apes / metrics /kernel_inception_distance.py
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# Copyright (c) 2021, NVIDIA CORPORATION. All rights reserved.
#
# NVIDIA CORPORATION and its licensors retain all intellectual property
# and proprietary rights in and to this software, related documentation
# and any modifications thereto. Any use, reproduction, disclosure or
# distribution of this software and related documentation without an express
# license agreement from NVIDIA CORPORATION is strictly prohibited.
"""Kernel Inception Distance (KID) from the paper "Demystifying MMD
GANs". Matches the original implementation by Binkowski et al. at
https://github.com/mbinkowski/MMD-GAN/blob/master/gan/compute_scores.py"""
import numpy as np
from . import metric_utils
#----------------------------------------------------------------------------
def compute_kid(opts, max_real, num_gen, num_subsets, max_subset_size):
# Direct TorchScript translation of http://download.tensorflow.org/models/image/imagenet/inception-2015-12-05.tgz
detector_url = 'https://nvlabs-fi-cdn.nvidia.com/stylegan2-ada-pytorch/pretrained/metrics/inception-2015-12-05.pt'
detector_kwargs = dict(return_features=True) # Return raw features before the softmax layer.
real_features = metric_utils.compute_feature_stats_for_dataset(
opts=opts, detector_url=detector_url, detector_kwargs=detector_kwargs,
rel_lo=0, rel_hi=0, capture_all=True, max_items=max_real).get_all()
gen_features = metric_utils.compute_feature_stats_for_generator(
opts=opts, detector_url=detector_url, detector_kwargs=detector_kwargs,
rel_lo=0, rel_hi=1, capture_all=True, max_items=num_gen).get_all()
if opts.rank != 0:
return float('nan')
n = real_features.shape[1]
m = min(min(real_features.shape[0], gen_features.shape[0]), max_subset_size)
t = 0
for _subset_idx in range(num_subsets):
x = gen_features[np.random.choice(gen_features.shape[0], m, replace=False)]
y = real_features[np.random.choice(real_features.shape[0], m, replace=False)]
a = (x @ x.T / n + 1) ** 3 + (y @ y.T / n + 1) ** 3
b = (x @ y.T / n + 1) ** 3
t += (a.sum() - np.diag(a).sum()) / (m - 1) - b.sum() * 2 / m
kid = t / num_subsets / m
return float(kid)
#----------------------------------------------------------------------------