Descriptor
Algorithms | 10 |
Mathematical Models | 10 |
Mathematics | 10 |
Computer Programs | 5 |
Statistical Analysis | 4 |
Higher Education | 3 |
Mathematical Applications | 3 |
Analysis of Variance | 2 |
College Mathematics | 2 |
Computer Oriented Programs | 2 |
Correlation | 2 |
More ▼ |
Source
College Mathematics Journal | 2 |
Author
Joreskog, Karl G. | 2 |
Pennell, Roger | 2 |
Buckley, Fred | 1 |
Claybrook, Billy G. | 1 |
Cronk, Jeff | 1 |
Kirk, David B. | 1 |
McCormick, William T., Jr. | 1 |
Van Thillo, Marielle | 1 |
Publication Type
Guides - Classroom - Teacher | 2 |
Journal Articles | 2 |
Reports - Descriptive | 1 |
Reports - Research | 1 |
Education Level
Audience
Practitioners | 3 |
Teachers | 2 |
Location
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
Kirk, David B. – 1971
Improvements of the Gaussian quadrature in conjunction with the Newton-Raphson iteration technique (TM 000 789) are discussed as effective methods of calculating the bivariate normal correlation coefficient. (CK)
Descriptors: Algorithms, Computer Programs, Correlation, Mathematical Models

Claybrook, Billy G. – 1974
A new heuristic factorization scheme uses learning to improve the efficiency of determining the symbolic factorization of multivariable polynomials with interger coefficients and an arbitrary number of variables and terms. The factorization scheme makes extensive use of artificial intelligence techniques (e.g., model-building, learning, and…
Descriptors: Algorithms, Artificial Intelligence, Computer Programs, Computers
McCormick, William T., Jr.; And Others – 1969
Presented are the results of a study conducted to develop algorithms for ordering and organizing data that can be presented in a two-dimensional matrix form. The purpose of the work was to develop methods to extract latent data patterns, grouping, and structural relationships which are not apparent from the raw matrix data. The algorithms…
Descriptors: Algorithms, Data Analysis, Data Processing, Mathematical Applications
Pennell, Roger – 1971
It is argued that many investigators utilize the Tucker and Messick (1963) Model with no intention of looking for individual differences or, after utilizing the model, draw improper inferences. An example is given illustrating the difficulties which result from improper use of the model. Several proper methods are outlined. (Author)
Descriptors: Algorithms, Behavioral Science Research, Computer Oriented Programs, Data Analysis
Joreskog, Karl G.; Van Thillo, Marielle – 1971
A new basic algorithm is discussed that may be used to do factor analysis by any of these three methods: (1) unweighted least squares, (2) generalized least squares, or (3) maximum likelihood. (CK)
Descriptors: Algorithms, Computer Programs, Correlation, Expectation

Buckley, Fred – College Mathematics Journal, 1987
Mathematical models that are used to solve facility location problems are presented. All involve minimizing some distance function. (MNS)
Descriptors: Algorithms, College Mathematics, Functions (Mathematics), Higher Education

Cronk, Jeff; And Others – College Mathematics Journal, 1987
Algorithms to determine the optimal locations of emergency service centers in a given city are presented, with theorems and proofs. (MNS)
Descriptors: Algorithms, College Mathematics, Higher Education, Mathematical Models
Pennell, Roger – 1970
A model and a computer program for performing conjoint measurement is developed. (AG)
Descriptors: Algorithms, Analysis of Variance, Computer Programs, Goodness of Fit
National Academy of Sciences - National Research Council, Washington, DC. – 1984
One aim of this report is to show and emphasize that in the computational approaches to most of today's pressing and challenging scientific and technological problems, the mathematical aspects cannot and should not be considered in isolation. Following an introductory chapter, chapter 2 discusses a number of typical problems leading to…
Descriptors: Algorithms, Biological Sciences, Computer Oriented Programs, Engineering
Joreskog, Karl G. – 1970
A general method for estimating the unknown coefficients in a set of linear structural equations is described. In its most general form the method allows for both errors in equations (residuals, disturbances) and errors in variables (errors of measurement, observational errors) and yields estimates of the residual variance-covariance matrix and…
Descriptors: Algorithms, Analysis of Covariance, Analysis of Variance, Computer Programs