223
Views
70
CrossRef citations to date
0
Altmetric
Original Articles

Intuitive rules in science and mathematics: the case of ‘more of A ‐‐ more of B’

&
Pages 653-667 | Published online: 25 Feb 2007

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (22)

Ali Barahmand. (2022) Different intuitive rules in mathematical thinking. International Journal of Mathematical Education in Science and Technology 0:0, pages 1-18.
Read now
Yael Tal & Ida Kukliansky. (2020) Reasoning Under Uncertainty: Maximum Likelihood Heuristic in a Problem With a Random Transfer. Journal of Statistics Education 28:2, pages 187-196.
Read now
Ali Barahmand. (2019) Exploring main obstacles of inflexibility in mathematics teachers’ behaviour in accepting new ideas: the case of equivalence between infinite sets. International Journal of Mathematical Education in Science and Technology 50:2, pages 164-181.
Read now
Judith Gal-Ezer & Mark Trakhtenbrot. (2016) Identification and addressing reduction-related misconceptions. Computer Science Education 26:2-3, pages 89-103.
Read now
Rina Zazkis & Dov Zazkis. (2014) Script writing in the mathematics classroom: imaginary conversations on the structure of numbers. Research in Mathematics Education 16:1, pages 54-70.
Read now
Guo‐Li Chiou & O. Roger Anderson. (2010) A Multi‐dimensional Cognitive Analysis of Undergraduate Physics Students’ Understanding of Heat Conduction. International Journal of Science Education 32:16, pages 2113-2142.
Read now
Constantia Hadjidemetriou & Julian Williams. (2010) The Linearity Prototype for Graphs: Cognitive and Sociocultural Perspectives. Mathematical Thinking and Learning 12:1, pages 68-85.
Read now
Vesna Vlahović-Štetić, Nina Pavlin-Bernardić & Miroslav Rajter. (2010) Illusion of Linearity in Geometry: Effect in Multiple-Choice Problems. Mathematical Thinking and Learning 12:1, pages 54-67.
Read now
Refik Dilber, Ibrahim Karaman & Bahattin Duzgun. (2009) High school students' understanding of projectile motion concepts. Educational Research and Evaluation 15:3, pages 203-222.
Read now
Shyan‐Jer Lee. (2007) Exploring Students’ Understanding Concerning Batteries—Theories and Practices. International Journal of Science Education 29:4, pages 497-516.
Read now
Murat Sağlam & Robin Millar. (2006) Upper High School Students’ Understanding of Electromagnetism. International Journal of Science Education 28:5, pages 543-566.
Read now
Laurent Liégeois, G′erard Chasseigne, Sophie Papin & Etienne Mullet. (2003) Improving high school students' understanding of potential difference in simple electric circuits. International Journal of Science Education 25:9, pages 1129-1145.
Read now
Pessia Tsamir. (2003) Using the intuitive rule more A-more B for predicting and analysing students' solutions in geometry. International Journal of Mathematical Education in Science and Technology 34:5, pages 639-650.
Read now
Laurent Liégeois & Etienne Mullet. (2002) High school students' understanding of resistance in simple series electric circuits. International Journal of Science Education 24:6, pages 551-564.
Read now
Dirk De Bock, Lieven Verschaffel & Dirk Janssens. (2002) The Effects of Different Problem Presentations and Formulations on the Illusion of Linearity in Secondary School Students. Mathematical Thinking and Learning 4:1, pages 65-89.
Read now
Tony Orton & Tom Roper. (2000) Science and Mathematics: A Relationship in Need of Counselling?. Studies in Science Education 35:1, pages 123-153.
Read now
Jose Ma Oliva. (1999) Structural patterns in students' conceptions in mechanics. International Journal of Science Education 21:9, pages 903-920.
Read now
Dina Tirosh & Ruth Stavy. (1999) Intuitive Rules and Comparison Tasks. Mathematical Thinking and Learning 1:3, pages 179-194.
Read now
Dina Tirosh, Ruth Stavy & Shmuel Cohen. (1998) Cognitive conflict and intuitive rules. International Journal of Science Education 20:10, pages 1257-1269.
Read now
Dina Tirosh, Ruth Stavy & Mordechai Aboulafia. (1998) Is it possible to confine the application of the intuitive rule: ‘Subdivision processes can always be repeated'?. International Journal of Mathematical Education in Science and Technology 29:6, pages 813-825.
Read now

Articles from other publishers (48)

Jessi Lajos. (2023) An updated conceptualization of the intuition construct for mathematics education research. The Journal of Mathematical Behavior 71, pages 101080.
Crossref
Mariana Levin & Janet Walkoe. (2022) Seeds of algebraic thinking: a Knowledge in Pieces perspective on the development of algebraic thinking. ZDM – Mathematics Education 54:6, pages 1303-1314.
Crossref
Betül BARUT. (2022) Tüm İlişkiler Doğrusal ya da Orantısal mıdır? Doğrusal Akıl Yürütmenin Aşırı Genellemesi: Doğrusallık Yanılgısı ile İlgili Bir Derleme Çalışması. Yuzunci Yil Universitesi Egitim Fakultesi Dergisi, pages 240-270.
Crossref
Terezinha Nunes & Peter Bryant. 2022. Quantitative Reasoning in Mathematics and Science Education. Quantitative Reasoning in Mathematics and Science Education 71 105 .
Andrés Raviolo, Andrea S. Farré & Nayla Traiman Schroh. (2021) Students' understanding of molar concentration. Chemistry Education Research and Practice 22:2, pages 486-497.
Crossref
Joonhyeong Park & Jinwoong Song. (2018) How Is Intuitive Thinking Shared and Elaborated During Small-Group Problem-Solving Activities on Thermal Phenomena?. Research in Science Education 50:6, pages 2363-2390.
Crossref
Reuven Babai & Orly Lahav. (2020) Interference in geometry among people who are blind. Research in Developmental Disabilities 96, pages 103517.
Crossref
Alicia Ávila & Silvia García. (2019) Relaciones entre área y perímetro: de la intuición inicial a la deducción operatoria. Perfiles Educativos 42:167, pages 31-52.
Crossref
Ronghuan Jiang, Xiaodong Li, Ping Xu & Yaping Chen. (2019) Inhibiting intuitive rules in a geometry comparison task: Do age level and math achievement matter?. Journal of Experimental Child Psychology 186, pages 1-16.
Crossref
Ali Barahmand. (2019) “Tending to the midpoint”: an intuitive rule in mathematical thinking. Educational Studies in Mathematics 102:2, pages 221-238.
Crossref
Geneviève Allaire-Duquette, Reuven Babai & Ruth Stavy. (2018) Interventions aimed at overcoming intuitive interference: insights from brain-imaging and behavioral studies. Cognitive Processing 20:1, pages 1-9.
Crossref
Donald J. Wink & Stephanie A. C. Ryan. 2019. It’s Just Math: Research on Students’ Understanding of Chemistry and Mathematics. It’s Just Math: Research on Students’ Understanding of Chemistry and Mathematics 157 171 .
Bokyeong Kim. (2018) Understanding Intuition as a Way to Introduce Spiritual Education. faith & scholarship 23:2, pages 29-64.
Crossref
Haim Eshach & Ida Kukliansky. (2017) University Physics and Engineering Students’ Use of Intuitive Rules, Experience, and Experimental Errors and Uncertainties. International Journal of Science and Mathematics Education 16:5, pages 817-834.
Crossref
Bor-Chen Kuo, Chun-Hua Chen & Jimmy de la Torre. (2017) A Cognitive Diagnosis Model for Identifying Coexisting Skills and Misconceptions. Applied Psychological Measurement 42:3, pages 179-191.
Crossref
Fou-Lai Lin, Kai-Lin Yang & Yu-Ping Chang. 2018. Educating Prospective Secondary Mathematics Teachers. Educating Prospective Secondary Mathematics Teachers 189 203 .
Rina Zazkis. 2018. Invited Lectures from the 13th International Congress on Mathematical Education. Invited Lectures from the 13th International Congress on Mathematical Education 749 767 .
Philipp Shah & Peter Hubwieser. (2017) Teaching sequence diagrams to programming beginners: And the change of algorithmic conceptions. Teaching sequence diagrams to programming beginners: And the change of algorithmic conceptions.
Philipp Shah, Marc Berges & Peter Hubwieser. (2017) Qualitative Content Analysis of Programming Errors. Qualitative Content Analysis of Programming Errors.
Marc Berges, Michael Striewe, Philipp Shah, Michael Goedicke & Peter Hubwieser. (2016) Towards Deriving Programming Competencies from Student Errors. Towards Deriving Programming Competencies from Student Errors.
Philipp Shah, Dino Capovilla & Peter Hubwieser. (2015) Searching for Barriers to Learning Iteration and Runtime in Computer Science. Searching for Barriers to Learning Iteration and Runtime in Computer Science.
Nina Attridge & Matthew Inglis. (2014) Increasing cognitive inhibition with a difficult prior task: implications for mathematical thinking. ZDM 47:5, pages 723-734.
Crossref
Haim Eshach. (2014) The use of intuitive rules in interpreting students’ difficulties in reading and creating kinematic graphs. Canadian Journal of Physics 92:1, pages 1-8.
Crossref
Dor Abrahamson. (2014) Building educational activities for understanding: An elaboration on the embodied-design framework and its epistemic grounds. International Journal of Child-Computer Interaction 2:1, pages 1-16.
Crossref
Michael D. Steele. (2012) Exploring the mathematical knowledge for teaching geometry and measurement through the design and use of rich assessment tasks. Journal of Mathematics Teacher Education 16:4, pages 245-268.
Crossref
Dor Abrahamson. (2013) Toward a taxonomy of design genres. Toward a taxonomy of design genres.
Ruma Falk, Patricia Yudilevich-Assouline & Adily Elstein. (2012) Children’s concept of probability as inferred from their binary choices—revisited. Educational Studies in Mathematics 81:2, pages 207-233.
Crossref
Nicos Papadouris. (2012) Optimization as a reasoning strategy for dealing with socioscientific decision‐making situations. Science Education 96:4, pages 600-630.
Crossref
Carol Murphy. (2011) The role of subject knowledge in primary prospective teachers’ approaches to teaching the topic of area. Journal of Mathematics Teacher Education 15:3, pages 187-206.
Crossref
Dina Tirosh, Pessia Tsamir & Esther Levenson. 2011. Mathematical Knowledge in Teaching. Mathematical Knowledge in Teaching 231 250 .
Ruth Stavy & Reuven Babai. (2010) Overcoming intuitive interference in mathematics: insights from behavioral, brain imaging and intervention studies. ZDM 42:6, pages 621-633.
Crossref
Magda Osman. 2010. Controlling Uncertainty. Controlling Uncertainty 273 317 .
Reuven Babai. (2009) PIAGETIAN COGNITIVE LEVEL AND THE TENDENCY TO USE INTUITIVE RULES WHEN SOLVING COMPARISON TASKS. International Journal of Science and Mathematics Education 8:2, pages 203-221.
Crossref
Reuven Babai, Hanna Zilber, Ruth Stavy & Dina Tirosh. (2009) THE EFFECT OF INTERVENTION ON ACCURACY OF STUDENTS’ RESPONSES AND REACTION TIMES TO GEOMETRY PROBLEMS. International Journal of Science and Mathematics Education 8:1, pages 185-201.
Crossref
Ruth Stavy & Reuven Babai. (2008) Complexity of Shapes and Quantitative Reasoning in Geometry. Mind, Brain, and Education 2:4, pages 170-176.
Crossref
Magda Osman & Ruth Stavy. (2006) Development of intuitive rules: Evaluating the application of the dual-system framework to understanding children’s intuitive reasoning. Psychonomic Bulletin & Review 13:6, pages 935-953.
Crossref
Claudia von Aufschnaiter. (2006) Process based investigations of conceptual development: an explorative study. International Journal of Science and Mathematics Education 4:4, pages 689-725.
Crossref
Reuven Babai, Tali Brecher, Ruth Stavy & Dina Tirosh. (2006) Intuitive Interference in Probabilistic Reasoning. International Journal of Science and Mathematics Education 4:4, pages 627-639.
Crossref
Ruth Stavy, Reuven Babai, Pessia Tsamir, Dina Tirosh, Fou-Lai Lin & Campbell McRobbie. (2006) Are Intuitive Rules Universal?. International Journal of Science and Mathematics Education 4:3, pages 417-436.
Crossref
Zoe Kanari & Robin Millar. (2004) Reasoning from data: How students collect and interpret data in science investigations. Journal of Research in Science Teaching 41:7, pages 748-769.
Crossref
Yifat Yair & Yoav Yair. (2004) “Everything comes to an end”: An intuitive rule in physics and mathematics. Science Education 88:4, pages 594-609.
Crossref
Igal Galili, Ayelet Weizman & Ariel Cohen. (2004) The sky as a topic in science education. Science Education 88:4, pages 574-593.
Crossref
Judith Gal-Ezer & Ela Zur. (2004) The efficiency of algorithms—misconceptions. Computers & Education 42:3, pages 215-226.
Crossref
Dina Tirosh, Ruth Stavy & Pessia Tsamir. 2001. Making Sense of Mathematics Teacher Education. Making Sense of Mathematics Teacher Education 73 85 .
Zheng Zhou, Stephen T Peverly, Ann E Boehm & Lin Chongde. (2000) American and Chinese children's understanding of distance, time, and speed interrelations. Cognitive Development 15:2, pages 215-240.
Crossref
Annette Cohen, Anat Ben Moreh & Reuben Chayoth. (1999) Hands-On Method for Teaching the Concept of the Ratio between Surface Area & Volume. The American Biology Teacher 61:9, pages 691-695.
Crossref
Dina Tirosh & Ruth Stavy. 1999. Forms of Mathematical Knowledge. Forms of Mathematical Knowledge 51 66 .
Tetsuo HORI, Yasuo MATSUMORI & Kiyohiko HYODA. (1998) Understanding Children’s Concepts of Aqueous Solutions: on the bases of the density when the aqueous solution is divided into two parts水溶液概念の理解に関する基礎的研究―水溶液を二分したときの濃さを中心にして―. Bulletin of Society of Japan Science Teaching 38:3, pages 189-204.
Crossref

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.