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Introduction to thepimeta package

Kengo Nagashima

2019-09-17

Thepimeta package is easy. Load your data and then pass it thepima function!

library("pimeta")library("ggplot2")
## Warning: package 'ggplot2' was built under R version 3.6.1
data(sbp,package ="pimeta")# a parametric bootstrap prediction intervalpiboot <-pima(y        = sbp$y,# effect size estimatesse       = sbp$sigmak,# within studies standard errorsB        =25000,# number of bootstrap samplesseed     =14142135,# random number seedparallel =4# multi-threading)piboot
## ## Prediction & Confidence Intervals for Random-Effects Meta-Analysis## ## A parametric bootstrap prediction and confidence intervals##  Heterogeneity variance: DerSimonian-Laird##  Variance for average treatment effect: Hartung (Hartung-Knapp)## ## No. of studies: 10## ## Average treatment effect [95% prediction interval]:##  -0.3341 [-0.8807, 0.2240]##  d.f.: 9## ## Average treatment effect [95% confidence interval]:##  -0.3341 [-0.5613, -0.0985]##  d.f.: 9## ## Heterogeneity measure##  tau-squared: 0.0282##  I-squared:  70.5%
plot(piboot,base_size =10,studylabel = sbp$label)

Several type of methods ("HTS","HK","SJ", …) are supported.

# Higgins-Thompson-Spiegelhalter prediction intervalpima(sbp$y, sbp$sigmak,method ="HTS")
## ## Prediction & Confidence Intervals for Random-Effects Meta-Analysis## ## Higgins-Thompson-Spiegelhalter prediction and confidence intervals##  Heterogeneity variance: DerSimonian-Laird##  Variance for average treatment effect: approximate## ## No. of studies: 10## ## Average treatment effect [95% prediction interval]:##  -0.3341 [-0.7598, 0.0917]##  d.f.: 8## ## Average treatment effect [95% confidence interval]:##  -0.3341 [-0.5068, -0.1613]##  d.f.: 9## ## Heterogeneity measure##  tau-squared: 0.0282##  I-squared:  70.5%

Theconvert_bin() function converts binary outcome data to effect size estimates and within studies standard errors vectors. A data set of 13 placebo-controlled trials with cisapride that was reported by Hartung and Knapp (Stat Med., 2001,doi:10.1002/sim.1009) was analyzed below. Estimated values on the logarithmic scale can be back-transformed to the original scale with thetrans option (inprint andplot).

m1 <-c(15,12,29,42,14,44,14,29,10,17,38,19,21)n1 <-c(16,16,34,56,22,54,17,58,14,26,44,29,38)m2 <-c(9,1,18,31,6,17,7,23,3,6,12,22,19)n2 <-c(16,16,34,56,22,55,15,58,15,27,45,30,38)dat <-convert_bin(m1, n1, m2, n2,type ="logOR")head(dat,n =3)
##          y        se## 1 2.098986 0.9847737## 2 3.357026 1.0165653## 3 1.565232 0.5747840
pibin <-pima(dat$y, dat$se,seed =2236067,parallel =4)print(pibin,digits =3,trans ="exp")
## ## Prediction & Confidence Intervals for Random-Effects Meta-Analysis## ## A parametric bootstrap prediction and confidence intervals##  Heterogeneity variance: DerSimonian-Laird##  Variance for average treatment effect: Hartung (Hartung-Knapp)## ## No. of studies: 13## ## Average treatment effect [95% prediction interval]:##  4.141 [0.533, 33.692]##  d.f.: 12##  Scale: exponential transformed## ## Average treatment effect [95% confidence interval]:##  4.141 [2.224, 7.820]##  d.f.: 12##  Scale: exponential transformed## ## Heterogeneity measure##  tau-squared: 0.718##  I-squared:  69.9%
binlabel <-c("Creytens","Milo","Francois and De Nutte","Deruyttere et al.","Hannon","Roesch","De Nutte et al.","Hausken and Bestad","Chung","Van Outryve et al.","Al-Quorain et al.","Kellow et al.","Yeoh et al.")plot(pibin,digits =2,base_size =10,studylabel = binlabel,trans ="exp")

Save a plot to PNG:

png("forestplot.png",width =500,height =300,family ="Arial")plot(piboot,digits =2,base_size =18,studylabel = sbp$label)dev.off()

or

p <-plot(piboot,digits =2,base_size =10,studylabel = sbp$label)ggsave("forestplot.png", p,width =5,height =3,dpi =150)

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