The present note suggests an alternative procedure for converting the multidimensional rank-order data for multidimensional scaling. In the past, the multidimensional rank-order data were converted into pair-comparison data or tetrad-comparison data. The proposed alternative converts the multidimensional rank-order data into triad-comparison data, from which the proximities are obtained for multidimensional scaling.
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References
1.
BennettJ. F.HaysW. L.Multidimensional unfolding: determining the dimensionality of ranked preference data. Psychometrika, 1960, 25, 27–43.
2.
CarmoneF. J.GreenP. E.RobinsonP. J.TRICON, an IBM 360/65 FORTRAN IV program for the triangularization of conjoint data. Journal of Marketing Research, 1968, 5, 219–220.
3.
CoombsC. H.A theory of data. New York: Wiley, 1964.
4.
GreenP. E.RaoV. R.Applied multidimensional scaling: a comparison of approaches and algorithms. New York: Holt, Rinehart & Winston, 1972.
5.
GuilfordJ. P.Psychometric methods. New York: McGraw-Hill, 1936.
6.
KlingbergF. L.Studies in measurement of the relations between sovereign states. Psychometrika, 1941, 6, 335–352.
7.
TorgersonW. S.Theory and methods of scaling. New York: Wiley, 1958.
8.
YoungF. W.TORSCA-9, a FORTRAN IV program for nonmetric multidimensional scaling. Behavioral Science, 1968, 12, 343–344.