proposal for Solve_2 (with a question left in footnote)

Algebraic_kernel_d/doc_tex/Algebraic_kernel_d_ref/SolveC_1.tex

@@ -2,7 +2,8 @@
 
 \ccDefinition
 
-\ccc{AdaptableFunction} that computes the real roots of a univariate polynomial. 
+\ccc{AdaptableFunction} that computes the real roots of a univariate 
+polynomial. 
  
 \ccCreationVariable{fo}
 
@@ -13,15 +14,17 @@ A model of this type must provide:
     operator()(const AlgebraicKernel_d_1::Polynomial_1 &p,
 	     OutputIterator res, bool known_to_be_square_free=false);}
 {Copies in the output iterator the roots of \ccc{p} as objects of type 
-\ccc{Algebraic_real_1}. The boolean indicates whether \ccc{p} is known 
+\ccc{AlgebraicKernel_d_1::Algebraic_real_1}. The boolean indicates 
-to be square free or if this information is not known.} 
+whether \ccc{p} is known to be square free or if this information is 
+not known.} 
 
 \ccMethod{template < class OutputIteratorRoots, class OutputIteratorMult >
     std::pair< OutputIteratorRoots, OutputIteratorMult >
     operator()(const AlgebraicKernel_d_1::Polynomial_1 &p,
 	     OutputIteratorRoots roots, OutputIteratorMult mult);}
 {Copies in the output iterator \ccc{roots} the roots of \ccc{p} as 
-\ccc{Algebraic_real_1}s and copies in the output iterator \ccc{mult} 
+\ccc{AlgebraicKernel_d_1::Algebraic_real_1}s and copies in the output 
-their respective multiplicity as \ccc{int}s, in the same order.}
+iterator \ccc{mult}  their respective multiplicity as \ccc{int}s, in 
+the same order.}
 
 \end{ccRefConcept}

Algebraic_kernel_d/doc_tex/Algebraic_kernel_d_ref/SolveC_2.tex

@@ -2,15 +2,20 @@
 
 \ccDefinition
 
-\footnote{Remark: It should be similar to Solve\_1 as we discussed at the CGAL
-Dev Meeting.}
-
 \ccCreationVariable{fo}
 
 A model \ccVar\ of this type must provide:
 
-
+\ccMethod{template < class OutputIteratorRoots, class OutputIteratorMult >
-
+    std::pair< OutputIteratorRoots, OutputIteratorMult >
-\footnote{TBD, I am getting tired... what about the case of 1-dimensional components? a choice must be made}
+    operator()(const AlgebraicKernel_d_2::Polynomial_2 & p1,
+	     const AlgebraicKernel_d_2::Polynomial_2 & p2,
+	     OutputIteratorRoots roots, OutputIteratorMult mult);}
+{Copies in the output iterator \ccc{roots} the common roots of $p_1$ 
+and $p_2$ as \ccc{AlgebraicKernel_d_2::Algebraic_real_2}s and copies 
+in the output iterator \ccc{mult}  their respective multiplicity as 
+\ccc{int}s, in the same order.
+\ccPrecond{The set of solutions of the system is a 0-dimensional.}}
+\footnote{what if it is not 0-dimensional??}
 
 \end{ccRefConcept}

Algebraic_kernel_d/doc_tex/Algebraic_kernel_d_ref/open.tex

@@ -3,8 +3,7 @@
 
 \subsection{open}
 \begin{itemize}
-\item Missing Doc for IsSquareFree\_2, IsCoprime\_2, MakeSquareFree\_2,
+\item Missing Doc for IsSquareFree\_2, IsCoprime\_2, MakeSquareFree\_2
-   MakeCoprime\_2, Solve\_2
 \item Move methods from AlgebraicReal\_2 to a traits class.
 \item AlgebraicReal\_2 - Add GetX() and GetY() functors.
 \end{itemize}