void PtsOfSquare(ElFifo<Pt2dr> & pts,Pt2dr p0,Pt2dr p1)
{
pts.set_circ(true);
pts.clear();
Pt2dr H = p1 -p0;
Pt2dr V = H * Pt2dr(0,1);
pts.pushlast(p0);
pts.pushlast(p1);
pts.pushlast(p1+V);
pts.pushlast(p1+V-H);
}
void ClipSeg
(
ActionSeg & Act,
ElFifo<Pt2dr> & f,
SegComp seg
)
{
f.set_circ(true);
Act._events.clear();
bool OrTrig = (surf_or_poly(f) >= 0);
for (INT k=0; k<f.nb() ; k++)
{
Pt2dr p0 = seg.to_rep_loc(f[k]);
Pt2dr p1 = seg.to_rep_loc(f[k+1]);
if ((p0.y>0) != (p1.y>0))
{
bool entr = (p0.y>0);
if (!OrTrig)
entr = ! entr;
REAL absc = p0.x-p0.y*((p1.x-p0.x)/(p1.y-p0.y)) ;
Act._events.add_ev(EventInterv(absc,entr));
}
}
Act._intervs.init(Act._events);
const ElFilo<Interval> & intervs = Act._intervs.intervs();
{
for (INT k=0 ; k<intervs.nb() ; k++)
{
Pt2dr p0 (intervs[k]._v0,0.0);
Pt2dr p1 (intervs[k]._v1,0.0);
Act.action_seg
(
Seg2d
(
seg.from_rep_loc(p0),
seg.from_rep_loc(p1)
)
);
}
}
}
void bench_dist_point_seg_droite()
/*
On tire un segment vertical V et un point p, le calcul de d0 = D2(V,p)
est trivial ;
On tire une rotation affine r, soit d1 la distance r(V), r(p),
elle doit etre invariante par rotation. Ce processus donne
des pointe te sgement quelconuq
on verifie d1=d0
*/
{ INT f;
for (f =0; f< 1000; f++)
{
ElFifo<Pt2dr> poly;
poly.set_circ(NRrandom3() > 0.5);
random_polyl(poly,(INT)(2+20*NRrandom3()));
SegComp s = random_seg(true);
SegComp::ModePrim mode = ran_prim_seg();
ElFifo<Pt2dr> inters;
ElFifo<INT > index;
s.inter_polyline(mode,poly,index,inters);
for (INT k=0; k<index.nb(); k++)
{
INT ind = index[k];
Pt2dr inter = inters[k];
Pt2dr p0 = poly[ind];
Pt2dr p1 = poly[ind+1];
BENCH_ASSERT
(
(s.square_dist(mode,inter)<epsilon)
&& (SegComp(p0,p1).square_dist_seg(inter) < epsilon)
);
}
if ((mode==SegComp::droite) && poly.circ())
BENCH_ASSERT((inters.nb()%2)==0);
}
for ( f = 0; f<10000 ; f++)
{
bool ok;
SegComp::ModePrim m0 = ran_prim_seg();
SegComp::ModePrim m1 = ran_prim_seg();
SegComp s0 = random_seg(true);
SegComp s1 = SegNotPar(s0);
Pt2dr i = s0.inter(m0,s1,m1,ok);
BENCH_ASSERT
(
(s0.square_dist_droite(i) < BIG_epsilon)
&& (s1.square_dist_droite(i) < BIG_epsilon)
);
if ( pt_loin_from_bande(s0,i)
&& pt_loin_from_bande(s1,i)
)
{
BENCH_ASSERT
(
ok == ( seg_prim_inside(s0,i,m0)
&& seg_prim_inside(s1,i,m1)
)
);
}
}
for ( f = 0; f<10000 ; f++)
{
Pt2dr p1 = Pt2dr(0,NRrandom3()*1e3);
Pt2dr p2 = Pt2dr(0,p1.y +10+1e3*NRrandom3());
Pt2dr q = Pt2dr((NRrandom3()-0.5)*1e4,(NRrandom3()-0.5)*1e4);
SegComp::ModePrim mode = ran_prim_seg();
Pt2dr proj_q = Pt2dr(0,q.y);
Pt2dr projP_q = proj_q;
double d0 = ElSquare(q.x);
double dp0 = d0;
if (proj_q.y>p2.y)
{
if (mode == SegComp::seg)
{
dp0 += ElSquare(proj_q.y-p2.y);
projP_q.y = p2.y;
}
}
else if (proj_q.y<p1.y)
{
if (mode != SegComp::droite)
{
dp0 += ElSquare(proj_q.y-p1.y);
projP_q.y = p1.y;
}
}
Pt2dr tr = Pt2dr((NRrandom3()-0.5)*1e5,(NRrandom3()-0.5)*1e5);
REAL teta = NRrandom3() *100;
Pt2dr rot(cos(teta),sin(teta));
p1 = tr + p1 * rot;
p2 = tr + p2 * rot;
q = tr + q * rot;
proj_q = tr + proj_q * rot;
projP_q = tr + projP_q * rot;
SegComp s(p1,p2);
REAL d1 = s.square_dist_droite(q);
REAL dp1 = s.square_dist(mode,q);
BENCH_ASSERT(std::abs(d0 -d1) < BIG_epsilon);
BENCH_ASSERT(std::abs(dp0 -dp1) < BIG_epsilon);
Pt2dr proj_q_2 = s.proj_ortho_droite(q);
BENCH_ASSERT( euclid(proj_q-proj_q_2) < BIG_epsilon);
BENCH_ASSERT(euclid(projP_q,s.proj_ortho(mode,q))<BIG_epsilon);
}
for ( f = 0; f<10000 ; f++)
{
REAL rho = 1+NRrandom3()*1e3;
REAL teta = (NRrandom3()-0.5)*1.9999*PI;
Pt2dr p1 = Pt2dr::FromPolar(rho,teta);
REAL teta2 = angle(p1);
Pt2dr p2 = Pt2dr::FromPolar(1+NRrandom3()*1e3,NRrandom3()*1e3);
REAL teta3 = angle(p2,p1*p2);
BENCH_ASSERT(std::abs(teta2-teta)<epsilon);
BENCH_ASSERT(std::abs(teta3-teta)<epsilon);
}
for ( f =0; f< 2000; f++)
{
SegComp::ModePrim m0 = ran_prim_seg();
SegComp::ModePrim m1 = ran_prim_seg();
SegComp s0 = random_seg(true);
SegComp s1 = SegNotPar(s0);
Seg2d proj = s0.proj_ortho(m0,s1,m1);
BENCH_ASSERT
(
std::abs
(
square_euclid(proj.p0()-proj.p1())
-s0.square_dist(m0,s1,m1)
) < epsilon
);
BENCH_ASSERT
(
(s0.square_dist(m0,proj.p0())<epsilon)
&& (s1.square_dist(m1,proj.p1())<epsilon)
);
for (INT k=0; k< 8*(2+(INT)m0)*(2+(INT)m1) ; k++)
{
Pt2dr q0 = proj.p0() + s0.tangente()*((NRrandom3()-0.5) * (1<<(k%10))) ;
Pt2dr q1 = proj.p1() + s1.tangente()*((NRrandom3()-0.5) * (1<<(k%10))) ;
q0 = s0.proj_ortho(m0,q0);
q1 = s1.proj_ortho(m1,q1);
BENCH_ASSERT
(
euclid(proj.p0(),proj.p1())
< (euclid(q0,q1)+epsilon)
);
}
}
cout << "OK OK OK DIIIIIIST \n";
}
