Ë
    [^(hÉ_  ã            "       ó  — d Z ddlmZmZmZ ddlZddlmZ ddlmZm	Z	m
Z
mZmZmZmZmZmZmZmZmZmZmZ ddgZ G d	„ de«      Zd
de› de› de› de› de
› d�z   e_         dee   dee   dee   dee   dee   dedededededededededefd„Zdee   dee   dee   dee   dee   dedededededededededefd„Z ee¬ «      	 	 	 	 	 	 d#dee   dee   dee   dee   dee   ded!ee   dededededededededef d"„«       Zy)$z'Implementation for the RAdam algorithm.é    )ÚcastÚOptionalÚUnionN)ÚTensoré   )Ú_capturable_docÚ_default_to_fused_or_foreachÚ_differentiable_docÚ_disable_dynamo_if_unsupportedÚ_foreach_docÚ!_get_capturable_supported_devicesÚ_get_scalar_dtypeÚ
_get_valueÚ_maximize_docÚ_params_docÚ_use_grad_for_differentiableÚ_view_as_realÚ	OptimizerÚParamsTÚRAdamÚradamc                   óœ   ‡ — e Zd Z	 	 	 	 	 ddddddœdedeeef   deeef   deded	ed
e	e   dededefˆ fd„Z
ˆ fd„Zd„ Zedd„«       Zˆ xZS )r   FN)ÚforeachÚmaximizeÚ
capturableÚdifferentiableÚparamsÚlrÚbetasÚepsÚweight_decayÚdecoupled_weight_decayr   r   r   r   c                ó   •— t        |t        «      r|j                  «       dk7  rt        d«      ‚d|k  st        d|› �«      ‚d|k  st        d|› �«      ‚d|d   cxk  rdk  sn t        d|d   › �«      ‚d|d   cxk  rdk  sn t        d	|d   › �«      ‚d|k  st        d
|› �«      ‚t	        |||||||	||
¬«	      }t
        ‰| �  ||«       y )Nr   zTensor lr must be 1-elementç        zInvalid learning rate: zInvalid epsilon value: r   ç      ð?z#Invalid beta parameter at index 0: z#Invalid beta parameter at index 1: zInvalid weight_decay value: )	r   r   r    r!   r   r   r   r"   r   )Ú
isinstancer   ÚnumelÚ
ValueErrorÚdictÚsuperÚ__init__)Úselfr   r   r   r    r!   r"   r   r   r   r   ÚdefaultsÚ	__class__s               €úO/var/www/skyplay_api_hub/venv/lib/python3.12/site-packages/torch/optim/radam.pyr+   zRAdam.__init__   sü   ø€ ô �bœ&Ô! b§h¡h£j°A¢oÜÐ:Ó;Ð;Ø�bŠyÜÐ6°r°dÐ;Ó<Ð<Ø�cŠzÜÐ6°s°eÐ<Ó=Ð=Ø�e˜A‘hÔ$ Ô$ÜÐBÀ5ÈÁ8À*ÐMÓNÐNØ�e˜A‘hÔ$ Ô$ÜÐBÀ5ÈÁ8À*ÐMÓNÐNØ�lÒ"ÜÐ;¸L¸>ÐJÓKÐKäØØØØ%ØØØ!Ø#9Ø)ô

ˆô 	‰Ñ˜ Õ*ó    c                 óX  •— t         ‰| �  |«       | j                  D �]
  }|j                  dd «       |j                  dd«       |j                  dd«       |j                  dd«       |j                  dd«       |d   D ]¥  }| j                  j                  |g «      }t        |«      dk7  sŒ.t        j                  |d	   «      rŒGt        |d	   «      }|d   r*t        j                  |t        «       |j                  ¬
«      nt        j                  |t        «       ¬«      |d	<   Œ§ �Œ y )Nr   r   Fr   r"   r   r   r   Ústep©ÚdtypeÚdevice©r4   )r*   Ú__setstate__Úparam_groupsÚ
setdefaultÚstateÚgetÚlenÚtorchÚ	is_tensorÚfloatÚtensorr   r5   )r,   r:   ÚgroupÚpÚp_stateÚstep_valr.   s         €r/   r7   zRAdam.__setstate__F   s  ø€ Ü‰Ñ˜UÔ#Ø×&Ñ&ó 	ˆEØ×Ñ˜Y¨Ô-Ø×Ñ˜Z¨Ô/Ø×ÑÐ-¨uÔ5Ø×ÑÐ5°uÔ=Ø×Ñ˜\¨5Ô1Ø˜8‘_ò 
�ØŸ*™*Ÿ.™.¨¨BÓ/�Ü�w“< 1Ó$¬U¯_©_¸WÀV¹_Õ-MÜ$ W¨V¡_Ó5�Hð
 ! Ò.ô Ÿ™Ø$Ô,=Ó,?ÈÏÉõô #Ÿ\™\¨(Ô:KÓ:MÔNð ˜F’Oò	
ñ	r0   c                 óú  — d}|d   D �]o  }|j                   €Œ|t        j                  |«      z  }|j                  |«       |j                   j                  rt        d«      ‚|j                  |j                   «       | j                  |   }	t        |	«      dk(  r¡|d   r*t        j                  dt        «       |j                  ¬«      nt        j                  dt        «       ¬	«      |	d
<   t        j                  |t        j                  ¬«      |	d<   t        j                  |t        j                  ¬«      |	d<   |j                  |	d   «       |j                  |	d   «       |j                  |	d
   «       �Œr |S )NFr   z'RAdam does not support sparse gradientsr   r   © r3   r$   r6   r2   )Úmemory_formatÚexp_avgÚ
exp_avg_sq)Úgradr=   Ú
is_complexÚappendÚ	is_sparseÚRuntimeErrorr:   r<   Úzerosr   r5   r@   Ú
zeros_likeÚpreserve_format)
r,   rA   Úparams_with_gradÚgradsÚexp_avgsÚexp_avg_sqsÚstate_stepsÚhas_complexrB   r:   s
             r/   Ú_init_groupzRAdam._init_groupZ   sM  € ð ˆØ�x‘ó 	2ˆAØ�v‰vÑ!Øœu×/Ñ/°Ó2Ñ2�Ø ×'Ñ'¨Ô*Ø—6‘6×#Ò#Ü&Ð'PÓQÐQØ—‘˜QŸV™VÔ$àŸ
™
 1™�ä�u“: ’?ð ! Ò.ô Ÿ™ BÔ.?Ó.AÈ!Ï(É(ÕSä"Ÿ\™\¨#Ô5FÓ5HÔIð ˜&‘Mô (-×'7Ñ'7Ø¬×)>Ñ)>ô(�E˜)Ñ$ô +0×*:Ñ*:Ø¬×)>Ñ)>ô+�E˜,Ñ'ð —‘  iÑ 0Ô1Ø×"Ñ" 5¨Ñ#6Ô7Ø×"Ñ" 5¨¡=Ö1ð7	2ð: Ðr0   c                 óœ  — | j                  «        d}|�$t        j                  «       5   |«       }ddd«       | j                  D ]x  }g }g }g }g }g }t	        t
        t        t        f   |d   «      \  }	}
| j                  ||||||«      }t        ||||||	|
|d   |d   |d   |d   |d   |d   |d	   |d
   |¬«       Œz |S # 1 sw Y   Œ’xY w)z°Perform a single optimization step.

        Args:
            closure (Callable, optional): A closure that reevaluates the model
                and returns the loss.
        Nr   r   r!   r    r   r   r   r   r"   )Úbeta1Úbeta2r   r!   r    r   r   r   r   r"   rW   )	Ú _cuda_graph_capture_health_checkr=   Úenable_gradr8   r   Útupler?   rX   r   )r,   ÚclosureÚlossrA   rR   rS   rT   rU   rV   rZ   r[   rW   s               r/   r2   z
RAdam.step}   s  € ð 	×-Ñ-Ô/àˆØÐÜ×"Ñ"Ó$ñ !Ù“y�÷!ð ×&Ñ&ò 	ˆEØ-/ÐØ"$ˆEØ%'ˆHØ(*ˆKØ(*ˆKÜ¤¤e¬U lÑ 3°U¸7±^ÓD‰LˆE�5à×*Ñ*ØÐ'¨°¸+À{óˆKô Ø ØØØØØØØ˜‘;Ø" >Ñ2Ø˜%‘LØ˜zÑ*Ø˜iÑ(Ø  Ñ.Ø$Ð%5Ñ6Ø',Ð-EÑ'FØ'ö!ð	ð> ˆ÷E!ð !ús   ©CÃC)gü©ñÒMbP?)gÍÌÌÌÌÌì?g+‡ÙÎ÷ï?g:Œ0âŽyE>r   F©N)Ú__name__Ú
__module__Ú__qualname__r   r   r?   r   r^   Úboolr   r+   r7   rX   r   r2   Ú__classcell__)r.   s   @r/   r   r      sÄ   ø„ ð $(Ø%1ØØØ',ð&+ð #'ØØ Ø$ò&+àð&+ð �%˜�-Ñ ð&+ð �U˜E�\Ñ"ð	&+ð
 ð&+ð ð&+ð !%ð&+ð ˜$‘ð&+ð ð&+ð ð&+ð õ&+ôPò(!ðF "ò-ó "ô-r0   a  Implements RAdam algorithm.

    .. math::
       \begin{aligned}
            &\rule{110mm}{0.4pt}                                                                 \\
            &\textbf{input}      : \gamma \text{ (lr)}, \: \beta_1, \beta_2
                \text{ (betas)}, \: \theta_0 \text{ (params)}, \:f(\theta) \text{ (objective)}, \:
                \lambda \text{ (weightdecay)}, \:\textit{maximize}                               \\
            &\hspace{13mm} \epsilon \text{ (epsilon)}, \textit{decoupled\_weight\_decay}         \\
            &\textbf{initialize} :  m_0 \leftarrow 0 \text{ ( first moment)},
                v_0 \leftarrow 0 \text{ ( second moment)},                                       \\
            &\hspace{18mm} \rho_{\infty} \leftarrow 2/(1-\beta_2) -1                      \\[-1.ex]
            &\rule{110mm}{0.4pt}  \\
            &\textbf{for} \: t=1 \: \textbf{to} \: \ldots \: \textbf{do}                         \\
            &\hspace{6mm}\textbf{if} \: \textit{maximize}:                                       \\
            &\hspace{12mm}g_t           \leftarrow   -\nabla_{\theta} f_t (\theta_{t-1})         \\
            &\hspace{6mm}\textbf{else}                                                           \\
            &\hspace{12mm}g_t           \leftarrow   \nabla_{\theta} f_t (\theta_{t-1})          \\
            &\hspace{6mm} \theta_t \leftarrow \theta_{t-1}                                       \\
            &\hspace{6mm} \textbf{if} \: \lambda \neq 0                                          \\
            &\hspace{12mm}\textbf{if} \: \textit{decoupled\_weight\_decay}                       \\
            &\hspace{18mm} \theta_t \leftarrow \theta_{t} - \gamma \lambda \theta_{t}            \\
            &\hspace{12mm}\textbf{else}                                                          \\
            &\hspace{18mm} g_t \leftarrow g_t + \lambda \theta_{t}                               \\
            &\hspace{6mm}m_t           \leftarrow   \beta_1 m_{t-1} + (1 - \beta_1) g_t          \\
            &\hspace{6mm}v_t           \leftarrow   \beta_2 v_{t-1} + (1-\beta_2) g^2_t          \\
            &\hspace{6mm}\widehat{m_t} \leftarrow   m_t/\big(1-\beta_1^t \big)                   \\
            &\hspace{6mm}\rho_t \leftarrow \rho_{\infty} -
                2 t \beta^t_2 /\big(1-\beta_2^t \big)                                    \\[0.1.ex]
            &\hspace{6mm}\textbf{if} \: \rho_t > 5                                               \\
            &\hspace{12mm} l_t \leftarrow \frac{\sqrt{ (1-\beta^t_2) }}{ \sqrt{v_t} +\epsilon  } \\
            &\hspace{12mm} r_t \leftarrow
      \sqrt{\frac{(\rho_t-4)(\rho_t-2)\rho_{\infty}}{(\rho_{\infty}-4)(\rho_{\infty}-2) \rho_t}} \\
            &\hspace{12mm}\theta_t \leftarrow \theta_t - \gamma \widehat{m_t} r_t l_t        \\
            &\hspace{6mm}\textbf{else}                                                           \\
            &\hspace{12mm}\theta_t \leftarrow \theta_t - \gamma \widehat{m_t}                \\
            &\rule{110mm}{0.4pt}                                                          \\[-1.ex]
            &\bf{return} \:  \theta_t                                                     \\[-1.ex]
            &\rule{110mm}{0.4pt}                                                          \\[-1.ex]
       \end{aligned}

    For further details regarding the algorithm we refer to `On the variance of the adaptive learning rate and beyond`_.

    This implementation provides an option to use either the original weight_decay implementation as in Adam
    (where the weight_decay is applied to the gradient) or the one from AdamW (where weight_decay is applied
    to the weight) through the decoupled_weight_decay option. When decoupled_weight_decay is set to False
    (default), it uses the original Adam style weight decay, otherwise, it uses the AdamW style which
    corresponds more closely to the `author's implementation`_ in the RAdam paper. Further information
    about decoupled weight decay can be found in `Decoupled Weight Decay Regularization`_.

    z
    Args:
        a¦  
        lr (float, Tensor, optional): learning rate (default: 1e-3)
        betas (Tuple[float, float], optional): coefficients used for computing
            running averages of gradient and its square (default: (0.9, 0.999))
        eps (float, optional): term added to the denominator to improve
            numerical stability (default: 1e-8)
        weight_decay (float, optional): weight decay (L2 penalty) (default: 0)
        decoupled_weight_decay (bool, optional): whether to decouple the weight
            decay as in AdamW to obtain RAdamW. If True, the algorithm does not
            accumulate weight decay in the momentum nor variance. (default: False)
        z	
        a  

    .. _On the variance of the adaptive learning rate and beyond:
        https://arxiv.org/abs/1908.03265
    .. _author's implementation:
        https://github.com/LiyuanLucasLiu/RAdam
    .. _Decoupled Weight Decay Regularization:
        https://arxiv.org/abs/1711.05101

    r   rS   rT   rU   rV   rZ   r[   r   r!   r    r"   r   r   r   rW   c       
         óÆ  ‡	‡‡‡‡‡— t        | «      D �]L  \  }}|s||   n||    }||   }||   Š||   }t        j                  j                  «       s\|rZt	        «       }|j
                  j                  |j
                  j                  k(  r|j
                  j                  |v sJ d|› d�«       ‚t        j                  |«      rTt        j                  |«      }t        j                  |«      }t        j                  |«      }t        j                  ‰«      Š|dz  }|r|n
t        |«      }|dk7  r-|
r|j                  d||z  z
  «       n|j                  ||¬«      }|j                  |d|z
  «       ‰j                  |«      j                  ||d|z
  ¬«       d||z  z
  }d||z  z
  Š||z  }dd|z
  z  dz
  Š‰d|z  ||z  z  ‰z  z
  Šˆˆfd„}ˆˆˆ	ˆfd	„}|rBt        j                  ‰d
kD   |«        |«       z  d«      }|j                  ||z  |z  d¬«       �Œ
‰d
kD  r(|j                  ||z   |«       z   |«       z  d¬«       �Œ7|j                  ||z  d¬«       �ŒO y )NúIIf capturable=True, params and state_steps must be on supported devices: ú.r   r   ©Úalpha)Úvalueé   c                  óD   •— ‰dz
  ‰dz
  z  ‰ z  ‰ dz
  ‰ dz
  z  ‰z  z  dz  S )Né   rm   ç      à?rF   )Úrho_infÚrho_ts   €€r/   Ú_compute_rectz+_single_tensor_radam.<locals>._compute_rect=  sI   ø€ à˜‘Ø˜1‘9ñàñð ˜a‘K G¨a¡KÑ0°5Ñ8ñ:ð ñð r0   c                  ó~   •— ‰j                  «       } ‰r| j                  ‰«      } n| j                  ‰«      } ‰dz  | z  S )Nrp   )ÚsqrtÚaddÚadd_)Úexp_avg_sq_sqrtÚbias_correction2r   r    rI   s    €€€€r/   Ú_compute_adaptive_lrz2_single_tensor_radam.<locals>._compute_adaptive_lrE  sB   ø€ Ø(Ÿo™oÓ/ˆOÙØ"1×"5Ñ"5°cÓ":‘à"1×"6Ñ"6°sÓ";�à$ cÑ)¨_Ñ<Ð<r0   ç      @r%   g      ð¿)Ú	enumerater=   ÚcompilerÚis_compilingr   r5   ÚtyperK   Úview_as_realr   Úmul_rv   Úlerp_Úaddcmul_Úwhererw   )r   rS   rT   rU   rV   rZ   r[   r   r!   r    r"   r   r   r   rW   ÚiÚparamrJ   rH   Ústep_tÚcapturable_supported_devicesr2   Úbias_correction1Úbias_corrected_exp_avgrs   rz   Úupdatery   rI   rq   rr   s            ` `               @@@@r/   Ú_single_tensor_radamrŒ   þ   s”  ý€ ô$ ˜fÓ%ó ND‰ˆˆ5Ù'ˆu�QŠx¨e°A©h¨YˆØ˜1‘+ˆØ  ‘^ˆ
Ø˜Q‘ˆô �~‰~×*Ñ*Ô,±Ü+LÓ+NÐ(à—‘×!Ñ! V§]¡]×%7Ñ%7Ò7Ø—L‘L×%Ñ%Ð)EÑEð{ð [Ð[wÐZxÐxyÐzó{ðFô ×Ñ˜EÔ"Ü×&Ñ& uÓ-ˆEÜ×%Ñ% dÓ+ˆDÜ×(Ñ(¨Ó1ˆGÜ×+Ñ+¨JÓ7ˆJð 	�!‰ˆÙ#‰v¬°FÓ);ˆà˜1ÒÙ%Ø—
‘
˜1˜r LÑ0Ñ0Õ1à—x‘x ¨\�xÓ:�ð 	�‰�d˜A ™IÔ&Ø�‰˜Ó×'Ñ'¨¨d¸!¸e¹)Ð'ÔDà˜u d™{™?ÐØ˜u d™{™?Ðð ")Ð+;Ñ!;Ðð �q˜5‘y‘/ AÑ%ˆà˜!˜d™( e¨T¡kÑ2Ð5EÑEÑEˆõ	÷	=ñ Ü—[‘[Ø˜‘™]›_Ñ/CÓ/EÑEÀsóˆFð �J‰JÐ-°Ñ2°VÑ;À4ˆJÖHà�sŠ{Ø—
‘
Ø*Øñá*Ó,ñ-ñ $“oñ&ð ð ö ð —
‘
Ð1°BÑ6¸d�
ÖCñ]NDr0   c       
         óF  ‡*— t        | «      dk(  ry |rJ d«       ‚t        j                  j                  «       s7|r5t	        d¬«      Š*t        ˆ*fd„t        | |«      D «       «      sJ d‰*› d�«       ‚t        j                  | ||||g«      }|j                  «       D �]Y  \  \  }}}}}}t        t        t           |«      }t        t        t           |«      }t        t        t           |«      }t        t        t           |«      }t        t        t           |«      }t        j                  j                  «       s=|d   j                  r.t        j                  |t        j                  dd	¬
«      d¬«       nt        j                  |d«       |rt!        ||||«       |rt        j"                  |«      }dd|z
  z  dz
  }|rÇt        j$                  ||«      }t        j&                  |«       t        j                  |d«       t        j$                  ||«      }t        j(                  ||«       t        j(                  |d«       t        j*                  ||«       t        j&                  |«       t        j                  ||«       |}n?|D �cg c]4  }|dt-        |«      z  |t-        |«      z  z  d|t-        |«      z  z
  z  z
  ‘Œ6 }}|dk7  rR|
rt        j(                  |d||z  z
  «       n3|rt        j                  |||¬«       nt        j.                  |||¬«      }t        j0                  ||d|z
  «       t        j(                  ||«       t        j2                  |||d|z
  «       ~|�r7t        j4                  |d«      } t        j4                  |d«      }!t        j(                  | |!«       ~!t        j(                  | |«       |dz
  |dz
  z  }t        j6                  ||«      }"t        j*                  | |"«       ~"t        j8                  | «       t        | |«      D �#�$cg c]  \  }#}$t        j:                  |$dkD  |#d«      ‘Œ! }%}#}$~ ~|%D �%cg c]  }%t        j:                  |%dkD  dd«      ‘Œ }&}%t        j(                  |&|«       t        j$                  ||«      }t        j&                  |«       t        j                  |d«       t        j*                  |&|«       t        j&                  |&«       t        j$                  ||«      }t        j&                  |«       t        j                  |d«       t        j8                  |«       t        j(                  ||«       t        j(                  |%«       ~%t        j&                  |«       t        j*                  ||«       ~nÏ|D �$cg c])  }$|$dkD  r |$dz
  |$dz
  z  |z  |dz
  |dz
  z  |$z  z  dz  nd‘Œ+ }%}$|%D �%cg c]  }%|%dkD  rdnd‘Œ }'}%|D �cg c]  }d|t-        |«      z  z
  ‘Œ }}t        |'|«      D �%�(cg c]  \  }%}(||%z  |(z  dz  ‘Œ }&}%}(t        |%|«      D ��%�(cg c]&  \  }}%}(d|t-        |«      z  z
  dz  ||%z  |(z  z  dz  ‘Œ( }}%}}(t        j<                  |«      })t        j                  |)|	«       t        j*                  |)|«       t        j>                  |)«       t        j                  |)|&«       t        j2                  |||)«       �Œ\ y c c}w c c}$}#w c c}%w c c}$w c c}%w c c}w c c}(}%w c c}(}%}w )Nr   z#_foreach ops don't support autogradF)Úsupports_xlac              3   ó²   •K  — | ]N  \  }}|j                   j                  |j                   j                  k(  xr |j                   j                  ‰v –— ŒP y ­wra   )r5   r   )Ú.0rB   r2   rˆ   s      €r/   ú	<genexpr>z&_multi_tensor_radam.<locals>.<genexpr>}  sQ   øè ø€ ò 
ñ ��4ð �H‰H�M‰M˜TŸ[™[×-Ñ-Ñ-ò >Ø—‘—‘Ð!=Ð=ó>ñ
ùs   ƒAArh   ri   r%   Úcpu)r5   rj   r   rm   ro   r{   r$   é   rp   éÿÿÿÿ) r<   r=   r}   r~   r   ÚallÚzipr   Ú"_group_tensors_by_device_and_dtypeÚvaluesr   Úlistr   Úis_cpuÚ_foreach_add_r@   r   Ú_foreach_negÚ_foreach_powÚ_foreach_neg_Ú_foreach_mul_Ú_foreach_div_r   Ú_foreach_addÚ_foreach_lerp_Ú_foreach_addcmul_Ú_foreach_subÚ_foreach_mulÚ_foreach_sqrt_r„   Ú_foreach_sqrtÚ_foreach_reciprocal_)+r   rS   rT   rU   rV   rZ   r[   r   r!   r    r"   r   r   r   rW   Úgrouped_tensorsÚgrouped_params_Úgrouped_grads_Úgrouped_exp_avgs_Úgrouped_exp_avg_sqs_Úgrouped_state_steps_Ú_Úgrouped_paramsÚgrouped_gradsÚgrouped_exp_avgsÚgrouped_exp_avg_sqsÚgrouped_state_stepsrq   r‰   ry   Ú
rho_t_listr2   ÚnumÚsub2ÚdenomÚnrr   ÚrectÚunrect_step_sizeÚunrectifiedÚbcÚbufferrˆ   s+                                             @r/   Ú_multi_tensor_radamr¿   a  sC  ø€ ô$ ˆ6ƒ{�aÒØáÐDÐDÓDÐô �>‰>×&Ñ&Ô(©ZÜ'HØô(
Ð$ô ó 
ô ˜v {Ó3ô
ô 
ð 	wð WÐWsÐVtÐtuÐvó		wð 
ô  ×BÑBØ	�˜ +¨{Ð;ó€Oð ×"Ñ"Ó$ó[Jñ 		ñ 	ØØØØØØÜœd¤6™l¨OÓ<ˆÜœT¤&™\¨>Ó:ˆÜ¤¤V¡Ð.?Ó@ÐÜ"¤4¬¡<Ð1EÓFÐÜ"¤4¬¡<Ð1EÓFÐô �~‰~×*Ñ*Ô,Ð1DÀQÑ1G×1NÒ1NÜ×ÑØ#¤U§\¡\°#¸eÔ%DÈCöô ×ÑÐ 3°QÔ7áÜØ Ð/?ÐATôñ Ü!×.Ñ.¨}Ó=ˆMð �q˜5‘y‘/ AÑ%ˆñ
 Ü$×1Ñ1°%Ð9LÓMÐÜ×ÑÐ 0Ô1Ü×ÑÐ 0°!Ô4Ü$×1Ñ1°%Ð9LÓMÐÜ×ÑÐ 0Ð2EÔFÜ×ÑÐ 0°!Ô4Ü×ÑÐ 0Ð2BÔCÜ×ÑÐ 0Ô1Ü×ÑÐ 0°'Ô:Ø)‰Jð 0öð ð ØÜ˜TÓ"ñ#àœJ tÓ,Ñ,ñ.ð �u¤
¨4Ó 0Ñ0Ñ0ñ2ó2ðˆJð ð ˜1ÒÙ%Ü×#Ñ# N°A¸¸\Ñ8IÑ4IÕJñ Ü×'Ñ'Ø% ~¸\öô %*×$6Ñ$6Ø% ~¸\ô%�Mô
 	×ÑÐ-¨}¸aÀ%¹iÔHä×ÑÐ/°Ô7Ü×ÑØ °¸qÀ5¹yô	
ð
 âÜ×$Ñ$ Z°Ó3ˆCÜ×%Ñ% j°!Ó4ˆDÜ×Ñ  TÔ*ØÜ×Ñ  WÔ-Ø ‘{ w°¡{Ñ3ˆGÜ×&Ñ& z°7Ó;ˆEÜ×Ñ  UÔ+ØÜ× Ñ  Ô%ô BEÀSÈ*ÓAU÷Ù5=°Q¸”—‘˜E C™K¨¨CÕ0ðˆDñ ð ØØLPÖQÀD¤§¡¨D°1©H°c¸3Õ ?ÐQÐÐQÜ×ÑÐ 0°"Ô5ä$×1Ñ1°%Ð9LÓMÐÜ×ÑÐ 0Ô1Ü×ÑÐ 0°!Ô4ä×ÑÐ 0Ð2BÔCÜ×ÑÐ 0Ô1ä$×1Ñ1°%Ð9LÓMÐÜ×ÑÐ 0Ô1Ü×ÑÐ 0°!Ô4Ü× Ñ Ð!1Ô2Ü×ÑÐ 0°"Ô5Ü×ÑÐ 0°$Ô7ØÜ×ÑÐ 0Ô1Ü×ÑÐ 0Ð2BÔCÙ ð (öð ð ˜1’9ð ˜Q‘YØ˜q‘yñ"àñð   !™¨°!©Ñ4°uÑ<ñ>ð
 òð ñðˆDð ð ?CÖC°d  q¢™1¨cÑ1ÐCˆKÐCð ;Nö Ø26��EœZ¨Ó-Ñ-Ó-ð Ðð  ô 7:¸+ÐGWÓ6X÷ Ù*2¨$°��d‘˜R‘ 2Ó%ð Ðñ  ô
 '*Ð*=¸tÐEUÓ&V÷ ð  á"�D˜$ ð �eœz¨$Ó/Ñ/Ñ/°CÑ7¸BÀ¹IÈ¹NÑKÈbÓPð Ðò  ô
 ×$Ñ$Ð%8Ó9ˆÜ×Ñ˜F CÔ(Ü×Ñ˜FÐ$4Ô5Ü×"Ñ" 6Ô*Ü×Ñ˜FÐ$4Ô5ô 	×Ñ Ð0@À&ÖIñw[Jùòdùó^ùò
  Rùò*ùò Dùò ùó ùô s0   Ê	9[7Ð$[<Ñ!\Ö%.\×\×/\Ø\Ù+\
)Úsingle_tensor_fnr   c                óB  — t        d„ |D «       «      st        d«      ‚|€t        | |d¬«      \  }}|r)t        j                  j                  «       rt        d«      ‚|r%t        j                  j                  «       st        }nt        } || ||||||||||
||||	¬«       y)zpFunctional API that performs RAdam algorithm computation.

    See :class:`~torch.optim.RAdam` for details.
    c              3   óP   K  — | ]  }t        |t        j                  «      –— Œ  y ­wra   )r&   r=   r   )r�   Úts     r/   r‘   zradam.<locals>.<genexpr>>  s   è ø€ Ò@¨qŒz˜!œUŸ\™\×*Ñ@ùs   ‚$&zPAPI has changed, `state_steps` argument must contain a list of singleton tensorsNF)Ú	use_fusedz6torch.jit.script not supported with foreach optimizers)
rZ   r[   r   r!   r    r   r"   r   r   rW   )r•   rN   r	   r=   ÚjitÚis_scriptingr¿   rŒ   )r   rS   rT   rU   rV   r"   r   r   r   rW   r   rZ   r[   r   r!   r    r¯   Úfuncs                     r/   r   r   $  s¯   € ô4 Ñ@°KÔ@Ô@ÜØ^ó
ð 	
ð €Ü1Ø�N¨eô
‰
ˆˆ7ñ ”5—9‘9×)Ñ)Ô+ÜÐSÓTÐTá”u—y‘y×-Ñ-Ô/Ü"‰ä#ˆáØØØØØØØØØ!ØØØ5Ø%ØØör0   )FNFFFF)Ú__doc__Útypingr   r   r   r=   r   Ú	optimizerr   r	   r
   r   r   r   r   r   r   r   r   r   r   r   Ú__all__r   r™   r?   re   rŒ   r¿   r   rF   r0   r/   ú<module>rÌ      s  ðá .ß (Ñ (ã Ý ÷÷ ÷ ÷ ð$ �GÐ
€ôNˆIô Nðd2ðf	à	ˆð 
	ð 
ˆð 	Ø	ˆð 	Ø	Ðð 	Ø	Ðð 	ðñgKð „ð``DØ�‰Lð`Dà�‰<ð`Dð �6‰lð`Dð �f‘ð	`Dð
 �f‘ð`Dð ð`Dð ð`Dð 	ð`Dð ð`Dð 
ð`Dð !ð`Dð ð`Dð ð`Dð ð`Dð  ó!`DðF@JØ�‰Lð@Jà�‰<ð@Jð �6‰lð@Jð �f‘ð	@Jð
 �f‘ð@Jð ð@Jð ð@Jð 	ð@Jð ð@Jð 
ð@Jð !ð@Jð ð@Jð ð@Jð ð@Jð  ó!@JñF  Ð1EÔFð $)Ø"Ø ØØØñ;Ø�‰Lð;à�‰<ð;ð �6‰lð;ð �f‘ð	;ð
 �f‘ð;ð !ð;ð �d‰^ð;ð ð;ð ð;ð ð;ð ð;ð ð;ð  ð!;ð" 	ð#;ð$ ð%;ð& 
ò';ó Gñ;r0   