Normative systems and their revision: An algebraic approach
Artificial Intelligence and Law 11 (2-3):81-104 (2003)
| Abstract | The paper discusses normative systems and their revision within an algebraic framework. If a system is logically well-formed, certain norms, called connecting norms, determine the system as a whole. It is maintained that, if the system is well-formed, a relation at least as low as determines a lattice or quasi-lattice of its connecting norms. The ideas are presented mainly in the form of comments on a legal example concerning acquisition of movable property by extinction of another person's previous rights. | |||||||||
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Mark Bickhard (2002). The Process Dynamics of Normative Function. The Monist 85 (1):3-28.
Jan Odelstad & Lars Lindahl (2000). Normative Systems Represented by Boolean Quasi-Orderings. Nordic Journal of Philosophical Logic 5 (2):161-174.
Jan Odelstad & Lars Lindahl (2000). Normative Systems Represented by Boolean Quasi-Orderings. Nordic Journal of Philosophical Logic 5 (2):161-174.
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Gregory Wheeler & Marco Alberti (2011). NO Revision and NO Contraction. Minds and Machines 21 (3):411-430.
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