Inference in neural networks refers to the process where a trained neural network model is used to make predictions or decisions based on new, unseen data. Once a neural network has been trained and optimized on a specific dataset during the training phase, it can then be deployed to perform inference tasks, which typically involve recognizing patterns, classifying data, or predicting outcomes based on the learned features.
Here are the key aspects of inference:
Input: During inference, input data is fed into the neural network. This data should be preprocessed and formatted in the same way as the data used during training to ensure accuracy in predictions.
Forward Pass: The network processes the input data by passing it through its layers; each layer applies its learned weights and biases, as well as activation functions to compute the output. This step is also known as a forward pass, which ultimately leads to output values at the last layer of the network.
Output: The final layer outputs a value or a set of values based on the task (e.g., a single value for regression tasks, a set of probabilities for classification). These outputs are the model's predictions or inferences from the data.
Post-processing: Depending on the application, the output might undergo some additional processing (like thresholding a probability to make a binary decision, or applying a softmax function for classification tasks).
Performance and Efficiency: In practical applications, performing inference efficiently and quickly is crucial, especially in real-time systems or when deploying models on edge devices with limited computing resources. Techniques such as quantization, pruning, and model optimization are often used to improve the speed and reduce the computational resources required for inference.
Inference is where neural networks provide practical utility, applying their learned capabilities to real-world data and tasks. It is differentiated from the training phase, where the network learns from a dataset by adjusting its weights through backpropagation based on the error of its predictions.