Simple method for black-box adversarial attacks with low query efficiency.
arXiv research
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The problem of pricing Bermudan options using Monte Carlo and a nonparametric regression is considered. We derive optimal non-asymptotic bounds for a lower biased estimate based on the suboptimal stopping rule constructed using some estimates of continuation values. These estimates may be of different nature, they may …
Cubic predicts stock market indices by fusing stock latent embeddings and converting to binary classification.
Method bounds continuous-valued treatment effects when confounding variables are hidden.
Agent uses message passing to optimize robot navigation, balancing exploration and exploitation.
The paper uses regression trees/random forests to price Bermudan options more efficiently.
This paper investigates methods for quantifying similarity between audio signals, specifically for the task of of cover song detection. We consider an information-theoretic approach, where we compute pairwise measures of predictability between time series. We compare discrete-valued approaches operating on quantised au…
This paper compares linear regression and neural networks for pricing swing options.
Inverse classification uses an induced classifier as a queryable oracle to guide test instances towards a preferred posterior class label. The result produced from the process is a set of instance-specific feature perturbations, or recommendations, that optimally improve the probability of the class label. In this work…
In this note we propose a new approach towards solving numerically optimal stopping problems via reinforced regression based Monte Carlo algorithms. The main idea of the method is to reinforce standard linear regression algorithms in each backward induction step by adding new basis functions based on previously estimat…
A new method for binary ICA using non-stationary sources.
Deep Autotuner corrects singing pitch using neural networks.
The present work deals with active sampling of graph nodes representing training data for binary classification. The graph may be given or constructed using similarity measures among nodal features. Leveraging the graph for classification builds on the premise that labels across neighboring nodes are correlated accordi…
KANOP uses KANs to efficiently price American options.
This paper explores four different visualization techniques for long short-term memory (LSTM) networks applied to continuous-valued time series. On the datasets analysed, we find that the best visualization technique is to learn an input deletion mask that optimally reduces the true class score. With a specific focus o…
Paper uses GANs to estimate effects of continuous interventions.
We study the problem of allocating stocks to dark pools. We propose and analyze an optimal approach for allocations, if continuous-valued allocations are allowed. We also propose a modification for the case when only integer-valued allocations are possible. We extend the previous work on this problem to adversarial sce…
The paper values variable annuities using complex stochastic models and deep learning.
CIRCE measures conditional independence for learning invariant features.
Develops scalable methods to assess sensitivity and uncertainty in continuous treatment effects.
We study the problem of finding a universal (image-agnostic) perturbation to fool machine learning (ML) classifiers (e.g., neural nets, decision tress) in the hard-label black-box setting. Recent work in adversarial ML in the white-box setting (model parameters are known) has shown that many state-of-the-art image clas…
Estimating causal models from observational data is a crucial task in data analysis. For continuous-valued data, Shimizu et al. have proposed a linear acyclic non-Gaussian model to understand the data generating process, and have shown that their model is identifiable when the number of data is sufficiently large. Howe…
New method recovers radar and communication signals from overlaid data.
Binary encoding enables neural networks to extrapolate periodic functions.
In this article we propose a novel approach to reduce the computational complexity of various approximation methods for pricing discrete time American options. Given a sequence of continuation values estimates corresponding to different levels of spatial approximation and time discretization, we propose a multi-level l…
Two efficient ML techniques compute American option prices in high-dimensional models, including non-Markovian ones.
In this paper, we present a Longstaff-Schwartz-type algorithm for optimal stopping time problems based on the Brownian motion filtration. The algorithm is based on Leão, Ohashi and Russo and, in contrast to previous works, our methodology applies to optimal stopping problems for fully non-Markovian and non-semimartinga…
In this paper, we present an infinite hierarchical non-parametric Bayesian model to extract the hidden factors over observed data, where the number of hidden factors for each layer is unknown and can be potentially infinite. Moreover, the number of layers can also be infinite. We construct the model structure that allo…
The area of constrained clustering has been extensively explored by researchers and used by practitioners. Constrained clustering formulations exist for popular algorithms such as k-means, mixture models, and spectral clustering but have several limitations. A fundamental strength of deep learning is its flexibility, a…
Efficient method for pricing Bermudan moving average options using GPR-GHQ.
New flexible confidence sequences for robust statistical inference.
New tighter confidence bounds for sequential kernel regression.
Probabilistic graphical models are traditionally known for their successes in generative modeling. In this work, we advocate layered graphical models (LGMs) for probabilistic discriminative learning. To this end, we design LGMs in close analogy to neural networks (NNs), that is, they have deep hierarchical structures a…
The paper extends confidence sequences for infinite variance data.
Neural networks improve Bermudan option pricing accuracy.
Improves binary classification from positive data with skewed confidence.
Improved algorithms for stochastic linear bandits using tighter confidence sequences.
We investigate two new strategies for the numerical solution of optimal stopping problems within the Regression Monte Carlo (RMC) framework of Longstaff and Schwartz. First, we propose the use of stochastic kriging (Gaussian process) meta-models for fitting the continuation value. Kriging offers a flexible, nonparametr…
The paper develops optimal confidence regions for categorical data.
Confidence intervals are a popular way to visualize and analyze data distributions. Unlike p-values, they can convey information both about statistical significance as well as effect size. However, very little work exists on applying confidence intervals to multivariate data. In this paper we define confidence interval…
This paper studies the problem of learning clusters which are consistently present in different (continuously valued) representations of observed data. Our setup differs slightly from the standard approach of (co-) clustering as we use the fact that some form of `labeling' becomes available in this setup: a cluster is …
Paper presents robust confidence sequences for means with known moment bounds and arbitrary corruption.
This paper studies the geometry of minimum-volume confidence sets for multinomial parameters.
CoinDICE estimates confidence intervals for unknown behavior policies in reinforcement learning.
The paper investigates how dataset quality and heterogeneity affect model confidence in machine learning.
The paper shows over-confidence in models isn't just due to over-parametrization.
A new concept of confidence in learning is defined and analyzed.
Algorithm constructs confidence sets for deep neural networks with PAC guarantees.