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The moral dimension of Hayek's political theory

This thesis provides an 'immanent' critique of the moral dimension of Hayek's political theory. The concept of morality that Hayek advances is epistemologically founded. That concept is concerned with the recognition and respect of the natural limits of human knowledge and is incompatible with the idea of objective value judgement. The moral dimension of Hayek's theory is based on the methodological implications of his epistemologically founded concept of morality. That dimension consists of the ideas of social spontaneity and cultural evolution and is incompatible with any concept of objective liberal values. The moral dimension of Hayek's theory excludes but also requires substantive politics. The moral exclusion of substantive politics' undermines freedom and equality in catallaxy while, at the same time, it relativises commutative justice and legitimates the minimal state only from the point of view of its legality. Substantive politics is morally required for preserving and promoting institutions such as catallaxy and commutative justice in terms of liberalism. It is argued that the moral exclusion of substantive politics is due to the epistemological premises of Hayek's theory. Those premises form the praxeological presuppositions of social spontaneity and cultural evolution. In terms of them, substantive politics cannot be morally explained. Substantive politics is grounded on a normative/evaluative conception of a social good. That conception depends on critical reason in terms of which objective liberal values can be "recognised and respected. The moral requirement of substantive politics is due to the fact that the process of social spontaneity and cultural evolution cannot by itself be safeguarded against coercion, inequality and injustice.

Identiferoai:union.ndltd.org:bl.uk/oai:ethos.bl.uk:390829
Date January 2001
CreatorsPapaioannou, Theodoros
PublisherUniversity of Sussex
Source SetsEthos UK
Detected LanguageEnglish
TypeElectronic Thesis or Dissertation

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