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Golay, Philippe; Lecerf, Thierry – Psychological Assessment, 2011
According to the most widely accepted Cattell-Horn-Carroll (CHC) model of intelligence measurement, each subtest score of the Wechsler Intelligence Scale for Adults (3rd ed.; WAIS-III) should reflect both 1st- and 2nd-order factors (i.e., 4 or 5 broad abilities and 1 general factor). To disentangle the contribution of each factor, we applied a…
Descriptors: Adults, Intelligence Tests, Measures (Individuals), Factor Analysis
Pimperton, Hannah; Nation, Kate – British Journal of Educational Psychology, 2010
Background: Poor comprehenders are children who show significant deficits in their reading comprehension performance, despite average, or above-average word reading ability. To date, there have been no in-depth studies of the mathematical performance profiles of such children. Aims: This study aimed to explore the mathematical profiles of poor…
Descriptors: Reading Comprehension, Age, Oral Language, Language Impairments
Hallett, Darcy; Nunes, Terezinha; Bryant, Peter – Journal of Educational Psychology, 2010
Previous research on children's conceptual and procedural understanding of fractions, and other arithmetic skills, has led to contradictory conclusions. Some research suggests that children learn conceptual knowledge before procedural knowledge, some suggests that they learn procedural knowledge before conceptual knowledge, and other research…
Descriptors: Mathematics Skills, Concept Formation, Foreign Countries, Arithmetic
Chinn, Steve – Routledge, Taylor & Francis Group, 2011
Now in a second edition, the award-winning "The Trouble with Maths" offers important insights into the often confusing world of numeracy. By looking at learning difficulties in maths from several perspectives, including the language of mathematics, thinking styles and the demands of individual topics, this book offers a complete overview of the…
Descriptors: Learning Problems, Numeracy, Short Term Memory, Word Problems (Mathematics)
MacDonald, Amy – Australian Mathematics Teacher, 2008
The key to understanding the development of student misconceptions is to ask students to explain their thinking. Time constraints of classroom teaching make it difficult to consult with each and every individual student about their thought processes. However, when a particular error keeps surfacing, simply marking the response as incorrect will…
Descriptors: Mathematics Instruction, Number Concepts, Cognitive Processes, Misconceptions
Rosales, Javier; Orrantia, Josetxu; Vicente, Santiago; Chamoso, Jose M. – European Journal of Psychology of Education, 2008
In the article we compare the approaches of 3 in-service teachers and 3 student teachers when they tried to solve a verbal arithmetic problem in the classroom. Each interaction was studied using a System of Analysis that takes into account the cognitive processes involved in the solution of a mathematic problem and describes the interaction at…
Descriptors: Experienced Teachers, Student Teachers, Student Participation, Interaction
Baldo, Juliana V.; Dronkers, Nina F. – Neuropsychologia, 2007
There is debate as to the relationship between mathematical ability and language. Some research has suggested that common processes underlie arithmetic and grammar while other research has suggested that these are distinct processes. The current study aimed to address this issue in a large group of 68 left hemisphere stroke patients who were all…
Descriptors: Language Processing, Comprehension, Brain Hemisphere Functions, Patients
Egodawatte, Gunawardena – Acta Didactica Napocensia, 2009
Research studies have shown that students encounter difficulties in transitioning from arithmetic to algebra. Errors made by high school students were analyzed for patterns and their causes. The origins of errors were: intuitive assumptions, failure to understand the syntax of algebra, analogies with other familiar symbol systems such as the…
Descriptors: Algebra, Mathematics Skills, High School Students, Secondary School Mathematics
Kong, Siu Cheung; Kwok, Lam For – Computers and Education, 2005
The aim of this research is to devise a cognitive tool for meeting the diverse needs of learners for comprehending new procedural knowledge. A model of affordances on teaching fraction equivalence for developing procedural knowledge for adding/subtracting fractions with unlike denominators was derived from the results of a case study of an initial…
Descriptors: Mathematical Concepts, Comprehension, Knowledge Level, Mathematics
Calin-Jageman, Robert J.; Ratner, Hilary Horn – Cognition and Instruction, 2005
We examined the relation between self-explaining and encoding among kindergartners. For 5 days, children (n = 27) took turns solving addition problems with an adult expert who always used an advanced addition strategy. During the game, children explained the expert's answers (Explain-Expert), explained their own answers (Explain-Novice), or did…
Descriptors: Arithmetic, Coding, Kindergarten, Young Children
Novotna, Jarmila, Ed.; Moraova, Hana, Ed.; Kratka, Magdalena, Ed.; Stehlikova, Nad'a, Ed. – International Group for the Psychology of Mathematics Education, 2006
This document contains the fourth volume of the proceedings of the 30th Conference of the International Group for the Psychology of Mathematics Education. Conference presentations are centered around the theme "Mathematics at the Centre." This volume features 59 research reports by presenters with last names beginning between Kun and…
Descriptors: Program Effectiveness, Foreign Countries, Teacher Education, Psychology
Chick, Helen L., Ed.; Vincent, Jill L., Ed. – International Group for the Psychology of Mathematics Education, 2005
The first volume of the 29th annual conference of the International Group for the Psychology of Mathematics Education contains plenary lecture and research forum papers as listed below. Short oral communications papers, poster presentations, brief summaries of discussion groups, and working sessions are also included in the volume. The plenary…
Descriptors: Educational Theories, Elementary School Mathematics, Semiotics, Mathematics Education