Closed martinig closed 6 months ago
As long as you have N - you can use F value formula
As an example, if this is what I have: Chi-square value = 8.14 N1=1012 N2=103
Then the formula to use would be:
# F values (sign required)
F_vals <- function(F_val, n1, n2, reverse = FALSE){ # m2 = higher/larger group
n12 <- n1 + n2
#h <- n12/n1 + n12/n2
p <- n1/n12 # prop for n1
q <- n2/n12 # prop for n2
#t <- est/se
r_pb <- sqrt(F_val)/sqrt(F_val + n12 -2)
r_b <- r_pb*(sqrt(p*q)/dnorm(qnorm(p)))
if(reverse == TRUE){
r_b = r_b*(-1)}
r_b
}
And, in this case r_b = 0.1490257?
What does the reverse=false vs true mean?
If there is only one N value (because it's a gradient), do I use this instead:
#adjusting for continuous n and assumed balanced design
F_vals_b <- function(F_val, N, reverse = FALSE){
n12 <- N
n1 <- N/2
n2 <- N/2
#h <- n12/n1 + n12/n2
p <- n1/n12 # prop for n1
q <- n2/n12 # prop for n2
#t <- est/se
r_pb <- sqrt(F_val)/sqrt(F_val + n12 -2)
r_b <- r_pb*(sqrt(p*q)/dnorm(qnorm(p)))
if(reverse == TRUE){
r_b = r_b*(-1)}
r_b
}
For the <0.8 example, can assume it is 0.799.