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Heiny, Robert L. – Mathematics Teacher, 1981
The objectives, content, and intent of an undergraduate mathematics course at the University of Northern California. The course focuses on gambling and bets, with the focus of ideas on probability, expected value, computers, and the mathematics of finance. (MP)
Descriptors: College Mathematics, Experiential Learning, Higher Education, Mathematical Applications
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Newton, Roger G. – American Journal of Physics, 1980
This paper draws attention to the frequency meaning of the probability concept and its implications for quantum mechanics. It emphasizes that the very meaning of probability implies the ensemble interpretation of both pure and mixed states. As a result some of the "paradoxical" aspects of quantum mechanics lose their counterintuitive…
Descriptors: College Science, Higher Education, Mathematical Concepts, Measurement
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Miller, Michael D.; Burgoon, Michael – Human Communication Research, 1979
Presents evidence supporting the prediction that violations of induced receiver expectations and the intensity of a persuasive message are mediators of resistance to persuasion. Positive and negative violations of expectations are examined in terms of counterarguing. (JMF)
Descriptors: Communication (Thought Transfer), Credibility, Expectation, Models
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Mathematics Teacher, 1979
Suggestions are given for teaching function notation, fractional calculations on a calculator, division to relucant learners, and a probability problem. (MK)
Descriptors: Computation, Division, Fractions, Mathematics Curriculum
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Barnett, Charles S. – American Journal of Physics, 1979
Shows how the good-as-new postulate leads to the exponential function, which in turn leads to a complete probabilistic description of the decay of an aggregate of identical excited atoms. (Author/GA)
Descriptors: Atomic Theory, College Science, Higher Education, Models
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Mukunda, N. – American Journal of Physics, 1979
Shows how to extend Wigner distribution functions, and Weyl correspondence between quantum and classical variables, from the usual kind of canonically conjugate position and momentum operators to the case of an angle and angular momentum operator pair. (Author/GA)
Descriptors: College Science, Higher Education, Mathematics, Mechanics (Physics)
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Band, William; Park, James L. – American Journal of Physics, 1979
Explains that the quantal state describes a statistical ensemble of similar systems identically prepared, and is not to be identified with any single system. Shows how to determine empirically the general quantum state by calculations involving only the measured mean values of a set of observables called a "Quorum." (Author/GA)
Descriptors: College Science, Higher Education, Instruction, Mechanics (Physics)
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Spencer, Neville – Mathematics Teacher, 1977
The famous birthday problem is discussed and activities which can be used with it as an introduction to probability are examined. (SD)
Descriptors: Curriculum, Games, Instruction, Learning Activities
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Wickett, Maryann – Teaching Children Mathematics, 1997
Presents an activity introducing probability and patterns to multigrade students. Uses the storybook "The Thirteen Days of Halloween" to demonstrate numbers, patterns, and probability. (ASK)
Descriptors: Elementary Education, Mathematics Activities, Mathematics Instruction, Number Concepts
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Sawyer, Richard – Journal of Educational Measurement, 1996
Decision theory is a useful method for assessing the effectiveness of the components of a course placement system. The effectiveness of placement tests or other variables in identifying underprepared students is described by the conditional probability of success in a standard course. Estimating the conditional probability of success is discussed.…
Descriptors: College Students, Estimation (Mathematics), Higher Education, Mathematical Models
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Pagni, David L. – Mathematics Teacher, 2000
Uses a probability tree to predict the most likely wild card team for a National League Championship. (KHR)
Descriptors: Interdisciplinary Approach, Learning Strategies, Mathematical Applications, Mathematics Activities
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Galbraith, Peter – Teaching Mathematics and Its Applications, 1996
Suggests ways for using data from championship tennis as a means for exploring probabilistic models, especially binomial probability. Examples include the probability of winning a service point and the probability of winning a service game using data from tables and graphs. (AIM)
Descriptors: Higher Education, Mathematical Applications, Mathematical Models, Mathematics Instruction
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Cleary, Richard J.; Casella, George – Journal of Educational and Behavioral Statistics, 1997
A model is proposed to account for publication bias explicitly using a weight function that describes probability of publication for a particular study in terms of a selection parameter. A Bayesian analysis of this model using Gibbs sampling is conducted, and the model is applied to a published meta-analysis. (SLD)
Descriptors: Bayesian Statistics, Estimation (Mathematics), Meta Analysis, Probability
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Riehl, Carolyn; Byrd, Mark A. – Educational Evaluation and Policy Analysis, 1997
Factors associated with the career move from teaching to educational administration were studied using nationally representative data from 4,800 teachers. Overall, socialization factors were salient for men and women, but a woman's predicted probability of becoming an administrator remained far below that of a man. (SLD)
Descriptors: Administrators, Career Change, Elementary Secondary Education, Employment Opportunities
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Evans, Gwyn – Teaching Statistics, 1997
Demonstrates the advantages of a p-value as compared with a standard significance test procedure. Contains examples in the discussion of testing the mean of a normal distribution and testing a probability of proportion. (DDR)
Descriptors: British National Curriculum, Educational Strategies, Foreign Countries, Higher Education
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