Learn Before
Why should shrinking a model be treated as a cautious option when variance is high?
Question: Write a concise analytical response comparing reducing model capacity with adding regularization when extra computation is not a constraint.
Sample answer: Making the network smaller by removing layers or reducing units can lower variance, but it is usually a fallback rather than the first choice. If compute is not a limiting factor, regularization is often the better option because it tends to improve generalization more reliably. Regularization can reduce variance, though it may do so at the cost of increasing bias.
Key points:
- A smaller model can reduce variance.
- Reducing model capacity should be used carefully.
- Regularization is often the preferred remedy when compute is available.
- Regularization can improve generalization.
- Regularization may lower variance while raising bias.
Rubric: A strong response explains that reducing model size can help with variance, notes that it should be used carefully, identifies regularization as the preferred approach when computation is not a concern, and mentions the bias-variance tradeoff.
0
1
Tags
Machine Learning
Deep Learning
Supervised Learning
Dive into Deep Learning @ D2L
Data Science
Machine Learning Strategy
Machine Learning Yearning @ DeepLearning.AI
Related
Regularization Lowers Variance but Raises Bias
Stopping Training When Validation Performance Stops Improving
Feature Selection and the VarianceāBias Trade-off
Using a Smaller Model to Control Variance
What is usually the first choice for reducing variance when enough data are available?
Regularization can lower variance even if it increases bias.
Stopping training early based on _____-set error can reduce variance.
Match each variance-reduction tactic with the main consideration that goes with it.
Order the steps for deciding how to reduce overfitting in a model.
Why should shrinking a model be treated as a cautious option when variance is high?
Prefer regularization when model cost is acceptable
How can error analysis suggest new input features?
Which choice describes early stopping for a model with high variance?
Installing a smaller set of features will always reduce variance without changing bias.