Explain why noise-reduction techniques should follow, rather than precede, an initial learning-curve plot.
Question: In a concise analytical response, explain the evidence-based decision rule for averaging over multiple subsets or constructing balanced subsets, including the role of dataset size and class distribution.
Sample answer: First plot the learning curves and inspect whether their noise hides the underlying trends. Averaging over multiple subsets or constructing balanced subsets is worth the effort only if that problem is actually observed. If the training set is large, such as over 10,000 examples, and its class distribution is not very skewed, the techniques probably will not be needed.
Key points:
- Plot the learning curves first.
- Check whether noise hides the underlying trends.
- Consider averaging or balanced subsets only after excessive noise is observed.
- A training set over 10,000 examples with a class distribution that is not very skewed probably does not require these techniques.
Rubric: A strong response states that the initial curves must be plotted first, identifies excessive noise that obscures trends as the trigger, names the two relevant techniques, and explains why a large dataset with a distribution that is not very skewed reduces their likely usefulness.
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Related
When should you consider using techniques that reduce noise in learning curves?
Noise-reduction techniques should be applied before inspecting the initial learning curves.
Use noise-reduction techniques only if learning curves are too _____ to reveal underlying trends.
Match each learning-curve condition to its implication for noise-reduction techniques.
Order the decision process for using learning-curve noise-reduction techniques.
Explain why noise-reduction techniques should follow, rather than precede, an initial learning-curve plot.
Decide whether a team should add noise reduction to already readable learning curves.
What observation must justify averaging learning curves over multiple subsets?
Which dataset most strongly suggests that learning-curve noise reduction is unnecessary?
A large, not-very-skewed dataset usually removes the need for these noise-reduction techniques.