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Marco Loog

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10 papers
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10

TMLR Journal 2025 Journal Article

Abstraction for Bayesian Reinforcement Learning in Factored POMDPs

  • Rolf A. N. Starre
  • Sammie Katt
  • Mustafa Mert Çelikok
  • Marco Loog
  • Frans A Oliehoek

Bayesian reinforcement learning provides an elegant solution to addressing the exploration-exploitation trade-off in Partially Observable Markov Decision Processes (POMDPs) when the environment’s dynamics and reward function are initially unknown. By maintaining a belief over these unknown components and the state, the agent can effectively learn the environment’s dynamics and optimize their policy. However, scaling Bayesian reinforcement learning methods to large problems remains to be a significant challenge. While prior work has leveraged factored models and online sample-based planning to address this issue, these approaches often retain unnecessarily complex models and factors within the belief space that have minimal impact on the optimal policy. While this complexity might be necessary for accurate model learning, in reinforcement learning, the primary objective is not to recover the ground truth model but to optimize the policy for maximizing the expected sum of rewards. Abstraction offers a way to reduce model complexity by removing factors that are less relevant to achieving high rewards. In this work, we propose and analyze the integration of abstraction with online planning in factored POMDPs. Our empirical results demonstrate two key benefits. First, abstraction reduces model size, enabling faster simulations and thus more planning simulations within a fixed runtime. Second, abstraction enhances performance even with a fixed number of simulations due to greater statistical strength. These results underscore the potential of abstraction to improve both the scalability and effectiveness of Bayesian reinforcement learning in factored POMDPs.

TMLR Journal 2023 Journal Article

An Analysis of Model-Based Reinforcement Learning From Abstracted Observations

  • Rolf A. N. Starre
  • Marco Loog
  • Elena Congeduti
  • Frans A Oliehoek

Many methods for Model-based Reinforcement learning (MBRL) in Markov decision processes (MDPs) provide guarantees for both the accuracy of the model they can deliver and the learning efficiency. At the same time, state abstraction techniques allow for a reduction of the size of an MDP while maintaining a bounded loss with respect to the original problem. Therefore, it may come as a surprise that no such guarantees are available when combining both techniques, i.e., where MBRL merely observes abstract states. Our theoretical analysis shows that abstraction can introduce a dependence between samples collected online (e.g., in the real world). That means that, without taking this dependence into account, results for MBRL do not directly extend to this setting. Our result shows that we can use concentration inequalities for martingales to overcome this problem. This result makes it possible to extend the guarantees of existing MBRL algorithms to the setting with abstraction. We illustrate this by combining R-MAX, a prototypical MBRL algorithm, with abstraction, thus producing the first performance guarantees for model-based ‘RL from Abstracted Observations’: model-based reinforcement learning with an abstract model.

NeurIPS Conference 2023 Conference Paper

Why Did This Model Forecast This Future? Information-Theoretic Saliency for Counterfactual Explanations of Probabilistic Regression Models

  • Chirag Raman
  • Alec Nonnemaker
  • Amelia Villegas-Morcillo
  • Hayley Hung
  • Marco Loog

We propose a post hoc saliency-based explanation framework for counterfactual reasoning in probabilistic multivariate time-series forecasting (regression) settings. Building upon Miller's framework of explanations derived from research in multiple social science disciplines, we establish a conceptual link between counterfactual reasoning and saliency-based explanation techniques. To address the lack of a principled notion of saliency, we leverage a unifying definition of information-theoretic saliency grounded in preattentive human visual cognition and extend it to forecasting settings. Specifically, we obtain a closed-form expression for commonly used density functions to identify which observed timesteps appear salient to an underlying model in making its probabilistic forecasts. We empirically validate our framework in a principled manner using synthetic data to establish ground-truth saliency that is unavailable for real-world data. Finally, using real-world data and forecasting models, we demonstrate how our framework can assist domain experts in forming new data-driven hypotheses about the causal relationships between features in the wild.

AAAI Conference 2021 Conference Paper

Consistency and Finite Sample Behavior of Binary Class Probability Estimation

  • Alexander Mey
  • Marco Loog

We investigate to which extent one can recover class probabilities within the empirical risk minimization (ERM) paradigm. We extend existing results and emphasize the tight relations between empirical risk minimization and class probability estimation. Following previous literature on excess risk bounds and proper scoring rules, we derive a class probability estimator based on empirical risk minimization. We then derive conditions under which this estimator will converge with high probability to the true class probabilities with respect to the L1-norm. One of our core contributions is a novel way to derive finite sample L1-convergence rates of this estimator for different surrogate loss functions. We also study in detail which commonly used loss functions are suitable for this estimation problem and briefly address the setting of modelmisspecification.

UAI Conference 2020 Conference Paper

Semi-supervised learning, causality, and the conditional cluster assumption

  • Julius von Kügelgen
  • Alexander Mey
  • Marco Loog
  • Bernhard Schölkopf

While the success of semi-supervised learning (SSL) is still not fully understood, Schölkopf et al. (2012) have established a link to the principle of independent causal mechanisms. They conclude that SSL should be impossible when predicting a target variable from its causes, but possible when predicting it from its effects. Since both these cases are restrictive, we extend their work by considering classification using cause and effect features at the same time, such as predicting a disease from both risk factors and symptoms. While standard SSL exploits information contained in the marginal distribution of all inputs (to improve the estimate of the conditional distribution of the target given in-puts), we argue that in our more general setting we should use information in the conditional distribution of effect features given causal features. We explore how this insight generalises the previous understanding, and how it relates to and can be exploited algorithmically for SSL.

NeurIPS Conference 2019 Conference Paper

Minimizers of the Empirical Risk and Risk Monotonicity

  • Marco Loog
  • Tom Viering
  • Alexander Mey

Plotting a learner's average performance against the number of training samples results in a learning curve. Studying such curves on one or more data sets is a way to get to a better understanding of the generalization properties of this learner. The behavior of learning curves is, however, not very well understood and can display (for most researchers) quite unexpected behavior. Our work introduces the formal notion of risk monotonicity, which asks the risk to not deteriorate with increasing training set sizes in expectation over the training samples. We then present the surprising result that various standard learners, specifically those that minimize the empirical risk, can act nonmonotonically irrespective of the training sample size. We provide a theoretical underpinning for specific instantiations from classification, regression, and density estimation. Altogether, the proposed monotonicity notion opens up a whole new direction of research.

NeurIPS Conference 2018 Conference Paper

The Pessimistic Limits and Possibilities of Margin-based Losses in Semi-supervised Learning

  • Jesse Krijthe
  • Marco Loog

Consider a classification problem where we have both labeled and unlabeled data available. We show that for linear classifiers defined by convex margin-based surrogate losses that are decreasing, it is impossible to construct \emph{any} semi-supervised approach that is able to guarantee an improvement over the supervised classifier measured by this surrogate loss on the labeled and unlabeled data. For convex margin-based loss functions that also increase, we demonstrate safe improvements \emph{are} possible.

JMLR Journal 2016 Journal Article

Feature-Level Domain Adaptation

  • Wouter M. Kouw
  • Laurens J.P. van der Maaten
  • Jesse H. Krijthe
  • Marco Loog

Domain adaptation is the supervised learning setting in which the training and test data are sampled from different distributions: training data is sampled from a source domain, whilst test data is sampled from a target domain. This paper proposes and studies an approach, called feature-level domain adaptation (FLDA), that models the dependence between the two domains by means of a feature-level transfer model that is trained to describe the transfer from source to target domain. Subsequently, we train a domain-adapted classifier by minimizing the expected loss under the resulting transfer model. For linear classifiers and a large family of loss functions and transfer models, this expected loss can be computed or approximated analytically, and minimized efficiently. Our empirical evaluation of FLDA focuses on problems comprising binary and count data in which the transfer can be naturally modeled via a dropout distribution, which allows the classifier to adapt to differences in the marginal probability of features in the source and the target domain. Our experiments on several real- world problems show that FLDA performs on par with state- of- the-art domain-adaptation techniques. [abs] [ pdf ][ bib ] &copy JMLR 2016. ( edit, beta )

JMLR Journal 2008 Journal Article

On the Equivalence of Linear Dimensionality-Reducing Transformations

  • Marco Loog

In this JMLR volume, Ye (2008) demonstrates the essential equivalence of two sets of solutions to a generalized Fisher criterion used for linear dimensionality reduction (see Ye, 2005; Loog, 2007). Here, I point out the basic flaw in this new contribution. [abs] [ pdf ][ bib ] &copy JMLR 2008. ( edit, beta )

JMLR Journal 2007 Journal Article

A Complete Characterization of a Family of Solutions to a Generalized Fisher Criterion

  • Marco Loog

Recently, Ye (2005) suggested yet another optimization criterion for discriminant analysis and proposed a characterization of the family of solutions to this objective. The characterization, however, merely describes a part of the full solution set, that is, it is not complete and therefore not at all a characterization. This correspondence first gives the correct characterization and afterwards compares it to Ye's. [abs] [ pdf ][ bib ] &copy JMLR 2007. ( edit, beta )

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