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  1. Self-organization of cognitive performance.Guy C. Van Orden, John G. Holden & Michael T. Turvey - 2003 - Journal of Experimental Psychology: General 132 (3):331.
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  • How Nature Works: The Science of Self-Organized Criticality.Per Bak - 1996 - Copernicus.
    Self-organized criticality, the spontaneous development of systems to a critical state, is the first general theory of complex systems with a firm mathematical basis. This theory describes how many seemingly desperate aspects of the world, from stock market crashes to mass extinctions, avalanches to solar flares, all share a set of simple, easily described properties. "...a'must read'...Bak writes with such ease and lucidity, and his ideas are so intriguing...essential reading for those interested in complex systems...it will reward a sufficiently skeptical (...)
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  • Cognitive emissions of 1/f noise.David L. Gilden - 2001 - Psychological Review 108 (1):33-56.
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  • The Pervasiveness of 1/f Scaling in Speech Reflects the Metastable Basis of Cognition.Christopher T. Kello, Gregory G. Anderson, John G. Holden & Guy C. Van Orden - 2008 - Cognitive Science 32 (7):1217-1231.
    Human neural and behavioral activities have been reported to exhibit fractal dynamics known as 1/f noise, which is more aptly named 1/f scaling. Some argue that 1/f scaling is a general and pervasive property of the dynamical substrate from which cognitive functions are formed. Others argue that it is an idiosyncratic property of domain‐specific processes. An experiment was conducted to investigate whether 1/f scaling pervades the intrinsic fluctuations of a spoken word. Ten participants each repeated the word bucket over 1,000 (...)
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  • (1 other version)Causality, Criticality, and Reading Words: Distinct Sources of Fractal Scaling in Behavioral Sequences.Fermín Moscoso del Prado Martín - 2011 - Cognitive Science 35 (5):785-837.
    The finding of fractal scaling (FS) in behavioral sequences has raised a debate on whether FS is a pervasive property of the cognitive system or is the result of specific processes. Inferences about the origins of properties in time sequences are causal. That is, as opposed to correlational inferences reflecting instantaneous symmetrical relations, causal inferences concern asymmetric relations lagged in time. Here, I integrate Granger‐causality with inferences about FS. Four simulations illustrate that causal analyses can isolate distinct FS sources, whereas (...)
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  • (1 other version)Causality, Criticality, and Reading Words: Distinct Sources of Fractal Scaling in Behavioral Sequences.Fermín Moscoso del Prado Martín - 2011 - Cognitive Science 35 (5):785-837.
    The finding of fractal scaling (FS) in behavioral sequences has raised a debate on whether FS is a pervasive property of the cognitive system or is the result of specific processes. Inferences about the origins of properties in time sequences are causal. That is, as opposed to correlational inferences reflecting instantaneous symmetrical relations, causal inferences concern asymmetric relations lagged in time. Here, I integrate Granger-causality with inferences about FS. Four simulations illustrate that causal analyses can isolate distinct FS sources, whereas (...)
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  • Dispersion of response times reveals cognitive dynamics.John G. Holden, Guy C. Van Orden & Michael T. Turvey - 2009 - Psychological Review 116 (2):318-342.
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  • Critical branching neural networks.Christopher T. Kello - 2013 - Psychological Review 120 (1):230-254.
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  • Global Model Analysis of Cognitive Variability.David L. Gilden - 2009 - Cognitive Science 33 (8):1441-1467.
    Residual fluctuations produced in typical experimental methodologies are examined as correlated noises. The effective range of the correlations was assessed by determining whether the decay over look‐back time is better described as a power law or exponential. Both of these decay laws contain free parameters and it is argued that it is not possible to distinguish their models on the basis of simple measures of goodness‐of‐fit. Global analyses that evaluate models on the basis of how well they generalize are conducted. (...)
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