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Çakiroglu, Ünal; Çevik, Isak – Education and Information Technologies, 2022
In order to teach Computational Thinking (CT) skills to young students, Block-Based Programming Environments (BBPEs) are integrated into secondary school computer science (CS) education curricula. As a CT skill, abstraction is one of the prominent skills, which is difficult to enhance and measure. Researchers developed some scales for measuring…
Descriptors: Computation, Thinking Skills, Computer Science Education, Programming
Tillema, Erik S.; Burch, Lori J. – ZDM: Mathematics Education, 2022
This paper presents data from the first of three iterations of teaching experiments conducted with secondary teachers. The purpose of the experiments was to investigate how teachers' combinatorial reasoning could support their development of algebraic structure, specifically structural relationships between the roots and coefficients of…
Descriptors: Secondary School Students, Algebra, Mathematics Instruction, Generalization
Jennifer Talbot; Amanda Cullen; Cheryl Lizano – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
Understanding fraction as a quantity has been identified as a key developmental understanding. In this study, students in Grades 5, 8, and 11 were asked to compare the areas of two halves of the same square--a rectangle and a right triangle. Findings from this study suggest that students who understand fraction as a quantity use reasoning related…
Descriptors: Fractions, Mathematics Skills, Thinking Skills, Abstract Reasoning
Wilkie, Karina J. – International Journal of Science and Mathematics Education, 2020
An important goal in school algebra is to help students notice the covariational nature of functional relationships, how the values of variables change in relation to each other. This study explored 102 Year 7 (12 to 13-year-old) students' covariational reasoning with their constructed graphs for figural growing patterns they had generalised. A…
Descriptors: Graphs, Secondary School Students, Generalization, Mathematical Concepts
Stephens, Max; Day, Lorraine; Horne, Marj – Australian Journal of Education, 2021
Generalisation is a key feature of learning algebra, requiring all four proficiency strands of the Australian Curriculum: Mathematics (AC:M): Understanding, Fluency, Problem Solving and Reasoning. From a review of the literature, we propose a learning progression for algebraic generalisation consisting of five levels. Our learning progression is…
Descriptors: Algebra, Thinking Skills, Teaching Methods, Mathematics Instruction
Hammond, Thomas C.; Oltman, Julia; Salter, Shannon – Social Education, 2019
The social studies curriculum travels through time and space and is bigger on the inside than it is on the outside. To an outsider, the social studies curriculum is a single line on a program of studies, 45 minutes of a student's school day. Those on the inside, however, know that the field covers history, geography, civics, economics, and much…
Descriptors: Social Studies, Time, Problem Solving, Teaching Methods
Yopp, David A.; Ellsworth, Jacob L. – Mathematics Teaching in the Middle School, 2016
Empirical arguments rely on examples without necessarily addressing all cases. Students should be skeptical of empirical evidence and should seek more secure arguments for generalizations, such as those that explain why a generalization is true for all cases. Generalizing on the basis of patterns in data is an important mathematical practice;…
Descriptors: Generalization, Trust (Psychology), Persuasive Discourse, Mathematics Education