mirror of https://github.com/CGAL/cgal
add () to function reference in classified ref man
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@ -64,21 +64,21 @@
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### Global Functions ###
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- `CGAL::is_zero`
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- `CGAL::is_one`
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- `CGAL::square`
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- `CGAL::simplify`
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- `CGAL::unit_part`
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- `CGAL::integral_division`
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- `CGAL::is_square`
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- `CGAL::gcd`
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- `CGAL::div_mod`
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- `CGAL::div`
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- `CGAL::mod`
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- `CGAL::inverse`
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- `CGAL::sqrt`
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- `CGAL::kth_root`
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- `CGAL::root_of`
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- `CGAL::is_zero()`
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- `CGAL::is_one()`
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- `CGAL::square()`
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- `CGAL::simplify()`
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- `CGAL::unit_part()`
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- `CGAL::integral_division()`
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- `CGAL::is_square()`
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- `CGAL::gcd()`
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- `CGAL::div_mod()`
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- `CGAL::div()`
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- `CGAL::mod()`
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- `CGAL::inverse()`
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- `CGAL::sqrt()`
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- `CGAL::kth_root()`
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- `CGAL::root_of()`
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## Real Embeddable ##
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@ -102,14 +102,14 @@
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### Global Functions ###
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- `CGAL::is_zero`
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- `CGAL::abs`
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- `CGAL::sign`
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- `CGAL::is_positive`
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- `CGAL::is_negative`
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- `CGAL::compare`
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- `CGAL::to_double`
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- `CGAL::to_interval`
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- `CGAL::is_zero()`
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- `CGAL::abs()`
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- `CGAL::sign()`
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- `CGAL::is_positive()`
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- `CGAL::is_negative()`
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- `CGAL::compare()`
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- `CGAL::to_double()`
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- `CGAL::to_interval()`
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## Real Number Types ##
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@ -186,19 +186,19 @@ implemented as peripheral classes or as free (global) functions.
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## Functions ##
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- `CGAL::is_valid`
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- `CGAL::insert`
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- `CGAL::insert_non_intersecting_curve`
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- `CGAL::insert_non_intersecting_curves`
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- `CGAL::insert_point`
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- `CGAL::remove_edge`
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- `CGAL::remove_vertex`
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- `CGAL::locate`
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- `CGAL::decompose`
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- `CGAL::overlay`
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- `CGAL::read`
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- `CGAL::write`
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- `CGAL::remove_curve`
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- `CGAL::is_valid()`
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- `CGAL::insert()`
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- `CGAL::insert_non_intersecting_curve()`
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- `CGAL::insert_non_intersecting_curves()`
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- `CGAL::insert_point()`
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- `CGAL::remove_edge()`
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- `CGAL::remove_vertex()`
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- `CGAL::locate()`
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- `CGAL::decompose()`
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- `CGAL::overlay()`
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- `CGAL::read()`
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- `CGAL::write()`
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- `CGAL::remove_curve()`
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- \link PkgArrangement2op_left_shift `CGAL::operator<<` \endlink
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- \link PkgArrangement2op_right_shift `CGAL::operator<<` \endlink
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@ -73,35 +73,35 @@ defining `CGAL_CH_CHECK_EXPENSIVE`.
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## Convex Hull Functions ##
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- `CGAL::ch_akl_toussaint`
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- `CGAL::ch_bykat`
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- `CGAL::ch_eddy`
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- `CGAL::ch_graham_andrew`
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- `CGAL::ch_jarvis`
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- `CGAL::ch_melkman`
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- `CGAL::convex_hull_2`
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- `CGAL::ch_akl_toussaint()`
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- `CGAL::ch_bykat()`
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- `CGAL::ch_eddy()`
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- `CGAL::ch_graham_andrew()`
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- `CGAL::ch_jarvis()`
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- `CGAL::ch_melkman()`
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- `CGAL::convex_hull_2()`
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## Convexity Checking Functions ##
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- `CGAL::is_ccw_strongly_convex_2`
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- `CGAL::is_cw_strongly_convex_2`
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- `CGAL::is_ccw_strongly_convex_2()`
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- `CGAL::is_cw_strongly_convex_2()`
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## Hull Subsequence Functions ##
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- `CGAL::ch_graham_andrew_scan`
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- `CGAL::ch_jarvis_march`
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- `CGAL::lower_hull_points_2`
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- `CGAL::upper_hull_points_2`
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- `CGAL::ch_graham_andrew_scan()`
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- `CGAL::ch_jarvis_march()`
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- `CGAL::lower_hull_points_2()`
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- `CGAL::upper_hull_points_2()`
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## Extreme Point Functions ##
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- `CGAL::ch_e_point`
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- `CGAL::ch_nswe_point`
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- `CGAL::ch_n_point`
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- `CGAL::ch_ns_point`
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- `CGAL::ch_s_point`
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- `CGAL::ch_w_point`
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- `CGAL::ch_we_point`
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- `CGAL::ch_e_point()`
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- `CGAL::ch_nswe_point()`
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- `CGAL::ch_n_point()`
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- `CGAL::ch_ns_point()`
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- `CGAL::ch_s_point()`
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- `CGAL::ch_w_point()`
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- `CGAL::ch_we_point()`
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*/
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@ -93,8 +93,8 @@
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## Relates Rational ##
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- `CGAL::Rational_traits<NT>`
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- `CGAL::simplest_rational_in_interval`
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- `CGAL::to_rational`
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- `CGAL::simplest_rational_in_interval()`
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- `CGAL::to_rational()`
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## Relates Algebraic Extensions ##
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@ -110,9 +110,9 @@
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- `CGAL::Min<T,Less>`
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- `CGAL::Max<T,Less>`
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- `CGAL::Is_valid<T>`
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- `CGAL::min`
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- `CGAL::max`
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- `CGAL::is_valid`
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- `CGAL::min()`
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- `CGAL::max()`
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- `CGAL::is_valid()`
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- `CGAL::Set_ieee_double_precision`
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- `CGAL::Protect_FPU_rounding<Protected>`
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@ -102,64 +102,64 @@
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## Functions ##
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- `CGAL::get_coefficient`
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- `CGAL::get_innermost_coefficient`
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- `CGAL::get_coefficient()`
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- `CGAL::get_innermost_coefficient()`
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- `CGAL::permute`
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- `CGAL::swap`
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- `CGAL::move`
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- `CGAL::permute()`
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- `CGAL::swap()`
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- `CGAL::move()`
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- `CGAL::degree`
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- `CGAL::total_degree`
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- `CGAL::degree_vector`
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- `CGAL::leading_coefficient`
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- `CGAL::innermost_leading_coefficient`
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- `CGAL::degree()`
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- `CGAL::total_degree()`
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- `CGAL::degree_vector()`
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- `CGAL::leading_coefficient()`
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- `CGAL::innermost_leading_coefficient()`
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- `CGAL::canonicalize`
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- `CGAL::differentiate`
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- `CGAL::canonicalize()`
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- `CGAL::differentiate()`
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- `CGAL::evaluate`
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- `CGAL::evaluate_homogeneous`
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- `CGAL::substitute`
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- `CGAL::substitute_homogeneous`
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- `CGAL::is_zero_at`
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- `CGAL::is_zero_at_homogeneous`
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- `CGAL::sign_at`
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- `CGAL::sign_at_homogeneous`
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- `CGAL::evaluate()`
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- `CGAL::evaluate_homogeneous()`
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- `CGAL::substitute()`
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- `CGAL::substitute_homogeneous()`
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- `CGAL::is_zero_at()`
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- `CGAL::is_zero_at_homogeneous()`
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- `CGAL::sign_at()`
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- `CGAL::sign_at_homogeneous()`
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- `CGAL::compare`
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- `CGAL::compare()`
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- `CGAL::univariate_content`
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- `CGAL::multivariate_content`
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- `CGAL::univariate_content()`
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- `CGAL::multivariate_content()`
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- `CGAL::square_free_factorize`
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- `CGAL::make_square_free`
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- `CGAL::square_free_factorize()`
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- `CGAL::make_square_free()`
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- `CGAL::pseudo_division`
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- `CGAL::pseudo_division_quotient`
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- `CGAL::pseudo_division_remainder`
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- `CGAL::pseudo_division()`
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- `CGAL::pseudo_division_quotient()`
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- `CGAL::pseudo_division_remainder()`
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- `CGAL::gcd_up_to_constant_factor`
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- `CGAL::integral_division_up_to_constant_factor`
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- `CGAL::univariate_content_up_to_constant_factor`
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- `CGAL::square_free_factorize_up_to_constant_factor`
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- `CGAL::gcd_up_to_constant_factor()`
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- `CGAL::integral_division_up_to_constant_factor()`
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- `CGAL::univariate_content_up_to_constant_factor()`
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- `CGAL::square_free_factorize_up_to_constant_factor()`
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- `CGAL::shift`
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- `CGAL::negate`
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- `CGAL::invert`
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- `CGAL::translate`
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- `CGAL::translate_homogeneous`
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- `CGAL::scale`
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- `CGAL::scale_homogeneous`
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- `CGAL::shift()`
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- `CGAL::negate()`
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- `CGAL::invert()`
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- `CGAL::translate()`
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- `CGAL::translate_homogeneous()`
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- `CGAL::scale()`
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- `CGAL::scale_homogeneous()`
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- `CGAL::resultant`
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- `CGAL::polynomial_subresultants`
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- `CGAL::polynomial_subresultants_with_cofactors`
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- `CGAL::principal_subresultants`
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- `CGAL::sturm_habicht_sequence`
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- `CGAL::sturm_habicht_sequence_with_cofactors`
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- `CGAL::principal_sturm_habicht_sequence`
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- `CGAL::number_of_real_roots`
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- `CGAL::resultant()`
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- `CGAL::polynomial_subresultants()`
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- `CGAL::polynomial_subresultants_with_cofactors()`
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- `CGAL::principal_subresultants()`
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- `CGAL::sturm_habicht_sequence()`
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- `CGAL::sturm_habicht_sequence_with_cofactors()`
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- `CGAL::principal_sturm_habicht_sequence()`
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- `CGAL::number_of_real_roots()`
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*/
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@ -45,17 +45,17 @@ This module provides makers to construct a program, as well as functions to solv
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In case you want to construct a program from complicated iterators (whose types you don't know, or simply don't want to bother with), we provide four makers.
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- `CGAL::make_quadratic_program_from_iterators`
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- `CGAL::make_linear_program_from_iterators`
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- `CGAL::make_nonnegative_quadratic_program_from_iterators`
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- `CGAL::make_nonnegative_linear_program_from_iterators`.
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- `CGAL::make_quadratic_program_from_iterators()`
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- `CGAL::make_linear_program_from_iterators()`
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- `CGAL::make_nonnegative_quadratic_program_from_iterators()`
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- `CGAL::make_nonnegative_linear_program_from_iterators()`
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There are four functions to solve a program, one for each program concept.
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- `CGAL::solve_quadratic_program`
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- `CGAL::solve_linear_program`
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- `CGAL::solve_nonnegative_quadratic_program`
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- `CGAL::solve_nonnegative_linear_program`
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- `CGAL::solve_quadratic_program()`
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- `CGAL::solve_linear_program()`
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- `CGAL::solve_nonnegative_quadratic_program()`
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- `CGAL::solve_nonnegative_linear_program()`
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The solution process can customized by passing an object of the class
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@ -63,10 +63,10 @@ The solution process can customized by passing an object of the class
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Programs can be written to an output stream in MPSFormat, using one of the following four functions.
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- `CGAL::print_quadratic_program`
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- `CGAL::print_linear_program`
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- `CGAL::print_nonnegative_quadratic_program`
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- `CGAL::print_nonnegative_linear_program`
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- `CGAL::print_quadratic_program()`
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- `CGAL::print_linear_program()`
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- `CGAL::print_nonnegative_quadratic_program()`
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- `CGAL::print_nonnegative_linear_program()`
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*/
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@ -128,17 +128,17 @@ In case you want to construct a program from complicated iterators
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(whose types you don't know, or simply don't want to bother with),
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we provide four makers.
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- `CGAL::make_quadratic_program_from_iterators`
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- `CGAL::make_linear_program_from_iterators`
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- `CGAL::make_nonnegative_quadratic_program_from_iterators`
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- `CGAL::make_nonnegative_linear_program_from_iterators`
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- `CGAL::make_quadratic_program_from_iterators()`
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- `CGAL::make_linear_program_from_iterators()`
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- `CGAL::make_nonnegative_quadratic_program_from_iterators()`
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- `CGAL::make_nonnegative_linear_program_from_iterators()`
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There are four functions to solve a program, one for each program concept:
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- `CGAL::solve_quadratic_program`
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- `CGAL::solve_linear_program`
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- `CGAL::solve_nonnegative_quadratic_program`
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- `CGAL::solve_nonnegative_linear_program`
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- `CGAL::solve_quadratic_program()`
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- `CGAL::solve_linear_program()`
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- `CGAL::solve_nonnegative_quadratic_program()`
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- `CGAL::solve_nonnegative_linear_program()`
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The solution process can customized by passing an object of the class
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@ -147,10 +147,10 @@ The solution process can customized by passing an object of the class
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Programs can be written to an output stream in MPSFormat,
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using one of the following four functions:
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- `CGAL::print_quadratic_program`
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- `CGAL::print_linear_program`
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- `CGAL::print_nonnegative_quadratic_program`
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- `CGAL::print_nonnegative_linear_program`
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- `CGAL::print_quadratic_program()`
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- `CGAL::print_linear_program()`
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- `CGAL::print_nonnegative_quadratic_program()`
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- `CGAL::print_nonnegative_linear_program()`
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*/
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