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Difference between revisions of "Giaquinto 2015 Oxford Univ Press"

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{{Publication
{{Publication
|title=Giaquinto M (2015) Philosophy of number. Oxford Univ Press in Kadosh RC, Dowker A (ed) The Oxford handbook of numerical cognition:17-32. https://doi.org/10.1093/oxfordhb/9780199642342.013.039
|title=Giaquinto M (2015) Philosophy of number. In Kadosh RC, Dowker A (ed) The Oxford handbook of numerical cognition. Oxford Univ Press:17-32. https://doi.org/10.1093/oxfordhb/9780199642342.013.039
|info=[https://academic.oup.com/edited-volume/34494/chapter-abstract/292666352?redirectedFrom=fulltext Oxford Academic]
|info=[https://academic.oup.com/edited-volume/34494/chapter-abstract/292666352?redirectedFrom=fulltext Oxford Academic] - [https://books.google.at/books?id=BsADCgAAQBAJ&pg=PR3&hl=de&source=gbs_selected_pages&cad=1#v=onepage&q&f=false Open Access]
|authors=Giaquinto Marcus
|authors=Giaquinto Marcus
|year=2015
|year=2015
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== Cited by ==
== Cited by ==
{{Template:Cited by Gnaiger 2024 MitoFit}}
{{Template:Cited by Gnaiger 2020 MitoFit SI-canonical}}
{{Template:Cited by Gnaiger 2020 MitoFit SI-canonical}}


{{Labeling
{{Labeling
|additional=International System of Units, Number, Β 
|additional=International System of Units, Number, Β 
MitoFit 2020.4, X-mass Carol
MitoFit 2020.4, X-mass Carol, Gnaiger 2024 MitoFit
}}
}}

Latest revision as of 12:25, 1 May 2024

Publications in the MiPMap
Giaquinto M (2015) Philosophy of number. In Kadosh RC, Dowker A (ed) The Oxford handbook of numerical cognition. Oxford Univ Press:17-32. https://doi.org/10.1093/oxfordhb/9780199642342.013.039

Β» Oxford Academic - Open Access

Giaquinto Marcus (2015) Oxford Univ Press

Abstract: There are many kinds of number. This chapter concentrates on finite cardinal numbers, as they have a basic role in our thinking. Numbers cannot be seen, heard, touched, tasted, or smelled; they do not emit or reflect signals; they leave no traces. So what kind of thing are they? How can we have knowledge of them? The aim of this chapter is to present and assess the main answers to these questions – classical and neo-classical, nominalism, mentalism, fictionalism, logicism, and the set-size view. All views are disputed, including the view I will argue for, the set-size view. The final section relates the finite cardinal numbers to the natural numbers.

β€’ Bioblast editor: Gnaiger E

Euclidean unit and number.jpg
Oxford Handbook of Numerical Cognition.jpg

Chapter 2: Philosophy of number by Giaquinto Marcus

Numbers cannot be seen, heard, touched, tasted, or smelled; they do not emit or reflect signals; they leave no traces. So what kind of things are they? These are the central philosophical questions about numbers. Plausible combinations of answers have proved elusive.








Cited by

Gnaiger 2024 Ambiguity crisis.jpg
Gnaiger E (2024) Addressing the ambiguity crisis in bioenergetics and thermodynamics. MitoFit Preprints 2024.3. https://doi.org/10.26124/mitofit:2024-0003


Gnaiger MitoFit Preprints 2020.4


Gnaiger E (2020) Canonical reviewer's comments on: Bureau International des Poids et Mesures (2019) The International System of Units (SI) 9th ed. MitoFit Preprint Arch 2020.4 doi:10.26124/mitofit:200004.


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International System of Units, Number, MitoFit 2020.4, X-mass Carol, Gnaiger 2024 MitoFit