Displaying similar documents to “Mathematical practice and naturalist epistemology : structures with potential for interaction”

Mathematics and Morality on the Cusp of Modernity

Peter Dear (2001)

Revue d'histoire des mathématiques

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This note suggests that a fruitful way of investigating the history of mathematics lies in consideration of its pedagogical purposes. As a general illustration of the directions that such an approach might take, the paper discusses early-modern arguments for the practical utility of mathematics and its capacity to inculcate good habits of thought, as well as the appearance of new uses for mathematical training in the later eighteenth and early nineteenth centuries that served the purpose...

A Programmatic Note: on two Types of Intertextuality

Reviel Netz (2005)

Revue d'histoire des mathématiques

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The note addresses briefly some reactions to a previous article “”. In particular it looks at the question: if indeed any text must depend on previous texts, what makes the dependency of commentary and commentary-like text so special to justify my emphasis on this form of writing ? A suggestion is developed, trying to define Deuteronomic texts through their precise semiotics of intertextuality: in general, it is argued, intertextuality may be paradigmatic (= allusion) or syntagmatic...

Thomas Harriot on Combinations

Ian Maclean (2005)

Revue d'histoire des mathématiques

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Thomas Harriot (1560?–1621) is known today as an innovative mathematician and a natural philosopher with wide intellectual horizons. This paper will look at his interest in combinations in three contexts: language (anagrams), natural philosophy (the question of atomism) and mathematics (number theory), in order to assess where to situate him in respect of three current historiographical debates: 1) whether there existed in the late Renaissance two opposed mentalities, the occult and...

Incommensurability and laboratory science

Emiliano Trizio (2004)

Philosophia Scientiae

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The aim of the article is to establish relations between Kuhn’s general characterization of incommensurability as the impossibility to translate the taxonomies pertaining to rival scientific theories into one another and Hacking’s more specific version of incommensurability affecting competing theories that have stabilized relatively to different laboratory equipments and measurement techniques. On the basis of an analysis of the nature of scientific taxonomies that takes its inspiration...