Learning Path
Question & Answer
Choose the Best Answer
Maximum Likelihood Estimation
Empirical Risk Minimization
Bayesian Optimization
Cross-Validation
Understanding the Answer
Let's break down why this is correct
Empirical Risk Minimization means choosing the model that makes the average loss on the data as small as possible. Other options are incorrect because Maximum Likelihood Estimation is about finding parameters that make the observed data most likely, not about reducing average loss; Bayesian Optimization is a technique that uses a probabilistic model to search for a minimum of a function, but it does not directly minimize the average loss of a model on data.
Key Concepts
Empirical Risk Minimization
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Deep Dive: Empirical Risk Minimization
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Definition
Empirical risk minimization (ERM) is a method for selecting the best parameters for a predictive model by minimizing the average loss over a given dataset. ERM aims to find the parameters that provide the best fit to the training data based on a chosen loss function.
Topic Definition
Empirical risk minimization (ERM) is a method for selecting the best parameters for a predictive model by minimizing the average loss over a given dataset. ERM aims to find the parameters that provide the best fit to the training data based on a chosen loss function.
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