An Extension of Combinatorial Contextuality for Cognitive Protocols

Frontiers in Psychology 13 (2022)
  Copy   BIBTEX

Abstract

This article extends the combinatorial approach to support the determination of contextuality amidst causal influences. Contextuality is an active field of study in Quantum Cognition, in systems relating to mental phenomena, such as concepts in human memory. In the cognitive field of study, a contemporary challenge facing the determination of whether a phenomenon is contextual has been the identification and management of disturbances. Whether or not said disturbances are identified through the modeling approach, constitute causal influences, or are disregardableas as noise is important, as contextuality cannot be adequately determined in the presence of causal influences. To address this challenge, we first provide a formalization of necessary elements of the combinatorial approach within the language of canonical causal models. Through this formalization, we extend the combinatorial approach to support a measurement and treatment of disturbance, and offer techniques to separately distinguish noise and causal influences. Thereafter, we develop a protocol through which these elements may be represented within a cognitive experiment. As human cognition seems rife with causal influences, cognitive modelers may apply the extended combinatorial approach to practically determine the contextuality of cognitive phenomena.

Links

PhilArchive



    Upload a copy of this work     Papers currently archived: 91,881

External links

Setup an account with your affiliations in order to access resources via your University's proxy server

Through your library

Similar books and articles

The Problem of Extension in Natural Philosophy.Erik C. Banks - 2008 - Philosophia Naturalis 45 (2):211-235.
Cognitive extension, enhancement, and the phenomenology of thinking.Philip J. Walsh - 2017 - Phenomenology and the Cognitive Sciences 16 (1):33-51.
Combinatorial Isols and the Arithmetic of Dekker Semirings.Thomas G. McLaughlin - 2002 - Mathematical Logic Quarterly 48 (3):323-342.
The combinatorial principle ⋄#.Keith J. Devlin - 1982 - Journal of Symbolic Logic 47 (4):888-899.
Some combinatorial and algorithmic problems in many-valued logics.Ivan Stojmenović - 1987 - Novi Sad: University of Novi Sad, Faculty of Science, Institute of Mathematics.
Incompatible extensions of combinatorial functions.Erik Ellentuck - 1983 - Journal of Symbolic Logic 48 (3):752-755.

Analytics

Added to PP
2022-05-21

Downloads
8 (#1,317,821)

6 months
5 (#639,314)

Historical graph of downloads
How can I increase my downloads?

Citations of this work

No citations found.

Add more citations