Created
March 6, 2012 17:11
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Meta analysis
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###########data import################### | |
d<-read.csv('meta4digital.csv') | |
####################### fixed effect size##################### | |
df<-length(d$dIChR)-1 | |
# 1/var of each study | |
W<-1/d$varIChR | |
# g of each study | |
Y<-d$dIChR | |
# sum var | |
M<-sum(W*Y)/sum(W) | |
Vm<-1/sum(W) | |
SEm<-sqrt(Vm) | |
Z<-M/SEm | |
p<-2*(1-pnorm(Z,0,1)) | |
Q<-sum(W*(Y-M)^2) | |
p_Q<-pchisq(Q,df) | |
C<-sum(W)-sum(W^2)/sum(W) | |
# T_square | |
T_square<-(Q-(length(W)-1))/C | |
# tau | |
tau<-sqrt(T_square) | |
# I_square | |
I_square<-(Q-df)/Q*100 | |
#####################random effect size############### | |
V_rand<-d$varIChR+T_square | |
W_rand<-1/V_rand | |
M_rand<-sum(W_rand*Y)/sum(W_rand) | |
Vm_rand<-1/sum(W_rand) | |
SEm_rand<-sqrt(Vm_rand) | |
Z_rand<-M_rand/SEm_rand | |
p_rand<-2*(1-pnorm(Z_rand,0,1)) |
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