In this paper, I argue for an interpretation of Hume's Law that sees him as dismissing all possible arguments from is to ought on the basis of a comparison with his famous argument on induction.

In the article the author rejects traditional, logical interpretation of the famous “Is-Ought Paragraph” from David Hume’s A Treatise of Human Nature. He argues that most of the interpreters failed to grasp the wide philosophical background of the IsOP, which is, generally speaking, a passionate discussion between ethical rationalists and ethical anti-rationalists in the 17th and 18th century British philosophy. The author shows that the Hume’s main aim in the IsOP is to strengthen his previous arguments against ethical rationalism and (...) to reinforce (and not subvert at all) the common-sense (vulgar) systems of morality, likewise he did in the first book of the Treatise… in case of the theory of knowledge. The author argues that there is no putative thesis of logic in the IsOP, which some scholars call “Hume’s Law”. (shrink)

There seems a potential tension between Hume's naturalistic project and his normative ambitions. Hume adopts what I call a methodological naturalism: that is, the methodology of providing explanations for various phenomena based on natural properties and causes. This methodology takes the form of introducing ‘the experimental method of reasoning into moral subjects’, as stated in the subtitle of the Treatise; this ‘experimental method’ seems a paradigmatically descriptive one, and it remains unclear how Hume derives genuinely normative prescriptions from this methodology. (...) In resolving this problem, I will argue that Hume's naturalistic methodology – that is, his ‘experimental philosophy’, or what has come to be known as his experimental method – consists of the systematization of phenomena pertaining to human nature. In applying his experimental method to normative subjects, Hume systematizes our normative judgements, deriving general principles of normative justification; he then reflexivel... (shrink)