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æ¶å€±ã«ããäœéåã衚çŸåäžè¶³ãèµ·ããªãããã«ã§ãïŒåŠç¿ãå®å®åã»é«éåãããããããã«ãªã£ãïŒDNNãCNNãïŒäºååŠç¿ç¡ãã§ã¹ã¯ã©ããããã®åŠç¿ããéã«ïŒãããã®éã¿åæåã䜿ãããšã§æ£ããåŠç¿ã§ãããããªãã®ã§ïŒãšãŠãéèŠãªææ³ã§ããïŒ
3.2 Xavieråæåã«çšãã2çš®é¡ã®ã©ã³ãã ååž
3.2.1 ã¬ãŠã¹ååž
å¹³å0忣1ãïŒå
¥åºåããŒãæ°ã®å¹³å$\frac{ n^{(l)} +n^{(l+1)} }{2}$ã§å²ã£ãŠã¹ã±ãŒãªã³ã°ããã¬ãŠã¹ååžããïŒéã¿åæå€ãã©ã³ãã ãµã³ããªã³ã°ããïŒãã€ã¢ã¹ã¯0ã§åæåïŒïŒ
\begin{align}
w_{i,j}^{(l)} \sim \mathcal{N} \left(0,\sigma = \sqrt{\frac{2}{ n^{(l)} +n^{(l+1)} }} \right)\tag{3.1}
\end{align}
äžæ¹ïŒLeCunã®éã¿åæåã§ã¯ïŒå
¥åããŒãæ°ã ããçšããŠåæåããŠããïŒ
\begin{align}
w_{i,j}^{(l)} \sim \mathcal{N} \left(0,\sigma = \sqrt{\frac{2}{ n^{(l)} }} \right)\tag{3.2}
\end{align}
3.2.2 äžæ§ååž
äžæ§ååžããéã¿åæåããå Žåã¯ïŒä»¥äžã®ããã«éã¿åæåãè¡ãïŒ
\begin{align}
w_{i,j}^{(l)} \sim \sqrt{\frac{6}{n^{(l)} + n^{(l+1)}}} U[-1,1] \tag{3.3}
\end{align}
Xavieråæå ã®è«æ [Glorot and Bengio, 2010] ã§ã¯ïŒäžæ§ååžãã¡ã€ã³ã«ããŠXiavieråæåãå°åºãããŠããã®ã ãïŒãã®èšäºã§ã¯ç޹ä»ããªãïŒHeåæåã®è«æã§ã®ãã¬ãŠã¹ååžããŒã¹ãã®ïŒæ°åŒèšè¿°ã¹ã¿ã€ã«ã«æããŠïŒä»¥åŸã玹ä»ããŠããïŒèªè
ã«ã¯ïŒå€ãæžãæ¹ã®Xavieråæåã®è«æãããïŒçŸä»£é¢šã®ç°¡æœãªã©ã€ãã£ã³ã°ã§èªã¿ããã ãHeåæåã®è«æ [He et al., 2015] ããã¡ã€ã³ã«èªãã§ã»ããããïŒãã®èšäºã§ã¯ïŒãã¡ãã«èšè¿°ã¹ã¿ã€ã«ãåããããã®ãçç±ã§ããïŒïŒ
3.3 èšç®åŒã®å°åºïŒå±€ãçµãŠã忣ãããŒããã
ããããã¯ïŒãã¬ãŠã¹ååžããã®åæåïŒ3.2.1ç¯ïŒãã®èšç®åŒã®å°åºã«ã€ããŠè¿°ã¹ãïŒ
2.2ç¯ã®éã¿ãåã£ãŠãã2ã±ãŒã¹ãé¿ããããã«ïŒãŸããéã¿ã®åæ£ãïŒåäœé·1ã§ããããšæ¡ä»¶ã¥ããïŒ
\[Var(w_i) = 1 \tag{3.4}\]
$l$å±€ç®ã®ç·åœ¢å±€ã®å
¥åããŒãã$n^{(l)}$åãããšããïŒ$j$çªç®ã®ãã¥ãŒãã³ã®åºåã¯$y_j = \bm{}^{(l)} \cdot \bm{x} + b$ã§ããã®ã§ïŒãŸã$y_j$ã®åæ£ã以äžã®ããã«ãªãïŒ
\[Var(y_j) = Var \left ( w_{1j} x_1 + w_{2j} x_2 + \ldots + w_{n^{(l)}j} x_{n^{(l)}} + b \right) \tag{3.5}\]
ããã§ïŒãã¥ãŒãã³ã®åå
¥å$x_i$ïŒã®ååžïŒã i.i.d. ã§ããïŒéã¿$w_{ji}$(ã®ååž)ãi.i.d.ã§ïŒãªããã€ããã2ã€ã®ååžã¯ãäºãç¬ç«ã§ãããšä»®å®ããïŒ
ã·ã°ã¢ã€ãç³»é¢æ°ã¯ïŒ0ä»è¿ã§ã¯(â» ç¹ã«å
¥åã[-1.5~1.5]ã®ããã)ïŒã»ãŒç·åœ¢ã®å
¥åºåé¢ä¿ã§ããïŒã€ãŸãïŒãã·ã°ã¢ã€ãã®å
¥åã忣1ã»å¹³å0ã®ç¯å²ã«ããã°ïŒç·åœ¢é¢æ°ã§ããããšä»®å®ã§ããïŒ
ãããšïŒ$w_i$ãš$x_i$ãäºãã«ç¬ç«ã§ããããšããïŒåŒ(3.5)å³èŸºã®åãŠãããæåã®åæ£ã¯ïŒæŽã«ä»¥äžã®ããã«åè§£ã§ããïŒ
\[Var(w_{ji} x_i) = Var(w_{ji})[E(x_i)]^2 + Var(w_{ji})Var(x_i) + [E(w_{ji})]^2 Var(x_i) \tag{3.6}\]
ç·åœ¢å±€ã®å
¥åãšéã¿ãäž¡æ¹ãšãå¹³å0ã§ïŒåæ£1ã§ãããšä»®å®ããã°ïŒ(3.6)ã¯ä»¥äžã®ããã«ç°¡æœã«ãªãïŒ
\[
Var(w_{ji} x_i) =Var(w_{ji})Var(x_i) \tag{3.7}
\]
ããã§$y_i$ã®åæ£ã¯ä»¥äžã®ããã«ãªãïŒ
\begin{align}
Var(y_j) &= Var(w_{1j}) Var(x_1) + \ldots + Var(w_{n^{(l)}j}) Var(x_{n^{(l)}}) \\
&= \textcolor{red}{ n^{(l)} Var(w_{ji})} Var(x_i) \tag{3.6}
\end{align}
ãã®åŒ(3.6)ããïŒåºåãã¥ãŒãã³ã®åæ£ = å
¥åã®å忣ã®n(l)åã§ããïŒãã£ãŠïŒç®çã§ãããå
¥åã®åæ£ ãšåºåã®åæ£ãåãã«ãããããã«ã¯ïŒãåŒ(3.6)ã®$n^{(l)} Var(w_i) = 1$ã«ããã°ããããšããããšãããã£ãïŒ
以äžããïŒ Lecunã®éã¿åæå[LeCun et al., 1998] ã§ã¯ïŒéã¿$w_{ji}$ã®åæ£ã以äžã®ããã«$\frac{1}{n^{(l)}}$ã«èšå®ããŠåæåããïŒ
\begin{align}
Var(w_{ji}) = \frac{1}{n^{(l)}} \tag{3.7}
\end{align}
åŒ(3.7)ã¯ïŒèŠããã«éã¿ã®åæ£ãïŒnlåã®å
¥åããŒãã®åæ£ãžåçåé
ããããšãããŠããïŒ
ããããŠïŒåŒ(3.6)ããïŒå$l$å±€ã®å
¥åã®åæ£ $Var(x_i)$ ãšåºåã®åæ£ $Var(y_j)$ ãïŒåãå€ã«ããŒãã§ãã( â» ãããŸã§ã[LeCun et al., 1998] ã®è©± ) ïŒ
ãã ãïŒããã ãšå
¥åããŒãæ°$n^{(l)}$ã®ã¿èæ
®ããåçåé
ã«ãªã£ãŠããïŒDNNã§ã¯ïŒAutoEncoderãCNNã ãšïŒå
¥åãšåºåã®ããŒãæ°ã¯ãã©ãã©ã§ç°ãªãïŒã€ãŸãïŒå
¥åããŒãæ°$n^{(l)}$ã ããçšããŠæ£èŠåãããšïŒéäŒæ¬æã«åŒ±ããªãæå³ã§ã奜ãŸãããªãïŒ
ãããã£ãŠïŒéäŒæ¬æãïŒå
¥ååŸé
ã®åæ£ãšåºååŸé
ã®åæ£ãäžå®åããããšïŒãã£ãšåŠç¿ãå®å®ããïŒãã£ãŠïŒéäŒæ¬æã¯ïŒåŒ(3.7)ãšã¯éã«ïŒåºåããŒãæ°$n^{(l+1)}$ã«ããéã¿ãæ£èŠåãããïŒ
\begin{align}
Var(w_{ji}) = \frac{1}{n^{(l+1)}} \tag{3.8}
\end{align}
ãããã£ãŠïŒé äŒæ¬ã®åé
ã ãã§ãªãéäŒæ¬æã®åé
ãèæ
®ããïŒå
¥åºåããŒãæ°ã®å¹³å $\hat{n} = \frac{1}{n^{(l)} + n^{(l+1)}}$ ãïŒã¬ãŠã¹ååžã®åæ£ãšããŠæ£èŠååæåã«çšããããšãïŒXavieråæåã¯æçµçã«ææ¡ããïŒ
\begin{align}
Var(w_i) = \frac{1}{\hat{n}} \tag{3.9}
\end{align}
以äžãïŒXavieréã¿åæåã®å
¬åŒ(3.9)ã®å°åºãšïŒããã«å°ã£ãèæ¯ã§ããïŒ
3.4 åŒã³åã2éãããä»¶
ãã®ææ³ã«ïŒXavieråæåãšGlorotåæåã®2éãã®åŒã³åãããä»¶ã«ã€ããŠïŒæŽçããŠããããïŒ
Xavieråæåãšãããã䜿ãããæ¹ã®åŒã³ããã§ãããïŒäž»èè
ã®ååã Xavier Glorot æ°ã§ããïŒXavierã¯ãã¡ããªãŒããŒã ã§ããïŒãææ³åã«ã¯ãã¡ããªãŒããŒã (èå)ãã€ããããšããã³ã³ãã¥ãŒã¿ãµã€ãšã³ã¹ã®æ
£ç¿ã«ã®ã£ãšãïŒGlorotåæåã§çµ±äžãããã»ããïŒæ¬æ¥ã¯ããããããªãã£ãïŒãã£ãŠïŒããšãããã®æ
£ç¿éãã«ïŒ Glorot InitializerãšãGlorotåæåãšåŒã¶äººãã¡ãã§ãŠããŠïŒååã2ååºããŠããŸã£ãïŒ
Xavieråæåãå®çããŠããŸã£ãã®ã¯ïŒåæã®å®çª deep learning ã©ã€ãã©ãªã®caffeã«ãããŠïŒãâxavierâ type ã®åæåããšåä»ãããã圱é¿ã倧ããïŒåœæã®ç ç©¶è
ã«ã¯caffeãŠãŒã¶ãŒãå€ãã£ãããšãããXavieråæåãã®ååãå®çããïŒå®éïŒ4ç¯ã®è«æ [He et al., 2015] ã§ãïŒâXavierâãšåä»ããã®ã¯caffeã§ããããšã«èšåããŠãã(è«æäžã®Section 2.2)ïŒ
Xavieråæåã¯ïŒ2ã€åŒã³åããã£ãããã§ãã©ã€ãã©ãªããšã«åŒã³åãéãåé¡ããçããŠããïŒäŸãã°ïŒKerasã¯ãGlorotNormalããçšãããšXavieréã¿åæåã䜿çšã§ãããïŒPyTorch ã ãš ãtorch.init.nn.xavier_normal_ã ã§ããïŒãããã«ããïŒäž»èè
ã®ãã«ããŒã Xavier Glorot ãç¥ã£ãŠãããããªãïŒ
ãŸãïŒäžè¿°ã®KerasãšPytorchã®éã¿åæåã¯ïŒ[Hanin and Rolnick 2018]ã«ãããšïŒïŒ2018å¹ŽåœæïŒã¬ãŠã¹ååžããå¹³åå€ã§åãè©°ã(truncation)ãããŠããå®è£
ã ã£ãããã§ãã ïŒ
4. Heåæå
4.1 ReLUåãã®æ¹åç
Heåæå ãïŒReLUã»PReLUåãã®æ£èŠååæãšããŠææ¡ããã [He et al., 2015]ïŒ
Xavieråæåã¯ïŒã·ã°ã¢ã€ãåæŽ»æ§å颿°ããã«ã掻æ§å颿°ã¯ïŒå±æçã«ïŒç·åœ¢ã§ããããšããä»®å®ã®ããšã§äœ¿çšã§ãã åŒ (3.7)ãçšããŠïŒæŽ»æ§åã®åæ£å€ãééååŸã§äžå®ã«ããåæåã§ãã£ãïŒãã£ãŠïŒç·åœ¢ã®ä»®å®ã䜿ããªãïŒéç·åœ¢æŽ»æ§å颿°ã®ReLUãPReLUã§ã¯äœ¿çšã§ããªãä»®å®ã§ããïŒããã§ïŒReLUã»PReLUããã«æ£èŠåå€ã倿ŽããHeåæåãææ¡ãããïŒ
以éã¯ïŒHeåæåãïŒæšæºçãªDNNïŒCNNã®éã¿åæåææ³ãšããŠçšããããããšã«ãªãïŒ
4.1.1 Heåæåã§å€ãã£ãç¹
Xavieråæåã§ã¯ïŒåŒ(3.7)ã®ããã«æšæºåå·® $\sqrt{\frac{1}{n^{(l)}}}$ ã«ãªãããã«ïŒã¬ãŠã¹ååžãã¹ã±ãŒãªã³ã°ããŠããïŒãããHeåæåã§ã¯ïŒReLUã»PReLUã«å¯Ÿå¿ãããããã«ïŒ$\sqrt{\frac{2}{n^{(l)}}}$ ãžãšå€æŽããïŒ
Xavier åæåã§ã¯ïŒåŒ(3.6)ã®é¢ä¿ãã$n^{(l)}Var(w_{ji}) = 1$ãšãªãããã«éã¿åæåããããšã§ïŒå±€ã®å
¥åºåã®åæ£ãåãå€ã«ããŒãã§ããïŒãããïŒPReLUã䜿ãå Žåã¯ïŒè² ã®å
¥åã ãšæŽ»æ§åå€ã0 or -1ä»è¿ã§ããïŒããªãã¡ãæåŸ
å€ãååã«ãªããããšããïŒåŒ(3.7) ã®é¢ä¿åŒã¯ïŒä»¥äžã®ããã«å€ããïŒè©³ããå°åºã¯ [He et al., 2015] ãåç
§ïŒïŒ
\begin{align}
Var(y_j) = \frac{1}{2} n^{(l)} Var(w_{ji}) Var(x_i)\tag{3.8}
\end{align}
ãã£ãŠ$\frac{1}{2}n^{(l)}Var(w_{ji}) = 1$ãšããã°ïŒå
¥åºåã®åæ£ãäžå®ã«ä¿ãŠãïŒãããã£ãŠïŒHeåæåã§ã¯ïŒä»¥äžã®åæ£å€ã«ãªãããïŒã¬ãŠã¹ååžãã¹ã±ãŒãªã³ã°ããïŒ
\[ Var(w_{ji}) = \frac{2}{n^{l}}\tag{3.9}\]
ã¡ãªã¿ã«ïŒ[He et al., 2015] ã¯ïŒReLU [Nair and Hinton, 2010]ã®çºå±åã®ïŒPReLU (Parametric Rectified Linear Units) ãææ¡ããŠããïŒDLçéã®éèŠè«æã®ïŒã€ã§ãããšèšããïŒâ» ã¡ãªã¿ã«éã¿åæååæ§ã«ïŒPReLUãåŸé
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Heåæåã®è«æãšåææã«ïŒCNNåãã®é ãå±€ããšã®æ£èŠåã§ãããããæ£èŠåãææ¡ããã [Ioffe and Szegedy, 2015]ïŒHeåæå è«æã®è泚4ã§ããåæç ç©¶ã§ãããããæ£èŠåãïŒåçšåºŠã®ç»åèªèæ§èœã瀺ããããšèšåããŠããããã«ïŒãXavieråæåã»Heåæåãã®éã¿åæåãšïŒæ£èŠåãšããç®çã¯å
±éç¹ããŠããïŒèªèæ§èœã§ãè¿ãææ³ã§ããïŒ
ãŸãïŒLSTMã»GRUãçšããèªç¶èšèªåŠçãïŒTransformerã«ãããŠãïŒãããæ£èŠåã®ç³»åã¢ãã«åãæ¹åçã§ããã¬ã€ã€ãŒæ£èŠå(Layer Normalization)[Ba et al., 2016] ãé »ç¹ã«äœ¿çšãããŠããïŒã€ãŸãçŸåšã®DNNã§ã¯ïŒãããæ£èŠåç³»ã®å±€ãåäžéå±€ã«æ¿å
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éã¿åæåã®ä»£è¡šäŸãšããŠïŒXavieråæåãšHeåæåã玹ä»ãããïŒäž¡è
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é¢é£æžç±
Probabilistic Machine Learning: An Introduction, Kevin Patrick Murphy , MIT Press, 2022.
13.4.5 Parameter initialization
13.4.5.1 Heuristic initialization schemes (p447)
References
[Ba et al., 2016] J. Ba, R. Kiros, and G. E. Hinton. Layer normalization. ArXiv, abs/1607.06450, 2016.
[Glorot and Bengio, 2010] Xavier Glorot and Y. Bengio. Understanding the difficulty of training deep feedforward neural networks. In Proceedings of International Conference on Artificial Intelligence and Statistics (AISTATS), volume 9, pages 249â256, 2010.
[Hanin and Rolnick, 2018] Hanin, B., & Rolnick, D. (2018). How to start training: The effect of initialization and architecture. arXiv preprint arXiv:1803.01719.
[He et al., 2015] He, K., Zhang, X., Ren, S., Sun, J.: Delving deep into rectifiers: Surpassing human-level performance on imagenet classification. In ICCV, 2015.
[Ioffe and Szegedy, 2015] S. Ioffe and C. Szegedy, âBatch Normalization: Accelerating Deep Network Training by Reducing Internal Covariate Shiftâ In ICML , 2015.
[LeCun et al., 1998] LeCun, Y., Bottou, L., Orr, G. B., and Mu Ìller, K. âEfficient backprop.â, (1998) In Neural Networks, Tricks of the Trade.
[Nair and Hinton, 2010] Nair, V., Hinton, G.E. Rectified linear units improve restricted Boltzmann machines. In, ICML 2010.
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from the series âNowhere to Runâ
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from the series Nowhere to Run
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Finger Play-059
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