Discover how the GELU activation function enhances transformer models like GPT-4, boosting gradient flow, stability, and efficiency.
The Gaussian Error Linear Unit, or GELU, is a high-performing activation function widely used in modern neural networks (NN), particularly in transformer models. Proposed in the paper "Gaussian Error Linear Units (GELUs)" by Dan Hendrycks and Kevin Gimpel, GELU introduces a probabilistic approach to neuron activation, departing from the deterministic nature of functions like ReLU. It weights inputs based on their magnitude rather than just gating them by sign, effectively combining properties from dropout, zoneout, and ReLU.
GELU determines a neuron's output by multiplying the input value by the value of the standard Gaussian cumulative distribution function (CDF) applied to that input. This means the activation is stochastic, depending on the input value itself. Unlike ReLU, which sharply cuts off negative values, GELU provides a smoother curve. Inputs with larger magnitudes are more likely to be preserved, while inputs closer to zero are more likely to be zeroed out. This smooth, probabilistic weighting allows for richer representations and potentially better gradient flow during backpropagation, which is crucial for training deep networks.
GELU offers distinct characteristics compared to other common activation functions:
GELU has become a popular choice in many advanced deep learning models due to its strong empirical performance:
The function's ability to provide smooth non-linearity and incorporate input magnitude into activation decisions makes it effective for training deep networks. While slightly more computationally intensive than ReLU, its performance benefits often justify its use in large-scale models available through frameworks like PyTorch and TensorFlow. You can explore various models and train them using tools like Ultralytics HUB.