songsenand
/
cgal
mirror of https://github.com/CGAL/cgal
1
0
Fork 0
Code Issues Packages Projects Releases Wiki Activity

Construct a FT from non integral double

This commit is contained in:
Andreas Fabri 2022-01-26 10:53:42 +00:00
parent 9eee1f19cb
commit 9310a482a1
1 changed files with 5 additions and 5 deletions
Show Stats Download Patch File Download Diff File Expand all files Collapse all files

10
Distance_3/test/Distance_3/test_distance_3.cpp
View File

@ -86,7 +86,7 @@ private:
P random_point() const P random_point() const
{ {
return P(r.get_double(m, M), r.get_double(m, M), r.get_double(m, M)); return P(FT(r.get_double(m, M)), FT(r.get_double(m, M)), FT(r.get_double(m, M)));
} }
Pl pl(int a, int b, int c, int d) Pl pl(int a, int b, int c, int d)
@ -224,7 +224,7 @@ private:
std::cout << "Segment - Segment" << std::endl; std::cout << "Segment - Segment" << std::endl;
// coplanar segments (hardcoded) // coplanar segments (hardcoded)
double z = std::sqrt(2.); FT z(std::sqrt(2.));
P p0{-1, 0, z}; P p0{-1, 0, z};
P p1{ 1, 0, z}; P p1{ 1, 0, z};
@ -498,9 +498,9 @@ private:
check_squared_distance(T{p(0,0,0), p(1,0,0), p(0,1,0)}, T{p(0,0,2), p(-1,0,2), p(0,-1,2)}, 4); check_squared_distance(T{p(0,0,0), p(1,0,0), p(0,1,0)}, T{p(0,0,2), p(-1,0,2), p(0,-1,2)}, 4);
check_squared_distance(T{p(0,0,0), p(1,0,0), p(0,1,0)}, T{p(-1,0,2), p(0,0,2), p(0,-1,2)}, 4); check_squared_distance(T{p(0,0,0), p(1,0,0), p(0,1,0)}, T{p(-1,0,2), p(0,0,2), p(0,-1,2)}, 4);
check_squared_distance(T{p(1,2,3), P{4.2,5.3,-6}, p(7,-8,9)}, check_squared_distance(T{p(1,2,3), P{FT(4.2),FT(5.3),-6}, p(7,-8,9)},
T{P{10.1, 12, -10}, p(15, 14, -12), p(19, 45, -20)}, T{P{FT(10.1), 12, -10}, p(15, 14, -12), p(19, 45, -20)},
CGAL::squared_distance(P{4.2,5.3,-6}, P{10.1, 12, -10})); CGAL::squared_distance(P{FT(4.2),FT(5.3),-6}, P{FT(10.1), 12, -10}));
// min vertex-edge (hardcoded) // min vertex-edge (hardcoded)
check_squared_distance(T{p(0,0,0), p(1,0,0), p(0,1,0)}, T{p(1,1,0), p(2,1,0), p(1,2,0)}, 0.5); check_squared_distance(T{p(0,0,0), p(1,0,0), p(0,1,0)}, T{p(1,1,0), p(2,1,0), p(1,2,0)}, 0.5);