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White, Locke, Jr. – Amer J Phys, 1970
Advocates a simplified procedure for assessing the validity of experimental data. Suggests using the range of the results of a limited number of repeated measurements to obtain confidence limits about the probable over-all average of repeating the same procedure a great many times. Bibliography. (LC)
Descriptors: College Science, Data Analysis, Instruction, Measurement
Peer reviewed Peer reviewed
Fischer, Frederic E. – Mathematics Teacher, 1971
Descriptors: College Mathematics, Instruction, Mathematics, Mathematics Instruction
Peer reviewed Peer reviewed
Wennergren, E. Boyd; Nielsen, Darwin B. – Journal of Leisure Research, 1970
Descriptors: Consumer Economics, Mathematical Models, Probability, Recreational Activities
Peer reviewed Peer reviewed
Cohen, Jacob – Educational and Psychological Measurement, 1970
Descriptors: Hypothesis Testing, Predictive Measurement, Probability, Sampling
Peer reviewed Peer reviewed
Flory, David W. – Arithmetic Teacher, 1969
Descriptors: Elementary School Mathematics, Instruction, Mathematical Concepts, Probability
Kroll, Neal E. A. – J Exp Psychol, 1970
Descriptors: Cues, Feedback, Learning Processes, Multiple Choice Tests
Peer reviewed Peer reviewed
Shumway, Richard J. – Arithmetic Teacher, 1983
A computer program that allows students to simulate an experiment in probability is given, with specific suggestions on how to use and study the program. (MNS)
Descriptors: Computer Programs, Learning Activities, Mathematics Instruction, Microcomputers
Peer reviewed Peer reviewed
Johnson, Bruce R. – American Mathematical Monthly, 1983
A way of presenting the Poisson process and deriving the Poisson distribution for upper-division courses in probability or mathematical statistics is presented. The main feature of the approach lies in the formulation of Poisson postulates with immediate intuitive appeal. (MNS)
Descriptors: College Mathematics, Higher Education, Mathematics Instruction, Probability
Peer reviewed Peer reviewed
Terrell, Colin D. – Educational and Psychological Measurement, 1982
Tables are presented giving the critical values of the biserial and the point biserial correlation coefficients (when the null hypothesis assumes a value of zero for the coefficient) at the 0.05 and the 0.01 levels of significance. (Author)
Descriptors: Correlation, Mathematical Formulas, Probability, Research Tools
Peer reviewed Peer reviewed
Hsu, Louis M. – Educational and Psychological Measurement, 1979
Though the Paired-Item-Score (Eakin and Long) (EJ 174 780) method of scoring true-false tests has certain advantages over the traditional scoring methods (percentage right and right minus wrong), these advantages are attained at the cost of a larger risk of misranking the examinees. (Author/BW)
Descriptors: Comparative Analysis, Guessing (Tests), Objective Tests, Probability
Peer reviewed Peer reviewed
Wilcox, Rand R. – Educational and Psychological Measurement, 1979
The classical estimate of a binomial probability function is to estimate its mean in the usual manner and to substitute the results in the appropriate expression. Two alternative estimation procedures are described and examined. Emphasis is given to the single administration estimate of the mastery test reliability. (Author/CTM)
Descriptors: Cutting Scores, Mastery Tests, Probability, Scores
Marcum, C. Everett – Journal of Physical Education and Recreation, 1981
A model for comparing risks to resources with exposures to hazards is described and then applied to the physical educator. (JMF)
Descriptors: Accident Prevention, Models, Physical Education, Prediction
Peer reviewed Peer reviewed
Nelson, Robert – Two-Year College Mathematics Journal, 1979
Examples are given of problems which can be solved pictorially, thus aiding in the general development of geometric intuition and in developing some of the basic ideas of probability. (MP)
Descriptors: Calculus, College Mathematics, Geometry, Higher Education
Peer reviewed Peer reviewed
Cerny, Barbara A. – Journal of the American Society for Information Science, 1979
Replies to Stephen E. Robinson's article on the role of fuzzy set theory in information science (Journal of the American Society for Information Science; v29 n6 Nov 1978), particularly with regard to Robinson's discussions of uncertainty, min/max connectives, and relevance. (FM)
Descriptors: Information Retrieval, Information Science, Probability, Relevance (Information Retrieval)
Peer reviewed Peer reviewed
Robertson, Stephen E. – Journal of the American Society for Information Science, 1979
Responds to Barbara A. Cerny's reaction to Robinson's article on the role of fuzzy set theory in information science, addressing Cerny's points about probability theory and statistical uncertainty. (FM)
Descriptors: Information Retrieval, Information Science, Probability, Relevance (Information Retrieval)
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