discount

Discount a Quantity Over Time. Should be a scalar if time is
specified, a vector otherwise

internal

An implementation of the modelling and reporting features described
in reference textbook and guidelines (Briggs, Andrew, et al. Decision
Modelling for Health Economic Evaluation. Oxford Univ. Press, 2011;
Siebert, U. et al. State-Transition Modeling. Medical Decision Making
32, 690-700 (2012).): deterministic and probabilistic sensitivity analysis,
heterogeneity analysis, time dependency on state-time and model-time
(semi-Markov and non-homogeneous Markov models), etc.

Kevin Zarca

heemod

Markov Models for Health Economic Evaluations

Antoine Filipovic-Pierucci

Matthew Wiener

Zdenek Kabat

Vojtech Filipec

Jordan Amdahl

Yonatan Carranza Alarcon

Vince Daniels

discount function

<dl><dt>x</dt>
<dd>numeric. A quantity to discount.</dd>
<dt>r</dt>
<dd>discount rate.</dd>
<dt>first</dt>
<dd>logical. Should discounting start at the
first value?</dd>
<dt>period</dt>
<dd>Number of cycle per unit of discount rate.</dd>
<dt>linear</dt>
<dd>logical. Should the discount rate vary linearly along the
whole period?</dd>
<dt>time</dt>
<dd>The cycle number.</dd></dl>

Arguments

Discount a Quantity Over Time. Should be a scalar if time is
specified, a vector otherwise — discount

<dl>

<dt>x</dt>
<dd>numeric. A quantity to discount.</dd>


<dt>r</dt>
<dd>discount rate.</dd>


<dt>first</dt>
<dd>logical. Should discounting start at the
first value?</dd>


<dt>period</dt>
<dd>Number of cycle per unit of discount rate.</dd>


<dt>linear</dt>
<dd>logical. Should the discount rate vary linearly along the
whole period?</dd>


<dt>time</dt>
<dd>The cycle number.</dd>

</dl>

Discount a Quantity Over Time. Should be a scalar if time is
specified, a vector otherwise

discount: Discount a Quantity Over Time. Should be a scalar if time is specified, a vector otherwise

Description

Usage

Value

Arguments

Details

Examples