Hi James,
(qnorm(.9)-qnorm(.1))
is the width of the 80% CI of a standard normal distribution. So its a
kind of standardization the other way round calculating sd from this.
The same holds for arbitrary p1 and p2. Without loss of generality
(since the normal distribution is symmetric), assume
Hi James
its just simple calculus, since with
q90<-qnorm(.9,me,sd)
q10<-qnorm(.1,me,sd)
mean<-(q90+q10)/2# the normal distribution is symmetric around the mean
sd<-(q90-q10)/ (qnorm(.9)-qnorm(.1)) # between 10th and 90th are
qnorm(.9)-qnorm(.1)=2.563103sds
hth.
g...@ucalgary.ca schrieb:
If we knew two pth quantiles for a normal distribution,
is it possible that we can find mean and sigma for the normal distribution
using R?
Let x ~ norm(mean, sigma).
Suppose that qnorm(0.9,mean,sigma) and qnorm(0.1,mean,sigma) are known.
Can we find mean and sigma using R?
Thanks,
-james
_
3 matches
Mail list logo