A Note on Bošković’s Distinction between Two Kinds of Velocities

Bošković’s distinction between two kinds of velocities (duo velocitatum genera) – velocity in the first act (velocitas in actu primo), or potential velocity (velocitas potentialis), and velocity in the second act (velocitas in actu secundo), or actual velocity (velocitas actualis) – is considered in...

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Main Author: Boris Koznjak
Format: Article
Language:English
Published: Society for the Advancement of Philosophy 2003-06-01
Series:Prolegomena
Subjects:
Online Access:http://www.hrstud.hr/prolegomena/Pro-2003-1/Pro-2003-1-Clanci-Koznjak.pdf
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spelling doaj-f996f520d25445ad847d683193b722ff2021-04-02T17:23:26ZengSociety for the Advancement of PhilosophyProlegomena1333-43951846-05932003-06-01216171A Note on Bošković’s Distinction between Two Kinds of VelocitiesBoris KoznjakBošković’s distinction between two kinds of velocities (duo velocitatum genera) – velocity in the first act (velocitas in actu primo), or potential velocity (velocitas potentialis), and velocity in the second act (velocitas in actu secundo), or actual velocity (velocitas actualis) – is considered in respect to the concept of instantaneous velocity as defined by calculus differentialis. Contrary to the seeming inconsistency of Bošković’s duality of velocities and the concept of instantaneous velocity, due to a critical examination of logical and methodological foundations of the calculus, the article shows that the duality of velocities is consistent with the interpretations of instantaneous velocity given by Oresme, Euler and Maclaurin, as with the definition of instantaneous velocity according to the rigorous Cauchyan founding of the calculus. Bošković’s duality of velocities is also shown to be consistent with Aristotelian-scholastic doctrine of potentiality and actuality, especially in its domain related to the nature of continuous motion.http://www.hrstud.hr/prolegomena/Pro-2003-1/Pro-2003-1-Clanci-Koznjak.pdfBoškovićvelocity in the first act (velocitas in actu primo)potential velocity (velocitas potentialis)velocity in the second act (velocitas in actu secundo)actual velocity (velocitas actualis)Aristotlepotentialityactualitymotioncalculus
collection DOAJ
language English
format Article
sources DOAJ
author Boris Koznjak
spellingShingle Boris Koznjak
A Note on Bošković’s Distinction between Two Kinds of Velocities
Prolegomena
Bošković
velocity in the first act (velocitas in actu primo)
potential velocity (velocitas potentialis)
velocity in the second act (velocitas in actu secundo)
actual velocity (velocitas actualis)
Aristotle
potentiality
actuality
motion
calculus
author_facet Boris Koznjak
author_sort Boris Koznjak
title A Note on Bošković’s Distinction between Two Kinds of Velocities
title_short A Note on Bošković’s Distinction between Two Kinds of Velocities
title_full A Note on Bošković’s Distinction between Two Kinds of Velocities
title_fullStr A Note on Bošković’s Distinction between Two Kinds of Velocities
title_full_unstemmed A Note on Bošković’s Distinction between Two Kinds of Velocities
title_sort note on bošković’s distinction between two kinds of velocities
publisher Society for the Advancement of Philosophy
series Prolegomena
issn 1333-4395
1846-0593
publishDate 2003-06-01
description Bošković’s distinction between two kinds of velocities (duo velocitatum genera) – velocity in the first act (velocitas in actu primo), or potential velocity (velocitas potentialis), and velocity in the second act (velocitas in actu secundo), or actual velocity (velocitas actualis) – is considered in respect to the concept of instantaneous velocity as defined by calculus differentialis. Contrary to the seeming inconsistency of Bošković’s duality of velocities and the concept of instantaneous velocity, due to a critical examination of logical and methodological foundations of the calculus, the article shows that the duality of velocities is consistent with the interpretations of instantaneous velocity given by Oresme, Euler and Maclaurin, as with the definition of instantaneous velocity according to the rigorous Cauchyan founding of the calculus. Bošković’s duality of velocities is also shown to be consistent with Aristotelian-scholastic doctrine of potentiality and actuality, especially in its domain related to the nature of continuous motion.
topic Bošković
velocity in the first act (velocitas in actu primo)
potential velocity (velocitas potentialis)
velocity in the second act (velocitas in actu secundo)
actual velocity (velocitas actualis)
Aristotle
potentiality
actuality
motion
calculus
url http://www.hrstud.hr/prolegomena/Pro-2003-1/Pro-2003-1-Clanci-Koznjak.pdf
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