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Elizabeth Warren

Researcher at Australian Catholic University

Publications -  131
Citations -  2183

Elizabeth Warren is an academic researcher from Australian Catholic University. The author has contributed to research in topics: Indigenous & Professional learning community. The author has an hindex of 25, co-authored 130 publications receiving 2028 citations.

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Generalising the pattern rule for visual growth patterns: Actions that support 8 year olds’ thinking

TL;DR: In this article, a teaching experiment was conducted with two classes of students with an average age of eight years and six months and the results showed that young students are capable not only of thinking about the relationship between two data sets, but also of expressing this relationship in a very abstract form.
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Introducing the Variable through Pattern Exploration

TL;DR: The concept of variable is fundamental to success with algebra Introducing the Variable through Pattern Exploration Variables are the basic tool for expressing gen eralizations as discussed by the authors, yet this concept is more sophisticated than we realize and is often the stum bling block in students' algebraic development.
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The role of arithmetic structure in the transition from arithmetic to algebra

TL;DR: This paper investigated students' understanding of associative law, commutative law and addition and division as general processes after they have completed their primary school education and found that these understandings are believed to assist successful transition from arithmetic to algebra.
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Primary School Teachers’ Beliefs Relating to Mathematics, Teaching and Assessing Mathematics and Factors that Influence these Beliefs

TL;DR: In this paper, the authors examined primary teachers' beliefs on teaching, learning and assessing mathematics and found that female teachers scored more highly than male teachers on using assessment to inform the teacher and the learners.
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Young children's ability to generalize the pattern rule for growing patterns

TL;DR: This paper found that young children are capable of not only thinking about the relationship between two data sets, but also of expressing this relationship in a very abstract form using algebraic expressions, which is a common approach used for introducing algebra to young adolescents.