Guide-linked quiz · Medium Level

Best-of-N Sampling and Reranking Quiz

Understand best-of-N selection, scorer limitations, inference-time costs, and the probability assumptions behind sampling more candidates.

Question 1 of 8

What is the core idea of best-of-N sampling?

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  1. What is the core idea of best-of-N sampling?
    • Generate N candidate outputs and pick the best one with a scorer
    • Train the model N times and average the weights
    • Use only the first output the model produces
    • Reduce the vocabulary to N tokens
  2. When is best-of-N most likely to help?
    • When every output is equally good
    • When the model sometimes samples a correct candidate and a reliable verifier can identify it
    • When the task has no way to assess candidates
    • When sampling is disabled
  3. What largely determines whether best-of-N actually improves results?
    • The color of the user interface
    • The length of the prompt only
    • The quality and robustness of the scorer or verifier
    • The model's vocabulary size
  4. What can happen when N becomes large and the reward model is an imperfect proxy?
    • The model’s tokenizer is removed
    • The model forgets its training weights
    • All candidates become identical
    • Selection can favor outputs that exploit scorer errors and reduce true quality
  5. Which simple reranking strategy is also known as self-consistency?
    • Majority voting among sampled answers
    • Picking the longest answer
    • Choosing a random sample
    • Always taking the lowest-probability output
  6. What mainly drives the generation cost of best-of-N?
    • Only the number of vocabulary entries
    • The total amount of text generated across the sampled candidates
    • The user interface color
    • The number of model training runs
  7. If each independent sample succeeds with probability p and a perfect verifier picks any success, what is the chance at least one of N samples succeeds?
    • p/N
    • N−p
    • 1−(1−p)^N
    • 1−p^N
  8. Which assumption is needed for the simple 1−(1−p)^N success formula?
    • Every response has a different length
    • The model is retrained after each sample
    • The reward model has no parameters
    • The candidate samples are independent and the verifier recognizes success perfectly

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