2 ms·
>an infinitely deep net (whatever that means) would not generalize on little data, and would get even harder to train the deeper it gets. Not with proper prior
by Houshalter 11y ago
>an infinitely deep net (whatever that means) would not generalize on little data, and would get even harder to train the deeper it gets.
Not with proper priors/regularization.
>You've argued some ideas from intuition. There is little theoretical rigor around this, however.
There's this paper which goes more into theoretical depth on the idea: http://arxiv.org/abs/1412.0233 http://arxiv.org/abs/1412.0233
- argonaut 11y agoIt goes into theoretical detail to show one fact, that local optima are close to the global optimum. It does not prove anything else.