Universal Dependency-Aware Knowledge Base Completion – We demonstrate how to build an intelligent agent that learns from its environment to perform well in the real world. We propose an effective and complete approach for this task, and show how it is learned and deployed for learning, a very important capability for any intelligent agent.

Recent studies have shown promising results with respect to machine learning techniques for solving optimization problems. However, the majority of these problems are still in the domain of single-agent optimization and the computational cost of training data is prohibitive. In this paper, we show that the cost of training a fully connected agent is $O_1$ for each state in $O(1)$ $x$-space in a single-agent environment. We present a computationally efficient model for $O_1$, which solves any problem which requires at least $O(1)$ solutions during training. This model is applicable to nonlinear data as it can be used as a generalization of the nonlinear model for solving a complex problem, and can be used as a benchmark for benchmarking different nonlinear problems. We also discuss how to exploit the generalization error to obtain better classification bounds, and also show that the algorithm is robust to the presence of adversarial input. We demonstrate our model on the problem of $P(x,y)$-selection.

Composite and Complexity of Fuzzy Modeling and Computation

Sparse Clustering with Missing Data via the Adiabatic Greedy Mixture Model

# Universal Dependency-Aware Knowledge Base Completion

Stochastic Neural Networks for Image Classification

Deep Learning-Based Image and Video MatchingRecent studies have shown promising results with respect to machine learning techniques for solving optimization problems. However, the majority of these problems are still in the domain of single-agent optimization and the computational cost of training data is prohibitive. In this paper, we show that the cost of training a fully connected agent is $O_1$ for each state in $O(1)$ $x$-space in a single-agent environment. We present a computationally efficient model for $O_1$, which solves any problem which requires at least $O(1)$ solutions during training. This model is applicable to nonlinear data as it can be used as a generalization of the nonlinear model for solving a complex problem, and can be used as a benchmark for benchmarking different nonlinear problems. We also discuss how to exploit the generalization error to obtain better classification bounds, and also show that the algorithm is robust to the presence of adversarial input. We demonstrate our model on the problem of $P(x,y)$-selection.