Mereology

Oxford: Oxford University Press (2021)
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Abstract

Is a whole something more than the sum of its parts? Are there things composed of the same parts? If you divide an object into parts, and divide those parts into smaller parts, will this process ever come to an end? Can something lose parts or gain new ones without ceasing to be the thing it is? Does any multitude of things (including disparate things such as you, this book, and the tail of a cat) compose a whole of some sort? Questions such as these have occupied us for at least as long as philosophy has existed. They define the field that has come to be known as mereology-the study of all relations of part to whole and of part to part within a whole-and have deep and far-reaching ramifications in metaphysics as well as in logic, the foundations of mathematics, the philosophy of language, the philosophy of science, and beyond. In Mereology, A. J. Cotnoir and Achille C. Varzi have compiled decades of advanced research into a comprehensive, up-to-date, and formally rigorous picture. The early chapters cover the more classical aspects of mereology; the rest of the book deals with variants and extensions. Whether you are an established professional philosopher, an interested student, or a newcomer, inside you will find all the tools you need to join this ever-evolving field of inquiry and theorize about all things mereological.

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Author Profiles

Achille C. Varzi
Columbia University
A. J. Cotnoir
University of St. Andrews

Citations of this work

Location and Mereology.Cody Gilmore, Claudio Calosi & Damiano Costa - 2013 - Stanford Encyclopedia of Philosophy.
Ordinal Type Theory.Jan Plate - forthcoming - Inquiry: An Interdisciplinary Journal of Philosophy.
Fine’s Monster Objection Defanged.Damiano Costa, Alessandro Cecconi & Claudio Calosi - 2023 - Philosophical Quarterly 73 (2):435-451.
Experiential parts.Philippe Chuard - forthcoming - Analytic Philosophy.

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References found in this work

Mereology.Giorgio Lando - 2017 - Philosophical Quarterly 73 (3):855-858.
A Calculus of Regions Respecting Both Measure and Topology.Tamar Lando & Dana Scott - 2019 - Journal of Philosophical Logic 48 (5):825-850.

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