working power analysis
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@ -31,9 +31,11 @@ data1$milestones <- as.numeric(data1$milestones > 0) + 1
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# (2) - Run the model on the pilot data
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data1$formal.score <- data1$mmt / (data1$milestones/data1$age)
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table(data1$milestones)
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hist(data1$old_mmt) #inequality of participation
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hist(data1$old_mmt, prob=TRUE) #inequality of participation
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hist(data1$formal.score)
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hist(data1$age/365)
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data1$new_mmt <- data1$mmt - 1
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hist(data1$new_mmt, prob=TRUE)
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data1$new.age <- as.numeric(cut(data1$age/365, breaks=c(0,9,12,15,17), labels=c(1,2,3,4)))
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data1$formal.score <- data1$mmt / (data1$milestones/data1$new.age)
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@ -42,7 +44,7 @@ table(data1$formal.score)
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hist(data1$formal.score)
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kmodel1 <- lm(up.fac.mean ~ mmt, data=data1)
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summary(kmodel1)
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kmodel1 <- lm(up.fac.mean ~ old_mmt, data=data1)
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kmodel1 <- lm(up.fac.mean ~ new_mmt, data=data1)
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summary(kmodel1)
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kmodel1 <- lm(up.fac.mean ~ new.age, data=data1)
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summary(kmodel1)
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@ -54,14 +56,14 @@ cor.test(data1$mmt, data1$up.fac.mean)
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cor.test(data1$milestones, data1$up.fac.mean)
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cor.test(data1$age, data1$up.fac.mean)
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g <- ggplot(data1, aes(x=mmt, y=up.fac.mean)) +
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g <- ggplot(data1, aes(x=new_mmt, y=up.fac.mean)) +
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geom_point() +
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geom_smooth()
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g
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data2 <- subset(data1, (data1$age / 365) < 14 )
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hist(floor(data2$age))
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g <- ggplot(data2, aes(x=formal.score, y=up.fac.mean)) +
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g <- ggplot(data2, aes(x=mmt, y=up.fac.mean)) +
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geom_point() +
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geom_smooth()
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g
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@ -109,9 +111,9 @@ powerCheck(n, nSims)
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#powerCheck2(n, nSims) like doesn't really work
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#Sample values
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powerCheck(50, 1000)
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powerCheck(100, 1000)
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powerCheck(200, 1000)
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powerCheck(500, 1000)
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powerCheck(300, 1000)
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powerCheck2(50, 1000)
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powerCheck2(200, 1000)
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@ -19,7 +19,8 @@ makeDataNew <- function(n) {
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tDF <- data.frame(
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## don't sim the outcome
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#up.fac.mean=rnorm(n=n, mean=-0.1296376, sd=1.479847), # up.fac.mean
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mmt=rlnorm(n=n, mean=1.685715, sd = 0.2532059), # mmt
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#mmt=rlnorm(n=n, mean=1.685715, sd = 0.2532059), # mmt
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new_mmt=rbeta(n=n, 5, 1),
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#mmt=rlogis(n=n, location = 1.685715),
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## this generates a 50-50 split of milestones --v
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#milestones=rbinom(n=n, size=1, prob=c(0.247, 0.753)), #milestones
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@ -57,21 +58,21 @@ powerCheck <- function(n, nSims) { #run a power calculation on the dataset given
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## outcome goes here --v
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# e.g. simData$up.fac.mean <- (usefuleffsizeA * mmt) + (usefuleffsizeB * milestones) + rnorm(n=1, mean=0, sd=1) ##plus some noise
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#simData$up.fac.mean <- (-2.075 * simData$mmt) + (0.4284 * simData$milestones) + rnorm(n=1, mean=0, sd=1)
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simData$up.fac.mean <- (0.4284 * simData$milestones) + rnorm(n=1, mean=0, sd=1)
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simData$up.fac.mean <- (-2.0745 * simData$new_mmt) + (0.4284 * simData$milestones) + rnorm(n=n, mean=0, sd=1)
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#have updated for kkex through here, now need to look at the underproduction work
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#m1.sim <- lm(up.fac.mean ~ ((mmt)/ (milestones/age)), data=simData)
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## could leave age out for now?
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#m1.sim <- lm(up.fac.mean ~ mmt + milestones + age, data=simData)
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m1.sim <- lm(up.fac.mean ~ mmt + milestones, data=simData)
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m1.sim <- lm(up.fac.mean ~ new_mmt + milestones, data=simData)
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p0 <- coef(summary(m1.sim))[1,4] #intercept
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p1 <- coef(summary(m1.sim))[2,4] #mmt
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#p2 <- coef(summary(m1.sim))[3,4] #milestones
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p2 <- coef(summary(m1.sim))[3,4] #milestones
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#p3 <- coef(summary(m1.sim))[4,4] #age
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signif0[s] <- p0 <=.05
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signif1[s] <- p1 <=.05
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#signif2[s] <- p2 <=.05
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signif2[s] <- p2 <=.05
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#signif3[s] <- p3 <=.05
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signifM[s] <- p0 <=.05 & p1 <=.05 #& p2 <=.05 #& p3 <=.05
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signifM[s] <- p0 <=.05 & p1 <=.05 & p2 <=.05 #& p3 <=.05
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}
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power <- c(mean(signif0), mean(signif1), mean(signif2), mean(signif3), mean(signifM))
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return(power)
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