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Fisher Lecture

In Praise of Simplicity not Mathematistry! Ten Simple Powerful Ideas for the Statistical Scientist

Pages 359-369 | Received 01 Jan 2013, Published online: 01 Jul 2013

Figures & data

Table 1 Simple ideas mentioned more than once in an informal poll of statisticians. Number of times mentioned in parentheses. Those in italics are related to the ideas discussed in the text

Figure 1 Missing-data patterns. (a) Bivariate monotone data (Exs 1,2,6,7). (b) External calibration data (Exs 3,5). (c) Regression with two missing covariates (Ex 8).

Figure 1 Missing-data patterns. (a) Bivariate monotone data (Exs 1,2,6,7). (b) External calibration data (Exs 3,5). (c) Regression with two missing covariates (Ex 8).

Figure 2 (a) Root mean squared errors of estimates and (b) Noncoverage of 1000 confidence intervals (nominal = 50) of coefficient of X from four methods for handling measurement error in a covariate X, for external calibration data displayed in . Naïve = no adjustment, CA = classical calibration, RP = regression prediction, MIEC = multiple imputation for external calibration. The online version of this figure is in color. (Continued)

Figure 2 (a) Root mean squared errors of estimates and (b) Noncoverage of 1000 confidence intervals (nominal = 50) of coefficient of X from four methods for handling measurement error in a covariate X, for external calibration data displayed in Figure 1. Naïve = no adjustment, CA = classical calibration, RP = regression prediction, MIEC = multiple imputation for external calibration. The online version of this figure is in color. (Continued)
Figure 2 (a) Root mean squared errors of estimates and (b) Noncoverage of 1000 confidence intervals (nominal = 50) of coefficient of X from four methods for handling measurement error in a covariate X, for external calibration data displayed in Figure 1. Naïve = no adjustment, CA = classical calibration, RP = regression prediction, MIEC = multiple imputation for external calibration. The online version of this figure is in color. (Continued)

Table 2 Example 9. Classifications by treatment and principal compliance: (a) Population proportions; (b) Population mean outcomes; (c) Observed means (sample counts)

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