Guide-linked quiz · Medium Level

Learning Curves and Validation Curves Quiz

Interpret learning and validation curves to diagnose data needs, underfitting, overfitting and hyperparameter choices using sound evaluation splits.

Question 1 of 8

In a common data-size learning curve, validation score is plotted against what?

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  1. In a common data-size learning curve, validation score is plotted against what?
    • Training examples used for each fit
    • Optimization epochs with a fixed training sample
    • Values of one regularization setting
    • Decision thresholds applied to one fitted model
  2. Training and validation scores are both low and close. Which diagnosis fits?
    • The model must be well calibrated
    • The model may be underfitting
    • The model must be overfitting because the gap is small
    • More training examples are guaranteed to solve the problem
  3. Training performance is strong while validation performance is much weaker. What does the gap suggest?
    • The data distributions must match perfectly
    • The model must be too simple to fit training examples
    • Additional training epochs always remove the gap
    • Overfitting risk
  4. What does a validation curve vary?
    • The final test labels used for scoring
    • The number of examples while all model settings stay fixed
    • A hyperparameter such as regularization strength
    • The class names without changing any model settings
  5. Why keep a test set separate from repeated tuning?
    • Test labels are needed for every tuning choice
    • Repeated choices can adapt to the validation set
    • A held-out test set automatically repairs training leakage
    • Validation and test sets serve identical roles during selection
  6. Validation score still improves at the largest training subset. What is the careful inference?
    • More similar representative data may help, without guarantee
    • The deployed test score must improve by the same amount
    • The remaining improvement must come entirely from more epochs
    • The trend establishes calibrated probabilities
  7. Which evaluation split suits a model intended to predict future time-series values?
    • Randomly shuffled timestamps across both partitions
    • Rows ordered only after a random split
    • A chronology-respecting split
    • Later examples used to evaluate earlier predictions retrospectively
  8. Why repeat curve points or show uncertainty for a small dataset?
    • To guarantee that each candidate has the same training score
    • To eliminate the need for a final test set
    • To turn score differences into causal effects
    • To reveal variability from the data split

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