Guide-linked quiz · Medium Level
Wasserstein GAN Quiz
Checks Wasserstein distance, critic scores, the Lipschitz condition, weight clipping, gradient penalty and GAN training stability.
Question 1 of 8
What distance metric does WGAN use to compare real and generated distributions?
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Answers and explanations appear as you take the quiz.
- What distance metric does WGAN use to compare real and generated distributions?
- Wasserstein (earth-mover's) distance
- Kullback-Leibler divergence
- Cosine similarity
- Euclidean pixel distance
- In WGAN, the network that was the discriminator is renamed to what, and why?
- A 'judge' because it votes yes or no
- A 'critic' because it outputs a continuous realness score rather than a probability
- A 'sampler' because it generates noise
- A 'filter' because it removes bad images
- Why must the WGAN critic be constrained to be 1-Lipschitz?
- To make it train faster on GPUs
- To reduce the number of parameters
- Because the Kantorovich-Rubinstein duality used to compute the Wasserstein distance requires bounded gradients
- To force it to output integers
- How did the original WGAN enforce the Lipschitz constraint?
- By adding dropout
- By using batch normalization only
- By freezing the generator
- By clipping the critic's weights to a small range
- What problem does WGAN notably reduce compared to vanilla GANs?
- Mode collapse and uninformative loss
- Overfitting to the test set
- Slow image loading
- Excessive memory use
- What improvement did WGAN-GP introduce over the original WGAN?
- A larger generator
- A gradient penalty replacing weight clipping
- A new dataset
- Reinforcement learning rewards
- Why can Wasserstein loss provide a useful signal when real and generated distributions barely overlap?
- It becomes a binary accuracy score
- It no longer depends on the critic
- The distance can vary smoothly as the distributions move, providing gradients before they overlap
- It requires the generator to match every sample exactly
- What does the WGAN-GP gradient penalty encourage the critic’s gradient norm to do on sampled interpolations?
- Become exactly zero everywhere
- Grow without bound
- Match the generator’s parameter count
- Stay near one
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