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When do parts form wholes? Integrated information as the restriction on mereological composition.

Kelvin J. McQueen, Naotsugu Tsuchiya

Neuroscience of Consciousness January 1, 2023 DOI: 10.1093/nc/niad013 (opens in new tab) via PubMed

Summary

AI-generated from the abstract

The composition question asks under what conditions material objects form a whole. Existing answers are either vague or face counterexamples, leading many philosophers to accept that composition either never occurs or always occurs. This paper introduces integrated information theory (IIT), a theory of consciousness, and argues that it provides a precise, non-trivial answer: composition occurs when integrated information is maximized. The IIT restriction avoids the problems of vagueness and counterexamples that plague other proposals. An appendix explains how to calculate parts and wholes using a simple system.

Study at a glance

Characteristics Theoretical or philosophical paper Peer reviewed
Keywords Iit Composition question Consciousness Feedback connectivity Integrated information theory
Key finding Argues that integrated information theory specifies a non-trivial restriction on composition—composition occurs when integrated information is maximized—which has advantages over existing proposals in avoiding vagueness and counterexamples.

Abstract

Under what conditions are material objects, such as particles, parts of a whole object? This is the composition question and is a longstanding open question in philosophy. Existing attempts to specify a non-trivial restriction on composition tend to be vague and face serious counterexamples. Consequently, two extreme answers have become mainstream: composition (the forming of a whole by its parts) happens under no or all conditions. In this paper, we provide a self-contained introduction to the integrated information theory (IIT) of consciousness. We show that IIT specifies a non-trivial restriction on composition: composition happens when integrated information is maximized. We compare the IIT restriction to existing proposals and argue that the IIT restriction has significant advantages, especially in response to the problems of vagueness and counterexamples. An appendix provides an introduction to calculating parts and wholes with a simple system.

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