Explain why small training subsets can make learning curves noisy.
Question: In a concise analytical response, explain how random subset composition, ambiguous or mislabeled examples, class skew, and many-class data contribute to noisy learning-curve points.
Sample answer: Each point at a small training-set size may be based on a random subset that does not represent the full dataset well. An unlucky subset can contain many ambiguous or mislabeled examples and produce worse-than-expected error, while a lucky subset can produce better-than-expected error. Heavy class skew and a huge number of classes further increase the chance that a small subset omits or underrepresents important classes. Training and dev errors may therefore fluctuate at the smaller training-set sizes.
Key points:
- Small random subsets may be unrepresentative
- Ambiguous or mislabeled examples can create a particularly bad subset
- A lucky subset can yield better-than-expected values
- Class skew increases the risk of poor class representation
- A huge number of classes increases the risk of an unrepresentative subset
Rubric: A strong response clearly links small random subsets to error fluctuation, contrasts unusually good and bad subsets, and explains why skewed or many-class data increases unrepresentativeness. Award full credit only when the explanation remains grounded in the supplied evidence.
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References
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
Machine Learning Yearning (Deeplearning.ai)
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Machine Learning Yearning @ DeepLearning.AI
Related
Averaging Learning Curves over Multiple Random Subsets
Balanced Subsets for Noisy Learning Curves in Skewed or Many-Class Data
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Match each small-subset condition to its learning-curve implication.
Order the reasoning used to diagnose a noisy point at a small training-set size.
Explain why small training subsets can make learning curves noisy.
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How do unusually good and bad small subsets affect learning-curve points?
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With many classes, a small random subset is less likely to be unrepresentative.