integ

Numerical Integral function using Simpson's rule

internal

Contains functions to estimate a smoothed and a non-smoothed (empirical) time-dependent
receiver operating characteristic curve and the corresponding area under the receiver
operating characteristic curve and the optimal cutoff point for the right and interval
censored survival data. See Beyene and El Ghouch (2020)<doi:10.1002/sim.8671> and Beyene
and El Ghouch (2022) <doi:10.1002/bimj.202000382>.

Kassu Mehari Beyene

cenROC

Estimating Time-Dependent ROC Curve and AUC for Censored Data

Anouar El Ghouch

integ function

<dl><dt>x</dt>
<dd>The numeric data vector.</dd>
<dt>fx</dt>
<dd>The function.</dd>
<dt>method</dt>
<dd>The character string specifying method of numerical integration. The possible options are <code>trap</code> for trapezoidal rule and <code>simps</code> for simpson'r rule.</dd>
<dt>n.pts</dt>
<dd>Number of points.</dd></dl>

Arguments

Numerical Integral function using Simpson's rule — integ

<dl>

<dt>x</dt>
<dd>The numeric data vector.</dd>


<dt>fx</dt>
<dd>The function.</dd>


<dt>method</dt>
<dd>The character string specifying method of numerical integration. The possible options are <code>trap</code> for trapezoidal rule and <code>simps</code> for simpson'r rule.</dd>


<dt>n.pts</dt>
<dd>Number of points.</dd>

</dl>

integ: Numerical Integral function using Simpson's rule

Description

Usage

Arguments