On the non-uniqueness problem in integrated information theory.

IF 3.1 Q1 PSYCHOLOGY, BIOLOGICAL Neuroscience of Consciousness Pub Date : 2023-01-01 DOI:10.1093/nc/niad014
Jake R Hanson, Sara I Walker
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Abstract

Integrated Information Theory (IIT) 3.0 is among the leading theories of consciousness in contemporary neuroscience. The core of the theory relies on the calculation of a scalar mathematical measure of consciousness, Φ, which is inspired by the phenomenological axioms of the theory. Here, we show that despite its widespread application, Φ is not a well-defined mathematical concept in the sense that the value it specifies is non-unique. To demonstrate this, we introduce an algorithm that calculates all possible Φ values for a given system in strict accordance with the mathematical definition from the theory. We show that, to date, all published Φ values under consideration are selected arbitrarily from a multitude of equally valid alternatives. Crucially, both [Formula: see text] and [Formula: see text] are often predicted simultaneously, rendering any interpretation of these systems as conscious or not, non-decidable in the current formulation of IIT.

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集成信息论中的非唯一性问题。
集成信息理论(IIT) 3.0是当代神经科学中关于意识的主要理论之一。该理论的核心依赖于意识的标量数学度量的计算,Φ,其灵感来自该理论的现象学公理。在这里,我们表明,尽管它的广泛应用,Φ并不是一个定义良好的数学概念,因为它指定的值是非唯一的。为了证明这一点,我们引入了一种算法,该算法严格按照理论的数学定义计算给定系统的所有可能的Φ值。我们表明,到目前为止,所有公布的Φ值都是从众多同样有效的选项中任意选择的。至关重要的是,[公式:见文]和[公式:见文]经常同时被预测,使得对这些系统的任何解释都是有意识的或无意识的,在当前的IIT公式中是不可确定的。
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来源期刊
Neuroscience of Consciousness
Neuroscience of Consciousness Psychology-Clinical Psychology
CiteScore
6.90
自引率
2.40%
发文量
16
审稿时长
19 weeks
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