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A
True
B
False
Understanding the Answer
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Answer
False. Empirical Risk Minimization (ERM) only looks at the training data and tries to make the loss small there, but it does not control how the model behaves on data it has never seen. If the training set is small, noisy, or not representative, the model can fit the training points well yet perform badly on new examples, a problem known as overfitting. ERM guarantees low empirical risk, but generalization requires additional assumptions or techniques such as regularization or bounds on model complexity. For instance, a neural network that memorizes every training image can achieve near‑zero training error while misclassifying most new images, showing that ERM alone does not ensure perfect unseen performance.
Detailed Explanation
ERM only looks at training data. Other options are incorrect because The misconception is that minimizing training loss guarantees perfect new data performance.
Key Concepts
Empirical Risk Minimization
Overfitting
Generalization
Topic
Empirical Risk Minimization
Difficulty
easy level question
Cognitive Level
understand
Practice Similar Questions
Test your understanding with related questions
1
Question 1A data scientist is tasked with building a predictive model to forecast sales based on historical data. To ensure the model performs well, they decide to apply empirical risk minimization (ERM). Which of the following actions best represents the application of ERM in this scenario?
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Practice
2
Question 2Which of the following statements accurately describe Empirical Risk Minimization (ERM)? Select all that apply.
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Practice
3
Question 3How does empirical risk minimization (ERM) ensure that a predictive model generalizes well to unseen data?
mediumComputer-science
Practice
4
Question 4If a predictive model using empirical risk minimization consistently underperforms on unseen data, what might be the underlying cause?
easyComputer-science
Practice
5
Question 5Empirical Risk Minimization (ERM) : Finding the best model parameters :: Gradient Descent : ?
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Practice
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