I watched the Tensorflow Developer's summit video on Eager Execution in Tensorflow, and the presenter gave an introduction to "Gradient Tape." Now I understand that Gradient Tape tracks the automatic differentiation that occurs in a TF model.
I was trying to understand why I would use Gradient Tape? Can anyone explain how Gradient Tape is used as a diagnostic tool? Why would someone use Gradient Tape versus just Tensorboard visualization of weights.
So I get that the automatic differentiation that occurs with a model is to compute the gradients of each node--meaning the adjustment of the weights and biases at each node, given some batch of data. So that is the learning process. But I was under the impression that I can actually use a tf.keras.callback.TensorBoard()
call to see the tensorboard visualization of training--so I can watch the weights on each node and determine if there are any dead or oversaturated nodes.
Is the use of Gradient Tape only to see if some gradients go to zero or get really big, etc? Or is there some other use of the Gradient Tape?
Having worked on this for a while, after posting the initial question, I have a better sense of where Gradient Tape is useful. Seems like the most useful application of Gradient Tape is when you design a custom layer in your keras
model for example--or equivalently designing a custom training loop for your model.
If you have a custom layer, you can define exactly how the operations occur within that layer, including the gradients that are computed and also calculating the amount of loss that is accumulated.
So Gradient Tape will just give you direct access to the individual gradients that are in the layer.
Here is an example from Aurelien Geron's 2nd edition book on Tensorflow.
Say you have a function you want as your activation.
def f(w1, w2):
return 3 * w1 ** 2 + 2 * w1 * w2
Now if you want to take derivatives of this function with respec to w1
and w2
:
w1, w2 = tf.Variable(5.), tf.Variable(3.)
with tf.GradientTape() as tape:
z = f(w1, w2)
gradients = tape.gradient(z, [w1, w2])
So the optimizer will calculate the gradient and give you access to those values. Then you can double them, square them, triple them, etc., whatever you like. Whatever you choose to do, then you can add those adjusted gradients to the loss calculation for the backpropagation step, etc.