Dual Processes in the Psychology of Mathematics Education and Cognitive Psychology
By E. Gillard, W. Van Dooren, Walter Schaeken, Lieven Verschaffel. Human Development, 2009
79 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/c8c390a60e74848d7eb9c99b96fe197aa1011a0b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Joris J. van Hoof
- Ruth Stavy
- W. Van Dooren
- Lieven Verschaffel
- Tristan Lijnen
- Jenine R. Maeyer
- Reuven Babai
- V. Talanquer
In Statistics and Probability
- W. Van Dooren
- Lieven Verschaffel
- Joris J. van Hoof
- Rianne Janssen
- Reuven Babai
- Ruth Stavy
- Dirk De Bock
- Stella Vosniadou
Citations in the corpus
- The role of intuitive heuristics in students' thinking: Ranking chemical substances (2010, background): “…more A–more B or same A–same B are at the base of many of the wrong answers and alternative conceptions generated by students in the sciences, and the use of heuristics has been highlighted recently as a core feature of intuitive thinking in mathematics (Gillard et al., 2009; Leron & Hazzan, 2006).”
- Inhibiting natural knowledge in fourth graders: towards a comprehensive test instrument (2015, methodology): “Relying on the dual process theory, reaction time data are more and more used in order to show interference of intuitive reasoning processes in mathematical tasks, even in cases where correct answers are provided (Gillard et al. 2009; Obersteiner et al. 2013).”
- Overcoming intuitive interference in mathematics: insights from behavioral, brain imaging and intervention studies (2010, background): “difficulties may stem from the interference of intuitive reasoning (for a thorough review, see Gillard et al. (2009) and Stavy and Tirosh (2000)).”
- Are secondary school students still hampered by the natural number bias? A reaction time study on fraction comparison tasks (2013, methodology): “According to that theory, both types of reasoning can conflict and generate different responses (De Neys, Moyen, and Vansteenwegen 2010; Gillard et al. 2009; Vamvakoussi, Van Dooren, and Verschaffel 2012).”