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James P. Crutchfield

Researcher at University of California, Davis

Publications -  338
Citations -  20738

James P. Crutchfield is an academic researcher from University of California, Davis. The author has contributed to research in topics: Entropy rate & Dynamical systems theory. The author has an hindex of 62, co-authored 314 publications receiving 19299 citations. Previous affiliations of James P. Crutchfield include University of California, Santa Cruz & PARC.

Papers
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Primordial evolution in the finitary process soup

TL;DR: It is found that replicating processes evolve the strategy of successively building higher levels of organization by autocataly- sis, facilitated by local components that have low structural complexity, but high generality.
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Inferring Pattern and Disorder in Close-Packed Structures from X-ray Diffraction Studies, Part II: Structure and Intrinsic Computation in Zinc Sulphide

TL;DR: Varn et al. as discussed by the authors presented a procedure to discover and analyze patterns and disorder in close-packed structures as revealed in x-ray diffraction spectra, which is more general than the current alternative theory, the fault model, and provides a unique characterization of the disorder present.
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A Perspective on Unique Information: Directionality, Intuitions, and Secret Key Agreement.

TL;DR: Drawing parallels with secret key agreement rates from information-theoretic cryptography, it is demonstrated that these intuitions are mutually incompatible and suggested that this underlies the persistence of competing definitions and interpretations.
Journal ArticleDOI

Macaques preferentially attend to visual patterns with higher fractal dimension contours.

TL;DR: Monkeys fixated more frequently on, dwelled for longer durations on, and had attentional biases towards images that contain boundary contours with higher fractal dimensions, suggesting that sensitivity to fractal dimension may be a wider ability of the vertebrate vision system.
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Inferring Pattern and Disorder in Close-Packed Structures from X-ray Diffraction Studies, Part I: epsilon-Machine Spectral Reconstruction Theory

TL;DR: Varn et al. as discussed by the authors adapted computational mechanics to describe one-dimensional structure in materials by using correlation functions estimated from diffraction spectra, rather than sequences of microscopic configurations, as is typically used in other domains.