\begin{ccRefConcept}{RealEmbeddableTraits}

\ccDefinition

A model of \ccc{RealEmbeddableTraits} is associated to a number type 
\ccc{Type} and reflects the properties of this type with respect 
to the concept \ccc{RealEmbeddable}.

\ccTypes

A model of \ccc{RealEmbeddableTraits} is supposed to provide:\\

\ccNestedType{Type}{The associated number type.}

\ccNestedType{Is_real_embeddable}
        { Tag indicating whether the associated type is real embeddable. \\
          This is either \ccc{CGAL::Tag_true} or \ccc{CGAL::Tag_false}. }

\ccHeading{Functors}

In case the associated type is \ccc{RealEmbeddable} all functors are provided.\\
In case a functor is not provided, it is set to \ccc{CGAL::Null_functor}.

\ccNestedType{Is_zero}{ 
A model of \ccc{RealEmbeddableTraits::IsZero} 
In case \ccc{Type} is also model of \ccc{IntegralDomainWithoutDivision} 
this is a model of \ccc{AlgebraicStructureTraits::IsZero}.}
\ccNestedType{Abs}{ A model of \ccc{RealEmbeddableTraits::Abs} }
\ccNestedType{Sign}{ A model of \ccc{RealEmbeddableTraits::Sign} }
\ccNestedType{Is_positive}{ A model of \ccc{RealEmbeddableTraits::IsPositive} }
\ccNestedType{Is_negative}{ A model of \ccc{RealEmbeddableTraits::IsNegative} }
\ccNestedType{Compare}{ A model of \ccc{RealEmbeddableTraits::Compare} }
\ccNestedType{To_double}{ A model of \ccc{RealEmbeddableTraits::ToDouble} }
\ccNestedType{To_interval}{ A model of \ccc{RealEmbeddableTraits::ToInterval} }
%\ccNestedType{Is_finite}{ A model of \ccc{RealEmbeddableTraits::IsFinite} } 

\ccHasModels
\ccRefIdfierPage{CGAL::Real_embeddable_traits<T>}\\

\end{ccRefConcept}