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p-values within boundaries
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nSims <- 1000000 #number of simulated experiments | |
p <-numeric(nSims) #set up empty container for all simulated p-values | |
d <-numeric(nSims) #set up empty container for all simulated d's | |
n=20 | |
for(i in 1:nSims){ #for each simulated experiment | |
x<-rnorm(n = n, mean = 0.68, sd = 1) #produce n simulated participants | |
#with mean=100 and SD=20 | |
y<-rnorm(n = n, mean = 0, sd = 1) #produce n simulated participants | |
#with mean=100 and SD=20 | |
z<-t.test(x,y) #perform the t-test | |
p[i]<-z$p.value #get the p-value and store it | |
d[i] <- (((mean(x)-mean(y))) / sqrt((((n - 1)*((sd(x)^2))) + ((n - 1)*((sd(y)^2))))/((n * 2) -2))) | |
} | |
#now plot the histogram | |
hist(p, main="Histogram of p-values", xlab=("Observed p-value"), breaks=20) | |
hist(d, main="Histogram of Cohen's d", xlab=("Observed Cohen's d")) | |
#effect size | |
mean(d) | |
#Observed Power | |
power<-p[p<0.05] | |
length(power)/nSims | |
#Count how often 2 p-values occur in a row | |
runs <- rle(p>0.025&p<0.05) #set boundaries | |
result<-with(runs, table(values, lengths)) | |
#Return total number of 2 p-values in a row. | |
(result[2,2]+((result[2,3])*2)+((result[2,4]*3))+((result[2,5]*4))+((result[2,6]*5)))/nSims |
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