Abstract
It is often claimed that the relations of weak preference and strict preference are symmetrical to each other in the sense that weak preference is complete and transitive if and only if strict preference is asymmetric and negatively transitive. The equivalence proof relies on a definitional connection between them, however, that already implies completeness of weak preference. Weakening the connection in order to avoid this leads to a breakdown of the symmetry which gives reason to accept weak preference as the more fundamental relation.
Item Type: | Journal article |
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Form of publication: | Postprint |
Keywords: | Transitivity |
Faculties: | Philosophy, Philosophy of Science and Religious Science > Munich Center for Mathematical Philosophy (MCMP) Philosophy, Philosophy of Science and Religious Science > Munich Center for Mathematical Philosophy (MCMP) > Philosophy of Science |
Subjects: | 100 Philosophy and Psychology > 100 Philosophy |
ISSN: | 0165-4896 |
Language: | English |
Item ID: | 21632 |
Date Deposited: | 25. Sep 2014, 14:18 |
Last Modified: | 04. Nov 2020, 13:02 |