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Gradient descent minimizes cross-entropy by adjusting model parameters to increase the likelihood of the correct class predictions.
Gradient descent works by maximizing the cross-entropy loss, thus leading to poorer model performance.
The softmax function is unaffected by changes in model parameters during gradient descent.
Cross-entropy loss is only applicable for binary classification problems.
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Multi-class Loss Functions
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In a multi-class classification problem, how does the choice of loss function impact the gradient descent optimization process?
In a multi-class classification problem, given a model that outputs the probabilities of each class using softmax, how is the cross-entropy loss calculated when using one-hot encoding for the true labels, and how does this relate to precision and recall in evaluating the model's performance?
Order the following multi-class loss functions based on their typical application from least to most suitable for optimizing a multi-class classification model: A. Hinge Loss → B. Logistic Loss → C. Neyman-Pearson Loss → D. Cross-Entropy Loss
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