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Do WGANs succeed because they minimize the Wasserstein Distance? Lessons from Discrete Generators
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Studies whether WGAN success stems from minimizing the Wasserstein distance, using discrete generators and theory to argue that successful WGANs do minimize a Wasserstein distance, but of a particular form.
Problem
Debate over whether WGANs' success in generating realistic images is due to minimizing the Wasserstein distance between generated and training distributions.
Approach
Argues, with theory and experiments, that successful WGANs do minimize the Wasserstein distance, but the form of the distance being minimized differs from the one usually assumed; analysis uses discrete generators.
Experimental setup
Builds on: WGAN
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