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Philip Trettner
tg-samples
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Jschakib
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Julian Schakib
requested to merge
jschakib
into
develop
6 years ago
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tests/geometry/functions/determinant.cc
0 → 100644
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#include
"test.hh"
static
tg
::
mat3
rndMat3
(
tg
::
rng
&
rng
)
{
auto
b
=
5.0
f
;
auto
dBox
=
tg
::
box3
(
-
tg
::
pos3
(
b
),
tg
::
pos3
(
b
));
auto
mat
=
tg
::
mat3
();
for
(
auto
c
=
0
;
c
<
3
;
c
++
)
mat
.
col
(
c
)
=
tg
::
vec3
(
uniform
(
rng
,
dBox
));
return
mat
;
}
static
tg
::
mat2
rndMat2
(
tg
::
rng
&
rng
)
{
auto
b
=
5.0
f
;
auto
dBox
=
tg
::
box2
(
-
tg
::
pos2
(
b
),
tg
::
pos2
(
b
));
auto
mat
=
tg
::
mat2
();
for
(
auto
c
=
0
;
c
<
2
;
c
++
)
mat
.
col
(
c
)
=
tg
::
vec2
(
uniform
(
rng
,
dBox
));
return
mat
;
}
static
tg
::
mat3
rndInvertibleMat3
(
tg
::
rng
&
rng
)
{
// build matrix from random transformations (invertible)
auto
rd1
=
tg
::
box1
(
-
1.0
f
,
1.0
f
);
auto
a
=
uniform
(
rng
,
rd1
).
x
;
auto
b
=
uniform
(
rng
,
rd1
).
x
;
auto
c
=
uniform
(
rng
,
rd1
).
x
;
auto
mat
=
tg
::
scaling
(
tg
::
size2
(
b
,
c
));
mat
=
tg
::
rotation_around
(
tg
::
pos2
(
a
,
c
),
tg
::
degree
(
b
*
360.0
f
))
*
mat
;
mat
=
tg
::
translation
(
tg
::
vec2
(
a
,
b
)
*
10.0
f
)
*
mat
;
return
mat
;
}
static
tg
::
mat2
rndInvertibleMat2
(
tg
::
rng
&
rng
)
{
auto
rd1
=
tg
::
box1
(
-
1.0
f
,
1.0
f
);
auto
a
=
uniform
(
rng
,
rd1
).
x
;
auto
b
=
uniform
(
rng
,
rd1
).
x
;
auto
mat
=
tg
::
scaling
(
tg
::
size1
(
b
));
mat
=
tg
::
translation
(
tg
::
vec1
(
a
)
*
10.0
f
)
*
mat
;
return
mat
;
}
TG_FUZZ_TEST
(
TypedGeometry
,
Determinant
)
{
auto
rd1
=
tg
::
box1
(
0.0
f
,
1.0
f
);
// matrices with obvious determinants
{
// 1D
const
auto
D
=
1
;
auto
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
zero
;
CHECK
(
determinant
(
mat
)
==
0.0
f
);
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
identity
;
CHECK
(
determinant
(
mat
)
==
doctest
::
Approx
(
1.0
f
).
epsilon
(
1e-5
));
auto
rf
=
uniform
(
rng
,
rd1
).
x
;
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
diag
(
rf
);
auto
res
=
tg
::
pow
(
rf
,
D
);
CHECK
(
determinant
(
mat
)
==
doctest
::
Approx
(
res
).
epsilon
(
1e-5
));
}
{
// 2D
const
auto
D
=
2
;
auto
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
zero
;
CHECK
(
determinant
(
mat
)
==
0.0
f
);
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
identity
;
CHECK
(
determinant
(
mat
)
==
doctest
::
Approx
(
1.0
f
).
epsilon
(
1e-5
));
auto
rf
=
uniform
(
rng
,
rd1
).
x
;
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
diag
(
rf
);
auto
res
=
tg
::
pow
(
rf
,
D
);
CHECK
(
determinant
(
mat
)
==
doctest
::
Approx
(
res
).
epsilon
(
1e-5
));
}
{
// 3D
const
auto
D
=
3
;
auto
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
zero
;
CHECK
(
determinant
(
mat
)
==
0.0
f
);
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
identity
;
CHECK
(
determinant
(
mat
)
==
doctest
::
Approx
(
1.0
f
).
epsilon
(
1e-5
));
auto
rf
=
uniform
(
rng
,
rd1
).
x
;
mat
=
tg
::
mat
<
D
,
D
,
tg
::
f32
>::
diag
(
rf
);
auto
res
=
tg
::
pow
(
rf
,
D
);
CHECK
(
determinant
(
mat
)
==
doctest
::
Approx
(
res
).
epsilon
(
1e-5
));
}
// random DxD matrices for 3D
{
auto
matA
=
rndMat3
(
rng
);
auto
matB
=
rndMat3
(
rng
);
// confirm multiplicativity
CHECK
(
determinant
(
matA
*
matB
)
==
doctest
::
Approx
(
determinant
(
matA
)
*
determinant
(
matB
)).
epsilon
(
1e-5
));
matA
=
rndInvertibleMat3
(
rng
);
matB
=
rndInvertibleMat3
(
rng
);
// if invertible det != 0
CHECK
(
determinant
(
matA
)
!=
doctest
::
Approx
(
0.0
f
).
epsilon
(
1e-5
));
// CHECK(determinant(matB) != doctest::Approx(0.0f).epsilon(1e-5));
// confirm multiplicativity
auto
detA
=
determinant
(
matA
);
auto
detB
=
determinant
(
matB
);
CHECK
(
determinant
(
matA
*
matB
)
==
doctest
::
Approx
(
detA
*
detB
).
epsilon
(
1e-5
));
auto
invA
=
inverse
(
matA
);
auto
invB
=
inverse
(
matB
);
CHECK
(
determinant
(
invA
)
==
doctest
::
Approx
(
1.0
f
/
detA
).
epsilon
(
1e-5
));
CHECK
(
determinant
(
invB
)
==
doctest
::
Approx
(
1.0
f
/
detB
).
epsilon
(
1e-5
));
}
// random DxD matrices for 2D
{
auto
matA
=
rndMat2
(
rng
);
auto
matB
=
rndMat2
(
rng
);
// confirm multiplicativity
CHECK
(
determinant
(
matA
*
matB
)
==
doctest
::
Approx
(
determinant
(
matA
)
*
determinant
(
matB
)).
epsilon
(
1e-5
));
matA
=
rndInvertibleMat2
(
rng
);
matB
=
rndInvertibleMat2
(
rng
);
// if invertible det != 0
CHECK
(
determinant
(
matA
)
!=
doctest
::
Approx
(
0.0
f
).
epsilon
(
1e-5
));
CHECK
(
determinant
(
matB
)
!=
doctest
::
Approx
(
0.0
f
).
epsilon
(
1e-5
));
// confirm multiplicativity
auto
detA
=
determinant
(
matA
);
auto
detB
=
determinant
(
matB
);
CHECK
(
determinant
(
matA
*
matB
)
==
doctest
::
Approx
(
detA
*
detB
).
epsilon
(
1e-5
));
auto
invA
=
inverse
(
matA
);
auto
invB
=
inverse
(
matB
);
CHECK
(
determinant
(
invA
)
==
doctest
::
Approx
(
1.0
f
/
detA
).
epsilon
(
1e-5
));
CHECK
(
determinant
(
invB
)
==
doctest
::
Approx
(
1.0
f
/
detB
).
epsilon
(
1e-5
));
}
}
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