LingoesJ. C., ed. The Guttman-Lingoes Nonmetric Program Series.Ann Arbor, Michigan: Mathesis Press, 1973.
6.
LingoesJ. C., and RoskamE. E.“A Mathematical and Empirical Analysis of Two Multidimensional Scaling Algorithms,”Psychometrika, 38(1973), Supplement 19.
7.
BassF. M., and WittinkD. R.“Pooling Issues and Methods in Regression Analysis with Examples in Marketing Research,”Journal of Marketing Research, 12(November 1975), 414–25.
8.
JohnsonL. W., “Regression with Random Coefficients,”Omega, 6(1978), 71–81.
9.
ParsonsL. J., and SchultzR. L.Marketing Models and Econometric Research.New York: North Holland Publishing Company,1976.
10.
SwamyP. A. V. B.“Efficient Inference in a Random Coefficient Regression Model,”Econometrica, 38(March 1970), 311–23.
11.
SwamyP. A. V. B.“Linear Models with Random Coefficients,” in ZarembkaPaul, ed., Frontiers in Econometrics.New York: Academic Press, 1974, 143–68.
12.
ZellnerArnold. “An Efficient Method of Estimating Seemingly Unrelated Regressions and Tests for Aggregation Bias,”Journal of the American Statistical Association, 57(June 1962), 348–68.
13.
BakerR. F., YoungF. W., and TakaneY.“An Asymmetric Euclidean Model: An Alternating Least Squares Method with Optimal Scaling Features,” submitted to Psychometrika.
14.
CarrollJ. D.“Individual Differences and Multidimensional Scaling,” in ShepardR. N., RomneyA. K., and NerloveS., eds., Multidimensional Scaling: Theory and Applications in Behavioral Sciences, Volume I. New York: Academic Press, 1972.
15.
CarrollJ. D., and ChangJ. J.“Analysis of Individual Differences in Multidimensional Scaling via an N-Way Generalization of ‘Eckart-Young’ Decomposition,”Psychometrika, 35(1970), 238–319.
16.
CoombsC. H.A Theory of Data.New York: John Wiley & Sons, Inc.,1964.
17.
GuttmanL.“A General Nonmetric Technique for Finding the Smallest Coordinate Space for a Configuration of Points,”Psychometrika, 33(1968), 469–506.
KruskalJ. B., YoungF. W., and SeeryJ. B.“How to Use KYST, a Very Flexible Program to Do Multidimensional Scaling and Unfolding,” unpublished manuscript, Bell Telephone Laboratories, 1973.
20.
LingoesJ. C.The Guttman-Lingoes Nonmetric Program Series.Ann Arbor, Michigan: Mathesis Press,1973.
21.
McGeeV. C.“Multidimensional Scaling of n Sets of Similarity Measures: A Nonmetric Individual Differences Approach,”Multivariate Behavioral Research, 3(1968), 233–48.
22.
ShepardR. N.“The Analysis of Proximities: Multidimensional Scaling with an Unknown Distance Function, I and II,”Psychometrika, 27(1962), 125–40, 219–46.
23.
TakaneY., YoungF. W., and de LeeuwJ.“Nonmetric Individual Differences Multidimensional Scaling: An Alternating Least Squares Method with Optimal Scaling Features,”Psychometrika, 42(1977), 7–67.
24.
TorgersonW. S.“Multidimensional Scaling: I. Theory and Method,”Psychometrika, 17(1952), 401–19.
25.
YoungF. W.“An Asymmetric Euclidean Model for Multi-Process Asymmetric Data,” U.S.-Japan Seminar on Multidimensional Scaling, 1975.
26.
YoungF. W.“A Model for Polynomial Conjoint Analysis Algorithms,” in R. N. Shepard, A. K. Romney, and S. Nerlove, eds, Multidimensional Scaling: Theory and Applications in the Behavioral Sciences, Volume I. New York: Academic Press,1972.
27.
YoungF. W.“POLYCON: A Program for Multidimensionally Scaling One-, Two-, or Three-Way Data in Additive, Difference, or Multiplicative Spaces,”Behavioral Science, 18(1973), 152–5.