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Evaluating Activation Function Properties
A deep neural network is being trained, but a significant number of neurons consistently output zero for any negative input they receive. This causes these neurons to stop learning, a phenomenon that hinders the model's overall performance. An engineer proposes replacing the problematic activation function with the function defined as f(x) = x / (1 + e^(-βx)), where β is a positive constant. Based on the mathematical properties of this proposed function, justify why this change is a reasonable strategy to mitigate the issue of non-learning neurons.
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Ch.2 Generative Models - Foundations of Large Language Models
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Relationship between Swish Function and other Activation Functions
Consider the function defined as f(x) = x / (1 + e^(-βx)), where β is a positive parameter. Analyze the behavior of this function as the parameter β becomes extremely large (i.e., approaches infinity). Which of the following statements best describes the resulting function's behavior?
Ramachandran et al. [2017] on the Swish Function
Analysis of Swish Function Behavior
Evaluating Activation Function Properties