accademiche [38]. Ada [45]. Adrian [45]. African [56]. Age [39, 49, 61]. Al [23]. Al-Rawi [23]. Aldous [68]. Alex [15]. Allure [46]. America [60, 66]. American [49, 69, 61, 52]. ancienne [25]. Andreas [28]. Angela [42]. Animals [16]. Ann [26]. Anna [19, 47]. Annotated [46]. Annotations [28]. Anti [37]. Anti-Copernican [37]. Antibiotic [64]. Anxiety [51]. Apocalyptic [61]. Archaeology [26]. Ark [36]. Artisan [32]. Asylum [48]. Atri [54]. Audra [65]. Australia [41]. Authorship [15]. Axelle [29].

/pdf/a-complete-bibliography-of-publications-in-isis-2000-2009-1nklqbzyfs.pdf

A Complete Bibliography of Publications in Isis, 2000{2009

Preface vii 1 The Prehistory of Science and Technology Studies 1 2 The Kuhnian Revolution 12 3 Questioning Functionalism in the Sociology of Science 23 4 Stratification and Discrimination 36 5 The Strong Programme and the Sociology of Knowledge 47 6 The Social Construction of Scientific and Technical Realities 57 7 Feminist Epistemologies of Science 72 8 Actor-Network Theory 81 9 Two Questions Concerning Technology 93 10 Studying Laboratories 106 11 Controversies 120 12 Standardization and Objectivity 136 13 Rhetoric and Discourse 148 14 The Unnaturalness of Science and Technology 157 15 The Public Understanding of Science 168 16 Expertise and Public Participation 180 17 Political Economies of Knowledge 189 References 205 Index 236

http://pos89.persiangig.com/document/Sociology%20of%20Science/An%20Introduction%20to%20Science%20and%20Technology%20Studies%20(Sergio%20Sismondo).pdf

An Introduction to Science and Technology Studies

/pdf/democracy-and-knowledge-innovation-and-learning-in-classical-jinvrr6q3w.pdf

Democracy and Knowledge: Innovation and Learning in Classical Athens

How does algorithmic information processing affect the meaning of the word culture, and, by extension, cultural practice? We address this question by focusing on the Netflix Prize (2006–2009), a contest offering US$1m to the first individual or team to boost the accuracy of the company’s existing movie recommendation system by 10%. Although billed as a technical challenge intended for engineers, we argue that the Netflix Prize was equally an effort to reinterpret the meaning of culture in ways that overlapped with, but also diverged in important respects from, the three dominant senses of the term assayed by Raymond Williams. Thus, this essay explores the conceptual and semantic work required to render algorithmic information processing systems legible as forms of cultural decision making. It also then represents an effort to add depth and dimension to the concept of “algorithmic culture.”

https://journals.sagepub.com/doi/pdf/10.1177/1461444814538646

Recommended for you: The Netflix Prize and the production of algorithmic culture:

Depictive expressions of thought predate written language by thousands of years. They have evolved in communities through a kind of informal user testing that has refined them. Analyzing common visual communications reveals consistencies that illuminate how people think as well as guide design; the process can be brought into the laboratory and accelerated. Like language, visual communications abstract and schematize; unlike language, they use properties of the page (e.g., proximity and place: center, horizontal/up-down, vertical/left-right) and the marks on it (e.g., dots, lines, arrows, boxes, blobs, likenesses, symbols) to convey meanings. The visual expressions of these meanings (e.g., individual, category, order, relation, correspondence, continuum, hierarchy) have analogs in language, gesture, and especially in the patterns that are created when people design the world around them, arranging things into piles and rows and hierarchies and arrays, spatial-abstraction-action interconnections termed spractions. The designed world is a diagram.

Visualizing Thought: Topics in Cognitive Science(2010)

L'A. defend l'hypothese selon laquelle le corpus aristotelicien a ete ecrit sous forme de paragraphes. Examinant la structure discursive du texte comme reflet des pratiques d'ecriture et de lecture de l'epoque, l'A. montre que le paragraphe est un outil analytique qui temoigne du projet cognitif de l'auteur: transformer la persuasion en contemplation.

https://www.cambridge.org/core/services/aop-cambridge-core/content/view/89192251AF573A40C6BE88C619784096/S006867350000078Xa.pdf/div-class-title-on-the-aristotelian-paragraph-div.pdf

On the Aristotelian paragraph

This article offers two maps describing the geographical distribution of mathematicians in antiquity (up to the end of the fifth century AD). Following these maps, a few possible directions for study are suggested. The basic structure of the geographical distribution in this case is identified as ‘single centre plus peripheral scatter’, the centre being first Athens, and later Alexandria. Questions are raised concerning the relative roles of centre and periphery, the identity of the centres, the geographical areas where the periphery is located, and the relations between this distribution and others.

Classical mathematics in the classical Mediterranean

Introduction: The History of Early Mathematics – Ways of Re-Writing

Ancient Greek mathematics developed the original feature of being deductive mathematics This article attempts to give a (partial) explanation f or this achievement The focus is on the use of a fixed system of linguistic formulae (expressions used repetitively) in Greek mathematical texts It is shown that (a) the structure of this system was especially adapted for the easy computation of operations of substitution on such formulae, that is, of replacing one element in a fixed formula by another, and it is further argued that (b) such operations of substitution were the main logical tool required by Greek mathematical deduction The conclusion explains why, assuming the validity of the description above, this historical level (as against the universal cognitive level) is the best explanatory level for the phenomenon of Greek mathematical deduction

Linguistic formulae as cognitive tools

L'A. demontre comment Eutocius s'eloigne des mathematiques d'Archimede en utilisant l'expression de ses theories arithmetiques et geometriques

Reviel Netz

Papers

On the Aristotelian paragraph

Classical mathematics in the classical Mediterranean

Introduction: The History of Early Mathematics – Ways of Re-Writing

Linguistic formulae as cognitive tools

Archimedes Transformed: The Case of a Result Stating a Maximum for a Cubic Equation