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							| @ -0,0 +1,54 @@ | ||||
| # This is semi-generic code for doing a power analysis of a logistic regression with 4 | ||||
| # levels in a factor | ||||
| # when there's some pilot values already available and defined | ||||
| #modelled heavily the simulation example explained in: | ||||
| #http://meeting.spsp.org/2016/sites/default/files/Lane%2C%20Hennes%2C%20West%20SPSP%20Power%20Workshop%202016.pdf | ||||
| 
 | ||||
| library('batman') | ||||
| library('reshape') | ||||
| 
 | ||||
| l2p <- function(b) { | ||||
|  odds <- exp(b)  | ||||
|  prob <- odds/(1+odds) | ||||
|  return(prob) | ||||
| } | ||||
| 
 | ||||
| 
 | ||||
| makeData <- function(n) { #make a random dataset of size n | ||||
|  #4 group IDs  | ||||
|  tDF <- data.frame( | ||||
|      Group0=rbinom(n=n, size=1, prob=l2p(pilot.b0)),        #ASK: what about se in pilot data? | ||||
|      Group1=rbinom(n=n, size=1, prob=l2p(pilot.b0 + pilot.b1)), # shouldn't my probs  | ||||
|      Group2=rbinom(n=n, size=1, prob=l2p(pilot.b0 + pilot.b2)), # include se? | ||||
|      Group3=rbinom(n=n, size=1, prob=l2p(pilot.b0 + pilot.b3))) | ||||
|  sDF <- melt(tDF, id.vars = 0) #AKA the index is the unique id, as far as that goes | ||||
|  colnames(sDF) <- c('source', 'nd') | ||||
|   | ||||
|  return(sDF)  | ||||
| } | ||||
| 
 | ||||
| powerCheck <- function(n, nSims) { #run a power calculation on the dataset given | ||||
|   #set up some empty arrays b/c R | ||||
|   signif0 <- rep(NA, nSims) | ||||
|   signif1 <- rep(NA, nSims) | ||||
|   signif2 <- rep(NA, nSims) | ||||
|   signif3 <- rep(NA, nSims) | ||||
|   signifM <- rep(NA, nSims) | ||||
|   for (s in 1:nSims) {           # repeatedly we will.... | ||||
|     simData <- makeData(n)       # make some data | ||||
|     m1.sim <- glm(nd ~ source,   # give the anticipated regression a try | ||||
|                   family=binomial(link="logit"), data=simData) | ||||
|     p0 <- coef(summary(m1.sim))[1,4] | ||||
|     p1 <- coef(summary(m1.sim))[2,4] | ||||
|     p2 <- coef(summary(m1.sim))[3,4] | ||||
|     p3 <- coef(summary(m1.sim))[4,4] | ||||
|     signif0[s] <- p0 <=.05 | ||||
|     signif1[s] <- p1 <=.05 | ||||
|     signif2[s] <- p2 <=.05 | ||||
|     signif3[s] <- p3 <=.05 | ||||
|     signifM[s] <- p0 <=.05 & p1 <=.05 & p2 <=.05 & p3 <=.05 | ||||
|   }   | ||||
|   power <- c(mean(signif0), mean(signif1), mean(signif2), mean(signif3), mean(signifM)) | ||||
|   return(power) | ||||
| } | ||||
| 
 | ||||
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