scispace - formally typeset
E

Erik T. Mueller

Researcher at Capital One

Publications -  89
Citations -  2400

Erik T. Mueller is an academic researcher from Capital One. The author has contributed to research in topics: Event calculus & Commonsense reasoning. The author has an hindex of 23, co-authored 89 publications receiving 2256 citations. Previous affiliations of Erik T. Mueller include University of California, Los Angeles & IBM.

Papers
More filters
Book ChapterDOI

Open Mind Common Sense: Knowledge Acquisition from the General Public

TL;DR: The first fielded system, which enabled the construction of a 450,000 assertion commonsense knowledge base, is described and evaluated and how the second-generation system addresses weaknesses discovered in the first.
Journal ArticleDOI

Watson: beyond jeopardy!

TL;DR: A vision for an evidence-based clinical decision support system that affords exploration of a broad range of hypotheses and their associated evidence, as well as uncovers missing information that can be used in mixed-initiative dialog is elaborated upon.
Book

Commonsense Reasoning: An Event Calculus Based Approach

TL;DR: Commonsense Reasoning: An Event Calculus Based Approach is a detailed, high-level reference on logic-based commonsense reasoning that uses the event calculus, which Erik Mueller demonstrates as the most effective tool for the broadest range of applications.
Patent

Method and knowledge structures for reasoning about concepts, relations, and rules

TL;DR: In this article, a system and method for reasoning about concepts, relations and rules having a semantic network comprising at least one node from a predetermined set of node types, at least 1 link from a certain set of link types, and zero or more rules from a specified set of rule types, each node and each link being associated with a set of rules, is presented.
Journal ArticleDOI

Event Calculus Reasoning Through Satisfiability

TL;DR: An implemented method for encoding reasoning problems of a discrete version of the classical logic event calculus in propositional conjunctive normal form is presented, enabling the problems to be solved efficiently by off-the-shelf complete satisfiability (SAT) solvers.