Stan Math Library
4.9.0
Automatic Differentiation
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neg_binomial_2_ccdf_log.hpp
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#ifndef STAN_MATH_PRIM_PROB_NEG_BINOMIAL_2_CCDF_LOG_HPP
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#define STAN_MATH_PRIM_PROB_NEG_BINOMIAL_2_CCDF_LOG_HPP
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#include <
stan/math/prim/meta.hpp
>
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#include <
stan/math/prim/prob/neg_binomial_2_lccdf.hpp
>
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namespace
stan
{
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namespace
math {
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template
<
typename
T_n,
typename
T_location,
typename
T_precision>
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return_type_t<T_location, T_precision>
neg_binomial_2_ccdf_log
(
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const
T_n& n,
const
T_location& mu,
const
T_precision& phi) {
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return
neg_binomial_2_lccdf<T_n, T_location, T_precision>(n, mu, phi);
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}
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}
// namespace math
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}
// namespace stan
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#endif
stan::math::neg_binomial_2_ccdf_log
return_type_t< T_location, T_precision > neg_binomial_2_ccdf_log(const T_n &n, const T_location &mu, const T_precision &phi)
Definition
neg_binomial_2_ccdf_log.hpp:14
stan::return_type_t
typename return_type< Ts... >::type return_type_t
Convenience type for the return type of the specified template parameters.
Definition
return_type.hpp:218
stan
The lgamma implementation in stan-math is based on either the reentrant safe lgamma_r implementation ...
Definition
unit_vector_constrain.hpp:15
neg_binomial_2_lccdf.hpp
meta.hpp
stan
math
prim
prob
neg_binomial_2_ccdf_log.hpp
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