Loss Function In Machine Learning
In Loss Function In machine learning, a loss function is a measure of how well a machine learning model's predictions align with the true values or labels of the training data. The loss function quantifies the "loss" or error between the predicted values and the actual values, and it serves as the basis for training the model to minimize this error.
The choice of a loss function depends on the specific task and the nature of the data.
Mean Squared Error (MSE): It is a popular loss function for regression problems. It measures the average squared difference
between predicted and actual values.MSE formula is: MSE = (1/n) * Σ(yᵢ - ŷᵢ)²
Where yᵢ represents the actual value, ŷᵢ represents the predicted value, and n is the total number of samples.
Binary Cross-Entropy: This loss function is commonly used for
arithmetic classification problems. It measures the dissimilarity between the predicted probabilities and the true binary labels.Binary cross-entropy formula is: BCE = - (y log(ŷ) + (1 - y) log(1 - ŷ))
Where y represents the true label (0 or 1), and ŷ represents the predicted probability of the positive class.
Categorical Cross-Entropy: It is used for multi-class classification problems. The categorical cross-entropy calculates the average dissimilarity between the predicted probabilities and the true one-hot encoded labels.
Hinge Loss: This loss function is commonly used in support vector machines (SVMs) for binary classification. It encourages correct classification by penalizing misclassifications.
Hinge loss is: Hinge Loss = max(0, 1 - y * ŷ)
Where y represents the true label (1 or -1), and ŷ represents the predicted score.
Kullback-Leibler Divergence (KL Divergence): This loss function
measures the dissimilarity between two probability distributions. It is often used in tasks such as generative modeling and variational autoencoders.
These are just a few examples of loss functions commonly used in machine learning. It's
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