Add VGGNet
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\subsubsection{VGGNet}
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\label{sssec:theory-vggnet}
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In the quest for ever-more layers and deeper networks,
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\textcite{simonyan2015} propose an architecture which is based on
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small-resolution kernels (receptive fields) for each convolutional
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layer. They make extensive use of stacked three by three kernels and
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one by one convolutions with \glspl{relu} in-between to decrease the
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number of parameters. Their choice relies on the fact that two three
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by three convolutional layers have an effective receptive field of one
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five by five layer. The advantage is that they introduce additional
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non-linearities by having two \glspl{relu} instead of only one. The
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authors provide five different networks with increasing number of
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parameters based on these principles. The smallest network has a depth
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of eight convolutional layers and three fully-connected layers for the
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head (11 in total). The largest network has 16 convolutional and three
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fully-connected layers (19 in total). The fully-connected layers are
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the same for each architecture, only the layout of the convolutional
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layers varies.
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The deepest network with 19 layers achieves a top-5 error rate on
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\gls{ilsvrc} 2014 of 9\%. If trained with different image scales in
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the range of $S \in [256, 512]$, the same network achieves a top-5 error
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rate of 8\% (test set at scale 256). By combining their two largest
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architectures and multi-crop as well as dense evaluation, they achieve
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an ensemble top-5 error rate of 6.8\%, while their best single network
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with multi-crop and dense evaluation results in 7\%, thus beating the
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single-net submission of GoogLeNet (see
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section~\ref{sssec:theory-googlenet}) by 0.9\%.
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\subsubsection{ResNet}
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\label{sssec:theory-resnet}
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