plotPower function

Plot function for power, based on two-phase and case-control design

Plot function for power, based on two-phase and case-control design

The plotPower function plots estimates of power obtained from objects returned by either the tpsPower or ccPower functions. 1.7

plotPower(x, coefNum=1, include="All", yAxis=seq(from=0, to=100, by=20), xAxis=NULL, main=NULL, legendXY=NULL)

Arguments

  • x: An object in a class tpsPower or ccPower obtained as a result of tpsPower or ccPower functions, respectively.
  • coefNum: A numeric vector number specifying the regression coefficient in beta for the plot.
  • include: Character string indicating which estimators from a tpsPower object are to be printed. The default is "All" in which case all four estimators (two-phase WL, PL, ML and case-control CC) are presented. Other options include "TPS" which solely presents the three two-phase estimators; options "WL", "PL", "ML" and "CC" solely present the corresponding estimators. If the object is of class ccPower then only the case-control MLE (CC) is presented (i.e., the include argument is ignored).
  • yAxis: A scale marking the y-axis for the plot.
  • xAxis: A scale marking the x-axis for the plot. If left as the default NULL, the x-axis scale is taken from nII in the tpsResults object.
  • main: Title for the plot.
  • legendXY: Optional vector indicating the co-ordinates for the top-left hand corner of the legend box.

Details

Produces a plot of statistical power (to reject a null hypothesis H0: beta = 0), for estimators of a regression coefficient from a logistic regression model, based on a two-phase and/or case-control design.

References

Haneuse, S. and Saegusa, T. and Lumley, T. (2011) "osDesign: An R Package for the Analysis, Evaluation, and Design of Two-Phase and Case-Control Studies." Journal of Statistical Software, 43(11), 1-29.

Author(s)

Sebastien Haneuse, Takumi Saegusa

See Also

tpsPower.

Examples

## data(Ohio) ## XM <- cbind(Int=1, Ohio[,1:3]) fitM <- glm(cbind(Death, N-Death) ~ factor(Age) + Sex + Race, data=Ohio, family=binomial) betaNamesM <- c("Int", "Age1", "Age2", "Sex", "Race") ## Power for the TPS design where phase I stratification is based on Age ## newBetaM <- fitM$coef newBetaM[2:3] <- newBetaM[2:3] / 2 ## powerRaceTPS <- tpsPower(B=10000, betaTruth=fitM$coef, X=XM, N=Ohio$N, strata=4, nII=seq(from=100, to=1000, by=100), betaNames=c("Int", "Age1", "Age2", "Sex", "Race"), monitor=1000) ## old.par <- par() par(mfrow=c(2,2)) plotPower(powerRaceTPS, include="TPS", coefNum=2, xAxis=seq(from=100, to=1000, by=100), main=expression("Age effect (65-74 vs. 55-64 years), " * beta[A1]), legendXY=c(800, 65)) plotPower(powerRaceTPS, include="ML", coefNum=2, xAxis=seq(from=100, to=1000, by=100), main=expression("Age effect (65-74 vs. 55-64 years), " * beta[A1]), legendXY=c(800, 65)) plotPower(powerRaceTPS, include="WL", coefNum=2, xAxis=seq(from=100, to=1000, by=100), main=expression("Age effect (65-74 vs. 55-64 years), " * beta[A1]), legendXY=c(800, 65)) plotPower(powerRaceTPS, include="CC", coefNum=2, xAxis=seq(from=100, to=1000, by=100), main=expression("Age effect (65-74 vs. 55-64 years), " * beta[A1]), legendXY=c(800, 65)) ## par(old.par) ## Power ## ccResult <- ccPower(B=1000, betaTruth=newBetaM, X=XM, N=Ohio$N, r=0.5, nCC=seq(from=100, to=500, by=50), betaNames=betaNamesM, monitor=100) ## par(mfrow=c(2,2)) plotPower(ccResult, coefNum=2, yAxis=seq(from=0, to=100, by=20), xAxis=seq(from=100, to=500, by=100), main=expression("Age effect (65-74 vs. 55-64 years), " * beta[A1])) plotPower(ccResult, coefNum=3, yAxis=seq(from=0, to=100, by=20), xAxis=seq(from=100, to=500, by=100), main=expression("Age effect (75-84 vs. 55-64 years), " * beta[A2])) plotPower(ccResult, coefNum=4, yAxis=seq(from=0, to=100, by=20), xAxis=seq(from=100, to=500, by=100), main=expression("Sex effect, " * beta[S])) plotPower(ccResult, coefNum=5, yAxis=seq(from=0, to=100, by=20), xAxis=seq(from=100, to=500, by=100), main=expression("Race effect, " * beta[R]))
  • Maintainer: Sebastien Haneuse
  • License: GPL (>= 3)
  • Last published: 2020-11-15

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