Mathematical Thinking and Learning

Papers
(The median citation count of Mathematical Thinking and Learning is 0. 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 2021-03-01 to 2025-03-01.)
ArticleCitations
A contemporary theory of mathematics education research18
Examining the effects of an intervention on mathematical modeling in problem solving at upper elementary grades: a cluster randomized trial study16
The impact of kinesthetic instructional strategies and manipulatives on fourth grader’s self-efficacy and self-confidence toward multiplication13
Third grade students’ multimodal mathematical reasoning when collaboratively solving combinatorial problems in small groups11
Teacher-student interaction supporting students’ creative mathematical reasoning during problem solving using Scratch10
Students’ informal statistical inferences through data modeling with a large multivariate dataset10
Inscribing proportional relationships using partitioning, co-occurrence, and same extent10
Mathematical literacy in context Learning and teaching for mathematical literacy: making mathematics useful for everyone , by Hugh Bur10
Sustaining quantitatively-grounded meanings for definite integrals in high school calculus10
Construction of the cardinality principle through counting: critique and conjecture9
An examination of Japanese curriculum materials through quantitative and covariational reasoning: the treatment of linear functions8
About time: Syntactically-guided reasoning with analog and digital clocks8
Learning mathematics as occasioned by disturbanceMathematical encounters & pedagogical detours: stories of disturbance and learning opportunities in teacher education, by B. Koichu and R. Zazkis, 8
Metacognition in mathematical modeling: the connection between metacognitive individual strategies, metacognitive group strategies and modeling competencies8
Examining how middle grade mathematics students seize learning opportunities through conflict in small groups7
How numbers influence students when solving linear equations7
Exploring variability during data preparation: a way to connect data, chance, and context when working with complex public datasets6
Children’s mathematical engagement based on their awareness of coding toy design features6
Exploring geometric reasoning development in early civil engineering education through structured problem-solving5
Characteristics of mathematics coaches’ suggestions to teachers5
Randomness and probability: exploring student teachers’ conceptions5
Progressions in young learners’ understandings of parity arguments5
Embodied learning at a distance: from sensory-motor experience to constructing and understanding a sine graph4
Differences in grade 7 students’ understanding of the equal sign4
Elements of instruction that motivate students with learning disabilities to learn fractions4
Modeling the phenomenon versus modeling the data set3
Sequencing & selecting solutions in a gendered world3
New ways of interacting with data, context, and chance in statistical modeling processes3
Authenticity of elementary teacher designed and implemented mathematical modeling tasks3
Noticing for Equity in Written Work: Exploring One Teacher’s Student Work Analysis Practices3
Revealing students’ stories as they construct and use a statistical model in TinkerPlots to conduct a randomization test for comparing two groups3
A game-based approach to promoting adaptive rational number knowledge3
Progression in units coordination: initial counterevidence for a transition that transcends mathematical domains3
Mathematical tools for real-world applications: a gentle introduction for students and practitioners3
Rethinking Learning Trajectories in Light of Student Linguistic Diversity2
Editorial2
Informal statistical models and modeling2
The complexity of supporting reasoning in a mathematics classroom of shared authority2
Design principles for simulation-based learning of hypothesis testing in secondary school2
Secondary mathematics teachers’ use of students’ incorrect answers in supporting collective argumentation2
Care in mathematics education: alternative educational spaces and practices Care in mathematics education: alternative educational spaces and practices , by Anne Watson,1
Exploring the linguistic factors influencing concept identification1
Counting the stars: advancing mathematical activity in a scripting journey1
Do quality criteria of instructional explanatory videos in algebra influence student choice? A feasibility study using conjoint analysis to assess implicit reasoning in educational contexts1
Modern mathematics: an international movement?1
Mathematical thinking about systems – students modeling a biometrics identity verification system1
Elementary students’ fraction reasoning: a measurement approach to fractions in a dynamic environment1
Between expert and student perspectives: on the intersection of affect and heuristic-didactic discourse in the undergraduate classroom1
“Tia was the right one:” mathematical authority and trust among first graders1
The role of contextual knowledge in noticing students’ strategies in-the-moment0
Modeling from a cognitive perspective: theoretical considerations and empirical contributions0
The double-edged sword of conjecturing0
Structure recognition and generalization by second-graders in direct and inverse forms of a linear function0
Charles Hohensee and Joanne Lobato (Eds.). Transfer of learning: progressive perspectives for mathematics education and related fields Charles Hohensee and Joanne Lobato (Eds.). Transfe0
Identifying the types of collective engagement structures that manifest in middle-grade mathematics classrooms0
Young children’s self-initiated pattern-making during free play0
Toward an analytical model for noticing interaction patterns in creative collaborative mathematical reasoning0
Does the Use of Concept Maps Affect the Defining and the Understanding of Inclusion Relationships?0
Learning through explaining and engaging with others’ mathematical ideas0
Measuring and Visualising Space in Elementary Mathematics Learning Measuring and Visualising Space in Elementary Mathematics Learning , Richard Lehrer and Leona Schauble0
Transforming fifth graders’ misconceptions in solving probability comparison problems with purposefully designed instructional interventions0
Backward transfer, the relationship between new learning and prior ways of reasoning, and action versus process views of linear functions0
Introducing teachers who use GUI-driven tools for the randomization test to code-driven tools0
Spatial training using game play in preschoolers improves computational skills0
Interference of prototypical geometry representations in students’ construction of concepts and development of proofs0
Does strategic knowledge matter? Effects of strategic knowledge about drawing on students’ modeling competencies in the domain of geometry0
Views on concept in mathematics education0
Students’ participation in mathematics in inclusive classrooms: a study of the enacted mathematical and relational knowing of teachers0
Radian π: Concept images evoked by quantitative representations of radian angle measure0
Connecting mathematical modeling and social justice through problem posing0
Vygotskian hybridizing of motion and mapping: Learning about geometric transformations in block-based programming environments0
Opportunity to learn flexible and adaptive strategy use in current and past Dutch mathematics textbooks0
Modeling Actions Foregrounded in Whole-Class Modeling Discourse: A Case Study of a Model-Eliciting Activity and a Three-Act Task0
The role of patterning skills in early mathematical development: an analysis of all dimensions of visual perception0
Decentering framework: A characterization of graduate student instructors’ actions to understand and act on student thinking0
The process of actively building a model for a randomization test – insights into learners’ modeling activities based on a case study0
Understanding the nature of arithmetical concepts–important content for the education of primary mathematics teachers0
The mathematical neighborhoods of school mathematics and teachers’ horizon knowledge0
The learning and teaching of number. Paths less travelled through well-trodden terrain0
Can students with different language backgrounds profit equally from a language-responsive instructional approach for percentages? Differential effectiveness in a field trial0
Critical mathematics education0
Supporting students’ participation in collective argumentation: Use of displays in a secondary mathematics classroom0
Statistical modeling in teacher education0
Professional noticing coherence: exploring relationships between component processes0
Building mathematical micro-identities through supporting productive struggle0
The relationship between number talks and ambitious instruction: learning from beginning teachers0
Undergraduate students’ interpretations of expressions from calculus statements within the graphical register0
Teachers’ knowledge of different forms of complex numbers through quantitative reasoning0
Second-order covariation: enlarging the theoretical framework of covariational reasoning0
Preschool children’s repeating patterning skills: evidence of their capability from a large scale, naturalistic, Australia wide study0
Transforming learning opportunities in linguistically diverse secondary classrooms through promoting discussions: results of an intervention0
Kindergarten students’ mathematics knowledge at work: the mathematics for programming robot toys0
Can we TRU-ly infrastructure instructional change? Book review of mathematics teaching on target and helping students become powerful mathematical thinker0
Models and Modelling: The Fine Balance between Mathematics, Practice, and Research0
Interpreting literal symbols in algebra under the effects of the natural number bias0
Developing initial notions of variability when learning about box plots0
Developing ‘deep mathematical thinking’ in geometry with 3- and 4-year-olds: a collaborative study between early years teachers and university-based mathematicians0
Editorial0
Radford’s theory of objectification: a cultural-historical theory of learning, knowing, and becoming The theory of objectification: a Vygotskian perspective on knowing and becoming in m0
Promoting elements of mathematical knowledge for teaching related to the notion of assumptions0
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