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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
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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
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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
Hawera, Ngarewa; Taylor, Merilyn – Mathematics Education Research Group of Australasia, 2015
In Maori medium schools, research that investigates children's mathematical computation with number and connections they might make to mathematical ideas in other strands is limited. This paper seeks to share ideas elicited in a task-based observation and interview with one child about the number ideas she utilises to solve a problem requiring…
Descriptors: Foreign Countries, Mathematics Education, Computation, Probability
Miller, Jodie – Mathematics Education Research Group of Australasia, 2014
This paper explores how young Indigenous students' (Year 2 and 3) generalise growing patterns. Piagetian clinical interviews were conducted to determine how students articulated growing pattern generalisations. Two case studies are presented displaying how students used gesture to support and articulate their generalisations of growing patterns.…
Descriptors: Foreign Countries, Generalization, Nonverbal Communication, Grade 2
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Mulligan, Joanne; Mitchelmore, Mike; Kemp, Coral; Marston, Jennie; Highfield, Kate – Australian Primary Mathematics Classroom, 2008
Virtually all mathematics is based on pattern and structure. A mathematical "pattern" is any predictable regularity, usually involving numbers or space. In every pattern, the various elements are organised in some regular fashion. The way a pattern is organised is called its "structure," which may be numerical or spatial. In…
Descriptors: Intervention, Kindergarten, Mathematics Instruction, Mathematical Logic
Chick, Helen L., Ed.; Vincent, Jill L., Ed. – International Group for the Psychology of Mathematics Education, 2005
This document is the fourth volume of the proceedings of the 29th Conference of the International Group for the Psychology of Mathematics Education. Conference papers are centered around the theme of "Learners and Learning Environments." This volume features 42 research reports by presenters with last names beginning between Mul and Wu:…
Descriptors: Conference Papers, Motion, Mathematics Teachers, Self Efficacy
International Association for Development of the Information Society, 2012
The IADIS CELDA 2012 Conference intention was to address the main issues concerned with evolving learning processes and supporting pedagogies and applications in the digital age. There had been advances in both cognitive psychology and computing that have affected the educational arena. The convergence of these two disciplines is increasing at a…
Descriptors: Academic Achievement, Academic Persistence, Academic Support Services, Access to Computers