> I suggest you take a look at Geometric Deep Learning, but the gist here is that convolutions can be thought of as translation equivariant functions, and pooling operations as permutation invariant combinations, all operating on a graph of as many components as the number of times the operation will be output, each component is composed of the pixels that the operation will act on, so there is local information that is slowly combined through the layers, then relative positioning can be decoded when the representation is transformed into a dense 1d-vector aka flattening.
Hey just trying to check my understanding, this is what Taco-tron does right? It outputs an image that can be Fourier transformed into a soundwave, which is the flatting to a dense 1d vector? And the construction of that image works because the network was able to learn from examples of existing sounds transformed into images, because the transformation into an image encodes some invariance that biases the learning network to generalize better or something?
I didn't do really great in math in college, but always found deep learning interesting. Not sure if anything I said above makes any sense.