Guide-linked quiz · Hard Level
Bayesian Deep Learning Quiz
Explore Bayesian networks, uncertain weights, posterior approximations, Monte Carlo dropout, and confidence calibration on held-out data.
Question 1 of 8
How does a Bayesian neural network treat its weights differently from a standard one?
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Answers and explanations appear as you take the quiz.
- How does a Bayesian neural network treat its weights differently from a standard one?
- It treats each weight as a probability distribution rather than a single fixed value
- It uses integer weights instead of decimals
- It removes weights entirely
- It shares one weight across all layers
- What can a Bayesian approach provide that a single fixed-weight network does not directly represent?
- A guarantee that every confidence score is calibrated
- A distribution of predictions that reflects uncertainty about model weights
- A proof that the model will detect every unfamiliar input
- A way to remove all noise from the data
- How can epistemic uncertainty change as relevant, representative training data are added?
- It is guaranteed to reach zero with any added data
- It is identical to label noise
- It may decrease under the chosen model and data assumptions
- It always increases linearly
- Why are approximations like variational inference or MCMC needed?
- Because neural networks have no loss function
- Because GPUs cannot do addition
- Because weights must be integers
- Because the exact posterior over millions of weights is computationally intractable
- What does Monte Carlo dropout do to estimate uncertainty?
- Keeps dropout active at test time and runs the network many times, using the spread of outputs
- Turns dropout off and trains longer
- Removes all neurons permanently
- Replaces the loss with random noise
- Variational inference reframes posterior estimation as what kind of problem?
- A sorting problem
- An optimization problem that minimizes KL divergence (via the ELBO)
- A pure random sampling problem with no objective
- A hardware design problem
- How does Bayes’ rule relate a prior, likelihood, and posterior?
- The posterior is the prior plus the likelihood, without normalization
- It is the likelihood divided by the prior without normalization
- The posterior is proportional to the prior times the likelihood
- It is the fixed point estimate of the most likely weight vector
- How does MCMC approximate a Bayesian neural-network posterior?
- By training a single point estimate with dropout disabled
- By ranking model outputs with a fixed rule
- By minimizing an ELBO with a simpler variational family
- By drawing samples through a Markov chain whose stationary distribution targets the posterior
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