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Ginat, David – Informatics in Education, 2021
The notion of algorithm may be perceived in different levels of abstraction. In the lower levels it is an operational set of instructions. In higher levels it may be viewed as an object with properties, solving a problem with characteristics. Novices mostly relate to the lower levels. Yet, higher levels are very relevant for them as well. We…
Descriptors: Problem Solving, Computation, Comparative Analysis, Competence
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Gifford, Julian D.; Finkelstein, Noah D. – Physical Review Physics Education Research, 2021
This paper extends prior work establishing an operationalized framework of mathematical sense making (MSM) in physics. The framework differentiates between the object being understood (either physical or mathematical) and various tools (physical or mathematical) used to mediate the sense-making process. This results in four modes of MSM that can…
Descriptors: Curriculum Design, Multiple Choice Tests, Correlation, Problem Solving
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Worsley, Marcelo; Blikstein, Paulo – Journal of Pre-College Engineering Education Research, 2016
"Making" represents an increasingly popular label for describing a form of engineering design. While making is growing in popularity, there are still open questions about the strategies that students are using in these activities. Assessing and improving learning in making/ engineering design contexts require that we have a better…
Descriptors: Graduate Students, Secondary School Students, Engineering, Engineering Education
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Sevian, H.; Bernholt, S.; Szteinberg, G. A.; Auguste, S.; Pérez, L. C. – Chemistry Education Research and Practice, 2015
A perspective is presented on how the representation mapping framework by Hahn and Chater (1998) may be used to characterize reasoning during problem solving in chemistry. To provide examples for testing the framework, an exploratory study was conducted with students and professors from three different courses in the middle of the undergraduate…
Descriptors: Chemistry, Science Instruction, Problem Solving, Undergraduate Study
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Ellis, Amy B.; Lockwood, Elise; Williams, Caroline C.; Dogan, Muhammed F.; Knuth, Eric – North American Chapter of the International Group for the Psychology of Mathematics Education, 2012
Although students' difficulties in developing and understanding proofs in mathematics is well documented, less is known about how students' example use may support their proof practices, particularly at the middle school level. Research on example use suggests that strategic thinking with examples could play an important role in exploring…
Descriptors: Middle School Students, Mathematics Skills, Mathematical Logic, Problem Solving
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Hyytinen, Heidi; Holma, Katariina; Toom, Auli; Shavelson, Richard J.; Lindblom-Ylänne, Sari – Frontline Learning Research, 2014
The study utilized a multi-method approach to explore the connection between critical thinking and epistemological beliefs in a specific problem-solving situation. Data drawn from a sample of ten third-year bioscience students were collected using a combination of a cognitive lab and a performance task from the Collegiate Learning Assessment…
Descriptors: Foreign Countries, Undergraduate Students, Biological Sciences, Student Attitudes
Stone, Antoinette – ProQuest LLC, 2013
The use of science classroom discourse analysis as a way to gain a better understanding of various student cognitive outcomes has a rich history in Science Education in general and Physics Education Research (PER) in particular. When students talk to each other in a collaborative peer instruction environment, such as in the CLASP classes…
Descriptors: Interpersonal Communication, Cooperative Learning, Discourse Analysis, Abstract Reasoning
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Calderón-Tena, Carlos O. – Educational Psychology in Practice, 2016
This study investigated the role of broad cognitive processes in the development of mathematics skills among children and adolescents. Four hundred and forty-seven students (age mean [M] = 10.23 years, 73% boys and 27% girls) from an elementary school district in the US southwest participated. Structural equation modelling tests indicated that…
Descriptors: Mathematics Education, Mathematics Skills, Cognitive Processes, Elementary School Students
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Ash, Ivan K.; Jee, Benjamin D.; Wiley, Jennifer – Journal of Problem Solving, 2012
Gestalt psychologists proposed two distinct learning mechanisms. Associative learning occurs gradually through the repeated co-occurrence of external stimuli or memories. Insight learning occurs suddenly when people discover new relationships within their prior knowledge as a result of reasoning or problem solving processes that re-organize or…
Descriptors: Intuition, Learning Processes, Metacognition, Associative Learning