SimpsonInt: Simpson numerical integration
In NPHazardRate: Nonparametric Hazard Rate Estimation
Description
Usage
Arguments
Details
Value
References
Description
Implements Simpson's extended numerical integration rule
Usage
1
SimpsonInt(xin, h)
Arguments
xin
A vector of data points
h
grid length
Details
The extended numerical integration rule is given by
\int_0^{x_{2n}} f(x)\,dx = \frac{h}{3}(f(x_0) + 4\{f(x_1) + … f(x_{2n-1}) \}
+2 \{f(x_2) + f(x_4) + … f(x_{2n-2})\} + f(x_{2n})) -R_n
Value
returns the approximate integral value
References
Weisstein, Eric W. "Simpson's Rule." From MathWorld–A Wolfram Web Resource
NPHazardRate documentation built on May 2, 2019, 10:24 a.m.
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Description Usage Arguments Details Value References
Description
Implements Simpson's extended numerical integration rule
Usage
1 | SimpsonInt(xin, h)
|
Arguments
xin |
A vector of data points |
h |
grid length |
Details
The extended numerical integration rule is given by
\int_0^{x_{2n}} f(x)\,dx = \frac{h}{3}(f(x_0) + 4\{f(x_1) + … f(x_{2n-1}) \} +2 \{f(x_2) + f(x_4) + … f(x_{2n-2})\} + f(x_{2n})) -R_n
Value
returns the approximate integral value
References
Weisstein, Eric W. "Simpson's Rule." From MathWorld–A Wolfram Web Resource
R Package Documentation
Browse R Packages
We want your feedback!
Note that we can't provide technical support on individual packages. You should contact the package authors for that.
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