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30 Chapter 3<br />

Spline ordinal. The order of the categories of the observed variable is preserved in<br />

the optimally scaled variable. Category points will be on a straight line (vector)<br />

through the origin. The resulting transformation is a smooth monotonic piecewise<br />

polynomial of the chosen degree. The pieces are specified by the user-specified number<br />

and procedure-determined placement of the interior knots.<br />

Spline nominal. The only information in the observed variable that is preserved in the<br />

optimally scaled variable is the grouping of objects in categories. The order of the<br />

categories of the observed variable is not preserved. Category points will be on a<br />

straight line (vector) through the origin. The resulting transformation is a smooth,<br />

possibly nonmonotonic, piecewise polynomial of the chosen degree. The pieces are<br />

specified by the user-specified number and procedure-determined placement of the<br />

interior knots.<br />

Multiple nominal. The only information in the observed variable that is preserved in<br />

the optimally scaled variable is the grouping of objects in categories. The order of the<br />

categories of the observed variable is not preserved. Category points will be in the<br />

centroid of the objects in the particular categories. Multiple indicates that different<br />

sets of quantifications are obtained for each dimension.<br />

Ordinal. The order of the categories of the observed variable is preserved in the optimally<br />

scaled variable. Category points will be on a straight line (vector) through the<br />

origin. The resulting transformation fits better than the spline ordinal transformation<br />

but is less smooth.<br />

Nominal. The only information in the observed variable that is preserved in the optimally<br />

scaled variable is the grouping of objects in categories. The order of the categories<br />

of the observed variable is not preserved. Category points will be on a straight<br />

line (vector) through the origin. The resulting transformation fits better than the<br />

spline nominal transformation but is less smooth.<br />

Numeric. Categories are treated as ordered and equally spaced (interval level). The<br />

order of the categories and the equal distances between category numbers of the observed<br />

variable are preserved in the optimally scaled variable. Category points will<br />

be on a straight line (vector) through the origin. When all variables are at the numeric<br />

level, the analysis is analogous to standard principal components analysis.

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