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Renske Weeda; Sjaak Smetsers; Erik Barendsen – Computer Science Education, 2024
Background and Context: Multiple studies report that experienced instructors lack consensus on the difficulty of programming tasks for novices. However, adequately gauging task difficulty is needed for alignment: to select and structure tasks in order to assess what students can and cannot do. Objective: The aim of this study was to examine…
Descriptors: Novices, Coding, Programming, Computer Science Education
Prather, Richard – Journal of Numerical Cognition, 2023
Mastery of mathematics depends on the people's ability to manipulate and abstract values such as negative numbers. Knowledge of arithmetic principles does not necessarily generalize from positive number arithmetic to arithmetic involving negative numbers (Prather & Alibali, 2008, https://doi.org/10.1080/03640210701864147). In this study, we…
Descriptors: Prediction, Mastery Learning, Mathematics Instruction, Cognitive Processes
Sievers, Carolin; Bird, Chris M.; Renoult, Louis – Learning & Memory, 2019
Repeated study typically improves episodic memory performance. Two different types of explanations of this phenomenon have been put forward: (1) reactivating the same representations strengthens and stabilizes memories, or (2) greater encoding variability benefits memory by promoting richer traces. The present experiment directly compared these…
Descriptors: Memory, Concept Formation, Prediction, Cognitive Processes
Bye, Jeffrey K.; Harsch, Rina M.; Varma, Sashank – Journal of Numerical Cognition, 2022
Algebraic thinking and strategy flexibility are essential to advanced mathematical thinking. Early algebra instruction uses 'missing-operand' problems (e.g., x - 7 = 2) solvable via two typical strategies: (1) direct retrieval of arithmetic facts (e.g., 9 - 7 = 2) and (2) performance of the inverse operation (e.g., 2 + 7 = 9). The current study…
Descriptors: Algebra, Problem Solving, Mathematics Instruction, Arithmetic
Horvat, Saša A.; Rodic, Dušica D.; Roncevic, Tamara N.; Babic-Kekez, Snežana; Horvat, Bojana Trifunovic – International Baltic Symposium on Science and Technology Education, 2021
Mathematical calculations are an important part of chemistry. Those problems are difficult for students, especially if the task is set with a limiting reactant. The aim of this study was development of a Procedure for evaluation of cognitive complexity of the Stoichiometric Tasks with a Limiting Reactant. The procedure created included an…
Descriptors: Likert Scales, Chemistry, Science Instruction, Task Analysis
Smith, Steven M.; Gerkens, David R.; Angello, Genna – Journal of Creative Behavior, 2017
Four experiments tested the forgetting fixation hypothesis of incubation effects, comparing continuous vs. alternating generation of exemplars from three different types of categories. In two experiments, participants who listed as many members as possible from two different categories produced more responses, and more novel responses, when they…
Descriptors: Creativity, Attention, Experiments, Taxonomy
Goodhew, Lisa M.; Robertson, Amy D.; Heron, Paula R. L.; Scherr, Rachel E. – Physical Review Physics Education Research, 2021
Resources theory assumes that resource activation is context sensitive, and that an important dimension of context is the question students are answering. The context sensitivity of resource activation has been demonstrated empirically by case studies that show students using different resources to answer questions that are similar in focus. In…
Descriptors: Physics, Science Instruction, Motion, Teaching Methods
Adu-Gyamfi, Kwaku; Bossé, Michael J.; Chandler, Kayla – International Journal of Science and Mathematics Education, 2017
When establishing connections among representations of associated mathematical concepts, students encounter different difficulties and successes along the way. The purpose of this study was to uncover information about and gain greater insight into how student processes connections. Pre-calculus students were observed and interviewed while…
Descriptors: Mathematics Skills, Mathematical Concepts, Algebra, Graphs
Minkley, Nina; Kärner, Tobias; Jojart, Atila; Nobbe, Lasse; Krell, Moritz – Journal of Research in Science Teaching, 2018
In science education, representations are necessary inter alia for the understanding of relationships between structures and systems. However, several studies have identified difficulties of students when working with representations. In the present study, we investigated students' responses (regarding their preference, test performance, mental…
Descriptors: Cognitive Processes, Difficulty Level, Scientific Concepts, Molecular Structure
Jessica E. Bartley; Michael C. Riedel; Taylor Salo; Emily R. Boeving; Katherine L. Bottenhorn; Elsa I. Bravo; Rosalie Odean; Alina Nazareth; Robert W. Laird; Matthew T. Sutherland; Shannon M. Pruden; Eric Brewe; Angela R. Laird – npj Science of Learning, 2019
Understanding how students learn is crucial for helping them succeed. We examined brain function in 107 undergraduate students during a task known to be challenging for many students--physics problem solving--to characterize the underlying neural mechanisms and determine how these support comprehension and proficiency. Further, we applied module…
Descriptors: Brain, Cognitive Processes, Science Process Skills, Abstract Reasoning
Morrison, Robert G.; McCarthy, Sean W.; Molony, John M. – Journal of Creative Behavior, 2017
The phenomenon of insight is frequently characterized by the experience of a sudden and certain solution. Anecdotal accounts suggest that insight frequently occurs after the problem solver has taken some time away from the problem (i.e., incubation). However, the mechanism by which incubation may facilitate insight problem-solving remains unclear.…
Descriptors: Intuition, Concept Formation, Problem Solving, Time Factors (Learning)
Bossé, Michael J.; Bayaga, Anass; Fountain, Catherine; Young, Erica Slate – International Journal for Mathematics Teaching and Learning, 2019
This study investigates representational code-switching (RCS) by considering three high school students' communications in the process of comparing and contrasting pairs of representations (e.g., equation and graph) in the context of rational functions. Supporting this study is research in the realms of students interacting with mathematical…
Descriptors: Code Switching (Language), Mathematics Instruction, Mathematical Concepts, Concept Formation
Jagals, Divan; van der Walt, Marthie – Pythagoras, 2018
Awareness of one's own strengths and weaknesses during visualisation is often initiated by the imagination -- the faculty for intuitively visualising and modelling an object. Towards exploring the role of metacognitive awareness and imagination in facilitating visualisation in solving a mathematics task, four secondary schools in the North West…
Descriptors: Visualization, Metacognition, Imagination, Role
Rakoczy, Hannes; Bergfeld, Delia; Schwarz, Ina; Fizke, Ella – Child Development, 2015
Existing evidence suggests that children, when they first pass standard theory-of-mind tasks, still fail to understand the essential aspectuality of beliefs and other propositional attitudes: such attitudes refer to objects only under specific aspects. Oedipus, for example, believes Yocaste (his mother) is beautiful, but this does not imply that…
Descriptors: Theory of Mind, Beliefs, Young Children, Educational Experiments
Tenbrink, Thora; Taylor, Holly A. – Journal of Problem Solving, 2015
Research on problem solving typically does not address tasks that involve following detailed and/or illustrated step-by-step instructions. Such tasks are not seen as cognitively challenging problems to be solved. In this paper, we challenge this assumption by analyzing verbal protocols collected during an Origami folding task. Participants…
Descriptors: Cognitive Processes, Problem Solving, Protocol Analysis, Task Analysis