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1. The Conscious, the Unconscious, and Familiarity (EJ809719)

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Author(s):

Scott, Ryan B.; Dienes, Zoltan

Source:

Journal of Experimental Psychology: Learning, Memory, and Cognition, v34 n5 p1264-1288 Sep 2008

Pub Date:

2008-09-00

Pub Type(s):

Journal Articles; Reports - Research

Peer-Reviewed:

Yes

Descriptors:
Grammar; Familiarity; Second Language Learning; Learning Processes; Experimental Psychology; Models; Memory; Regression (Statistics); College Students; Foreign Countries; Decision Making

Abstract:
This article examines the role of subjective familiarity in the implicit and explicit learning of artificial grammars. Experiment 1 found that objective measures of similarity (including fragment frequency and repetition structure) predicted ratings of familiarity, that familiarity ratings predicted grammaticality judgments, and that the extremity of familiarity ratings predicted confidence. Fami Note:The following two links are not-applicable for text-based browsers or screen-reading software. Show Full Abstract

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2. Learning Non-Local Dependencies (EJ781378)

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Author(s):

Kuhn, Gustav; Dienes, Zoltan

Source:

Cognition, v106 n1 p184-206 Jan 2008

Pub Date:

2008-01-00

Pub Type(s):

Journal Articles; Reports - Research

Peer-Reviewed:

Yes

Descriptors:
Memory; Learning Processes; Models; Simulation; Music Techniques

Abstract:
This paper addresses the nature of the temporary storage buffer used in implicit or statistical learning. Kuhn and Dienes [Kuhn, G., & Dienes, Z. (2005). Implicit learning of nonlocal musical rules: implicitly learning more than chunks. "Journal of Experimental Psychology-Learning Memory and Cognition," 31(6) 1417-1432] showed that people could implicitly learn a musical rule that was solely base Note:The following two links are not-applicable for text-based browsers or screen-reading software. Show Full Abstract

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3. The Generalized Optic Acceleration Cancellation Theory of Catching (EJ735417)

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Author(s):

McLeod, Peter; Reed, Nick; Dienes, Zoltan

Source:

Journal of Experimental Psychology: Human Perception and Performance, v32 n1 p139-148 Feb 2006

Pub Date:

2006-02-00

Pub Type(s):

Journal Articles; Reports - Descriptive

Peer-Reviewed:

Yes

Descriptors:
Optics; Physics; Motion; Simulation; Visual Discrimination; Visual Stimuli; Eye Movements; Perceptual Motor Coordination; Generalizability Theory; Scientific Reports

Abstract:
The generalized optic acceleration cancellation (GOAC) theory of catching proposes that the path of a fielder running to catch a ball is determined by the attempt to satisfy 2 independent constraints. The 1st is to keep the angle of elevation of gaze to the ball increasing at a decreasing rate. The 2nd is to control the rate of horizontal rotation necessary to maintain fixation on the ball. Depen Note:The following two links are not-applicable for text-based browsers or screen-reading software. Show Full Abstract

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4. Implicit Learning of Nonlocal Musical Rules: Implicitly Learning More Than Chunks (EJ734772)

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Author(s):

Kuhn, Gustav; Dienes, Zoltan

Source:

Journal of Experimental Psychology: Learning, Memory, and Cognition, v31 n6 p1417-1432 Nov 2005

Pub Date:

2005-11-00

Pub Type(s):

Journal Articles; Reports - Research

Peer-Reviewed:

Yes

Descriptors:
Learning Processes; Music; Cognitive Processes; Learning Theories; Sequential Learning; Testing

Abstract:
Dominant theories of implicit learning assume that implicit learning merely involves the learning of chunks of adjacent elements in a sequence. In the experiments presented here, participants implicitly learned a nonlocal rule, thus suggesting that implicit learning can go beyond the learning of chunks. Participants were exposed to a set of musical tunes that were all generated using a diatonic i Note:The following two links are not-applicable for text-based browsers or screen-reading software. Show Full Abstract

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5. Can Musical Transformations Be Implicitly Learned? (EJ730949)

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Author(s):

Dienes, Zoltan; Longuet-Higgins, Christopher

Source:

Cognitive Science, v28 n4 p531-558 Jul-Aug 2004

Pub Date:

2004-00-00

Pub Type(s):

Journal Articles; Reports - Research

Peer-Reviewed:

Yes

Descriptors:
Learning Processes; Music; Epistemology

Abstract:
The dominant theory of what people can learn implicitly is that they learn chunks of adjacent elements in sequences. A type of musical grammar that goes beyond specifying allowable chunks is provided by serialist or 12-tone music. The rules constitute operations over variables and could not be appreciated as such by a system that can only chunk elements together. A series of studies investigated Note:The following two links are not-applicable for text-based browsers or screen-reading software. Show Full Abstract

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6. Transfer of Implicit Knowledge Across Domains. (EJ514897)

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Author(s):

Dienes, Zoltan; And Others

Source:

Language and Cognitive Processes, v10 n3-4 p363-67 Aug 1995

Pub Date:

1995-00-00

Pub Type(s):

Reports - Research; Journal Articles

Peer-Reviewed:

N/A

Descriptors:
Cognitive Mapping; Cognitive Structures; Computational Linguistics; Concept Formation; Data Analysis; Grammar; Models; Transfer of Training

Abstract:
This article explored the way people and connectionist models could apply knowledge of the structure of one domain to another. The process of the Simple Recurrent Network in modelling these data illustrates how abstract knowledge of artificial grammars can be understood in terms of statistical structure. (nine references) (CK)

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7. Lessons Involving Music, Language, and Mathematics. (EJ361594)

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Author(s):

Dienes, Zoltan P.

Source:

Journal of Mathematical Behavior, v6 n2 p171-81 Aug 1987

Pub Date:

1987-00-00

Pub Type(s):

Journal Articles; Reports - Descriptive

Peer-Reviewed:

N/A

Descriptors:
Creative Writing; Elementary Secondary Education; Interdisciplinary Approach; Language Arts; Mathematics; Mathematics Instruction; Movement Education; Music Appreciation; Musical Composition

Abstract:
A learning sequence is sketched that enables children to have valid experiences in music, language, mathematics, and movement, more or less simultaneously. The activity starts with a short tune and works toward a song as the solution to the problem. The creation of a dance follows the writing of the song. (RH)

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8. On the Understanding and Use of Mathematics (EJ165407)

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Author(s):

Dienes, Zoltan P.

Source:

Literacy Discussion, 8, 1, 101-120, Spr 77

Pub Date:

1977-00-00

Pub Type(s):

N/A

Peer-Reviewed:

N/A

Descriptors:
Arithmetic; Concept Formation; Daily Living Skills; Learning Processes; Literacy; Mathematical Applications; Mathematics; Mathematics Instruction; Skill Development; Transformations (Mathematics)

Abstract:
Discusses the principle elements for understanding and using mathematics, particularly arithmetic. Three aspects of arithmetic are considered: Understanding the concepts underlying a mathematical process, techniques or algorithms of arithmetic, and applications of the techniques to real situations. (SH)

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9. Why a Psycho-Mathematics Centre? (EJ085118)

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Author(s):

Dienes, Zoltan P.

Source:

Journal of Structural Learning, 3, 2, 89-91, 72

Pub Date:

1972-00-00

Pub Type(s):

N/A

Peer-Reviewed:

N/A

Descriptors:
Education; Higher Education; Interdisciplinary Approach; Mathematics Education; Professional Education; Psychological Studies; Research Coordinating Units; Teacher Education

Abstract:
A rationale is given for the creation of a centre that combines the talents of the mathematician, the psychologist, the experienced teacher, and the mathematics educator to prepare mathematics teachers, administrators, and educational researchers. (JP)

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10. An Example of the Passage From the Concrete to the Manipulation of Formal Systems (EJ044723)

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Author(s):

Dienes, Zoltan P.

Source:

Educational Studies in Mathematics, 3, 3/4, 337-352, Jun 71

Pub Date:

1971-00-00

Pub Type(s):

N/A

Peer-Reviewed:

N/A

Descriptors:
Concept Formation; Conference Reports; Curriculum Development; Elementary School Mathematics; Geometry; Instruction; Learning; Learning Theories; Mathematics Education

Abstract:
The author lists and discusses each of six stages of mathematical learning. The stages are: (1) interaction, (2) rule construction and manipulation, (3) isomorphisms, (4) representations, (5) symbolization, and (6) formalization. Examples from geometry are used to demonstrate the learning processes. (JG)

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