Effectively Unbiased FID and Inception Score and Where to Find Them

By Min Jin Chong, D.A. Forsyth. 2019

268 citations recorded by the source corpus.

This paper shows that two commonly used evaluation metrics for generative models, the Fréchet Inception Distance (FID) and the Inception Score (IS), are biased -- the expected value of the score computed for a finite sample set is not the true value of the score. Worse, the paper shows that the bias term depends on the particular model being evaluated, so model A may get a better score than model B simply because model A's bias term is smaller. This effect cannot be fixed by evaluating at a fixed number of samples. This means all comparisons using FID or IS as currently computed are unreliable. We then show how to extrapolate the score to obtain an effectively bias-free estimate of scores computed with an infinite number of samples, which we term FID Infinity and IS Infinity. In turn, this effectively bias-free estimate requires good estimates of scores with a finite number of samples. We show that using Quasi-Monte Carlo integration notably improves estimates of FID and IS for finite sample sets. Our extrapolated scores are simple, drop-in replacements for the finite sample scores. Additionally, we show that using low discrepancy sequence in GAN training offers small improvements in the resulting generator.

Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition, Statistics and Probability, Evaluation & Benchmarks

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

  1. Tom Rainforth
  2. Ali Borji
  3. George Deligiannidis
  4. Richard Zhang
  5. Jun-Yan Zhu
  6. Tuomas Kynkaanniemi
  7. Arnaud Doucet
  8. Timo Aila

In Computer Vision and Pattern Recognition

  1. Luc Van Gool
  2. Richard Zhang
  3. Ming-Hsuan Yang
  4. Jun-Yan Zhu
  5. Dacheng Tao
  6. Trevor Darrell
  7. Antonio Torralba
  8. Xiaogang Wang

In Statistics and Probability

  1. Tom Rainforth
  2. George Deligiannidis
  3. Arnaud Doucet
  4. Timo Aila
  5. Miika Aittala
  6. Gaurav Parmar
  7. Jun-Yan Zhu
  8. Richard Zhang

In Evaluation & Benchmarks

  1. Jun-Yan Zhu
  2. Richard Zhang
  3. Gaurav Parmar
  4. Tero Karras
  5. Ali Borji
  6. Timo Aila
  7. Miika Aittala
  8. Jaakko Lehtinen

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