igammac: Complementary Incomplete Gamma Function
In dsdp: Density Estimation with Semidefinite Programming
igammac R Documentation
Complementary Incomplete Gamma Function
Description
Evaluate an complementary incomplete gamma function:
γ^{*}(a, x) = \int_{x}^{∞} t^{a-1} e^{-t}dt,
using SLATEC dgamic in https://netlib.org/slatec/.
When (x > 0 and a ≥ 0) or (x ≥ 0 and a > 0),
compute the result, otherwise the value is NaN.
Usage
igammac(a, x)
Arguments
a
A numeric vector.
x
A nonnegative numeric vector with same length as a.
Value
A vector of values of a complementary incomplete gamma function.
See Also
igamma()
Examples
igammac(1, 1)
dsdp documentation built on Feb. 16, 2023, 8:36 p.m.
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| igammac | R Documentation |
Complementary Incomplete Gamma Function
Description
Evaluate an complementary incomplete gamma function:
γ^{*}(a, x) = \int_{x}^{∞} t^{a-1} e^{-t}dt,
using SLATEC dgamic in https://netlib.org/slatec/.
When (x > 0 and a ≥ 0) or (x ≥ 0 and a > 0),
compute the result, otherwise the value is NaN.
Usage
igammac(a, x)
Arguments
a |
A numeric vector. |
x |
A nonnegative numeric vector with same length as |
Value
A vector of values of a complementary incomplete gamma function.
See Also
igamma()
Examples
igammac(1, 1)
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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