Publication Date
| In 2026 | 0 |
| Since 2025 | 0 |
| Since 2022 (last 5 years) | 0 |
| Since 2017 (last 10 years) | 0 |
| Since 2007 (last 20 years) | 4 |
Descriptor
| Classification | 7 |
| Problem Sets | 7 |
| Problem Solving | 7 |
| Mathematics Education | 3 |
| Mathematics Skills | 2 |
| Accuracy | 1 |
| Cluster Analysis | 1 |
| Cognitive Development | 1 |
| College Mathematics | 1 |
| Concept Formation | 1 |
| Context Effect | 1 |
| More ▼ | |
Source
| Intelligence | 1 |
| Investigations in Mathematics… | 1 |
| Mathematics Education… | 1 |
| Mathematics in School | 1 |
| Physical Review Special… | 1 |
| School Science and Mathematics | 1 |
Author
| Almuna Salgado, Felipe | 1 |
| Cuneo, Diane O. | 1 |
| Dougherty, Daniel P. | 1 |
| Gliner, Gail S. | 1 |
| Kortemeyer, Gerd | 1 |
| Ruiz, Philippe E. | 1 |
| Stickles, Paula R. | 1 |
| Vaughan, Ed | 1 |
| Wolf, Steven F. | 1 |
Publication Type
| Journal Articles | 5 |
| Reports - Research | 4 |
| Reports - Evaluative | 2 |
| Speeches/Meeting Papers | 2 |
Education Level
| Elementary Secondary Education | 1 |
| Higher Education | 1 |
| Middle Schools | 1 |
| Postsecondary Education | 1 |
| Secondary Education | 1 |
Audience
| Practitioners | 2 |
| Researchers | 1 |
| Teachers | 1 |
Location
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
Almuna Salgado, Felipe – Mathematics Education Research Group of Australasia, 2016
This paper aims to revisit and clarify the term problem context and to develop a theoretical classification of the construct of levels of context use (LCU) to analyse how the context of a problem is used to formulate a problem in mathematical terms and to interpret the answer in relation to the context of a given problem. Two criteria and six…
Descriptors: Mathematics Activities, Context Effect, Problem Solving, Problem Sets
Ruiz, Philippe E. – Intelligence, 2011
Classification problems ("find the odd-one-out") are frequently used as tests of inductive reasoning to evaluate human or animal intelligence. This paper introduces a systematic method for building the set of all possible classification problems, followed by a simple algorithm for solving the problems of the R-ASCM, a psychometric test derived…
Descriptors: Classification, Problem Sets, Intelligence Tests, Mathematics
Wolf, Steven F.; Dougherty, Daniel P.; Kortemeyer, Gerd – Physical Review Special Topics - Physics Education Research, 2012
A seminal study by Chi "et al." firmly established the paradigm that novices categorize physics problems by "surface features" (e.g., "incline," "pendulum," "projectile motion," etc.), while experts use "deep structure" (e.g., "energy conservation," "Newton 2," etc.). Yet, efforts to replicate the study frequently fail, since the ability to…
Descriptors: Physics, Novices, Expertise, Problem Solving
Stickles, Paula R. – Investigations in Mathematics Learning, 2011
This study identifies the kinds of problems teachers pose when they are asked to (a) generate problems from given information and (b) create new problems from ones given to them. To investigate teachers' problem posting, preservice and inservice teachers completed background questionnaires and four problem-posing instruments. Based on previous…
Descriptors: Preservice Teachers, Problem Solving, Classification, Teacher Background
Peer reviewedGliner, Gail S. – School Science and Mathematics, 1989
Examines the students' understanding of mathematical structure and the relationship between problem solving and the identification of the structure in 13 word problems. Multidimensional scaling and hierarchical cluster analysis were used to assess how subjects organized word problems in their minds. (YP)
Descriptors: Classification, Cluster Analysis, College Mathematics, Mathematical Applications
Peer reviewedVaughan, Ed – Mathematics in School, 1986
Develops a classification scheme for mathematical problem-solving activities. Presents problems generated in solid and plane geometry and fractions. (JM)
Descriptors: Classification, Curriculum Development, Elementary School Mathematics, Fractions
Cuneo, Diane O. – 1980
Presented are the results of an investigation of stimulus integration capabilities of three- and four-year-old children in judgments of small and large numbers. There is much evidence that suggested young children have a concept of number for small numbers, but not for large ones. A concept of number was hypothesized by Piaget to rest on the…
Descriptors: Classification, Cognitive Development, Evaluation Methods, Experiential Learning

Direct link
