Besnard, P;
Hunter, A;
(2014)
Constructing argument graphs with deductive arguments: a tutorial.
Argument and Computation
, 5
(1)
5- 30.
10.1080/19462166.2013.869765.
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Abstract
A deductive argument is a pair where the first item is a set of premises, the second item is a claim, and the premises entail the claim. This can be formalised by assuming a logical language for the premises and the claim, and logical entailment (or consequence relation) for showing that the claim follows from the premises. Examples of logics that can be used include classical logic, modal logic, description logic, temporal logic, and conditional logic. A counterargument for an argument A is an argument B where the claim of B contradicts the premises of A. Different choices of logic, and different choices for the precise definitions of argument and counterargument, give us a range of possibilities for formalising deductive argumentation. Further options are available to us for choosing the arguments and counterarguments we put into an argument graph. If we are to construct an argument graph based on the arguments that can be constructed from a knowledgebase, then we can be exhaustive in including all arguments and counterarguments that can be constructed from the knowledgebase. But there are other options available to us. We consider some of the possibilities in this review. © 2014 © 2014 Taylor & Francis.
Type: | Article |
---|---|
Title: | Constructing argument graphs with deductive arguments: a tutorial |
Open access status: | An open access version is available from UCL Discovery |
DOI: | 10.1080/19462166.2013.869765 |
Publisher version: | http://dx.doi.org/10.1080/19462166.2013.869765 |
Language: | English |
Additional information: | This is the authors' accepted version of this published article. |
UCL classification: | UCL UCL > Provost and Vice Provost Offices > UCL BEAMS UCL > Provost and Vice Provost Offices > UCL BEAMS > Faculty of Engineering Science UCL > Provost and Vice Provost Offices > UCL BEAMS > Faculty of Engineering Science > Dept of Computer Science |
URI: | https://discovery.ucl.ac.uk/id/eprint/1427938 |
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