Generalising the pattern rule for visual growth patterns: Actions that support 8 year olds’ thinking
By E. Warren, Tom J. Cooper. 2008
171 citations recorded by the source corpus.
Subfields: Education, Experimental and Cognitive Psychology, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/57ea14adf6bb2cb0b41b380f6a1ca3f424cf65b4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Education
- Joanne Mulligan
- Luis Radford
- Ferdinand Rivera
- Behiye Ubuz
- Luis Radford Hernandez
- Karina J. Wilkie
- E. Warren
- Tom J. Cooper
In Experimental and Cognitive Psychology
In Statistics and Probability
- Joanne Mulligan
- Karina J. Wilkie
- Ferdinand Rivera
- Luis Radford
- D. Clarke
- E. Warren
- Tom J. Cooper
- Behiye Ubuz
Citations in the corpus
- Reconceptualizing early mathematics learning (2013, background): “Algebraic thinking is thought to develop from the ability to see and represent patterns and relationships such as equivalence and functional thinking from the early childhood years (Papic, Mulligan, & Mitchelmore, 2009; Warren & Cooper, 2008).”
- Grade 2 Students’ Non-Symbolic Algebraic Thinking (2011, background): “Brizuela and Schliemann 2004; Moss and Beatty 2006; Becker and Rivera 2006a, 2006b; Warren 2006; Warren and Cooper 2008 ), the idea of introducing algebra in the early years remains clouded by the lack of clear distinctions between what is arithmetic and what is algebraic.”
- Years 2 to 6 Students’ Ability to Generalise: Models, Representations and Theory for Teaching and Learning (2011, background): “Finally, it draws conclusions and implications, and relates findings to an EATP theory with regard to a teaching/learning trajectory designed to support the development of the ability to generalise ( Warren and Cooper 2008 ).”
- Embodiment, perception and symbols in the development of early algebraic thinking (2011, background): “It has been found that, with suitable instructional support, young students can understand some aspects of pattern generalization—e.g., to describe the terms of a sequence according to the position they occupy therein (e.g., Becker & Rivera, 2008; Moss & Beatty, 2006; Warren & Cooper, 2008).”
- Developing students’ functional thinking in algebra through different visualisations of a growing pattern’s structure (2016, background): “Warren and Cooper (2008) used concrete materials to create growing patterns and found that they supported students’ understanding of patterns and sequences.”
- Visual templates in pattern generalization activity (2010, background): “On the basis of recent findings at the K-9 and preservice elementary undergraduate levels involving generalization in patterning activity, we still need further research in terms of how such coordination could take place more effectively in a systematic manner (Mulligan & Mitchelmore, 2009; Warren ”