We'll present CoMPS, an algorithm for online continual meta-learning, where an agent meta-learns tasks one by one, with each task accelerating future tasks. By @GlenBerseth, WilliamZhang365, @chelseabfinn
We'll also present conservative data sharing (CDS), a new algorithm that provides a principled way to select which data to share between tasks in offline RL to minimize distributional shift! CDS will also be presented 6 pm PT Sat in the RL theory WS: icml.cc/virtual/2021/w…
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An "RL" take on compression: "super-lossy" compression that changes the image, but preserves its downstream effect (i.e., the user should take the same action seeing the "compressed" image as when they saw original) sites.google.com/view/pragmatic…
The idea is pretty simple: we use a GAN-style loss to classify whether the user would have taken the same downstream action upon seeing the compressed image or not. Action could mean button press when playing a video game, or a click/decision for a website.
The compression itself is done with a generative latent variable model (we use styleGAN, but VAEs would work great too, as well as flows). PICO basically decides to throw out those bits that it determines (via its GAN loss) won't change the user's downstream decision.
You can watch the talk in advance here:
And then come discuss the work with Aviral at the poster sessions! This work is not released yet, but it will be out shortly.
We're quite excited about this result, and I'll try to explain why.
Deep networks are overparameterized, meaning there are many parameter vectors that fit the training set. So why does it not overfit? While there are many possibilities, they all revolve around some kind of "implicit regularization" that leads to solutions that generalize well.
Can we devise a more tractable RL problem if we give the agent examples of successful outcomes (states, not demos)? In MURAL, we show that uncertainty-aware classifiers trained with (meta) NML make RL much easier. At #ICML2021 arxiv.org/abs/2107.07184
If the agent gets some examples of high reward states, we can train a classifier to automatically provide shaped rewards (this is similar to methods like VICE). A standard classifier is not necessarily well shaped.
This is where the key idea in MURAL comes in: use normalized max likelihood (NML) to train a classifier that is aware of uncertainty. Label each state as either positive (success) or negative (failure), and use the ratio of likelihoods from these classifiers as reward!
Since many people were interested in our recent offline MBO work, I'll also write about a recent paper on MBO by Justin Fu, which trains forward models for each possible objective value and uses them to compute a posterior via NML: arxiv.org/abs/2102.07970
A thread:
The basic idea, unlike COMs (which learn pessimistic models) is to get a posterior over values for a new design x. Justin's method (NEMO) trains a separate model *for every possible value y* for the design x (discretized), and uses the likelihood from these to get the posterior.
This corresponds to the normalized maximum likelihood (NML) distribution, which has appealing regret guarantees, which we extend in NEMO to provide regret guarantees on offline MBO as well! This is more complex than COMs, but potentially more powerful as we get a full posterior.
Data-driven design is a lot like offline RL. Want to design a drug molecule, protein, or robot? Offline model-based optimization (MBO) tackles this, and our new algorithm, conservative objective models (COMs) provides a simple approach: arxiv.org/abs/2107.06882
A thread:
The basic setup: say you have prior experimental data D={(x,y)} (e.g., drugs you've tested). How to use it to get the best drug? Well, you could train a neural net f(x) = y, then pick the best x. This is a *very* bad idea, because you'll just get an adversarial example!
This is very important: lots of recent work shows how to train really good predictive models in biology, chemistry, etc. (e.g., AlphaFold), but using these for design runs into this adversarial example problem. This is actually very similar to problems we see in offline RL!
Empirical studies observed that generalization in RL is hard. Why? In a new paper, we provide a partial answer: generalization in RL induces partial observability, even for fully observed MDPs! This makes standard RL methods suboptimal. arxiv.org/abs/2107.06277
A thread:
Take a look at this example: the agent has a multi-step "guessing game" to label an image (not a bandit -- you get multiple guesses until you get it right!). We know in MDPs there is an optimal deterministic policy, so RL will learn a deterministic policy here.
Of course, this is a bad idea -- if it guesses wrong on the first try, it should not guess the same label again. But this task *is* fully observed -- there is a unique mapping from image pixels to labels, the problem is that we just don't know what it is from training data!