Mathematical Thinking and Learning

Papers
(The median citation count of Mathematical Thinking and Learning is 1. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2021-05-01 to 2025-05-01.)
ArticleCitations
Mathematical literacy in context Learning and teaching for mathematical literacy: making mathematics useful for everyone , by Hugh Bur21
A game-based approach to promoting adaptive rational number knowledge20
Mathematical thinking about systems – students modeling a biometrics identity verification system15
Sequencing & selecting solutions in a gendered world15
Modeling the phenomenon versus modeling the data set15
Transforming learning opportunities in linguistically diverse secondary classrooms through promoting discussions: results of an intervention14
Counting the stars: advancing mathematical activity in a scripting journey14
Developing initial notions of variability when learning about box plots12
Spatial training using game play in preschoolers improves computational skills12
Undergraduate students’ interpretations of expressions from calculus statements within the graphical register11
The process of actively building a model for a randomization test – insights into learners’ modeling activities based on a case study10
Modeling from a cognitive perspective: theoretical considerations and empirical contributions10
Understanding the nature of arithmetical concepts–important content for the education of primary mathematics teachers10
The role of patterning skills in early mathematical development: an analysis of all dimensions of visual perception10
Professional noticing coherence: exploring relationships between component processes9
Preschool children’s repeating patterning skills: evidence of their capability from a large scale, naturalistic, Australia wide study9
Inscribing proportional relationships using partitioning, co-occurrence, and same extent8
On students’ covariational reasoning in Bayesian situations: do calculation strategies and visualizations play a role?8
Randomness and probability: exploring student teachers’ conceptions8
Metacognition in mathematical modeling: the connection between metacognitive individual strategies, metacognitive group strategies and modeling competencies7
Mathematical tools for real-world applications: a gentle introduction for students and practitioners7
Progressions in young learners’ understandings of parity arguments7
Revealing students’ stories as they construct and use a statistical model in TinkerPlots to conduct a randomization test for comparing two groups7
Exploring variability during data preparation: a way to connect data, chance, and context when working with complex public datasets6
Design principles for simulation-based learning of hypothesis testing in secondary school5
Between expert and student perspectives: on the intersection of affect and heuristic-didactic discourse in the undergraduate classroom5
Care in mathematics education: alternative educational spaces and practices Care in mathematics education: alternative educational spaces and practices , by Anne Watson,5
Informal statistical models and modeling4
Supporting students’ participation in collective argumentation: Use of displays in a secondary mathematics classroom4
The role of contextual knowledge in noticing students’ strategies in-the-moment3
Kindergarten students’ mathematics knowledge at work: the mathematics for programming robot toys3
Does the Use of Concept Maps Affect the Defining and the Understanding of Inclusion Relationships?3
Views on concept in mathematics education3
Statistical modeling in teacher education3
Backward transfer, the relationship between new learning and prior ways of reasoning, and action versus process views of linear functions3
Learning through explaining and engaging with others’ mathematical ideas3
Building mathematical micro-identities through supporting productive struggle3
Structure recognition and generalization by second-graders in direct and inverse forms of a linear function2
Examining how middle grade mathematics students seize learning opportunities through conflict in small groups2
Developing ‘deep mathematical thinking’ in geometry with 3- and 4-year-olds: a collaborative study between early years teachers and university-based mathematicians2
Progression in units coordination: initial counterevidence for a transition that transcends mathematical domains2
How numbers influence students when solving linear equations2
Models and Modelling: The Fine Balance between Mathematics, Practice, and Research2
Exploring geometric reasoning development in early civil engineering education through structured problem-solving2
Can we TRU-ly infrastructure instructional change? Book review of mathematics teaching on target and helping students become powerful mathematical thinker2
The complexity of supporting reasoning in a mathematics classroom of shared authority2
Can students with different language backgrounds profit equally from a language-responsive instructional approach for percentages? Differential effectiveness in a field trial1
Sustaining quantitatively-grounded meanings for definite integrals in high school calculus1
An examination of Japanese curriculum materials through quantitative and covariational reasoning: the treatment of linear functions1
Identifying the types of collective engagement structures that manifest in middle-grade mathematics classrooms1
Teachers’ knowledge of different forms of complex numbers through quantitative reasoning1
Rethinking Learning Trajectories in Light of Student Linguistic Diversity1
Young children’s drawings of measurement and partitive division word problems1
Critical mathematics education1
Examining the effects of an intervention on mathematical modeling in problem solving at upper elementary grades: a cluster randomized trial study1
Elementary students’ fraction reasoning: a measurement approach to fractions in a dynamic environment1
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