estimateDiffLognormal {lognorm} | R Documentation |
Inference on the difference of two lognormals
Description
The distribution of y = a - b + s, where a and b are two lognormal random variables and s is a constant to be estimated, can be approximated by a lognormal distribution.
Usage
estimateDiffLognormal(mu_a, mu_b, sigma_a, sigma_b, corr = 0)
pDiffLognormalSample(
mu_a,
mu_b,
sigma_a,
sigma_b,
corr = 0,
q = 0,
nSample = 1e+05
)
Arguments
mu_a |
center parameter of the first term |
mu_b |
center parameter of the second term |
sigma_a |
scale parameter of the first term |
sigma_b |
scale parameter of the second term |
corr |
correlation between the two random variables |
q |
vector of quantiles |
nSample |
number of samples |
Value
estimateDiffLognormal: numeric vector with components mu, sigma, and shift, the components of the shifted lognormal distribution.
pDiffLognormalSample: vector of probabilities
Functions
-
estimateDiffLognormal
: Estimate the shifted-lognormal approximation to difference of two lognormals -
pDiffLognormalSample
: Distribution function for the difference of two lognormals based on sampling. Default provides the probability that the difference is significantly larger than zero.