	r8|ng ˆ_|ˆ_|d krx|r\ˆ ˆ ¡}ndd„ ˆ D ƒ}dd„ |D ƒ}|ˆ_dd	„ ˆ D ƒ‰ ˆjˆ ˆjd
�}t	ˆ |d�ˆ_
‡fdd	„ˆ D ƒˆ_‡ fdd	„ˆj
D ƒˆ_ˆ ¡  i ˆ_d S )Nc                 s   s   | ]}t t| ¡ ƒƒV  qd S r
   )ÚtupleÚsortedr9   r   r   r   r   r     s     z*VariationModel.__init__.<locals>.<genexpr>zLocations must be unique.c                 S   s   h | ]}|  ¡ D ]}|’qqS r   ©r8   ©r   ÚlocrC   r   r   r   Ú	<setcomp>  s     
  z*VariationModel.__init__.<locals>.<setcomp>c                 S   s   i | ]
}|d “qS ))éÿÿÿÿr   r   ©r   rC   r   r   r   Ú
<dictcomp>  s      z+VariationModel.__init__.<locals>.<dictcomp>c                 S   s   g | ]}d d„ |  ¡ D ƒ‘qS )c                 S   s   i | ]\}}|d kr||“qS ©r+   r   ©r   Úkr0   r   r   r   rO     s       z6VariationModel.__init__.<locals>.<listcomp>.<dictcomp>©r9   ©r   rK   r   r   r   r     s     z+VariationModel.__init__.<locals>.<listcomp>©Ú	axisOrder)Úkeyc                    s   g | ]}ˆ j  |¡‘qS r   ©Ú	locationsÚindexr   ©Úselfr   r   r     s     c                    s   g | ]}ˆ   |¡‘qS r   ©rZ   r   ©rY   r   r   r     s     )r&   r7   r	   ÚorigLocationsrV   r2   ÚcomputeAxisRangesrA   ÚgetMasterLocationsSortKeyFuncrH   rY   ÚmappingÚreverseMappingÚ_computeMasterSupportsÚ
_subModels)r\   rY   rV   r2   rA   ÚallAxesZkeyFuncr   )rY   r\   r   Ú__init__  s*     ÿzVariationModel.__init__c                 C   sb   d|kr| |fS t dd„ |D ƒƒ}| j |¡}|dkrTtt|| jƒ| jƒ}|| j|< |t||ƒfS )zºReturn a sub-model and the items that are not None.

        The sub-model is necessary for working with the subset
        of items when some are None.

        The sub-model is cached.Nc                 s   s   | ]}|d k	V  qd S r
   r   ©r   r0   r   r   r   r   *  s     z-VariationModel.getSubModel.<locals>.<genexpr>)rG   re   r:   r   r*   r_   rV   )r\   r9   rW   ZsubModelr   r   r   ÚgetSubModel!  s    
zVariationModel.getSubModelc                 C   sb   i }dd„ | D ƒ}| D ]F}|D ]<}|  |d¡}|  |||f¡\}}t||ƒt||ƒf||< qq|S )Nc                 S   s   h | ]}|  ¡ D ]}|’qqS r   rI   rJ   r   r   r   rL   4  s     
  z3VariationModel.computeAxisRanges.<locals>.<setcomp>r   )r:   r/   r.   )rY   rA   rf   rK   rC   ÚvaluerE   rF   r   r   r   r`   1  s    z VariationModel.computeAxisRangesc                 C   s”   i | krt dƒ‚i }| D ]d}t|ƒdkr*qtt|ƒƒ}|| }||krPdh||< ||| ksntd|||f ƒ‚||  |¡ qdd„ }|||ƒ}|S )NzBase master not found.r   r+   z&Value "%s" in axisPoints["%s"] -->  %sc                    s   dd„ ‰‡ ‡‡fdd„}|S )Nc                 S   s   | dk rdS | dkrdS dS )Nr   rM   r   r   ©r0   r   r   r   ÚsignN  s    zJVariationModel.getMasterLocationsSortKeyFunc.<locals>.getKey.<locals>.signc              	      s¢   t ˆ ƒ}‡fdd„ˆ  ¡ D ƒ}‡ fdd„ˆD ƒ}| ‡fdd„tˆ  ¡ ƒD ƒ¡ |t |ƒ t‡fdd„|D ƒƒt|ƒt‡ ‡fdd„|D ƒƒt‡ fdd„|D ƒƒfS )	Nc                    s(   g | ] \}}|ˆ kr|ˆ | kr|‘qS r   r   )r   rC   rj   )Ú
axisPointsr   r   r   S  s    þz]VariationModel.getMasterLocationsSortKeyFunc.<locals>.getKey.<locals>.key.<locals>.<listcomp>c                    s   g | ]}|ˆ kr|‘qS r   r   rN   ©rK   r   r   r   X  s      c                    s   g | ]}|ˆ kr|‘qS r   r   rN   rU   r   r   r   Z  s      c                 3   s$   | ]}|ˆ krˆ   |¡nd V  qdS )i   Nr]   rN   rU   r   r   r   _  s   ÿz\VariationModel.getMasterLocationsSortKeyFunc.<locals>.getKey.<locals>.key.<locals>.<genexpr>c                 3   s   | ]}ˆˆ | ƒV  qd S r
   r   rN   )rK   rl   r   r   r   d  s    c                 3   s   | ]}t ˆ | ƒV  qd S r
   )ÚabsrN   rn   r   r   r   g  s    )r&   r9   ÚextendrH   r8   rG   )rK   ZrankZonPointAxesZorderedAxes©rV   rm   rl   rn   r   rW   Q  s*    
þÿþÿÿõzIVariationModel.getMasterLocationsSortKeyFunc.<locals>.getKey.<locals>.keyr   )rm   rV   rW   r   rq   r   ÚgetKeyM  s    z<VariationModel.getMasterLocationsSortKeyFunc.<locals>.getKey)r	   r&   r   r   r'   Úadd)rY   rV   rm   rK   rC   rj   rr   Úretr   r   r   ra   <  s$    

ÿþ!
z,VariationModel.getMasterLocationsSortKeyFuncc                    sj   ‡fdd„|D ƒ}‡fdd„|D ƒˆ_ dd„ ˆj D ƒ‰ ‡fdd„ˆ D ƒˆ_‡ fdd„ˆjD ƒˆ_i ˆ_|S )Nc                    s   g | ]}ˆ | ‘qS r   r   ©r   Úidx)Úmaster_listr   r   r   t  s     z1VariationModel.reorderMasters.<locals>.<listcomp>c                    s   g | ]}ˆ j | ‘qS r   )r_   ru   r[   r   r   r   u  s     c                 S   s   g | ]}d d„ |  ¡ D ƒ‘qS )c                 S   s   i | ]\}}|d kr||“qS rP   r   rQ   r   r   r   rO   w  s       z<VariationModel.reorderMasters.<locals>.<listcomp>.<dictcomp>rS   rT   r   r   r   r   v  s    c                    s   g | ]}ˆ j  |¡‘qS r   rX   r   r[   r   r   r   y  s     c                    s   g | ]}ˆ   |¡‘qS r   r]   r   r^   r   r   r   z  s     )r_   rb   rY   rc   re   )r\   rw   rb   Znew_listr   )rY   rw   r\   r   ÚreorderMastersq  s    ÿzVariationModel.reorderMastersc                 C   sŽ  g | _ |  ¡ }t|ƒD �]h\}}t| ¡ ƒ}|d |… D �]8}t| ¡ ƒ|krPq8d}| ¡ D ]D\}\}}	}
|| d |	ks\||| d   k r–|
k s\n d} q¢q\|s¨q8i }d}| ¡ D ]œ}|| d }||ksÔt‚|| \}}}
||
 }}||k �r|}|| ||  }n ||k r¸|}|| |
|  }nq¸||k�r>i }|}||kr¸|||f||< q¸| ¡ D ]\}}|||< �q^q8| j  |¡ q|  ¡  d S )NTr   FrM   )	ÚsupportsÚ_locationsToRegionsÚ	enumerater7   r8   r9   r'   ÚappendÚ_computeDeltaWeights)r\   ÚregionsÚiÚregionZlocAxesZprev_regionZrelevantrC   r3   rD   r5   ZbestAxesZ	bestRatioÚvalÚlocVZnewLowerZnewUpperÚratior1   r   r   r   rd   ~  sV    ÿ 
þþ	


z%VariationModel._computeMasterSupportsc                 C   st   | j }| j}g }|D ]Z}i }| ¡ D ]>\}}|dkrLd||| d f||< q$|| d |df||< q$| |¡ q|S )Nr   r   )rY   rA   r9   r|   )r\   rY   rA   r~   rK   r€   rC   r‚   r   r   r   rz   ¶  s    z"VariationModel._locationsToRegionsc                 C   s`   g | _ t| jƒD ]J\}}i }t| jd |… ƒD ]\}}t||ƒ}|r.|||< q.| j  |¡ qd S r
   )ÚdeltaWeightsr{   rY   ry   r   r|   )r\   r   rK   ZdeltaWeightÚjr@   rB   r   r   r   r}   Å  s    

z#VariationModel._computeDeltaWeights©Úroundc          
      C   sœ   t |ƒt | jƒks(tt |ƒt | jƒfƒ‚| j}g }t| jƒD ]Z\}}|||  }| ¡ D ].\}}	|	dkrv||| 8 }qX||| |	 8 }qX| ||ƒ¡ q<|S )Nr   )r&   r„   r'   rc   r{   r9   r|   )
r\   ÚmasterValuesr‡   rb   r=   r   ÚweightsÚdeltar…   Úweightr   r   r   Ú	getDeltasÐ  s    þzVariationModel.getDeltasc                C   s"   |   |¡\}}|j||d�|jfS )Nr†   )ri   rŒ   ry   )r\   r9   r‡   Úmodelr   r   r   ÚgetDeltasAndSupportsá  s    z#VariationModel.getDeltasAndSupportsc                    s   ‡ ‡fdd„ˆj D ƒS )zûReturn scalars for each delta, for the given location.
        If interpolating many master-values at the same location,
        this function allows speed up by fetching the scalars once
        and using them with interpolateFromMastersAndScalars().c                    s    g | ]}t ˆ |ˆjˆjd �‘qS ))r2   rA   )r   r2   rA   )r   r@   ©rK   r\   r   r   r   ê  s   ý   ÿz-VariationModel.getScalars.<locals>.<listcomp>)ry   )r\   rK   r   r�   r   Ú
getScalarså  s    üzVariationModel.getScalarsc                    sp   ˆ  |¡‰ tttˆjƒƒƒD ]2\}}| ¡ D ] \}}ˆ |  ˆ | | 8  < q,q‡ ‡fdd„ttˆ ƒƒD ƒ‰ ˆ S )a­  Return multipliers for each master, for the given location.
        If interpolating many master-values at the same location,
        this function allows speed up by fetching the scalars once
        and using them with interpolateFromValuesAndScalars().

        Note that the scalars used in interpolateFromMastersAndScalars(),
        are *not* the same as the ones returned here. They are the result
        of getScalars().c                    s   g | ]}ˆ ˆj |  ‘qS r   )rb   )r   r   ©r=   r\   r   r   r   ÿ  s     z3VariationModel.getMasterScalars.<locals>.<listcomp>)r�   ÚreversedÚlistr{   r„   r9   Úranger&   )r\   ZtargetLocationr   r‰   r…   r‹   r   r‘   r   ÚgetMasterScalarsñ  s    	
zVariationModel.getMasterScalarsc                 C   sT   d}t | ƒt |ƒkst‚t| |ƒD ],\}}|s0q"|| }|dkrF|}q"||7 }q"|S )aV  Interpolate from values and scalars coefficients.

        If the values are master-values, then the scalars should be
        fetched from getMasterScalars().

        If the values are deltas, then the scalars should be fetched
        from getScalars(); in which case this is the same as
        interpolateFromDeltasAndScalars().
        Nr%   )ÚvaluesÚscalarsr0   rj   rB   Zcontributionr   r   r   ÚinterpolateFromValuesAndScalars  s    
z.VariationModel.interpolateFromValuesAndScalarsc                 C   s   t  | |¡S )z>Interpolate from deltas and scalars fetched from getScalars().)r   r˜   )Údeltasr—   r   r   r   ÚinterpolateFromDeltasAndScalars  s    z.VariationModel.interpolateFromDeltasAndScalarsc                 C   s   |   |¡}|  ||¡S )z)Interpolate from deltas, at location loc.)r�   rš   )r\   rK   r™   r—   r   r   r   ÚinterpolateFromDeltas  s    
z$VariationModel.interpolateFromDeltasc                C   s   |   |¡}|  ||¡S )z0Interpolate from master-values, at location loc.)r•   r˜   )r\   rK   rˆ   r‡   r—   r   r   r   ÚinterpolateFromMasters#  s    
z%VariationModel.interpolateFromMastersc                C   s   | j ||d�}|  ||¡S )z²Interpolate from master-values, and scalars fetched from
        getScalars(), which is useful when you want to interpolate
        multiple master-values with the same location.r†   )rŒ   rš   )r\   rˆ   r—   r‡   r™   r   r   r   Ú interpolateFromMastersAndScalars(  s    z/VariationModel.interpolateFromMastersAndScalars)NF)Ú__name__Ú
__module__Ú__qualname__Ú__doc__rg   ri   Ústaticmethodr`   ra   rx   rd   rz   r}   r   rŒ   rŽ   r�   r•   r˜   rš   r›   rœ   r�   r   r   r   r   r   Ñ   s4   2   ÿÿ

48

c                    s¸   |  ¡ }|sˆ S ˆ |kr |ˆ  S t|ƒ}ˆ |k r@ˆ ||  | S t|ƒ}ˆ |kr`ˆ ||  | S t‡ fdd„|D ƒƒ}t‡ fdd„|D ƒƒ}|| }|| }||| ˆ |  ||   S )Nc                 3   s   | ]}|ˆ k r|V  qd S r
   r   ©r   rR   rk   r   r   r   =  s      z%piecewiseLinearMap.<locals>.<genexpr>c                 3   s   | ]}|ˆ kr|V  qd S r
   r   r£   rk   r   r   r   >  s      )r8   r/   r.   )r0   rb   r8   rR   ÚaÚbÚvaZvbr   rk   r   r   0  s     c           
         s\  ddl m} ddl}|jdtjd�}|jdddd	d
� |jdd�}|jdddtd� |jdddddd� | 	| ¡} || j
d� ddlm} | jrøddlm} |ƒ }| | j¡ dd„ |jD ƒ}tdƒ ||ƒ | ¡  tdƒ dd„ |jD ƒ}||ƒ n4dd„ ttd ƒtd!ƒd" ƒD ƒ‰ ‡ fd#d„| jD ƒ}t|ƒ}	td$ƒ ||	jƒ td%ƒ ||	jƒ dS )&z*Normalize locations on a given designspacer   )ÚconfigLoggerNzfonttools varLib.models)Údescriptionz
--loglevelZLEVELÚINFOz Logging level (defaults to INFO))Úmetavarr4   ÚhelpT)Úrequiredz-dz--designspaceZDESIGNSPACE)rª   Útypez-lz--locationsZLOCATIONú+zFMaster locations as comma-separate coordinates. One must be all zeros.)rª   Únargsr«   )Úlevel)Úpprint)ÚDesignSpaceDocumentc                 S   s   g | ]
}|j ‘qS r   ©r;   ©r   Úsr   r   r   r   h  s     zmain.<locals>.<listcomp>zOriginal locations:zNormalized locations:c                 S   s   g | ]
}|j ‘qS r   r³   r´   r   r   r   r   m  s     c                 S   s   g | ]}t |ƒ‘qS r   )Úchr)r   Úcr   r   r   r   p  s     ÚAÚZr   c              	      s*   g | ]"}t tˆ d d„ | d¡D ƒƒƒ‘qS )c                 s   s   | ]}t |ƒV  qd S r
   )Úfloatrh   r   r   r   r   r  s     z"main.<locals>.<listcomp>.<genexpr>ú,)Údictr(   Úsplitr´   ©r<   r   r   r   q  s    zSorted locations:z	Supports:)Z	fontToolsr§   ÚargparseÚArgumentParserÚmainr¡   Úadd_argumentÚadd_mutually_exclusive_groupÚstrÚ
parse_argsZloglevelr±   ZdesignspaceZfontTools.designspaceLibr²   ÚreadÚsourcesÚprintÚ	normalizer”   ÚordrY   r   ry   )
Úargsr§   r¿   ÚparserÚgroupr±   r²   ÚdocZlocsr�   r   r¾   r   rÁ   D  sX    þüû

 
ÿ
rÁ   Ú__main__)N)N)F)F)TFN)N)r¡   Ú__all__ZfontTools.misc.roundToolsr   Úerrorsr	   r   r   r   r#   r*   r   r   r   Úobjectr   r   rÁ   rž   ÚdoctestÚsysr&   ÚargvÚexitÚtestmodZfailedr   r   r   r   Ú<module>   s4   û


2
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