mirror of https://github.com/CGAL/cgal
construction of sparse polynomials_1
+ comment on solve_2
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@ -24,10 +24,12 @@ Must provide:\\
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\ccc{template <class InputIterator>}\\
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\ccc{Polynomial_1 operator()(InputIterator first, InputIterator last)}\\
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that constructs a polynomial from a range of coefficients of type
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\ccc{Coefficient}, given in the increasing order of monomial degrees.\\
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\ccc{Coefficient}, given in the increasing order of monomial degrees,\\
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and\\
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\ccc{template <class InputIterator1, InputIterator2>}\\
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\ccc{Polynomial_1 operator()(InputIterator1 first_coeff, InputIterator1 last_coeff, InputIt2 deg)}\\
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that takes as input a range of coefficients of type \ccc{Coefficient}, and an iterator on corresponding degrees of type \ccc{unsigned int}.
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}
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\footnote{to be added: constructor for sparse polynomials input range of
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\ccc{std::pair<Coefficient, unsigned int>} (int = degree)}
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\ccNestedType{Solve_1}{A model of the concept
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\ccc{AlgebraicKernel_d_1::Solve_1}.}
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@ -23,9 +23,9 @@ bivariate polynomials on an \ccc{IntegralDomain} coefficient type.}
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of two bivariate polynomials of type \ccc{Polynomial_2}.}
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\ccNestedType{Construct_polynomial_2}{
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Must provide
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\ccc{template <class InputIterator>
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Polynomial_2 operator()(InputIterator first, InputIterator last)}
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Must provide:\\
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\ccc{template <class InputIterator>}\\
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\ccc{Polynomial_2 operator()(InputIterator first, InputIterator last)}\\
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that constructs a polynomial from a range of coefficients of type
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\ccc{Coefficient}, given in the lexicographic order of monomial degrees.
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}
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@ -6,7 +6,6 @@
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A model \ccVar\ of this type must provide:
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\footnote{TBD, I am getting tired... anything to think about before
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adapting the \ccc{_1} case? }
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\footnote{TBD, I am getting tired... what about the case of 1-dimensional components? a choice must be made}
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\end{ccRefConcept}
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