Publication Date
| In 2026 | 0 |
| Since 2025 | 74 |
| Since 2022 (last 5 years) | 574 |
| Since 2017 (last 10 years) | 1763 |
| Since 2007 (last 20 years) | 4883 |
Descriptor
Source
Author
Publication Type
Education Level
Audience
| Teachers | 390 |
| Practitioners | 378 |
| Researchers | 111 |
| Students | 29 |
| Policymakers | 16 |
| Administrators | 13 |
| Parents | 9 |
| Counselors | 8 |
| Community | 1 |
| Media Staff | 1 |
Location
| Australia | 130 |
| California | 92 |
| Canada | 87 |
| United States | 85 |
| Germany | 82 |
| Florida | 80 |
| Texas | 73 |
| Turkey | 68 |
| United Kingdom | 61 |
| New York | 52 |
| United Kingdom (England) | 52 |
| More ▼ | |
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
| Meets WWC Standards without Reservations | 4 |
| Meets WWC Standards with or without Reservations | 13 |
| Does not meet standards | 13 |
Peer reviewedAnderson, Edwin L. – Educational and Psychological Measurement, 1971
Descriptors: Computer Programs, Expectation, Mathematics, Probability
Peer reviewedOllendick, Thomas – Journal of Abnormal Psychology, 1971
Descriptors: Expectation, Handicapped Children, Learning Processes, Mental Retardation
Garside, G. R. – Mathematical Gazette, 1971
Descriptors: Game Theory, Mathematical Applications, Mathematical Concepts, Mathematics
Peer reviewedDessart, Donald J. – Mathematics Teacher, 1971
Descriptors: Algebra, Mathematical Concepts, Mathematics, Probability
Peer reviewedSampson, Jeffrey R.; Chen, I-Ngo – Psychological Reports, 1971
Descriptors: Decision Making, Learning Processes, Learning Theories, Males
Peer reviewedLeake, Lowell, Jr. – Mathematics Teacher, 1971
A case for teaching statistics and probability in the secondary school curriculum is given. A description of and suggestions for teaching the distribution of the mean are the main points of the article. (FL)
Descriptors: Mathematical Concepts, Mathematics, Probability, Secondary School Mathematics
DeWitt, Bryce S. – Phys Today, 1970
Discusses the quantum theory of measurement and von Neumann's catastrophe of infinite regression." Examines three ways of escapint the von Neumann catastrophe, and suggests that the solution to the dilemma of inteterminism is a universe in which all possible outcomes of an experiment actually occur. Bibliography. (LC)
Descriptors: Measurement, Philosophy, Physics, Probability
Mathematical Gazette, 1970
Included are eleven short articles on various aspects of mathematics. (FL)
Descriptors: Algebra, College Mathematics, Geometry, Mathematical Concepts
Schutz, Robert W. – Research Quarterly of the AAHPER, 1970
Descriptors: Athletics, Evaluation, Mathematical Models, Performance Factors
Levin, Irwin P.; Dooley, J. Frank – J Exp Psychol, 1970
Descriptors: Discrimination Learning, Probability, Reinforcement, Task Performance
Grender, Gordon C. – J Geol Educ, 1969
Descriptors: Biology, College Science, Evolution, Genetics
Lathrop, Richard G. – Percept Mot Skills, 1969
Descriptors: Cognitive Development, Elementary Education, Perceptual Development, Probability
Peer reviewedZunde, Pranas – Information Processing and Management, 1981
Discusses the empirical importance of Shannon's Information Theory and its impact on information science, and investigates the principle of least effort as a means of broadening the empirical foundation of Information Theory. Listed are 14 sources. (Author/RBF)
Descriptors: Information Science, Information Theory, Mathematical Formulas, Probability
Peer reviewedWilcox, Rand R. – Educational and Psychological Measurement, 1981
A formal framework is presented for determining which of the distractors of multiple-choice test items has a small probability of being chosen by a typical examinee. The framework is based on a procedure similar to an indifference zone formulation of a ranking and election problem. (Author/BW)
Descriptors: Mathematical Models, Multiple Choice Tests, Probability, Test Items
Peer reviewedBergan, John R. – Journal of Educational Statistics, 1980
The use of a quasi-equiprobability model in the measurement of observer agreement involving dichotomous coding categories is described. A measure of agreement is presented which gives the probability of agreement under the assumption that observation pairs reflecting disagreement will be equally probable. (Author/JKS)
Descriptors: Judges, Mathematical Models, Observation, Probability


