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Chepina Rumsey; Jody Guarino – Solution Tree, 2025
Authors Chepina Rumsey and Jody Guarino continue their advocacy for math-curious classrooms, building on their work in Nurturing Math Curiosity With Learners in Grades K-2. They argue that curiosity not only engages students but also invigorates them to reason and develop a conceptual understanding of grade-level mathematical ideas. Dive into…
Descriptors: Student Attitudes, Student Interests, Mathematics, Mathematical Logic
White, Dorothy Y. – Mathematics Teacher: Learning and Teaching PK-12, 2022
Every student has mathematical strengths beyond knowing basic facts, solving problems quickly, or showing work clearly. In this article, the author presents Smiles as an "on-ramp" task that supports students working together by unveiling and leveraging mathematical strengths. Nielsen describes on-ramp mathematics tasks as scaffolds that…
Descriptors: Mathematics Skills, Cooperative Learning, Problem Solving, Puzzles
Mathematics Teaching Reimagined: Seven Competencies to Foster Robust Student Learning and Engagement
Nathan D. Lang-Raad – Solution Tree, 2025
Transform mathematics instruction with the comprehensive mathematical competencies (CMC) framework--a research-based model that integrates seven essential competencies: conceptual and procedural integration, problem solving, logical reasoning, communication, tool use, pattern recognition, and student engagement. Through practical classroom…
Descriptors: Mathematics Instruction, Competence, Mathematics Skills, Elementary Secondary Education
Wares, Arsalan; Custer, David – Mathematics Teacher: Learning and Teaching PK-12, 2023
Generalizing, conjecturing, representing, justifying, and refuting are integral parts of algebraic thinking and mathematical thinking in general (Lannin et al., 2011). The activity described in this article makes a case for generalizing as an overall mindset for any introductory algebra or geometry class by illustrating how generalization problems…
Descriptors: Mathematical Logic, Geometry, Algebra, Spatial Ability
Symons, Duncan; Holton, Derek – Australian Primary Mathematics Classroom, 2020
Duncan Symons and Derek Holton discuss the different types of mathematical reasoning and what each of these might look like in the classroom. By suggesting language that can be used to describe the different methods of reasoning, they hope to provide teachers with the tools they need to better recognise and assess student reasoning.
Descriptors: Mathematical Logic, Logical Thinking, Mathematics Instruction, Elementary School Mathematics
Fernández-León, Aurora; Gavilán-Izquierdo, José María; Toscano, Rocío – Journal on Mathematics Education, 2021
This paper studies how four primary-school in-service teachers develop the mathematical practices of conjecturing and proving. From the consideration of professional development as the legitimate peripheral participation in communities of practice, these teachers' mathematical practices have been characterised by using a theoretical framework…
Descriptors: Elementary School Teachers, Mathematical Logic, Validity, Professional Development
Mulligan, Joanne; Woolcott, Geoff; Mitchelmore, Michael; Busatto, Susan; Lai, Jennifer; Davis, Brent – Mathematics Education Research Journal, 2020
As part of the "Connecting Mathematics Learning through Spatial Reasoning" project, a Spatial Reasoning Mathematics Program (SRMP) intervention was implemented with one cohort of 30 students in grades 3 through 4. The SRMP embedded transformation skills in learning sequences comprising repeating and growing patterns, 2D and 3D…
Descriptors: Program Evaluation, Spatial Ability, Mathematics Instruction, Mathematical Logic
Apsari, Ratih Ayu; Putri, Ratu Ilma Indra; Sariyasa; Abels, Mieke; Prayitno, Sudi – Journal on Mathematics Education, 2020
The present study is a part of design research in local instructional theory in a pre-algebraic lesson using the Realistic Mathematics Education (RME) approach. The article will focus on recommendations for the type of pre-algebra class that supports elementary school students' algebraic thinking. As design research study, it followed the three…
Descriptors: Elementary School Students, Elementary School Mathematics, Grade 5, Geometry
Graf, Edith Aurora; Peters, Stephanie; Fife, James H.; van Rijn, Peter W.; Arieli-Attali, Meirav; Marquez, Elizabeth – ETS Research Report Series, 2019
Learning progressions (LPs) describe the development of domain-specific knowledge, skills, and understanding. Each level of an LP characterizes a phase of student thinking en route to a target performance. The rationale behind LP development is to provide road maps that can be used to guide student thinking from one level to the next. The validity…
Descriptors: Mathematical Concepts, Learning Processes, Sequential Approach, Student Development

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