oibeta

doibeta

poibeta

qoibeta

roibeta

ecoibeta

moibeta

tloibeta

These functions perform probabilistic analysis as well as random sampling 
on one-inflated beta distribution.

distribution

Distributions that are typically used for exposure rating in
general insurance, in particular to price reinsurance contracts.
The vignette shows code snippets to fit the distribution to
empirical data. See, e.g., Bernegger (1997) <doi:10.2143/AST.27.1.563208>
freely available on-line.

Christophe Dutang

mbbefd

Maxwell Boltzmann Bose Einstein Fermi Dirac Distribution and
Destruction Rate Modelling

Giorgio Spedicato

Markus Gesmann

oibeta function

<dl><dt>x, q</dt>
<dd>vector of quantiles.</dd><dt>p</dt>
<dd>vector of probabilities.</dd><dt>n</dt>
<dd>number of observations. If <code>length(n) &gt; 1</code>, the length is take to be the number required.</dd><dt>p1, shape1, shape2, ncp</dt>
<dd>parameters.</dd><dt>order</dt>
<dd>order of the raw moment.</dd><dt>log, log.p</dt>
<dd>logical; if <code>TRUE</code>, probabilities <code>p</code> are given as log(p).</dd><dt>lower.tail</dt>
<dd>logical; if <code>TRUE</code> (default), probabilities are \(P[X &lt;= x]\), otherwise, \(P[X&gt; x]\).</dd>
</dl>

Arguments

Author

One-inflated beta distribution — oibeta

<dl>

<dt>x, q</dt>
<dd>vector of quantiles.</dd>

<dt>p</dt>
<dd>vector of probabilities.</dd>

<dt>n</dt>
<dd>number of observations. If <code>length(n) &gt; 1</code>, the length is take to be the number required.</dd>

<dt>p1, shape1, shape2, ncp</dt>
<dd>parameters.</dd>

<dt>order</dt>
<dd>order of the raw moment.</dd>

<dt>log, log.p</dt>
<dd>logical; if <code>TRUE</code>, probabilities <code>p</code> are given as log(p).</dd>

<dt>lower.tail</dt>
<dd>logical; if <code>TRUE</code> (default), probabilities are \(P[X &lt;= x]\), otherwise, \(P[X&gt; x]\).</dd>


</dl>

One-inflated beta distribution

oibeta: One-inflated beta distribution

Description

Usage

Value

Arguments

Author

Details

See Also

Examples