J
James M. Clark
Researcher at University of Winnipeg
Publications - 43
Citations - 4042
James M. Clark is an academic researcher from University of Winnipeg. The author has contributed to research in topics: Laser & Cognition. The author has an hindex of 23, co-authored 42 publications receiving 3701 citations. Previous affiliations of James M. Clark include University of Western Ontario & Southern Arkansas University.
Papers
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Journal ArticleDOI
Dual coding theory and education
James M. Clark,Allan Paivio +1 more
TL;DR: Dual coding theory (DCT) as mentioned in this paper explains human behavior and experience in terms of dynamic associative processes that operate on a rich network of modality-specific verbal and nonverbal representations.
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Cognitive components of picture naming
TL;DR: The authors review what the research has revealed about 3 generally accepted stages of naming a pictured object: object identification, name activation, and response generation and show that dual coding theory gives a coherent and plausible account of these findings.
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An encoding-complex view of cognitive number processing: Comment on McCloskey, Sokol, and Goodman (1986).
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Extensions of the Paivio, Yuille, and Madigan (1968) norms.
James M. Clark,Allan Paivio +1 more
TL;DR: The Paivio, Yuille, and Madigan (1968) norms for 925 nouns were extended in two ways, involved the collecting of a much more extensive and diverse set of properties from original ratings and other sources, and demonstrated both the redundancy among various measures and the tendency for some attributes to load on multiple factors.
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Integrated versus modular theories of number skills and acalculia.
TL;DR: The integrated, associative view of number processing is supported by the dependence of modular views on abstract codes and other conceptual inadequacies, evidence for integrated associative networks in calculation tasks, acalculia phenomena, shortcomings in modular architectures for number-processing dissociations, close ties between semantic and verbal aspects of numbers, and continuities between number and nonnumber processing.