Guide-linked quiz · Medium Level
Entropy-Based Sampling Quiz
Distinguishes next-token entropy from truth confidence, explains entropy and varentropy, and checks limits of adaptive decoding heuristics.
Question 1 of 8
What does next-token entropy measure in an entropy-aware decoder?
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- What does next-token entropy measure in an entropy-aware decoder?
- How spread out probability is across the model’s possible next tokens
- Whether the model’s factual claim is true
- The number of parameters in the model
- The total number of tokens already generated
- A low-entropy next-token distribution most directly indicates that:
- The predicted answer is guaranteed factual
- Probability is concentrated on a small set of tokens
- The model has no uncertainty about the entire conversation
- Every token in the vocabulary is equally likely
- Shannon entropy of the next-token distribution is computed as:
- The sum of the logits
- The maximum probability minus the minimum
- -sum p_i log p_i over tokens
- The number of tokens in the vocabulary
- What does varentropy measure in some entropy-aware decoding schemes?
- The variance of model parameter counts
- The factual accuracy of the next sentence
- The number of training epochs
- Variation in token-level surprisal values under the distribution
- When an entropy-aware system sees a high-entropy next-token distribution, what can it reasonably conclude?
- The distribution is more spread out and may merit a task-specific decoding policy
- The model is certainly hallucinating
- The highest-probability token is false
- The output must be stopped immediately
- What is a practical limit of using entropy to guide generation?
- Entropy cannot be computed from probabilities
- A chosen entropy policy does not by itself guarantee fewer factual errors
- Entropy removes the need for model weights
- Entropy forces all tokens to have equal probability
- A low-entropy model answer agrees with a user’s false claim. What does the entropy value establish?
- That the claim has been independently verified
- That every other candidate is impossible
- Only that the model’s next-token distribution is concentrated, not that the claim is true
- That the answer came from a reliable source
- How should a team choose thresholds for an entropy-triggered retrieval policy?
- Assume one threshold works for all models and contexts
- Choose the threshold from the model name
- Treat every high-entropy token as a proven error
- Evaluate the policy on representative tasks and measure whether retrieval improves outcomes
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