dlogt | R Documentation |
Density, distribution, and quantile function for the log t distribution,
whose logarithm has degrees of freedom df
, mean location
, and standard
deviation scale
.
dlogt(x, df, location = 0, scale = 1)
plogt(q, df, location = 0, scale = 1)
qlogt(p, df, location = 0, scale = 1)
x , q |
Vector of quantiles |
df |
Degrees of freedom, greater than zero |
location |
Location parameter |
scale |
Scale parameter, greater than zero |
p |
Vector of probabilities |
If \log(Y) \sim t_\nu(\mu, \sigma^2)
, then Y
has a log t
distribution with location
\mu
, scale
\sigma
, and df
\nu
.
The mean and all higher moments of the log t distribution are undefined or infinite.
If df = 1
then the distribution is a log Cauchy distribution. As df
tends to infinity, this approaches a log Normal distribution.
dlogt()
gives the density, plogt()
gives the distribution
function, qlogt()
gives the quantile function.
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