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Corovic, Ellen – Australian Primary Mathematics Classroom, 2022
This article aims to outline the important role of the summary phase within a mathematics instructional model and provide six strategies to support teachers to move beyond "share time." By drawing upon good teaching strategies during the summary phase, teachers can enhance the learning experience for themselves and for their students.…
Descriptors: Mathematics Instruction, Teaching Methods, Visualization, Learning Experience
Tzur, Ron; Johnson, Heather L.; Hodkowski, Nicola M.; Nathenson-Mejia, Sally; Davis, Alan; Gardner, Amber – Australian Primary Mathematics Classroom, 2020
Children learn to find answers when multiplying two whole numbers (e.g., 3 × 7 = 21). To this end, they may repeatedly add one number (e.g., 7 + 7 + 7 = 21). But what meanings do they have for multiplication? The authors address this issue while sharing an innovative, playful task called Please Go and Bring for Me (PGBM). Drawing on the…
Descriptors: Mathematical Concepts, Concept Formation, Multiplication, Mathematics Instruction
Griffiths, Martin – Mathematics Teaching, 2010
In "MT218" the author looked at the possibility of basing a classroom activity on a simple, though not totally transparent, number-theoretic result. In this article he considers another relatively straightforward idea from number theory that could be used either as a lesson starter or as the basis of a more substantial task, requiring students to…
Descriptors: Mathematics Education, Number Concepts, Problem Solving, Task Analysis
Thomas, Jonathan N.; Tabor, Pamela D.; Wright, Robert J. – Teaching Children Mathematics, 2010
As young children make sense of mathematics, they begin to see with new eyes. What once was uncertain may now be determined. Objects become countable; fingers become tools; and numbers become more than just names. Educators revel in such developments--which mark significant progress toward more sophisticated understanding of number--and work…
Descriptors: Number Concepts, Grade 1, Arithmetic, Video Technology
Turconi, Eva; Campbell, Jamie I. D.; Seron, Xavier – Cognition, 2006
We investigated processing of numerical order information and its relation to mechanisms of numerical quantity processing. In two experiments, performance on a quantity-comparison task (e.g. 2 5; which is larger?) was compared with performance on a relative-order judgment task (e.g. 2 5; ascending or descending order?). The comparison task…
Descriptors: Cognitive Processes, Mathematical Aptitude, Task Analysis, Arithmetic