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Every "Test Your Understanding" quiz placed the correct answer in option B.
Across the 2026 questions in 338 quiz files the correct answer sat at index 1
in 61.5% of cases (uniform would be ~25%), and 107 files had every answer at B,
making the quizzes guessable without reading them.
scripts/debias_quizzes.py rewrites each question's option order with a
deterministic, content-seeded permutation and updates the correct index to
follow the moved answer. It is idempotent: options are canonicalised to a sorted
base before permuting, so re-running produces byte-identical output. Questions
whose options reference each other by position ("all of the above", "both A and
B") are left untouched. The correct-answer value, the option set, and every
explanation are preserved exactly; only order and the index change.
Result: A 23.8% / B 26.3% / C 23.5% / D 26.4%.
The script doubles as a CI guard: `--check` exits non-zero if any quiz is not
de-biased, wired into the curriculum workflow so new lessons cannot regress.
Fixes #368
68 lines
3.3 KiB
JSON
68 lines
3.3 KiB
JSON
[
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{
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"id": "nb-pre-1",
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"stage": "pre",
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"question": "What is the 'naive' assumption in Naive Bayes?",
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"options": [
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"The prior probability of each class is equal",
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"All features are conditionally independent given the class label",
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"The data is normally distributed",
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"The model has no parameters to learn"
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],
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"correct": 1,
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"explanation": "Naive Bayes assumes every feature is independent of every other feature, conditioned on the class. This is mathematically wrong (e.g., 'machine' and 'learning' co-occur) but works well in practice."
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},
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{
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"id": "nb-pre-2",
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"stage": "pre",
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"question": "What does Laplace smoothing prevent in Naive Bayes?",
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"options": [
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"Zero probabilities for words never seen in a class during training",
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"Class imbalance in the dataset",
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"Slow training on high-dimensional data",
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"Overfitting to large datasets"
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],
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"correct": 0,
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"explanation": "Without smoothing, a word that never appeared in 'spam' training emails would get P(word|spam) = 0, making the entire product zero regardless of other strong evidence. Laplace smoothing adds 1 to each count."
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},
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{
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"id": "nb-post-1",
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"stage": "post",
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"question": "The naive independence assumption is clearly wrong for text. Why does Naive Bayes still classify well?",
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"options": [
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"It only works on very small vocabularies where independence holds",
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"It only works when features are truly independent",
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"Modern implementations secretly remove the independence assumption",
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"Classification only needs correct class rankings, not correct probability estimates, and the assumption introduces stable errors that affect all classes similarly"
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],
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"correct": 3,
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"explanation": "NB needs to rank classes correctly, not estimate exact probabilities. The independence assumption is high bias but low variance, making it stable with limited data. Correlated features double-count evidence for the correct class too."
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},
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{
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"id": "nb-post-2",
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"stage": "post",
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"question": "When should you use Multinomial NB versus Gaussian NB?",
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"options": [
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"Multinomial for word count/frequency features, Gaussian for continuous real-valued features",
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"They are interchangeable -- always use whichever is faster",
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"Multinomial for binary data, Gaussian for multi-class problems",
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"Multinomial for regression, Gaussian for classification"
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],
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"correct": 0,
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"explanation": "Multinomial NB models feature counts (word frequencies in text). Gaussian NB assumes features follow normal distributions, suitable for continuous features like measurements or sensor readings."
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},
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{
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"id": "nb-post-3",
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"stage": "post",
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"question": "An email contains 'free' twice and 'money' once. In Multinomial NB with log probabilities, how is the spam score computed?",
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"options": [
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"P(spam) * P(free|spam) * P(money|spam)",
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"log P(spam) * 2 * log P(free|spam)",
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"log P(spam) + log P(free|spam) + log P(money|spam)",
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"log P(spam) + 2 * log P(free|spam) + 1 * log P(money|spam)"
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],
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"correct": 3,
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"explanation": "Multinomial NB multiplies the word likelihoods raised to their count. In log space: log P(spam) + 2*log P(free|spam) + 1*log P(money|spam). The word count acts as an exponent."
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}
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]
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