Random play trains a DQN to win at Sungka.
arXiv research
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IGGP learns game rules from varying quality game play, finding no overall trend.
New method learns optimal environment and goal difficulty for reinforcement learning.
New invariants derived from random matrices for words in free groups.
The prospects of Kahneman and Tversky, Mega Million and Powerball lotteries, St. Petersburg paradox, premature profits and growing losses criticized by Livermore are reviewed under an angle of view comparing mathematical expectations with awards received. Original prospects have been formulated as a one time opportunit…
We discuss a multiple-play multi-armed bandit (MAB) problem in which several arms are selected at each round. Recently, Thompson sampling (TS), a randomized algorithm with a Bayesian spirit, has attracted much attention for its empirically excellent performance, and it is revealed to have an optimal regret bound in the…
Develops a model for gambling decisions under time inconsistency.
New method uses random decompositions for high-dimensional Bayesian optimization.
Improved Random Forests detect pure interactions better.
The purpose of this work is to explore the role that random arbitrage opportunities play in pricing financial derivatives. We use a non-equilibrium model to set up a stochastic portfolio, and for the random arbitrage return, we choose a stationary ergodic random process rapidly varying in time. We exploit the fact that…
Algorithm identifies best item from subsets with random utility model feedback.
New methods link Calabi-Yau metrics to random matrices.
New algorithm improves self-play reinforcement learning for competitive games.
In recent years, random matrices have come to play a major role in computational mathematics, but most of the classical areas of random matrix theory remain the province of experts. Over the last decade, with the advent of matrix concentration inequalities, research has advanced to the point where we can conquer many (…
Paper calculates KL divergence for isotropic Gaussian-Markov fields.
Two types of nonidentifiability in latent position graphs identified and characterized.
We give the proof of a tight lower bound on the probability that a binomial random variable exceeds its expected value. The inequality plays an important role in a variety of contexts, including the analysis of relative deviation bounds in learning theory and generalization bounds for unbounded loss functions.
Estimation of individual treatment effect in observational data is complicated due to the challenges of confounding and selection bias. A useful inferential framework to address this is the counterfactual (potential outcomes) model which takes the hypothetical stance of asking what if an individual had received both tr…
A new bandit algorithm observes arm rewards before playing, reducing regret.
Algorithm reduces regret in restless multi-armed bandits by adaptively sequencing arm choices.
A new method uses randomized trials to estimate the strength of unobserved confounding.
Assessing heterogeneous treatment effects has become a growing interest in advancing precision medicine. Individualized treatment effects (ITE) play a critical role in such an endeavor. Concerning experimental data collected from randomized trials, we put forward a method, termed random forests of interaction trees (RF…
New model predicts dynamic volatility in uncertain financial markets.
We obtain an index of the complexity of a random sequence by allowing the role of the measure in classical probability theory to be played by a function we call the generating mechanism. Typically, this generating mechanism will be a finite automata. We generate a set of biased sequences by applying a finite state auto…
SARF improves stock market prediction by integrating sentiment analysis.
Stochasticity is key for machine learning's robustness and generalizability.
Fat tails in financial time series and increase of stocks cross-correlations in high volatility periods are puzzling facts that ask for new paradigms. Both points are of key importance in fundamental research as well as in Risk Management (where extreme losses play a key role). In this paper we present a new model for …
Recommender systems play a central role in providing individualized access to information and services. This paper focuses on collaborative filtering, an approach that exploits the shared structure among mind-liked users and similar items. In particular, we focus on a formal probabilistic framework known as Markov rand…
A new method to prune neural networks with iterative randomization improves efficiency.
We present a simple order book mechanism that regulates an artificial financial market with self-organized criticality dynamics and fat tails of returns distribution. The model shows the role played by individual imitation in determining trading decisions, while fruitfully replicates typical aggregate market behavior a…
New neural operators model turbulence with memory and randomness.
New method uses QMC and deep learning for accurate diffusivity in random domains.
New method for faster graph parameter inference from large random Kronecker graphs.
New random walk results on rank one symmetric spaces.
Develops tests for conditional symmetry under group actions.
The paper characterizes the geometry and topology of spin random fields.
The random dot product graph (RDPG) is an independent-edge random graph that is analytically tractable and, simultaneously, either encompasses or can successfully approximate a wide range of random graphs, from relatively simple stochastic block models to complex latent position graphs. In this survey paper, we describ…
The link between different psychophysiological measures during emotion episodes is not well understood. To analyse the functional relationship between electroencephalography (EEG) and facial electromyography (EMG), we apply historical function-on-function regression models to EEG and EMG data that were simultaneously r…
We consider the problem of learning a set from random samples. We show how relevant geometric and topological properties of a set can be studied analytically using concepts from the theory of reproducing kernel Hilbert spaces. A new kind of reproducing kernel, that we call separating kernel, plays a crucial role in our…
A model of random walk on knot diagrams is used to study the Alexander polynomial and the colored Jones polynomial of knots. In this context, the inverse of the Alexander polynomial of a knot plays the role of an Ihara-Selberg zeta function of a directed weighted graph, counting with weights cycles of random walk on a …
Study on generalisation in random feature learning and hidden manifold models.
This paper reviews random forest methods for analyzing longitudinal data in precision medicine.
Structure learning in random fields has attracted considerable attention due to its difficulty and importance in areas such as remote sensing, computational biology, natural language processing, protein networks, and social network analysis. We consider the problem of estimating the probabilistic graph structure associ…
The paper analyzes online learning with probabilistic graph feedback, matching regret bounds with high probability.
Abstract: Generalizes SGMs to infinite-dimensional Hilbertian setting.
A simple geometrical proof shows that any target function can be found in a random network's neighborhood.
The paper predicts brain tumor patient survival using segmentation and features.
In network embedding, random walks play a fundamental role in preserving network structures. However, random walk based embedding methods have two limitations. First, random walk methods are fragile when the sampling frequency or the number of node sequences changes. Second, in disequilibrium networks such as highly bi…