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For a typical encoder-decoder network, this is equivalent to allowing the inputs to go through more than just the encoder as some previous networks [@deepresidual] achieve. The function $f$ being learned is the same function that is learned for residual connections only in the previous section. To be specific, the mapping $f: \mathbb{R}^h \rightarrow \mathbb{R}^c$ in the weight matrix $\Theta^f$ of the encoder is the same as mapping $f: \mathbb{R}^h \rightarrow \mathbb{R}^c$ in $\Theta^f$ for residual connections only in the encoder. This equivalence allows us to apply the results from the previous section to this case. To make this more clear, let us define the $h$-dimensional *defining function* and *efficiency score* (, let $E_{\mathrm{local}}= E_{\mathrm{vanilla}}=0$) as follows for residual networks without encoder connections: $$\begin{aligned} E_{\mathrm{define}}(q_i^h) &= E_{\mathrm{conv}}(q_i^h, \mathrm{W}_i^f) \\ \mbox{and} \quad E_{\mathrm{efficiency}}(q_i^h) &= \mbox{max}(E_{\mathrm{define}}(q_i^h), E_{\mathrm{define}}(q_{i-1}^{h+1})), \end{aligned}$$ where W$_i^f$ and W$_{i-1}^{f+1}$ are the weight matrices for the $i$-th and $(i-1 What's New In? There is a curious and interesting story behind the creation of the world’s most famous and popular brand of footwear, the Converse Chuck Taylor All Star sneaker. 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