/// \defgroup PkgAlgebraicKernelDRef Algebraic Kernel Reference

/// \defgroup PkgAlgebraicKernelDConcepts Concepts
/// \ingroup PkgAlgebraicKernelDRef

/// \defgroup PkgAlgebraicKernelDConceptsUni Univariate Algebraic Kernel 
/// \ingroup PkgAlgebraicKernelDConcepts

/// \defgroup PkgAlgebraicKernelDConceptsBi Bivariate Algebraic Kernel 
/// \ingroup PkgAlgebraicKernelDConcepts


/// \defgroup PkgAlgebraicKernelDModels Models
/// \ingroup PkgAlgebraicKernelDRef


/*!
\addtogroup PkgAlgebraicKernelDRef
\todo check generated documentation
\cgalPkgDescriptionBegin{Algebraic Kernel,PkgAlgebraicKernelD}
\cgalPkgPicture{Algebraic_kernel_d.png}
\cgalPkgSummaryBegin
\cgalPkgAuthors{Eric Berberich, Michael Hemmer, Michael Kerber, Sylvain Lazard, Luis Peñaranda, and Monique Teillaud}
\cgalPkgDesc{Real solving of polynomials is a fundamental problem with a wide application range.  This package is targeted to provide black-box implementations of state-of-the-art  algorithms to determine, compare and approximate real roots of univariate polynomials and bivariate polynomial systems. Such a black-box is called an *Algebraic %Kernel*.  So far the package only provides models for the univariate kernel. Nevertheless,  it already defines concepts for the bivariate kernel, since this settles the interface for upcoming implementations.}
\cgalPkgManuals{Chapter_Algebraic_Kernel,PkgAlgebraicKernelDRef}
\cgalPkgSummaryEnd
\cgalPkgShortInfoBegin
\cgalPkgSince{3.6}
\cgalPkgDependsOn{Some models depend on \ref thirdpartyRS3.}
\cgalPkgBib{cgal:bht-ak}
\cgalPkgLicense{\ref licensesLGPL "LGPL"}
\cgalPkgShortInfoEnd
\cgalPkgDescriptionEnd

\cgalClassifedRefPages

\cgalCRPSection{Concepts}

\cgalCRPSubsection{Univariate Algebraic %Kernel}

- `AlgebraicKernel_d_1`

- `AlgebraicKernel_d_1::ConstructAlgebraicReal_1`
- `AlgebraicKernel_d_1::ComputePolynomial_1`
- `AlgebraicKernel_d_1::Isolate_1`
- `AlgebraicKernel_d_1::IsSquareFree_1`
- `AlgebraicKernel_d_1::MakeSquareFree_1`
- `AlgebraicKernel_d_1::SquareFreeFactorize_1`
- `AlgebraicKernel_d_1::IsCoprime_1`
- `AlgebraicKernel_d_1::MakeCoprime_1`

- `AlgebraicKernel_d_1::Solve_1`
- `AlgebraicKernel_d_1::NumberOfSolutions_1`
- `AlgebraicKernel_d_1::SignAt_1`
- `AlgebraicKernel_d_1::IsZeroAt_1`
- `AlgebraicKernel_d_1::Compare_1`
- `AlgebraicKernel_d_1::BoundBetween_1`
- `AlgebraicKernel_d_1::ApproximateAbsolute_1`
- `AlgebraicKernel_d_1::ApproximateRelative_1`

\cgalCRPSubsection{Bivariate Algebraic %Kernel}

- `AlgebraicKernel_d_2`

- `AlgebraicKernel_d_2::ConstructAlgebraicReal_2`
- `AlgebraicKernel_d_2::ComputePolynomialX_2`
- `AlgebraicKernel_d_2::ComputePolynomialY_2`
- `AlgebraicKernel_d_2::Isolate_2`
- `AlgebraicKernel_d_2::IsolateX_2`
- `AlgebraicKernel_d_2::IsolateY_2`
- `AlgebraicKernel_d_2::IsSquareFree_2`
- `AlgebraicKernel_d_2::MakeSquareFree_2`
- `AlgebraicKernel_d_2::SquareFreeFactorize_2`
- `AlgebraicKernel_d_2::IsCoprime_2`
- `AlgebraicKernel_d_2::MakeCoprime_2`

- `AlgebraicKernel_d_2::Solve_2`
- `AlgebraicKernel_d_2::NumberOfSolutions_2`

- `AlgebraicKernel_d_2::SignAt_2`
- `AlgebraicKernel_d_2::IsZeroAt_2`

- `AlgebraicKernel_d_2::ComputeX_2`
- `AlgebraicKernel_d_2::ComputeY_2`

- `AlgebraicKernel_d_2::CompareX_2`
- `AlgebraicKernel_d_2::CompareY_2`
- `AlgebraicKernel_d_2::CompareXY_2`

- `AlgebraicKernel_d_2::ApproximateAbsoluteX_2`
- `AlgebraicKernel_d_2::ApproximateRelativeX_2`
- `AlgebraicKernel_d_2::ApproximateAbsoluteY_2`
- `AlgebraicKernel_d_2::ApproximateRelativeY_2`

- `AlgebraicKernel_d_2::BoundBetweenX_2`
- `AlgebraicKernel_d_2::BoundBetweenY_2`

\cgalCRPSection{Models}

- `CGAL::Algebraic_kernel_d_1<Coeff>`
- `CGAL::Algebraic_kernel_d_2<Coeff>`

- `CGAL::Algebraic_kernel_rs_gmpz_d_1`
- `CGAL::Algebraic_kernel_rs_gmpq_d_1`

*/

