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Analogue Magnitude Representations

A Philosophical Introduction

Bibliographic Data

ID8399565
AuthorsJacob Beck (0000-0002-2991-3124, York University, corresponding author)
Year2015
Volume66
Issue4
Pages829-855
Publication date2015-12-01
Open AccessNo
TypeARTICLE
VenueThe British Journal for the Philosophy of Science (JOURNAL)
Journal identifiersISSN: 0007-0882 • E-ISSN: 1464-3537
PublisherOxford University Press (PUBLISHER • GB)
DOI10.1093/bjps/axu014
OpenAlexW2058854362
LanguageEN
Citations received25
References cited46

Empirical discussions of mental representation appeal to a wide variety of representational kinds. Some of these kinds, such as the sentential representations underlying language use and the pictorial representations of visual imagery, are thoroughly familiar to philosophers. Others have received almost no philosophical attention at all. Included in this latter category are analogue magnitude representations, which enable a wide range of organisms to primitively represent spatial, temporal, numerical, and related magnitudes. This article aims to introduce analogue magnitude representations to a philosophical audience by rehearsing empirical evidence for their existence and analysing their format, their content, and the computations they support. 1 Background 1.1 Evidence of analogue magnitude representations 1.2 Weber’s law 1.3 Scepticism about analogue magnitude representations2 Format 2.1 Carey’s analogy 2.2 Neural realization 2.3 Analogue representation 2.4 Analogue magnitude representation components3 Content 3.1 Do analogue magnitude representations have representational content? 3.2 What do analogue magnitude representations represent? 3.3 What content types do analogue magnitude representations have?4 Computations 4.1 Arithmetic computation 4.2 Practical deliberation5 Conclusion

Analogy · Cognition · Linguistics · Magnitude (astronomy) · Mental representation · Realization (probability) · Rehearsing · Representation (politics) · Statistics · Variety (cybernetics) · Artificial Intelligence · Cognitive and developmental aspects of mathematical skills · Computer Science · Mathematics · Philosophy · Philosophy and History of Science · Psychology

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Citation span2017 - 2026 (10)
Highly citedNo

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