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MPI-INF RG1 Publications :: Thesis :: Dimova, Dilyana


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Author
Author(s)*:Dimova, Dilyana
BibTeX citekey*:Dimova2007
Language:English

Title, School
Title*:Propositional Abduction
School:Universität des Saarlandes
Type of Thesis*:Bachelor thesis
Month:September
Year:2007


Note, Abstract, Copyright
LaTeX Abstract:Reasoning can be defined as the process of applying existing
knowledge in order to produce new knowledge. In logic, there are at least two
fundamentally different sorts of reasoning: the deductive and the abductive.

Deductive reasoning (or simply deduction) is the process of deriving
consequences from what is known or assumed to be true. On the other
hand, abductive reasoning (or simply abduction) infers what needs to be assumed
to derive a given consequence. Thus, deduction
and abduction differ in the direction in which a rule has been used
for inference.

In this work, we present a calculus to generate abductive
explanations for propositional theories. The formalism is based on
propositional resolution with Set-Of-Support strategy. Furthermore,
we investigate an extension of this calculus dealing with orderings.
Personal Comments:Bachelor's Thesis
Download Access Level:Intranet

Referees, Status, Dates
1. Referee:Christoph Weidenbach
2. Referee:Uwe Waldmann
Status:Completed
Date Kolloquium:18 September 2019

Correlation
MPG Unit:Max-Planck-Institut für Informatik
MPG Subunit:Automation of Logic
Audience:Expert
Appearance:MPII WWW Server, MPII FTP Server, MPG publications list, university publications list, working group publication list, Fachbeirat, VG Wort

BibTeX Entry:

@MASTERSTHESIS{Dimova2007,
AUTHOR = {Dimova, Dilyana},
TITLE = {Propositional Abduction},
SCHOOL = {Universit{\"a}t des Saarlandes},
YEAR = {2007},
TYPE = {Bachelor thesis}
MONTH = {September},
}



Entry last modified by Manuel Lamotte-Schubert, 08/06/2014
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Editor(s)
[Library]
Created
01/18/2008 03:40:37 PM
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Editor(s)
Manuel Lamotte-Schubert
Roxane Wetzel
Roxane Wetzel

Edit Dates
20.04.2009 13:48:31
21.01.2008 09:51:39
18.01.2008 15:42:30