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Answer
The claim is incorrect: logistic loss, also known as binary cross‑entropy, is designed for two classes, but it can be extended to many classes by using the softmax function and the categorical cross‑entropy loss. In a multi‑class setting each example gets a probability vector over all classes, and the loss sums the negative log of the correct class probability, which is exactly the same idea as binary logistic loss applied to each class separately. For instance, if an image belongs to class “cat,” the model outputs probabilities for cat, dog, and rabbit; the loss penalizes the probability assigned to cat and rewards higher values. This extension, called cross‑entropy or softmax loss, is widely used for tasks like digit recognition or language modeling. Thus, logistic loss is not limited to binary problems; it is the foundation for multi‑class loss functions.
Detailed Explanation
Logistic loss was first made for two classes, but it can be turned into a multi‑class tool by using a softmax trick. Other options are incorrect because The idea that logistic loss only works for two classes comes from its original design.
Key Concepts
Multi-class classification
Loss functions
Optimization techniques
Topic
Multi-class Loss Functions
Difficulty
easy level question
Cognitive Level
understand
Practice Similar Questions
Test your understanding with related questions
1
Question 1In a multi-class classification problem, how does the choice of loss function impact the gradient descent optimization process?
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Question 2Order 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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Question 3In multi-class classification, which loss function is best suited for optimizing the separation between classes while allowing for margin-based errors?
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4
Question 4In multi-class classification, the primary objective of using multi-class loss functions is to evaluate the model's performance by penalizing incorrect predictions through various mechanisms, such as ______ loss, which is particularly effective in optimizing probabilistic outputs.
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5
Question 5Which of the following loss functions are suitable for evaluating the performance of multi-class classification models? Select all that apply.
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6
Question 6Which of the following loss functions would be most appropriate for a multi-class classification problem where the goal is to maximize the margin between classes?
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7
Question 7In a multi-class classification scenario, which loss function is best suited for maximizing the margin between classes while allowing some misclassifications?
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Question 8When selecting a loss function for a multi-class classification task, which factor is most crucial for ensuring model performance?
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Question 9When selecting a loss function for a multi-class classification problem, which of the following considerations is most critical for aligning model performance with classification objectives?
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