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* Export function only in SpecialFunctions.jl
* doc: add missing doc for `beta_inc_inv`
* doc: remove link in title
* Update docs/src/functions_overview.md
@@ -16,12 +19,13 @@ Here the *Special Functions* are listed according to the structure of [NIST Digi
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|[`gamma(a,z)`](@ref SpecialFunctions.gamma(::Number,::Number)) |[upper incomplete gamma function ``\Gamma(a,z)``](https://en.wikipedia.org/wiki/Incomplete_gamma_function)|
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|[`loggamma(a,z)`](@ref SpecialFunctions.loggamma(::Number,::Number)) | accurate `log(gamma(a,x))` for large arguments |
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|[`gamma_inc(a,x,IND)`](@ref SpecialFunctions.gamma_inc) |[incomplete gamma function ratio P(a,x) and Q(a,x)](https://en.wikipedia.org/wiki/Incomplete_gamma_function) (i.e evaluates P(a,x) and Q(a,x)for accuracy specified by IND and returns tuple (p,q)) |
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|[`beta_inc(a,b,x,y)`](@ref SpecialFunctions.beta_inc) |[incomplete beta function ratio Ix(a,b) and Iy(a,b)](https://en.wikipedia.org/wiki/Beta_function#Incomplete_beta_function) (i.e evaluates Ix(a,b) and Iy(a,b) and returns tuple (p,q)) |
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|[`gamma_inc_inv(a,p,q)`](@ref SpecialFunctions.gamma_inc_inv) |[inverse of incomplete gamma function ratio P(a,x) and Q(a,x)](https://en.wikipedia.org/wiki/Incomplete_gamma_function) (i.e evaluates x given P(a,x)=p and Q(a,x)=q |
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|[`beta(x,y)`](@ref SpecialFunctions.beta) |[beta function](https://en.wikipedia.org/wiki/Beta_function) at `x,y`|
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|[`logbeta(x,y)`](@ref SpecialFunctions.logbeta) | accurate `log(beta(x,y))` for large `x` or `y`|
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|[`logabsbeta(x,y)`](@ref SpecialFunctions.logabsbeta) | accurate `log(abs(beta(x,y)))` for large `x` or `y`|
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|[`logabsbinomial(x,y)`](@ref SpecialFunctions.logabsbinomial) | accurate `log(abs(binomial(n,k)))` for large `n` and `k` near `n/2`|
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|[`beta_inc(a,b,x,y)`](@ref SpecialFunctions.beta_inc) |[incomplete beta function ratio Ix(a,b) and Iy(a,b)](https://en.wikipedia.org/wiki/Beta_function#Incomplete_beta_function) (i.e evaluates Ix(a,b) and Iy(a,b) and returns tuple (p,q)) |
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|[`beta_inc_inv(a,b,p,q)`](@ref SpecialFunctions.beta_inc_inv) | Inverse of the incomplete beta function (i.e evaluates x given ``I_{x}(a, b) = p``) |
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## [Exponential and Trigonometric Integrals](https://dlmf.nist.gov/6)
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