The domain of the beta distribution as defined in R is 0 <= x <= 1 and as
shown by David Winsemius it is undefined outside [0,1]. But thats sort of
the question I have.
To elaborate, I have a variable with 0 as its natural lower limit but can
assume any positive number as an upper limit. So its do
On Jun 23, 2011, at 8:55 AM, Adan_Seb wrote:
Here is a self-contained example of my problem.
set.seed(100)
x = rbeta(100, 10.654, 10.439)
# So the shape parameters and the exteremes are
a = 10.654
b = 10.439
xmax = 1
xmin = 0
# Using the non-standardized form (as in my application and this
s
Here is a self-contained example of my problem.
set.seed(100)
x = rbeta(100, 10.654, 10.439)
# So the shape parameters and the exteremes are
a = 10.654
b = 10.439
xmax = 1
xmin = 0
# Using the non-standardized form (as in my application and this shouldn't
make any difference) of the
# Beta densi
In the limit as x goes to infinity, the integrand x f(x) should go to 0
sufficiently fast in order for the integral to be finite. The error indicates
that the integrand becomes infinite for large x. Check to ensure that the
integrand is correctly specified.
I don't understand how you can repla
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