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Buchbinder, Orly; McCrone, Sharon – ZDM: Mathematics Education, 2023
Mathematics teacher education programs in the United States are charged with preparing prospective secondary teachers (PSTs) to teach reasoning and proving across grade levels and mathematical topics. Although most programs require a course on proof, PSTs often perceive it as disconnected from their future classroom practice. Our design research…
Descriptors: Preservice Teachers, Secondary Education, Mathematics Instruction, Thinking Skills
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Yakubova, Gulnoza; Hughes, Elizabeth M.; Baer, Briella L. – Preventing School Failure, 2020
With the increasing attention and surge of empirical research in providing academic instruction for students with autism spectrum disorder (ASD) comes the need to provide teachers with research-supported strategies. Using one evidence-based strategy for teaching mathematics to students with high incidence disabilities, and another for teaching…
Descriptors: Autism, Pervasive Developmental Disorders, Video Technology, Mathematics Instruction
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Kamsa, Imane; Elouahbi, Rachid; El Khoukhi, Fatima – Journal of Information Technology Education: Research, 2017
Aim/Purpose: To identify and rectify the learning difficulties of online learners. Background: The major cause of learners' failure and non-acquisition of knowledge relates to their weaknesses in certain areas necessary for optimal learning. We focus on e-learning because, within this environment, the learner is mostly affected by these…
Descriptors: Foreign Countries, Graduate Students, Masters Programs, Learning Disabilities
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Cabot, Jordi; Tisi, Massimo – Computer Science Education, 2011
Model-Driven Engineering (MDE) is changing the way we build, operate, and maintain our software-intensive systems. Several projects using MDE practices are reporting significant improvements in quality and performance but, to be able to handle these projects, software engineers need a set of technical and interpersonal skills that are currently…
Descriptors: Foreign Countries, Computer Science Education, Computer Software, Engineering
Ozmantar, Mehmet Fatih; Monaghan, John – Mathematics Education Research Journal, 2007
This paper is structured in two sections. The first examines views of mathematical abstraction in two broad categories: empiricist and dialectical accounts. It documents the difficulties involved in and explores the potentialities of both accounts. Then it outlines a recent model which takes a dialectical materialist approach to abstraction in…
Descriptors: Tutors, Abstract Reasoning, Student Development, Models
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Agne, Russell M., Ed. – 1980
Science and social studies teachers can use these sample learning activities to teach reasoning skills in grades 5-9. The publication was developed by a group which provides information and assistance to Vermont educators of science and social studies in the fifth through the ninth grades with a focus on the teaching and learning of reasoning…
Descriptors: Abstract Reasoning, Intermediate Grades, Junior High Schools, Learning Activities
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Hartoonian, H. Michael – Theory and Research in Social Education, 1980
Presents a theoretical model that attempts to lessen the fragmentation of skill instruction in social studies. The model uses reasoning as a goal toward which social studies instruction can move. Curriculum implications relative to skill coordination are discussed. (Author/DB)
Descriptors: Abstract Reasoning, Curriculum Development, Educational Assessment, Educational Needs
Brainerd, Charles J. – 1974
Studies concerned with the synchronous emergence prediction of Piaget's structures-of-the-whole principle are discussed in conjunction with three groups of concrete-operational skills: (1) transitivity/conservation/class inclusion; (2) double classification/double seriation; and (3) ordinal, cardinal, and natural number concepts. Findings show…
Descriptors: Abstract Reasoning, Children, Classification, Cognitive Processes
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Dean, Euda E. – College Teaching, 1996
A model for teaching proof writing to college mathematics students is presented. The model has six phases: (1) open (understanding the theorem by reading it, listing, and writing it out); (2) brainstorm; (3) instantiate (perception of the chain of inferences linking hypothesis to conclusion); (4) convince; (5) reflect; and (6) extend. Strategies…
Descriptors: Abstract Reasoning, Assignments, Brainstorming, Classroom Techniques