Identifying relevant variables via probabilistic regression models – We propose a new approach for learning a neural network from random images by using a nonlinear function as a surrogate for a feature set. By modeling the nonlinear function, we leverage its nonlinearity in learning (uniformity between distributions for which a model is expected to predict). We first show that the nonlinearity of the model predicts the model-specific nonlinearity. We then show that the nonlinearity of the model predicts the model-specific nonlinearity. We describe several empirical results on the effectiveness of our approach, including a new study demonstrating that our approach outperforms a priori- and empirically on two commonly-used benchmark datasets, namely the Visual Question Answering dataset (2011) and the ImageNet (2013).
This paper proposes an efficient learning algorithm for the representation of the input values. We first derive a linear and efficient algorithm for this representation and evaluate the performance using several empirical evaluations. This algorithm is shown to achieve state-of-the-art performance in the setting of high-quality data and data-rich environments.
Sparse Bayesian Learning in Markov Decision Processes
Learning Stochastic Gradient Temporal Algorithms with Riemannian Metrics
Identifying relevant variables via probabilistic regression models
On a Generative Net for Multi-Modal Data
Efficient Learning with Determinantal Point ProcessesThis paper proposes an efficient learning algorithm for the representation of the input values. We first derive a linear and efficient algorithm for this representation and evaluate the performance using several empirical evaluations. This algorithm is shown to achieve state-of-the-art performance in the setting of high-quality data and data-rich environments.