The Illusion of Linearity: Expanding the evidence towards probabilistic reasoning
By W. Van Dooren, Dirk De Bock, Fien Depaepe, Dirk Janssens, Lieven Verschaffel. 2003
97 citations recorded by the source corpus.
Subfields: Education, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/f65f022b3082fb5a1566964fe9ab73d4b751ff2d
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Education
- W. Van Dooren
- Lieven Verschaffel
- Dirk De Bock
- Dirk Janssens
- An Hessels
- Athanasios Gagatsis
- M. Modestou
- Stella Vosniadou
In Statistics and Probability
- W. Van Dooren
- Lieven Verschaffel
- Dirk De Bock
- Dirk Janssens
- An Hessels
- Athanasios Gagatsis
- M. Modestou
- Joris J. van Hoof
Citations in the corpus
- Students' overuse of proportionality on missing-value problems: how numbers may change solutions (2009, methodology): “Recently, we have shown, for example, that asking students to classify proportional and nonproportional problems has a beneficial impact on later problem solving (Van Dooren et al., in press ). Second, it is advisable to carefully scrutinize and redesign the exercises that are offered to students to”
- The effect of activity-based instruction on conceptual development of seventh grade students in probability (2010, unknown): “[23] made a research to determine and compare misconceptions of tenth and twelfth graders.”
- The Linear Imperative: An Inventory and Conceptual Analysis of Students' Overuse of Linearity (2008, background): “The consequences of such practices can, for example, be seen in the study by Van Dooren et al. (2005), who found a considerable increase in the number of proportional answers to nonproportional arithmetic problems from third grade to fifth grade-the period in which extensive attention goes to the ac”
- Remedying secondary school students' illusion of linearity: A teaching experiment (2004, background): “A final important principle mentioned by Vosniadou et al. (2001), is the need for providing appropriate mathematical models and related external representations.”