Defining answer classes using resolution refutation
TL;DR: This work encompasses and expands upon previous work on question answering in a theorem proving paradigm, which began with the association of answers with proofs, and presents a complete, formal definition of what is meant by answer in the context of resolution theorem proving.
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About: This article is published in Journal of Applied Logic. The article was published on 01 Mar 2007. and is currently open access. The article focuses on the topics: Question answering & Mathematical proof.
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Citations
Improvement of document understanding ability through the notion of answer literal expansion in logical-linguistic approach
TL;DR: Modify the skolem arguments to broaden the notion of answer literal to all context of question that conducted, including universal quantifier and ground term, to implement proposed logical formalisms by expanding the notionof answer literal for understanding task such as question answering.
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TL;DR: Inference graphs are presented, a natural deduction inference system which scales well on multi-core and multi-processor machines and shows significant speedup in both best case and worst case inference scenarios as the number of processors increases.
A Question Understanding Model Based on Knowledge Points for Chinese Question Answering Service in E-Learning
Zheng-Hong Wu,Ming Li,Huamin Feng +2 more
- 27 May 2007
TL;DR: A question understanding model is proposed to understand and process syntactic and semantic structure of questions and could more perfectly understand semantic content of questions than using pure Chinese semantic analysis.
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Extracting Case-based Answers from Closed Proof-trees.
Isabel Gomes Barbosa,Newton J. Vieira +1 more
- 01 Jan 2010
TL;DR: An algorithm is proposed which extracts a case-based answer to the exact same question, from a deduction of P(T1)∩P(T2)∨ . . . p(Tk), k ≥ 2, on the form of a proof-tree, which specifies the cases in which each element P(Ti) is true.
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TL;DR: The paper concludes with a discussion of several principles which are applicable to the design of efficient proof-procedures employing resolution as the basle logical process.
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TL;DR: This classic introduction to artificial intelligence describes fundamental AI ideas that underlie applications such as natural language processing, automatic programming, robotics, machine vision, automatic theorem proving, and intelligent data retrieval.
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