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Measuring Association for Interval-Level Data: Pearson’s Correlation Coefficient

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Statistics in Criminal Justice

Abstract

This chapter introduces the linear correlation coefficient, a widely used descriptive statistic that enables the researcher to describe the relationship between two interval-level measures. This situation is encountered often in criminal justice research. For example, researchers may want to establish whether number of prior arrests is related to age, education, or monthly income. similarly, it is common in criminal justice research to ask whether the severity of a sanction measured on an interval scale (e.g., number of years sentenced to imprisonment or amount of a fine) is related to such variables as the amount stolen in an offense or the number of prior arrests or convictions of a defendant. We also examine an alternative rank-order measure of association that may be used when the linear correlation coefficient will lead to misleading results.

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Notes

  1. 1.

    See Jacob Cohen, Statistical Power Analysis for the Behavioral Sciences (Hillsdale, NJ: Lawrence Erlbaum, 1988), pp. 79–80. In Chapter 21, we discuss in greater detail how statisticians develop standardized estimates of “effect size.”

  2. 2.

    For a discussion of this issue, see. J. Fox, Linear Statistical Models and Related Methods (New York: Wiley, 1994).

  3. 3.

    It is good practice to examine the sample scatterplot of scores to assess whether this assumption is likely to be violated. We find no reason to suspect a violation of the assumption when we examine this scatterplot (see Chapter 15, Figure 15.2).

  4. 4.

    The table does not list a t-value for df = 56. We therefore interpolate from the values of df = 55 (2.004) and df = 60 (2.000).

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Weisburd, D., Britt, C. (2014). Measuring Association for Interval-Level Data: Pearson’s Correlation Coefficient. In: Statistics in Criminal Justice. Springer, Boston, MA. https://doi.org/10.1007/978-1-4614-9170-5_14

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