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Residual Learning

• The goal of this technique is to approximate the residual function, instead of stacked layers to approximate the underlying mapping.

• Let’s take the residual function F(x): = H(x) – x, where H(x) is the mapping. In this case, the original function thus becomes F(x)+x. • With the residual learning reformulation, if identity mappings are optimal, the solvers may simply drive the weights of the multiple nonlinear layers toward zero to approach identity mappings. This method will resolve the degradation problem.

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Updated 2021-08-12

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Data Science