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11.2 QUALITATIVE INDEPENDENT VARIABLES 539<br />

TABLE 11.1.2<br />

Data from a Random Sample of 15 Students<br />

Case No. SBP Weight (lbs.) BMI<br />

1 126 125 24.41<br />

2 129 130 23.77<br />

3 126 132 20.07<br />

4 123 200 27.12<br />

5 124 321 39.07<br />

6 125 100 20.90<br />

7 127 138 22.96<br />

8 125 138 24.44<br />

9 123 149 23.33<br />

10 119 180 25.82<br />

11 127 184 26.40<br />

12 126 251 31.37<br />

13 122 197 26.72<br />

14 126 107 20.22<br />

15 125 125 23.62<br />

Correlations: SBP, Weight, BMI<br />

SBP<br />

Weight 0.289<br />

p-value 0.296<br />

Weight<br />

BMI 0.213 0.962<br />

p-value 0.447 0.000<br />

FIGURE 11.1.2<br />

Example 11.1.2.<br />

Correlations calculated in MINITAB software for the data in<br />

■<br />

11.2 QUALITATIVE INDEPENDENT VARIABLES<br />

The independent variables considered in the discussion in Chapter 10 were all quantitative;<br />

that is, they yielded numerical values that were either counts or measurements in<br />

the usual sense of the word. For example, some of the independent variables used in our<br />

examples and exercises were age, education level, collagen porosity, and collagen tensile<br />

strength. Frequently, however, it is desirable to use one or more qualitative variables<br />

as independent variables in the regression model. Qualitative variables, it will be recalled,<br />

are those variables whose “values” are categories and that convey the concept of attribute<br />

rather than amount or quantity. The variable marital status, for example, is a qualitative<br />

variable whose categories are “single,” “married,” “widowed,” and “divorced.”<br />

Other examples of qualitative variables include sex (male or female), diagnosis, race,<br />

occupation, and immunity status to some disease. In certain situations an investigator

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