Yes, weight clipping can lead to specific types of failures or instabilities in Wasserstein GANs (WGANs). The main issue with weight clipping is that it can reduce the capacity of the model, limiting its ability to model complex functions. This can lead to several problems:
1. Training Instability: Weight clipping can cause the model to become unstable during training, leading to vanishing gradients or exploding gradients. This can result in poor convergence or even failure to converge.
2. Poor Convergence: Weight clipping can limit the model's ability to capture complex patterns in the data, leading to poor convergence and suboptimal performance.
3. Unstable Training: Weight clipping can cause the model to become sensitive to the choice of clipping value. If the clipping value is too high, it can lead to a lack of training progress, while if it is too low, it can result in unstable training.
Here is an example of how weight clipping can be implemented in Python using TensorFlow:
python
import tensorflow as tf
# Define the critic model
critic = tf.keras.models.Sequential([
tf.keras.layers.Dense(256, activation='relu', input_shape=(28*28,)),
tf.keras.layers.Dense(1)
])
# Define the weight clipping function
def weight_clipping(model, clipping_value):
for layer in model.layers:
if isinstance(layer, tf.keras.layers.Dense):
layer.kernel_constraint = tf.keras.constraints.MaxNorm(max_value=clipping_value)
# Apply weight clipping to the critic
weight_clipping(critic, 0.5)
In this example, the `weight_clipping` function is used to apply a maximum norm constraint to the weights of the critic model. This is equivalent to clipping the weights to a maximum value of 0.5.
Citations:[1] https://github.com/Mohammad-Rahmdel/WassersteinGAN-GradientPenalty-Tensorflow
[2] https://perso.uclouvain.be/estelle.massart/documents/paper_ICPR_wasserstein.pdf
[3] https://discuss.pytorch.org/t/erratic-gan-loss-behaviour-fails-completely-with-lsgan-and-wgangp-loss-functions/30372
[4] https://stackoverflow.com/questions/53479523/increasingly-large-positive-wgan-gp-loss
[5] https://towardsdatascience.com/demystified-wasserstein-gan-with-gradient-penalty-ba5e9b905ead