The Bounds of Possibility: Puzzles of Modal Variation

Oxford: Oxford University Press. Edited by John Hawthorne & Juhani Yli-Vakkuri (2021)
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Abstract

In general, a given object could have been different in certain respects. For example, the Great Pyramid could have been somewhat shorter or taller; the Mona Lisa could have had a somewhat different pattern of colours; an ordinary table could have been made of a somewhat different quantity of wood. But there seem to be limits. It would be odd to suppose that the Great Pyramid could have been thimble-sized; that the Mona Lisa could have had the pattern of colours that actually characterizes The Scream; or that the table could have been made of the very quantity of wood that in fact made some other table. However, there are puzzling arguments that purport to show that so long as an object is capable of being somewhat different in some respect, it is capable of being radically different in that respect. These arguments rely on two tempting thoughts: first, that an object’s capacity for moderate variation is a non-contingent matter, and second, that what is possibly possible is simply possible. This book systematically investigates competing strategies for resolving these puzzles, and defends one of them. Along the way it engages with foundational questions about the metaphysics of modality.

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Author Profiles

Juhani Yli-Vakkuri
Australian Catholic University
John Hawthorne
University of Southern California
Cian Dorr
New York University

Citations of this work

Classicism.Andrew Bacon & Cian Dorr - 2024 - In Peter Fritz & Nicholas K. Jones (eds.), Higher-Order Metaphysics. Oxford University Press. pp. 109-190.
Being in a position to know.Juhani Yli-Vakkuri & John Hawthorne - 2022 - Philosophical Studies 179 (4):1323-1339.
Theories of Meaning.Jeff Speaks - forthcoming - Stanford Encyclopedia of Philosophy.
Ordinal Type Theory.Jan Plate - forthcoming - Inquiry: An Interdisciplinary Journal of Philosophy.
A Theory of Necessities.Andrew Bacon & Jin Zeng - 2022 - Journal of Philosophical Logic 51 (1):151-199.

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