Here is a list of all class members with links to the classes they belong to:

- s -

• s : IntervalData< RT, Poly >
• S : template_expression< binary_operator<O, A, B > > , box_rep< POL >
• s_overflow : bigunsigned< N >
• safe_split() : box_rep< POL >
• Scalar : monom< C, E > , use< polynomial_of, polynomial< C, with< MonomialTensor > > >
• scalar() : scalar< T >
• Scalar : ring< C, MonomialTensor >
• scalar() : scalar< T >
• Scalar : polynomial< C, with< Rep, Ord > > , monomial_seq< C, O, MONOM, REP >
• scalar() : scalar< T >
• Scalar : use< polynomial_of, polynomial< C, with< Bernstein > > >
• scalar() : scalar< T >
• Scalar : ring< C, Bernstein >
• scalar() : scalar< T >
• Scalar : cell_mv_bernstein< C > , use< polynomial_of, polynomial< C, with< Dual, O > > >
• scalar() : scalar< T >
• Scalar : ring< C, Dual, O >
• scalar() : scalar< T >
• Scalar : cell_uv_bernstein< C > , use< polynomial_of, polynomial< C, with< Sparse, O > > >
• scalar() : scalar< T >
• Scalar : ring< C, Sparse, O >
• scalar() : scalar< T >
• scalar_t : polynomial< C, with< Rep, Ord > > , use< polynomial_of, polynomial< C, with< Univariate > > > , ring< C, Univariate >
• scale() : bzenv< X > , eenv_base
• scaled_elevate() : bzenv< X >
• search() : Seq< C, R >
• self_t : ring< C, MonomialTensor > , ring< C, Univariate > , Seq< C, R > , dual< C, O > , monomial_seq< C, O, MONOM, REP > , As< T > , ContFrac_t< NT, LowerBound > , dynamic_exp< E > , Interval< T, r > , monom< C, E > , polynomial< C, with< Rep, Ord > > , ring< C, Bernstein > , ring< C, Dual, O > , ring< C, Sparse, O >
• Seq() : Seq< C, R >
• seq_t : arc_rep< C >
• seqbox_t : solver_mv_fatarcs< C >
• seqint_t : domain< C >
• sequence() : subresultant< PREM >
• set_back_a() : data_t
• set_back_b() : data_t
• set_coeff() : monom< C, E >
• set_expt() : dynamic_exp< E > , monom< C, E >
• set_of() : set_of< X >
• set_precision() : solver< C, ProjRd< MTH > > , continued_fraction_approximate< K, B > , continued_fraction_subdivision< K > , solver< C, ContFrac< Approximate > > , solver< C, Sleeve< V > >
• set_sz() : descartes_solver< real_t, local_method >
• set_szs() : eenv_base
• setbck() : data_t
• setrnd() : fpu_rounding< T > , fpu_rounding< long double > , fpu_rounding< floating<> >
• sgnchg() : eenv_base
• sgncnt() : binary_subdivision< K >
• ShapeForeachContainer() : ShapeForeachContainer< T >
• shared_object() : shared_object< R >
• shift_box() : box_rep< POL > , interval_rep< POL >
• shift_hom() : homography< real > , homography_mv< real >
• sign_var() : interval_rep< POL >
• signof() : box_rep< POL >
• signof_det() : box_rep< POL >
• simple_t : Intervals< C >
• singleton() : interval_newton< INT, CT >
• size() : monom< C, E > , polynomial< C, with< Rep, Ord > > , Seq< C, R > , data_t , sleeve_rep< C > , monomials< C > , variables , cell_mv_bernstein< C > , cell_uv_bernstein< C > , dynamic_exp< E > , homography_mv< real > , Interval< T, r >
• size_ : monomials< C >
• size_t : bzenv< X >
• size_type : dynamic_exp< E > , monom< C, E > , polynomial< C, with< Rep, Ord > > , Seq< C, R > , bernstein< C > , monomials< C >
• sleeve_rep() : sleeve_rep< C >
• sol_t : continued_fraction_isolate< K, B > , continued_fraction_approximate< K, B >
• solution_t : solver< Ring, Bspline >
• Solutions : binary_convert< K, Approximate >
• solutions() : subdivisor< CELL, V >
• Solutions : solver_of< C, MTH > , solver< C, M > , solver_of< C, UvBernsteinBinaryApproximate > , solver_of< C, MvBernsteinBinaryApproximate > , solver< C, ProjRd< MTH > > , solver< C, ContFrac< Approximate > > , solver< C, ContFrac< Isolate > > , solver_of< C, IntervalNewton< IT, C > > , binary_convert< K, Isolate > , solver< C, Sleeve< V > >
• solutions_t : IntervalNewton< INT, C >
• solve() : solver< C, MCFapproximate > , solver< C, ContFrac< Approximate > > , solver< Ring, CFfirstApproximate > , solver< C, M > , solver< C, ProjRd< MTH > > , solver< C, MCFisolate > , solver< C, MCFapproximate > , solver< Ring, CFfirstIsolate > , solver< Ring, CFfirstApproximate > , solver< Ring, CFfirstFloor > , solver< Ring, CFallIsolate > , solver< Ring, CFseparate > , solver< Ring, CFdecide > , continued_fraction_subdivision< K > , solver< C, ContFrac< Approximate > > , solver< C, ContFrac< Isolate > > , binary_sleeve_subdivision< K > , solver< C, Sleeve< V > > , descartes_solver< real_t, local_method > , solver< C, M > , solver< C, Sleeve< V > > , solver< Ring, CFallIsolate > , solver< C, ContFrac< Approximate > >
• solve_bernstein() : solver< C, ProjRd< MTH > > , binary_sleeve_subdivision< K >
• solve_homography() : continued_fraction_subdivision< K >
• solve_monomial() : solver< C, ProjRd< MTH > >
• solve_positive() : continued_fraction_subdivision< K >
• solve_system() : solver_mv_monomial< FT, POL >
• solver() : solver_mv_fatarcs< C >
• solver_bspline() : solver_bspline< Real >
• solver_cffirst() : solver_cffirst< Real, POL >
• solver_mv_fatarcs() : solver_mv_fatarcs< C >
• solver_mv_monomial() : solver_mv_monomial< FT, POL >
• solver_t : IntervalNewton< INT, C >
• sort() : Seq< C, R >
• split() : eenv_base , binary_subdivision< K > , domain< C > , binary_subdivision< K > , descartes_solver< real_t, local_method >
• split2() : eenv_base
• spmeval() : eenv_base
• spmmul() : eenv
• sqrt : hasfunction< X > , scalar< T >
• sstore() : data_t
• st() : eenv
• status : IntervalNewton< INT, C >
• stbox_t : solver_mv_fatarcs< C >
• str() : eenv , monomials< C > , eenv
• Strategy : solver_of< C, MvBernsteinBinaryApproximate > , solver_of< C, IntervalNewton< IT, C > > , solver< C, M > , solver_of< C, MTH > , solver_of< C, UvBernsteinBinaryApproximate >
• stride() : eenv
• sub() : use< operators_of, tensor::bernstein< C > > , use< operators_of, tensor::monomials< C > > , use< operators_of, univariate::monomials< C > > , use< operators_of, polynomial< C, with< Rep, Ord > > > , use< operators_of, sparse::monomial_seq< C, O, MONOM, REP > > , use< operators_of, polynomial< C, with< Rep, Ord > > > , use< operators_of, univariate::monomials< C > > , use< operators_of, sparse::monomial_seq< C, O, MONOM, REP > > , use< operators_of, tensor::bernstein< C > > , use< operators_of, sparse::dual< C, O > > , use< operators_of, tensor::monomials< C > > , use< operators_of, sparse::dual< C, O > > , use< operators_of, polynomial< C, with< Rep, Ord > > > , use< operators_of, tensor::bernstein< C > > , use< operators_of, tensor::monomials< C > > , use< operators_of, sparse::dual< C, O > > , use< operators_of, tensor::bernstein< C > > , use< operators_of, sparse::monomial_seq< C, O, MONOM, REP > > , use< operators_of, polynomial< C, with< Rep, Ord > > > , use< operators_of, univariate::monomials< C > >
• subdiv_center() : box_rep< POL >
• subdiv_point() : box_rep< POL >
• subdivide() : box_rep< POL > , binary_approx , mv_binary_approx , box_rep< POL > , uv_binary_approx
• subdivision() : method< system, _strgy_, _rdslv_, _sbdrl_ >
• subdivisor() : subdivisor< CELL, V >
• submatrix() : box_rep< POL >
• subres_gcd() : subresultant< PREM >
• subset() : eenv
• sup() : Interval< T, r >
• support() : eenv
• swap() : eenv , monomials< C > , shared_object< R > , eenv
• sys : solver< C, ProjRd< MTH > >
• system() : box_rep< POL >
• system_ctrl() : system_ctrl< V >
• system_t : solver< C, ProjRd< MTH > >
• sz() : eenv , eenv_base
• sz_t : binary_subdivision< K > , system_ctrl< V > , data_t , parallel< system > , binary_sleeve_subdivision< K > , eenv_base , eenv , method< system, _strgy_, _rdslv_, _sbdrl_ >
• szs() : eenv , monomials< C > , eenv
• szs_data() : eenv