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gaoqiong
MIGraphX
Commits
439f96bc
Commit
439f96bc
authored
Feb 15, 2023
by
charlie
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parent
c9497134
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test/ref_ops_test.cpp
test/ref_ops_test.cpp
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test/ref_ops_test.cpp
View file @
439f96bc
...
...
@@ -7413,937 +7413,933 @@ TEST_CASE(select_module_reduce_test1)
std::vector<float> results_vector;
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold{-5, 12, 7, 4, -5, 12, 7, 4};
}
TEST_CASE
(
scatternd_reduction_dyn_test
)
{
// reduction = add, with dynamic input shapes
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
auto
dtype
=
migraphx
::
shape
::
float_type
;
auto
itype
=
migraphx
::
shape
::
int64_type
;
migraphx
::
shape
::
dynamic_dimension
dd
{
3
,
6
,
0
};
migraphx
::
shape
ds
{
migraphx
::
shape
::
float_type
,
{
dd
,
dd
,
dd
}};
migraphx
::
shape
is
{
itype
,
{
2
,
1
}};
migraphx
::
shape
us
{
dtype
,
{{
2
,
2
,
0
},
dd
,
dd
}};
TEST_CASE(scatternd_reduction_dyn_test)
{
// reduction = add, with dynamic input shapes
migraphx::program p;
auto* mm = p.get_main_module();
auto dtype = migraphx::shape::float_type;
auto itype = migraphx::shape::int64_type;
migraphx::shape::dynamic_dimension dd{3, 6, 0};
migraphx::shape ds{migraphx::shape::float_type, {dd, dd, dd}};
migraphx::shape is{itype, {2, 1}};
migraphx::shape us{dtype, {{2, 2, 0}, dd, dd}};
auto
xdata
=
mm
->
add_parameter
(
"X"
,
ds
);
auto
xindex
=
mm
->
add_parameter
(
"I"
,
is
);
auto
xupdates
=
mm
->
add_parameter
(
"U"
,
us
);
auto xdata = mm->add_parameter("X", ds);
auto xindex = mm->add_parameter("I", is);
auto xupdates = mm->add_parameter("U", us);
auto
scatternd_add_op
=
migraphx
::
make_op
(
"scatternd_add"
);
auto
scatternd
=
mm
->
add_instruction
(
scatternd_add_op
,
xdata
,
xindex
,
xupdates
);
mm
->
add_return
({
scatternd
});
p
.
compile
(
migraphx
::
ref
::
target
{});
auto scatternd_add_op = migraphx::make_op("scatternd_add");
auto scatternd = mm->add_instruction(scatternd_add_op, xdata, xindex, xupdates);
mm->add_return({scatternd});
p.compile(migraphx::ref::target{});
migraphx
::
parameter_map
params
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
4
,
4
,
4
}};
// data
std
::
vector
<
float
>
input_data
{
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
,
8
,
7
,
6
,
5
,
4
,
3
,
2
,
1
,
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
,
8
,
7
,
6
,
5
,
4
,
3
,
2
,
1
,
8
,
7
,
6
,
5
,
4
,
3
,
2
,
1
,
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
,
8
,
7
,
6
,
5
,
4
,
3
,
2
,
1
,
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
};
std
::
vector
<
uint64_t
>
input_index
{
0
,
2
};
migraphx
::
shape
input_fixed_shape1
{
migraphx
::
shape
::
float_type
,
{
2
,
4
,
4
}};
// updates
std
::
vector
<
float
>
input_updates
{
5
,
5
,
5
,
5
,
6
,
6
,
6
,
6
,
7
,
7
,
7
,
7
,
8
,
8
,
8
,
8
,
1
,
1
,
1
,
1
,
2
,
2
,
2
,
2
,
3
,
3
,
3
,
3
,
4
,
4
,
4
,
4
};
params
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
params
[
"I"
]
=
migraphx
::
argument
(
is
,
input_index
.
data
());
params
[
"U"
]
=
migraphx
::
argument
(
input_fixed_shape1
,
input_updates
.
data
());
auto
result
=
p
.
eval
(
params
).
back
();
std
::
vector
<
float
>
results_vector
;
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
{
6
,
7
,
8
,
9
,
11
,
12
,
13
,
14
,
15
,
14
,
13
,
12
,
12
,
11
,
10
,
9
,
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
,
8
,
7
,
6
,
5
,
4
,
3
,
2
,
1
,
9
,
8
,
7
,
6
,
6
,
5
,
4
,
3
,
4
,
5
,
6
,
7
,
9
,
10
,
11
,
12
,
8
,
7
,
6
,
5
,
4
,
3
,
2
,
1
,
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
migraphx::parameter_map params;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {4, 4, 4}}; // data
std::vector<float> input_data{1, 2, 3, 4, 5, 6, 7, 8, 8, 7, 6, 5, 4, 3, 2, 1, 1, 2, 3, 4, 5, 6,
7, 8, 8, 7, 6, 5, 4, 3, 2, 1, 8, 7, 6, 5, 4, 3, 2, 1, 1, 2, 3, 4,
5, 6, 7, 8, 8, 7, 6, 5, 4, 3, 2, 1, 1, 2, 3, 4, 5, 6, 7, 8};
std::vector<uint64_t> input_index{0, 2};
migraphx::shape input_fixed_shape1{migraphx::shape::float_type, {2, 4, 4}}; // updates
std::vector<float> input_updates{5, 5, 5, 5, 6, 6, 6, 6, 7, 7, 7, 7, 8, 8, 8, 8,
1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3, 3, 4, 4, 4, 4};
params["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
params["I"] = migraphx::argument(is, input_index.data());
params["U"] = migraphx::argument(input_fixed_shape1, input_updates.data());
auto result = p.eval(params).back();
std::vector<float> results_vector;
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold{6, 7, 8, 9, 11, 12, 13, 14, 15, 14, 13, 12, 12, 11, 10, 9,
1, 2, 3, 4, 5, 6, 7, 8, 8, 7, 6, 5, 4, 3, 2, 1,
9, 8, 7, 6, 6, 5, 4, 3, 4, 5, 6, 7, 9, 10, 11, 12,
8, 7, 6, 5, 4, 3, 2, 1, 1, 2, 3, 4, 5, 6, 7, 8};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sigmoid_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {2, 2}};
auto l = mm->add_literal(migraphx::literal{s, {-1, 2, -3, 4}});
mm->add_instruction(migraphx::make_op("sigmoid"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(4);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold{sigmoid(-1), sigmoid(2), sigmoid(-3), sigmoid(4)};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sigmoid_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {{2, 4, 0}, {2, 2, 0}}};
auto input = mm->add_parameter("X", s);
mm->add_instruction(migraphx::make_op("sigmoid"), input);
p.compile(migraphx::ref::target{});
std::vector<float> input_data{-1, 2, -3, 4};
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {2, 2}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(4);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold{sigmoid(-1), sigmoid(2), sigmoid(-3), sigmoid(4)};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE
(
sigmoid_test
)
TEST_CASE(sign_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {5}};
auto l = mm->add_literal(
migraphx::literal{s, {1.02481645, 0.85643062, -0.03404123, -0.92791926, 0.0}});
mm->add_instruction(migraphx::make_op("sign"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector;
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {1.0, 1.0, -1.0, -1.0, 0.0};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sign_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape::dynamic_dimension dd{3, 8, 0};
migraphx::shape s{migraphx::shape::float_type, {dd}};
auto input = mm->add_parameter("X", s);
mm->add_instruction(migraphx::make_op("sign"), input);
p.compile(migraphx::ref::target{});
std::vector<float> input_data{1.02481645, 0.85643062, -0.03404123, -0.92791926, 0.0};
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {5}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector;
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {1.0, 1.0, -1.0, -1.0, 0.0};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sin_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {3}};
std::vector<float> data = {-1, 0, 1};
auto l = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(migraphx::make_op("sin"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return sinf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sin_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape::dynamic_dimension dd{3, 8, 0};
migraphx::shape s{migraphx::shape::float_type, {dd}};
auto input = mm->add_parameter("X", s);
mm->add_instruction(migraphx::make_op("sin"), input);
p.compile(migraphx::ref::target{});
std::vector<float> input_data = {-1, 0, 1};
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {3}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = input_data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return sinf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sinh_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {2, 2}};
std::vector<float> data{-1.0, 2.0, -3.0, 4.0};
auto l = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(migraphx::make_op("sinh"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(4);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return sinhf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sinh_dynamic_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {{2, 4, 0}, {2, 4, 0}}};
auto input = mm->add_parameter("X", s);
std::vector<float> input_data{-1.0, 2.0, -3.0, 4.0};
mm->add_instruction(migraphx::make_op("sinh"), input);
p.compile(migraphx::ref::target{});
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {4}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(4);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = input_data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return sinhf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(slice_test)
{
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
2
,
2
}};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
{
-
1
,
2
,
-
3
,
4
}});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sigmoid"
),
l
);
std::vector<int> data(2 * 2 * 3);
std::iota(data.begin(), data.end(), 0);
migraphx::shape s{migraphx::shape::int32_type, {2, 2, 3}};
auto l0 = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(
migraphx::make_op("slice", {{"axes", {2}}, {"starts", {1}}, {"ends", {3}}}), l0);
migraphx::shape s2{migraphx::shape::int32_type, {2, 2, 2}, {6, 3, 1}};
EXPECT(p.get_output_shapes().back() == s2);
p.compile(migraphx::ref::target{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
(
4
);
migraphx::shape sresult{migraphx::shape::int32_type, {2, 2, 2}, {4, 2, 1}};
auto result = p.eval({}).back();
std::vector<int> gold = {1, 2, 4, 5, 7, 8, 10, 11};
std::vector<int> results_vector(2 * 2 * 2);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std
::
vector
<
float
>
gold
{
sigmoid
(
-
1
),
sigmoid
(
2
),
sigmoid
(
-
3
),
sigmoid
(
4
)};
EXPECT(migraphx::verify_range(results_vector, gold));
EXPECT(result.get_shape() == sresult);
}
TEST_CASE
(
sigmoid_dyn_test
)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{{
2
,
4
,
0
},
{
2
,
2
,
0
}}};
auto
input
=
mm
->
add_parameter
(
"X"
,
s
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"sigmoid"
),
input
);
std::vector<int> data(2 * 2 * 3);
std::iota(data.begin(), data.end(), 0);
migraphx::shape s{migraphx::shape::int32_type, {2, 2, 3}};
auto l0 = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(
migraphx::make_op("slice",
{{"axes", {0, 1, 2}}, {"starts", {0, 0, 0}}, {"ends", {2, 2, 2}}}),
l0);
migraphx::shape s2{migraphx::shape::int32_type, {2, 2, 2}, {6, 3, 1}};
EXPECT(p.get_output_shapes().back() == s2);
p.compile(migraphx::ref::target{});
std
::
vector
<
float
>
input_data
{
-
1
,
2
,
-
3
,
4
};
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
2
,
2
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
4
);
migraphx::shape sresult{migraphx::shape::int32_type, {2, 2, 2}, {4, 2, 1}};
auto result = p.eval({}).back();
std::vector<int> gold = {0, 1, 3, 4, 6, 7, 9, 10};
std::vector<int> results_vector(2 * 2 * 2);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std
::
vector
<
float
>
gold
{
sigmoid
(
-
1
),
sigmoid
(
2
),
sigmoid
(
-
3
),
sigmoid
(
4
)};
EXPECT(migraphx::verify_range(results_vector, gold));
EXPECT(result.get_shape() == sresult);
}
}
TEST_CASE(softmax_simple_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
std::vector<float> a = {0.25, 0.75};
std::vector<float> s = {0.377541, 0.622459};
migraphx::shape a_shape{migraphx::shape::float_type, {1, 2}};
auto al = mm->add_literal(migraphx::literal{a_shape, a});
mm->add_instruction(migraphx::make_op("softmax", {{"axis", 1}}), al);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(2);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
EXPECT(migraphx::verify_range(results_vector, s));
}
TEST_CASE(softmax_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
std::vector<float> a = {
-5.61869681e-01, 9.07827199e-01, 1.29255986e+00, 3.18533443e-02, -1.22183852e-03,
-2.83830553e-01, -1.03245842e+00, -9.28322077e-01, -8.82696748e-01, 1.11327164e-01,
-9.20038462e-01, 8.47388089e-01, 2.51734018e-01, 1.50563884e+00, 2.23056650e+00,
-6.17576987e-02, -1.00264274e-01, -6.10369384e-01, 1.17537189e+00, -2.51560897e-01,
-8.50333512e-01, -8.03578615e-01, -6.51194930e-01, -2.58137047e-01, 4.65528190e-01,
3.23284641e-02, -1.54700470e+00, 1.38096774e+00, 5.39869189e-01, -7.56884992e-01,
1.81503093e+00, -2.11269641e+00, 1.92466557e+00, 1.77230799e+00, 2.21660900e+00,
1.56777036e+00, -2.08995026e-03, 3.50566894e-01, -1.15042710e+00, -1.18577778e+00,
8.90633047e-01, -6.63949102e-02, 1.44661188e+00, 1.59215283e+00, -2.56262213e-01,
9.39079225e-01, 4.07298543e-02, 3.86590779e-01, 6.09607756e-01, 8.22331488e-01,
-2.82126725e-01, -9.49052632e-01, -4.24012303e-01, -5.32990396e-01, -3.18386006e+00,
3.27092171e-01, -1.33315325e+00, 3.62459183e-01, 3.74710828e-01, -1.30302286e+00,
1.79680198e-01, -4.51832324e-01, 4.34282750e-01, -7.09520102e-01, 6.20333970e-01,
-1.28712380e+00, 2.04130828e-01, -7.70607769e-01, 1.61889160e+00, -1.50951004e+00,
-4.10505563e-01, -3.56566496e-02, -1.29747534e+00, -1.49967879e-01, 7.77626812e-01,
-8.28408226e-02, 2.73412596e-02, 5.79780899e-03, 9.87900198e-02, -7.95276761e-01,
-1.38536084e+00, -6.63573861e-01, 3.89783204e-01, -1.30670881e+00, -7.62425125e-01,
-4.04883057e-01, 6.24344349e-01, 3.68128955e-01, -1.01577950e+00, -3.06715906e-01,
5.67961395e-01, 2.98198581e-01, -1.63613629e+00, -3.75131965e-01, -6.75393403e-01,
2.59172034e+00, 6.75538957e-01, 9.07939598e-02, 1.92257717e-01, -1.21592450e+00,
-2.73682117e-01, 1.25232983e+00, -1.39969170e+00, -1.91483587e-01, 2.57732719e-01,
3.10056299e-01, 1.41833842e+00, -1.81386679e-01, 3.92868072e-01, -8.14771175e-01,
2.02392387e+00, -9.42091495e-02, -3.77683818e-01, 2.05638766e+00, 2.93796062e-01,
-6.02131486e-01, 2.70461679e-01, -8.92358482e-01, 1.04388881e+00, 2.66154885e-01};
std::vector<float> s = {
0.30191708, 0.59879845, 0.50029165, 0.24915339, 0.36823985, 0.13190967, 0.0349741,
0.18750034, 0.21905553, 0.27000085, 0.0547399, 0.56318235, 0.47422904, 0.78964758,
0.91381913, 0.44601166, 0.47902739, 0.13120073, 0.4449684, 0.18766427, 0.15753111,
0.07844277, 0.05120674, 0.36648798, 0.14637007, 0.13152322, 0.01560997, 0.29065287,
0.49196178, 0.10550152, 0.81890774, 0.06369215, 0.62972021, 0.74931765, 0.67285055,
0.35034987, 0.28612873, 0.31931475, 0.04220394, 0.16093165, 0.22390974, 0.11915915,
0.3115395, 0.35899726, 0.22190949, 0.57518375, 0.13888834, 0.7753762, 0.4642328,
0.57055861, 0.21954368, 0.34515455, 0.09486015, 0.40631217, 0.01842281, 0.48770609,
0.06652815, 0.36023033, 0.42343026, 0.24226256, 0.17348589, 0.44066274, 0.6865865,
0.17296699, 0.46923906, 0.06921105, 0.3570261, 0.4125829, 0.73165393, 0.15302512,
0.29499072, 0.33932695, 0.30852377, 0.40762195, 0.40170741, 0.36259529, 0.60848355,
0.42618036, 0.31721094, 0.02960522, 0.28256637, 0.24389413, 0.2725659, 0.10663581,
0.27622163, 0.28264219, 0.53652936, 0.09476089, 0.40890986, 0.34848392, 0.32572666,
0.53076893, 0.11529481, 0.29117745, 0.14625968, 0.8756339, 0.49818122, 0.10656087,
0.1813329, 0.17664003, 0.21410346, 0.80408043, 0.02315119, 0.27155462, 0.32804728,
0.13268511, 0.61795473, 0.49703068, 0.41696799, 0.10175809, 0.71028161, 0.29929739,
0.17377149, 0.76075399, 0.20071237, 0.32632929, 0.36892858, 0.09416146, 0.26656723,
0.42914796};
migraphx::shape a_shape{migraphx::shape::float_type, {5, 3, 4, 2}};
auto al = mm->add_literal(migraphx::literal{a_shape, a});
mm->add_instruction(migraphx::make_op("softmax", {{"axis", 1}}), al);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(120);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
EXPECT(migraphx::verify_range(results_vector, s));
}
TEST_CASE(softmax_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape a_shape{migraphx::shape::float_type,
{{1, 10, 0}, {1, 3, 3}, {4, 4, 0}, {2, 2, 2}}};
auto al = mm->add_parameter("a", a_shape);
mm->add_instruction(migraphx::make_op("softmax", {{"axis", 1}}), al);
p.compile(migraphx::ref::target{});
TEST_CASE
(
sign_test
)
std::vector<float> a = {
-5.61869681e-01, 9.07827199e-01, 1.29255986e+00, 3.18533443e-02, -1.22183852e-03,
-2.83830553e-01, -1.03245842e+00, -9.28322077e-01, -8.82696748e-01, 1.11327164e-01,
-9.20038462e-01, 8.47388089e-01, 2.51734018e-01, 1.50563884e+00, 2.23056650e+00,
-6.17576987e-02, -1.00264274e-01, -6.10369384e-01, 1.17537189e+00, -2.51560897e-01,
-8.50333512e-01, -8.03578615e-01, -6.51194930e-01, -2.58137047e-01, 4.65528190e-01,
3.23284641e-02, -1.54700470e+00, 1.38096774e+00, 5.39869189e-01, -7.56884992e-01,
1.81503093e+00, -2.11269641e+00, 1.92466557e+00, 1.77230799e+00, 2.21660900e+00,
1.56777036e+00, -2.08995026e-03, 3.50566894e-01, -1.15042710e+00, -1.18577778e+00,
8.90633047e-01, -6.63949102e-02, 1.44661188e+00, 1.59215283e+00, -2.56262213e-01,
9.39079225e-01, 4.07298543e-02, 3.86590779e-01, 6.09607756e-01, 8.22331488e-01,
-2.82126725e-01, -9.49052632e-01, -4.24012303e-01, -5.32990396e-01, -3.18386006e+00,
3.27092171e-01, -1.33315325e+00, 3.62459183e-01, 3.74710828e-01, -1.30302286e+00,
1.79680198e-01, -4.51832324e-01, 4.34282750e-01, -7.09520102e-01, 6.20333970e-01,
-1.28712380e+00, 2.04130828e-01, -7.70607769e-01, 1.61889160e+00, -1.50951004e+00,
-4.10505563e-01, -3.56566496e-02, -1.29747534e+00, -1.49967879e-01, 7.77626812e-01,
-8.28408226e-02, 2.73412596e-02, 5.79780899e-03, 9.87900198e-02, -7.95276761e-01,
-1.38536084e+00, -6.63573861e-01, 3.89783204e-01, -1.30670881e+00, -7.62425125e-01,
-4.04883057e-01, 6.24344349e-01, 3.68128955e-01, -1.01577950e+00, -3.06715906e-01,
5.67961395e-01, 2.98198581e-01, -1.63613629e+00, -3.75131965e-01, -6.75393403e-01,
2.59172034e+00, 6.75538957e-01, 9.07939598e-02, 1.92257717e-01, -1.21592450e+00,
-2.73682117e-01, 1.25232983e+00, -1.39969170e+00, -1.91483587e-01, 2.57732719e-01,
3.10056299e-01, 1.41833842e+00, -1.81386679e-01, 3.92868072e-01, -8.14771175e-01,
2.02392387e+00, -9.42091495e-02, -3.77683818e-01, 2.05638766e+00, 2.93796062e-01,
-6.02131486e-01, 2.70461679e-01, -8.92358482e-01, 1.04388881e+00, 2.66154885e-01};
migraphx::parameter_map params;
migraphx::shape input_fixed_shape{migraphx::shape::float_type, {5, 3, 4, 2}};
params["a"] = migraphx::argument(input_fixed_shape, a.data());
auto result = p.eval(params).back();
std::vector<float> results_vector(120);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> s = {
0.30191708, 0.59879845, 0.50029165, 0.24915339, 0.36823985, 0.13190967, 0.0349741,
0.18750034, 0.21905553, 0.27000085, 0.0547399, 0.56318235, 0.47422904, 0.78964758,
0.91381913, 0.44601166, 0.47902739, 0.13120073, 0.4449684, 0.18766427, 0.15753111,
0.07844277, 0.05120674, 0.36648798, 0.14637007, 0.13152322, 0.01560997, 0.29065287,
0.49196178, 0.10550152, 0.81890774, 0.06369215, 0.62972021, 0.74931765, 0.67285055,
0.35034987, 0.28612873, 0.31931475, 0.04220394, 0.16093165, 0.22390974, 0.11915915,
0.3115395, 0.35899726, 0.22190949, 0.57518375, 0.13888834, 0.7753762, 0.4642328,
0.57055861, 0.21954368, 0.34515455, 0.09486015, 0.40631217, 0.01842281, 0.48770609,
0.06652815, 0.36023033, 0.42343026, 0.24226256, 0.17348589, 0.44066274, 0.6865865,
0.17296699, 0.46923906, 0.06921105, 0.3570261, 0.4125829, 0.73165393, 0.15302512,
0.29499072, 0.33932695, 0.30852377, 0.40762195, 0.40170741, 0.36259529, 0.60848355,
0.42618036, 0.31721094, 0.02960522, 0.28256637, 0.24389413, 0.2725659, 0.10663581,
0.27622163, 0.28264219, 0.53652936, 0.09476089, 0.40890986, 0.34848392, 0.32572666,
0.53076893, 0.11529481, 0.29117745, 0.14625968, 0.8756339, 0.49818122, 0.10656087,
0.1813329, 0.17664003, 0.21410346, 0.80408043, 0.02315119, 0.27155462, 0.32804728,
0.13268511, 0.61795473, 0.49703068, 0.41696799, 0.10175809, 0.71028161, 0.29929739,
0.17377149, 0.76075399, 0.20071237, 0.32632929, 0.36892858, 0.09416146, 0.26656723,
0.42914796};
EXPECT(migraphx::verify_range(results_vector, s));
}
TEST_CASE(sqdiff_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {3}};
auto l1 = mm->add_literal(migraphx::literal{s, {-1, 0, 1}});
auto l2 = mm->add_literal(migraphx::literal{s, {1, 2, 3}});
mm->add_instruction(migraphx::make_op("sqdiff"), l1, l2);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {4, 4, 4};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sqdiff_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
std::vector<migraphx::shape::dynamic_dimension> dd{{2, 6, 0}};
migraphx::shape s{migraphx::shape::float_type, dd};
auto x = mm->add_parameter("x", s);
auto y = mm->add_parameter("y", s);
mm->add_instruction(migraphx::make_op("sqdiff"), x, y);
p.compile(migraphx::ref::target{});
std::vector<float> x_data{-1, 0, 1};
std::vector<float> y_data{1, 2, 3};
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {3}};
params0["x"] = migraphx::argument(input_fixed_shape0, x_data.data());
params0["y"] = migraphx::argument(input_fixed_shape0, y_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {4, 4, 4};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sqrt_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {5}};
std::vector<float> data{1.02481645, 0.85643062, 0.03404123, 0.92791926, 0.10569184};
auto l = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(migraphx::make_op("sqrt"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector;
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return sqrtf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(sqrt_dynamic_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape::dynamic_dimension dd{3, 8, 0};
migraphx::shape s{migraphx::shape::float_type, {dd}};
auto input = mm->add_parameter("X", s);
std::vector<float> input_data{1.02481645, 0.85643062, 0.03404123, 0.92791926, 0.10569184};
mm->add_instruction(migraphx::make_op("sqrt"), input);
p.compile(migraphx::ref::target{});
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {5}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector;
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = input_data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return sqrtf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(squeeze_test)
{
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
5
}};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
{
1.02481645
,
0.85643062
,
-
0.03404123
,
-
0.92791926
,
0.0
}});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sign"
),
l
);
std::vector<float> data(4 * 3 * 3);
migraphx::shape s1{migraphx::shape::float_type, {4, 1, 3, 1, 3}};
migraphx::shape s2{migraphx::shape::float_type, {4, 3, 1, 3}};
auto l0 = mm->add_literal(migraphx::literal{s1, data});
mm->add_instruction(migraphx::make_op("squeeze", {{"axes", {1}}}), l0);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std
::
vector
<
float
>
results_vector
;
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
1.0
,
1.0
,
-
1.0
,
-
1.0
,
0.0
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
EXPECT(result.get_shape() == s2);
}
TEST_CASE
(
sign_dyn_test
)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
::
dynamic_dimension
dd
{
3
,
8
,
0
};
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
dd
}};
auto
input
=
mm
->
add_parameter
(
"X"
,
s
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"sign"
),
input
);
std::vector<float> data(4 * 3 * 3);
migraphx::shape s1{migraphx::shape::float_type, {4, 1, 3, 1, 3}};
migraphx::shape s2{migraphx::shape::float_type, {4, 1, 3, 3}};
auto l0 = mm->add_literal(migraphx::literal{s1, data});
mm->add_instruction(migraphx::make_op("squeeze", {{"axes", {3}}}), l0);
p.compile(migraphx::ref::target{});
std
::
vector
<
float
>
input_data
{
1.02481645
,
0.85643062
,
-
0.03404123
,
-
0.92791926
,
0.0
};
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
5
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
;
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
1.0
,
1.0
,
-
1.0
,
-
1.0
,
0.0
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
auto result = p.eval({}).back();
EXPECT(result.get_shape() == s2);
}
TEST_CASE
(
sin_test
)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
3
}};
std
::
vector
<
float
>
data
=
{
-
1
,
0
,
1
};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sin"
),
l
);
std::vector<float> data(4 * 3 * 3);
migraphx::shape s1{migraphx::shape::float_type, {4, 1, 3, 1, 3}};
migraphx::shape s2{migraphx::shape::float_type, {4, 3, 3}};
auto l0 = mm->add_literal(migraphx::literal{s1, data});
mm->add_instruction(migraphx::make_op("squeeze"), l0);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
sinf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
EXPECT(result.get_shape() == s2);
}
}
TEST_CASE
(
s
in
_dyn_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
::
dynamic_dimension
dd
{
3
,
8
,
0
};
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
dd
}};
auto
input
=
mm
->
add_parameter
(
"
X
"
,
s
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"s
in"
),
input
);
p
.
compile
(
migraphx
::
ref
::
target
{});
TEST_CASE(s
queeze
_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s1{migraphx::shape::float_type,
{{1, 4, 0}, {1, 1, 0}, {3, 3, 0}, {1, 1, 0}, {3, 3, 0}
}};
auto
p0
= mm->add_parameter("
x
", s
1
);
mm->add_instruction(migraphx::make_op("s
queeze", {{"axes", {1}}}), p0
);
p.compile(migraphx::ref::target{});
std
::
vector
<
float
>
input_data
=
{
-
1
,
0
,
1
};
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
3
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
input_data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
sinf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
std::vector<float> input_data(4 * 3 * 3);
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {4, 1, 3, 1, 3}};
params0["x"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
migraphx::shape s2{migraphx::shape::float_type, {4, 3, 1, 3}};
EXPECT(result.get_shape() == s2);
}
TEST_CASE
(
sinh_test
)
TEST_CASE(step_test)
{
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
2
,
2
}};
std
::
vector
<
float
>
data
{
-
1.0
,
2.0
,
-
3.0
,
4.0
};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sinh"
),
l
);
std::vector<float> data(2 * 4 * 6);
std::iota(data.begin(), data.end(), 2);
migraphx::shape s1{migraphx::shape::float_type, {2, 1, 4, 6}};
auto l0 = mm->add_literal(migraphx::literal{s1, data});
auto r = mm->add_instruction(
migraphx::make_op("step", {{"axes", {0, 2, 3}}, {"steps", {2, 2, 3}}}), l0);
mm->add_return({r});
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std
::
vector
<
float
>
results_vector
(
4
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
sinhf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
migraphx::shape s2{migraphx::shape::float_type, {1, 1, 2, 2}};
EXPECT(result.get_shape() == s2);
}
TEST_CASE
(
sinh_dynamic_test
)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{{
2
,
4
,
0
},
{
2
,
4
,
0
}}};
auto
input
=
mm
->
add_parameter
(
"X"
,
s
);
std
::
vector
<
float
>
input_data
{
-
1.0
,
2.0
,
-
3.0
,
4.0
};
mm
->
add_instruction
(
migraphx
::
make_op
(
"sinh"
),
input
);
std::vector<float> data(2 * 4 * 6);
std::iota(data.begin(), data.end(), 2);
migraphx::shape s1{migraphx::shape::float_type, {2, 1, 4, 6}};
auto l0 = mm->add_literal(migraphx::literal{s1, data});
auto tl = mm->add_instruction(
migraphx::make_op("transpose", {{"permutation", {0, 2, 3, 1}}}), l0);
auto r = mm->add_instruction(
migraphx::make_op("step", {{"axes", {0, 1, 2}}, {"steps", {2, 2, 3}}}), tl);
mm->add_return({r});
p.compile(migraphx::ref::target{});
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
4
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
4
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
input_data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
sinhf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
auto result = p.eval({}).back();
migraphx::shape s2{migraphx::shape::float_type, {1, 2, 2, 1}};
EXPECT(result.get_shape() == s2);
}
}
TEST_CASE
(
slice_test
)
{
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
int
>
data
(
2
*
2
*
3
);
std
::
iota
(
data
.
begin
(),
data
.
end
(),
0
);
migraphx
::
shape
s
{
migraphx
::
shape
::
int32_type
,
{
2
,
2
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"slice"
,
{{
"axes"
,
{
2
}},
{
"starts"
,
{
1
}},
{
"ends"
,
{
3
}}}),
l0
);
migraphx
::
shape
s2
{
migraphx
::
shape
::
int32_type
,
{
2
,
2
,
2
},
{
6
,
3
,
1
}};
EXPECT
(
p
.
get_output_shapes
().
back
()
==
s2
);
p
.
compile
(
migraphx
::
ref
::
target
{});
migraphx
::
shape
sresult
{
migraphx
::
shape
::
int32_type
,
{
2
,
2
,
2
},
{
4
,
2
,
1
}};
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
int
>
gold
=
{
1
,
2
,
4
,
5
,
7
,
8
,
10
,
11
};
std
::
vector
<
int
>
results_vector
(
2
*
2
*
2
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
EXPECT
(
result
.
get_shape
()
==
sresult
);
}
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
int
>
data
(
2
*
2
*
3
);
std
::
iota
(
data
.
begin
(),
data
.
end
(),
0
);
migraphx
::
shape
s
{
migraphx
::
shape
::
int32_type
,
{
2
,
2
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"slice"
,
{{
"axes"
,
{
0
,
1
,
2
}},
{
"starts"
,
{
0
,
0
,
0
}},
{
"ends"
,
{
2
,
2
,
2
}}}),
l0
);
migraphx
::
shape
s2
{
migraphx
::
shape
::
int32_type
,
{
2
,
2
,
2
},
{
6
,
3
,
1
}};
EXPECT
(
p
.
get_output_shapes
().
back
()
==
s2
);
p
.
compile
(
migraphx
::
ref
::
target
{});
migraphx
::
shape
sresult
{
migraphx
::
shape
::
int32_type
,
{
2
,
2
,
2
},
{
4
,
2
,
1
}};
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
int
>
gold
=
{
0
,
1
,
3
,
4
,
6
,
7
,
9
,
10
};
std
::
vector
<
int
>
results_vector
(
2
*
2
*
2
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
EXPECT
(
result
.
get_shape
()
==
sresult
);
}
}
TEST_CASE(sub_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {3}};
auto l1 = mm->add_literal(migraphx::literal{s, {-1, 0, 1}});
auto l2 = mm->add_literal(migraphx::literal{s, {1, 2, 3}});
mm->add_instruction(migraphx::make_op("sub"), l1, l2);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {-2, -2, -2};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE
(
softmax_simple_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
a
=
{
0.25
,
0.75
};
std
::
vector
<
float
>
s
=
{
0.377541
,
0.622459
};
migraphx
::
shape
a_shape
{
migraphx
::
shape
::
float_type
,
{
1
,
2
}};
auto
al
=
mm
->
add_literal
(
migraphx
::
literal
{
a_shape
,
a
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"softmax"
,
{{
"axis"
,
1
}}),
al
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
(
2
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
s
));
}
TEST_CASE(sub_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
std::vector<migraphx::shape::dynamic_dimension> dd{{2, 6, 0}};
migraphx::shape s{migraphx::shape::float_type, dd};
auto x = mm->add_parameter("x", s);
auto y = mm->add_parameter("y", s);
mm->add_instruction(migraphx::make_op("sub"), x, y);
p.compile(migraphx::ref::target{});
TEST_CASE
(
softmax_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
a
=
{
-
5.61869681e-01
,
9.07827199e-01
,
1.29255986e+00
,
3.18533443e-02
,
-
1.22183852e-03
,
-
2.83830553e-01
,
-
1.03245842e+00
,
-
9.28322077e-01
,
-
8.82696748e-01
,
1.11327164e-01
,
-
9.20038462e-01
,
8.47388089e-01
,
2.51734018e-01
,
1.50563884e+00
,
2.23056650e+00
,
-
6.17576987e-02
,
-
1.00264274e-01
,
-
6.10369384e-01
,
1.17537189e+00
,
-
2.51560897e-01
,
-
8.50333512e-01
,
-
8.03578615e-01
,
-
6.51194930e-01
,
-
2.58137047e-01
,
4.65528190e-01
,
3.23284641e-02
,
-
1.54700470e+00
,
1.38096774e+00
,
5.39869189e-01
,
-
7.56884992e-01
,
1.81503093e+00
,
-
2.11269641e+00
,
1.92466557e+00
,
1.77230799e+00
,
2.21660900e+00
,
1.56777036e+00
,
-
2.08995026e-03
,
3.50566894e-01
,
-
1.15042710e+00
,
-
1.18577778e+00
,
8.90633047e-01
,
-
6.63949102e-02
,
1.44661188e+00
,
1.59215283e+00
,
-
2.56262213e-01
,
9.39079225e-01
,
4.07298543e-02
,
3.86590779e-01
,
6.09607756e-01
,
8.22331488e-01
,
-
2.82126725e-01
,
-
9.49052632e-01
,
-
4.24012303e-01
,
-
5.32990396e-01
,
-
3.18386006e+00
,
3.27092171e-01
,
-
1.33315325e+00
,
3.62459183e-01
,
3.74710828e-01
,
-
1.30302286e+00
,
1.79680198e-01
,
-
4.51832324e-01
,
4.34282750e-01
,
-
7.09520102e-01
,
6.20333970e-01
,
-
1.28712380e+00
,
2.04130828e-01
,
-
7.70607769e-01
,
1.61889160e+00
,
-
1.50951004e+00
,
-
4.10505563e-01
,
-
3.56566496e-02
,
-
1.29747534e+00
,
-
1.49967879e-01
,
7.77626812e-01
,
-
8.28408226e-02
,
2.73412596e-02
,
5.79780899e-03
,
9.87900198e-02
,
-
7.95276761e-01
,
-
1.38536084e+00
,
-
6.63573861e-01
,
3.89783204e-01
,
-
1.30670881e+00
,
-
7.62425125e-01
,
-
4.04883057e-01
,
6.24344349e-01
,
3.68128955e-01
,
-
1.01577950e+00
,
-
3.06715906e-01
,
5.67961395e-01
,
2.98198581e-01
,
-
1.63613629e+00
,
-
3.75131965e-01
,
-
6.75393403e-01
,
2.59172034e+00
,
6.75538957e-01
,
9.07939598e-02
,
1.92257717e-01
,
-
1.21592450e+00
,
-
2.73682117e-01
,
1.25232983e+00
,
-
1.39969170e+00
,
-
1.91483587e-01
,
2.57732719e-01
,
3.10056299e-01
,
1.41833842e+00
,
-
1.81386679e-01
,
3.92868072e-01
,
-
8.14771175e-01
,
2.02392387e+00
,
-
9.42091495e-02
,
-
3.77683818e-01
,
2.05638766e+00
,
2.93796062e-01
,
-
6.02131486e-01
,
2.70461679e-01
,
-
8.92358482e-01
,
1.04388881e+00
,
2.66154885e-01
};
std
::
vector
<
float
>
s
=
{
0.30191708
,
0.59879845
,
0.50029165
,
0.24915339
,
0.36823985
,
0.13190967
,
0.0349741
,
0.18750034
,
0.21905553
,
0.27000085
,
0.0547399
,
0.56318235
,
0.47422904
,
0.78964758
,
0.91381913
,
0.44601166
,
0.47902739
,
0.13120073
,
0.4449684
,
0.18766427
,
0.15753111
,
0.07844277
,
0.05120674
,
0.36648798
,
0.14637007
,
0.13152322
,
0.01560997
,
0.29065287
,
0.49196178
,
0.10550152
,
0.81890774
,
0.06369215
,
0.62972021
,
0.74931765
,
0.67285055
,
0.35034987
,
0.28612873
,
0.31931475
,
0.04220394
,
0.16093165
,
0.22390974
,
0.11915915
,
0.3115395
,
0.35899726
,
0.22190949
,
0.57518375
,
0.13888834
,
0.7753762
,
0.4642328
,
0.57055861
,
0.21954368
,
0.34515455
,
0.09486015
,
0.40631217
,
0.01842281
,
0.48770609
,
0.06652815
,
0.36023033
,
0.42343026
,
0.24226256
,
0.17348589
,
0.44066274
,
0.6865865
,
0.17296699
,
0.46923906
,
0.06921105
,
0.3570261
,
0.4125829
,
0.73165393
,
0.15302512
,
0.29499072
,
0.33932695
,
0.30852377
,
0.40762195
,
0.40170741
,
0.36259529
,
0.60848355
,
0.42618036
,
0.31721094
,
0.02960522
,
0.28256637
,
0.24389413
,
0.2725659
,
0.10663581
,
0.27622163
,
0.28264219
,
0.53652936
,
0.09476089
,
0.40890986
,
0.34848392
,
0.32572666
,
0.53076893
,
0.11529481
,
0.29117745
,
0.14625968
,
0.8756339
,
0.49818122
,
0.10656087
,
0.1813329
,
0.17664003
,
0.21410346
,
0.80408043
,
0.02315119
,
0.27155462
,
0.32804728
,
0.13268511
,
0.61795473
,
0.49703068
,
0.41696799
,
0.10175809
,
0.71028161
,
0.29929739
,
0.17377149
,
0.76075399
,
0.20071237
,
0.32632929
,
0.36892858
,
0.09416146
,
0.26656723
,
0.42914796
};
migraphx
::
shape
a_shape
{
migraphx
::
shape
::
float_type
,
{
5
,
3
,
4
,
2
}};
auto
al
=
mm
->
add_literal
(
migraphx
::
literal
{
a_shape
,
a
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"softmax"
,
{{
"axis"
,
1
}}),
al
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
(
120
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
s
));
}
std::vector<float> x_data{-1, 0, 1};
std::vector<float> y_data{1, 2, 3};
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {3}};
params0["x"] = migraphx::argument(input_fixed_shape0, x_data.data());
params0["y"] = migraphx::argument(input_fixed_shape0, y_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {-2, -2, -2};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(tan_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {3}};
std::vector<float> data{-1, 0, 1};
auto l = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(migraphx::make_op("tan"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return tanf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE(tan_dynamic_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape::dynamic_dimension dd{3, 8, 0};
migraphx::shape s{migraphx::shape::float_type, {dd}};
auto input = mm->add_parameter("X", s);
std::vector<float> input_data{-1, 0, 1};
mm->add_instruction(migraphx::make_op("tan"), input);
p.compile(migraphx::ref::target{});
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {3}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = input_data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return tanf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE
(
softmax_dyn_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
a_shape
{
migraphx
::
shape
::
float_type
,
{{
1
,
10
,
0
},
{
1
,
3
,
3
},
{
4
,
4
,
0
},
{
2
,
2
,
2
}}};
auto
al
=
mm
->
add_parameter
(
"a"
,
a_shape
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"softmax"
,
{{
"axis"
,
1
}}),
al
);
p
.
compile
(
migraphx
::
ref
::
target
{});
TEST_CASE(tanh_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {2, 2}};
std::vector<float> data{-1.0, 2.0, -3.0, 4.0};
auto l = mm->add_literal(migraphx::literal{s, data});
mm->add_instruction(migraphx::make_op("tanh"), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> results_vector(4);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return tanhf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
std
::
vector
<
float
>
a
=
{
-
5.61869681e-01
,
9.07827199e-01
,
1.29255986e+00
,
3.18533443e-02
,
-
1.22183852e-03
,
-
2.83830553e-01
,
-
1.03245842e+00
,
-
9.28322077e-01
,
-
8.82696748e-01
,
1.11327164e-01
,
-
9.20038462e-01
,
8.47388089e-01
,
2.51734018e-01
,
1.50563884e+00
,
2.23056650e+00
,
-
6.17576987e-02
,
-
1.00264274e-01
,
-
6.10369384e-01
,
1.17537189e+00
,
-
2.51560897e-01
,
-
8.50333512e-01
,
-
8.03578615e-01
,
-
6.51194930e-01
,
-
2.58137047e-01
,
4.65528190e-01
,
3.23284641e-02
,
-
1.54700470e+00
,
1.38096774e+00
,
5.39869189e-01
,
-
7.56884992e-01
,
1.81503093e+00
,
-
2.11269641e+00
,
1.92466557e+00
,
1.77230799e+00
,
2.21660900e+00
,
1.56777036e+00
,
-
2.08995026e-03
,
3.50566894e-01
,
-
1.15042710e+00
,
-
1.18577778e+00
,
8.90633047e-01
,
-
6.63949102e-02
,
1.44661188e+00
,
1.59215283e+00
,
-
2.56262213e-01
,
9.39079225e-01
,
4.07298543e-02
,
3.86590779e-01
,
6.09607756e-01
,
8.22331488e-01
,
-
2.82126725e-01
,
-
9.49052632e-01
,
-
4.24012303e-01
,
-
5.32990396e-01
,
-
3.18386006e+00
,
3.27092171e-01
,
-
1.33315325e+00
,
3.62459183e-01
,
3.74710828e-01
,
-
1.30302286e+00
,
1.79680198e-01
,
-
4.51832324e-01
,
4.34282750e-01
,
-
7.09520102e-01
,
6.20333970e-01
,
-
1.28712380e+00
,
2.04130828e-01
,
-
7.70607769e-01
,
1.61889160e+00
,
-
1.50951004e+00
,
-
4.10505563e-01
,
-
3.56566496e-02
,
-
1.29747534e+00
,
-
1.49967879e-01
,
7.77626812e-01
,
-
8.28408226e-02
,
2.73412596e-02
,
5.79780899e-03
,
9.87900198e-02
,
-
7.95276761e-01
,
-
1.38536084e+00
,
-
6.63573861e-01
,
3.89783204e-01
,
-
1.30670881e+00
,
-
7.62425125e-01
,
-
4.04883057e-01
,
6.24344349e-01
,
3.68128955e-01
,
-
1.01577950e+00
,
-
3.06715906e-01
,
5.67961395e-01
,
2.98198581e-01
,
-
1.63613629e+00
,
-
3.75131965e-01
,
-
6.75393403e-01
,
2.59172034e+00
,
6.75538957e-01
,
9.07939598e-02
,
1.92257717e-01
,
-
1.21592450e+00
,
-
2.73682117e-01
,
1.25232983e+00
,
-
1.39969170e+00
,
-
1.91483587e-01
,
2.57732719e-01
,
3.10056299e-01
,
1.41833842e+00
,
-
1.81386679e-01
,
3.92868072e-01
,
-
8.14771175e-01
,
2.02392387e+00
,
-
9.42091495e-02
,
-
3.77683818e-01
,
2.05638766e+00
,
2.93796062e-01
,
-
6.02131486e-01
,
2.70461679e-01
,
-
8.92358482e-01
,
1.04388881e+00
,
2.66154885e-01
};
migraphx
::
parameter_map
params
;
migraphx
::
shape
input_fixed_shape
{
migraphx
::
shape
::
float_type
,
{
5
,
3
,
4
,
2
}};
params
[
"a"
]
=
migraphx
::
argument
(
input_fixed_shape
,
a
.
data
());
auto
result
=
p
.
eval
(
params
).
back
();
std
::
vector
<
float
>
results_vector
(
120
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
s
=
{
0.30191708
,
0.59879845
,
0.50029165
,
0.24915339
,
0.36823985
,
0.13190967
,
0.0349741
,
0.18750034
,
0.21905553
,
0.27000085
,
0.0547399
,
0.56318235
,
0.47422904
,
0.78964758
,
0.91381913
,
0.44601166
,
0.47902739
,
0.13120073
,
0.4449684
,
0.18766427
,
0.15753111
,
0.07844277
,
0.05120674
,
0.36648798
,
0.14637007
,
0.13152322
,
0.01560997
,
0.29065287
,
0.49196178
,
0.10550152
,
0.81890774
,
0.06369215
,
0.62972021
,
0.74931765
,
0.67285055
,
0.35034987
,
0.28612873
,
0.31931475
,
0.04220394
,
0.16093165
,
0.22390974
,
0.11915915
,
0.3115395
,
0.35899726
,
0.22190949
,
0.57518375
,
0.13888834
,
0.7753762
,
0.4642328
,
0.57055861
,
0.21954368
,
0.34515455
,
0.09486015
,
0.40631217
,
0.01842281
,
0.48770609
,
0.06652815
,
0.36023033
,
0.42343026
,
0.24226256
,
0.17348589
,
0.44066274
,
0.6865865
,
0.17296699
,
0.46923906
,
0.06921105
,
0.3570261
,
0.4125829
,
0.73165393
,
0.15302512
,
0.29499072
,
0.33932695
,
0.30852377
,
0.40762195
,
0.40170741
,
0.36259529
,
0.60848355
,
0.42618036
,
0.31721094
,
0.02960522
,
0.28256637
,
0.24389413
,
0.2725659
,
0.10663581
,
0.27622163
,
0.28264219
,
0.53652936
,
0.09476089
,
0.40890986
,
0.34848392
,
0.32572666
,
0.53076893
,
0.11529481
,
0.29117745
,
0.14625968
,
0.8756339
,
0.49818122
,
0.10656087
,
0.1813329
,
0.17664003
,
0.21410346
,
0.80408043
,
0.02315119
,
0.27155462
,
0.32804728
,
0.13268511
,
0.61795473
,
0.49703068
,
0.41696799
,
0.10175809
,
0.71028161
,
0.29929739
,
0.17377149
,
0.76075399
,
0.20071237
,
0.32632929
,
0.36892858
,
0.09416146
,
0.26656723
,
0.42914796
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
s
));
}
TEST_CASE(tanh_dynamic_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape::dynamic_dimension dd{3, 8, 0};
migraphx::shape s{migraphx::shape::float_type, {dd}};
auto input = mm->add_parameter("X", s);
std::vector<float> input_data{-1.0, 2.0, -3.0, 4.0};
mm->add_instruction(migraphx::make_op("tanh"), input);
p.compile(migraphx::ref::target{});
TEST_CASE
(
sqdiff_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
3
}};
auto
l1
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
{
-
1
,
0
,
1
}});
auto
l2
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
{
1
,
2
,
3
}});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sqdiff"
),
l1
,
l2
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
4
,
4
,
4
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {4}};
params0["X"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
std::vector<float> results_vector(4);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = input_data;
std::transform(
gold.begin(), gold.end(), gold.begin(), [](float n) -> float { return tanhf(n); });
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE
(
sqdiff_dyn_test
)
{
TEST_CASE(topk_test)
{
auto create_program = [](int64_t k, int64_t axis, int largest) {
migraphx::program p;
auto* mm = p.get_main_module();
std
::
vector
<
migraphx
::
shape
::
dynamic_dimension
>
dd
{{
2
,
6
,
0
}};
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
dd
};
auto
x
=
mm
->
add_parameter
(
"x"
,
s
);
auto
y
=
mm
->
add_parameter
(
"y"
,
s
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"sqdiff"
),
x
,
y
);
p
.
compile
(
migraphx
::
ref
::
target
{});
std
::
vector
<
float
>
x_data
{
-
1
,
0
,
1
};
std
::
vector
<
float
>
y_data
{
1
,
2
,
3
};
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
3
}};
params0
[
"x"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
x_data
.
data
());
params0
[
"y"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
y_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
4
,
4
,
4
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
migraphx::shape s{migraphx::shape::float_type, {3, 5}};
auto data = mm->add_parameter("data", s);
auto r = mm->add_instruction(
migraphx::make_op("topk", {{"axis", axis}, {"k", k}, {"largest", largest}}), data);
auto r0 = mm->add_instruction(migraphx::make_op("get_tuple_elem", {{"index", 0}}), r);
auto r1 = mm->add_instruction(migraphx::make_op("get_tuple_elem", {{"index", 1}}), r);
mm->add_return({r0, r1});
TEST_CASE
(
sqrt_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
5
}};
std
::
vector
<
float
>
data
{
1.02481645
,
0.85643062
,
0.03404123
,
0.92791926
,
0.10569184
};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sqrt"
),
l
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
;
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
sqrtf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
return p;
};
TEST_CASE
(
sqrt_dynamic_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
::
dynamic_dimension
dd
{
3
,
8
,
0
};
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
dd
}};
auto
input
=
mm
->
add_parameter
(
"X"
,
s
);
std
::
vector
<
float
>
input_data
{
1.02481645
,
0.85643062
,
0.03404123
,
0.92791926
,
0.10569184
};
mm
->
add_instruction
(
migraphx
::
make_op
(
"sqrt"
),
input
);
auto run_program = [&](int64_t k, int64_t axis, int largest) {
auto p = create_program(k, axis, largest);
p.compile(migraphx::ref::target{});
std::vector<float> data = {
2.1, 2.3, 2.0, 2.5, 1.9, 3.3, 0.2, 4.5, 0.1, 0.8, 1.0, 4.5, 2.1, 0.8, 1.5};
migraphx::shape s{migraphx::shape::float_type, {3, 5}};
migraphx::parameter_map pp;
pp["data"] = migraphx::argument(s, data.data());
auto rets = p.eval(pp);
std::vector<float> ret_val;
rets.front().visit([&](auto v) { ret_val.assign(v.begin(), v.end()); });
std::vector<int64_t> ret_ind;
rets.back().visit([&](auto v) { ret_ind.assign(v.begin(), v.end()); });
return std::make_pair(ret_val, ret_ind);
};
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
5
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
;
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
input_data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
sqrtf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
TEST_CASE
(
squeeze_test
)
// case 1
{
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
4
*
3
*
3
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
1
,
3
}};
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
1
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"squeeze"
,
{{
"axes"
,
{
1
}}}),
l0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
EXPECT
(
result
.
get_shape
()
==
s2
);
}
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
4
*
3
*
3
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
1
,
3
}};
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"squeeze"
,
{{
"axes"
,
{
3
}}}),
l0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
EXPECT
(
result
.
get_shape
()
==
s2
);
}
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
4
*
3
*
3
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
1
,
3
}};
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"squeeze"
),
l0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
EXPECT
(
result
.
get_shape
()
==
s2
);
}
auto results = run_program(4, 1, 1);
std::vector<float> gold_val = {2.5, 2.3, 2.1, 2, 4.5, 3.3, 0.8, 0.2, 4.5, 2.1, 1.5, 1};
EXPECT(results.first == gold_val);
std::vector<int64_t> gold_ind = {3, 1, 0, 2, 2, 0, 4, 1, 1, 2, 4, 0};
EXPECT(results.second == gold_ind);
}
TEST_CASE
(
squeeze_dyn_test
)
// case 2
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{{
1
,
4
,
0
},
{
1
,
1
,
0
},
{
3
,
3
,
0
},
{
1
,
1
,
0
},
{
3
,
3
,
0
}}};
auto
p0
=
mm
->
add_parameter
(
"x"
,
s1
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"squeeze"
,
{{
"axes"
,
{
1
}}}),
p0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
std
::
vector
<
float
>
input_data
(
4
*
3
*
3
);
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
1
,
3
}};
params0
[
"x"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
1
,
3
}};
EXPECT
(
result
.
get_shape
()
==
s2
);
auto results = run_program(4, 1, 0);
std::vector<float> gold_val = {1.9, 2, 2.1, 2.3, 0.1, 0.2, 0.8, 3.3, 0.8, 1, 1.5, 2.1};
EXPECT(results.first == gold_val);
std::vector<int64_t> gold_ind = {4, 2, 0, 1, 3, 1, 4, 0, 3, 0, 4, 2};
EXPECT(results.second == gold_ind);
}
}
TEST_CASE
(
step_test
)
{
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
2
*
4
*
6
);
std
::
iota
(
data
.
begin
(),
data
.
end
(),
2
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
2
,
1
,
4
,
6
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
auto
r
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"step"
,
{{
"axes"
,
{
0
,
2
,
3
}},
{
"steps"
,
{
2
,
2
,
3
}}}),
l0
);
mm
->
add_return
({
r
});
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
1
,
1
,
2
,
2
}};
EXPECT
(
result
.
get_shape
()
==
s2
);
}
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
2
*
4
*
6
);
std
::
iota
(
data
.
begin
(),
data
.
end
(),
2
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
2
,
1
,
4
,
6
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
auto
tl
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"transpose"
,
{{
"permutation"
,
{
0
,
2
,
3
,
1
}}}),
l0
);
auto
r
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"step"
,
{{
"axes"
,
{
0
,
1
,
2
}},
{
"steps"
,
{
2
,
2
,
3
}}}),
tl
);
mm
->
add_return
({
r
});
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
1
,
2
,
2
,
1
}};
EXPECT
(
result
.
get_shape
()
==
s2
);
}
}
TEST_CASE(transpose_test)
{
migraphx::shape a_shape{migraphx::shape::float_type, {1, 2, 2, 3}};
std::vector<float> data(12);
std::iota(data.begin(), data.end(), 0);
TEST_CASE
(
sub_test
)
{
migraphx::program p;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
3
}};
auto
l1
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
{
-
1
,
0
,
1
}});
auto
l2
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
{
1
,
2
,
3
}});
mm
->
add_instruction
(
migraphx
::
make_op
(
"sub"
),
l1
,
l2
);
auto* mm = p.get_main_module();
auto l = mm->add_literal(migraphx::literal{a_shape, data});
std::vector<int64_t> perm = {0, 3, 1, 2};
mm->add_instruction(migraphx::make_op("transpose", {{"permutation", perm}}), l);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
-
2
,
-
2
,
-
2
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
TEST_CASE
(
sub_dyn_test
)
{
migraphx::program p;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
migraphx
::
shape
::
dynamic_dimension
>
dd
{{
2
,
6
,
0
}}
;
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
dd
};
auto
x
=
mm
->
add_parameter
(
"x"
,
s
);
auto
y
=
mm
->
add_
parameter
(
"y"
,
s
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"
sub"
),
x
,
y
);
auto* mm
= p.get_main_module();
auto l = mm->add_literal(migraphx::literal{a_shape, data})
;
std::vector<int64_t> perm = {0, 3, 1, 2
};
auto
result =
mm->add_
instruction(migraphx::make_op("transpose", {{"permutation", perm}}), l
);
mm->add_instruction(migraphx::make_op("
contiguous"), result
);
p.compile(migraphx::ref::target{});
auto result2 = p.eval({}).back();
std
::
vector
<
float
>
x_data
{
-
1
,
0
,
1
};
std
::
vector
<
float
>
y_data
{
1
,
2
,
3
};
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
3
}};
params0
[
"x"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
x_data
.
data
());
params0
[
"y"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
y_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
-
2
,
-
2
,
-
2
};
std::vector<float> results_vector(12);
result2.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {0, 3, 6, 9, 1, 4, 7, 10, 2, 5, 8, 11};
EXPECT(migraphx::verify_range(results_vector, gold));
}
}
TEST_CASE
(
tan_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
3
}};
std
::
vector
<
float
>
data
{
-
1
,
0
,
1
};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"tan"
),
l
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
tanf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
TEST_CASE(transpose_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape s{migraphx::shape::float_type, {{1, 4, 0}, {2, 2, 0}, {2, 2, 0}, {3, 3, 0}}};
auto l = mm->add_parameter("X", s);
std::vector<int64_t> perm = {0, 3, 1, 2};
mm->add_instruction(migraphx::make_op("transpose", {{"permutation", perm}}), l);
p.compile(migraphx::ref::target{});
TEST_CASE
(
tan_dynamic_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
::
dynamic_dimension
dd
{
3
,
8
,
0
};
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
dd
}};
auto
input
=
mm
->
add_parameter
(
"X"
,
s
);
std
::
vector
<
float
>
input_data
{
-
1
,
0
,
1
};
mm
->
add_instruction
(
migraphx
::
make_op
(
"tan"
),
input
);
p
.
compile
(
migraphx
::
ref
::
target
{});
std::vector<float> data(12);
std::iota(data.begin(), data.end(), 0);
migraphx::parameter_map params;
migraphx::shape input_fixed_shape{migraphx::shape::float_type, {1, 2, 2, 3}};
params["X"] = migraphx::argument(input_fixed_shape, data.data());
auto result = p.eval(params).back();
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
3
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
input_data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
tanf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
std::vector<size_t> new_lens = {1, 3, 2, 2};
EXPECT(result.get_shape().lens() == new_lens);
std::vector<float> results_vector(12);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold = {0, 3, 6, 9, 1, 4, 7, 10, 2, 5, 8, 11};
EXPECT(migraphx::verify_range(results_vector, gold));
}
TEST_CASE
(
tanh_test
)
TEST_CASE(unsqueeze_test)
{
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
2
,
2
}};
std
::
vector
<
float
>
data
{
-
1.0
,
2.0
,
-
3.0
,
4.0
};
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
s
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"tanh"
),
l
);
std::vector<float> data(4 * 3 * 3);
migraphx::shape s1{migraphx::shape::float_type, {4, 3, 3}};
migraphx::shape s2{migraphx::shape::float_type, {4, 1, 3, 3}};
auto l0 = mm->add_literal(migraphx::literal{s1, data});
mm->add_instruction(migraphx::make_op("unsqueeze", {{"axes", {1}}}), l0);
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std
::
vector
<
float
>
results_vector
(
4
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
tanhf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
EXPECT(result.get_shape() == s2);
}
TEST_CASE
(
tanh_dynamic_test
)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx
::
shape
::
dynamic_dimension
dd
{
3
,
8
,
0
}
;
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
dd
}};
auto
input
=
mm
->
add_parameter
(
"X"
,
s
)
;
std
::
vector
<
float
>
input_data
{
-
1.0
,
2.0
,
-
3.0
,
4.0
}
;
mm
->
add_instruction
(
migraphx
::
make_op
(
"
tanh"
),
input
);
std::vector<float> data(4 * 3 * 3)
;
migraphx::shape s
1
{migraphx::shape::float_type, {
4, 3, 3
}};
migraphx::shape s2{migraphx::shape::float_type, {4, 3, 1, 3}}
;
auto l0 = mm->add_literal(migraphx::literal{s1, data})
;
mm->add_instruction(migraphx::make_op("
unsqueeze", {{"axes", {2}}}), l0
);
p.compile(migraphx::ref::target{});
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
4
}};
params0
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
std
::
vector
<
float
>
results_vector
(
4
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
input_data
;
std
::
transform
(
gold
.
begin
(),
gold
.
end
(),
gold
.
begin
(),
[](
float
n
)
->
float
{
return
tanhf
(
n
);
});
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
TEST_CASE
(
topk_test
)
{
auto
create_program
=
[](
int64_t
k
,
int64_t
axis
,
int
largest
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
3
,
5
}};
auto
data
=
mm
->
add_parameter
(
"data"
,
s
);
auto
r
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"topk"
,
{{
"axis"
,
axis
},
{
"k"
,
k
},
{
"largest"
,
largest
}}),
data
);
auto
r0
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"get_tuple_elem"
,
{{
"index"
,
0
}}),
r
);
auto
r1
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"get_tuple_elem"
,
{{
"index"
,
1
}}),
r
);
mm
->
add_return
({
r0
,
r1
});
return
p
;
};
auto
run_program
=
[
&
](
int64_t
k
,
int64_t
axis
,
int
largest
)
{
auto
p
=
create_program
(
k
,
axis
,
largest
);
p
.
compile
(
migraphx
::
ref
::
target
{});
std
::
vector
<
float
>
data
=
{
2.1
,
2.3
,
2.0
,
2.5
,
1.9
,
3.3
,
0.2
,
4.5
,
0.1
,
0.8
,
1.0
,
4.5
,
2.1
,
0.8
,
1.5
};
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{
3
,
5
}};
migraphx
::
parameter_map
pp
;
pp
[
"data"
]
=
migraphx
::
argument
(
s
,
data
.
data
());
auto
rets
=
p
.
eval
(
pp
);
std
::
vector
<
float
>
ret_val
;
rets
.
front
().
visit
([
&
](
auto
v
)
{
ret_val
.
assign
(
v
.
begin
(),
v
.
end
());
});
std
::
vector
<
int64_t
>
ret_ind
;
rets
.
back
().
visit
([
&
](
auto
v
)
{
ret_ind
.
assign
(
v
.
begin
(),
v
.
end
());
});
return
std
::
make_pair
(
ret_val
,
ret_ind
);
};
// case 1
{
auto
results
=
run_program
(
4
,
1
,
1
);
std
::
vector
<
float
>
gold_val
=
{
2.5
,
2.3
,
2.1
,
2
,
4.5
,
3.3
,
0.8
,
0.2
,
4.5
,
2.1
,
1.5
,
1
};
EXPECT
(
results
.
first
==
gold_val
);
std
::
vector
<
int64_t
>
gold_ind
=
{
3
,
1
,
0
,
2
,
2
,
0
,
4
,
1
,
1
,
2
,
4
,
0
};
EXPECT
(
results
.
second
==
gold_ind
);
}
// case 2
{
auto
results
=
run_program
(
4
,
1
,
0
);
std
::
vector
<
float
>
gold_val
=
{
1.9
,
2
,
2.1
,
2.3
,
0.1
,
0.2
,
0.8
,
3.3
,
0.8
,
1
,
1.5
,
2.1
};
EXPECT
(
results
.
first
==
gold_val
);
std
::
vector
<
int64_t
>
gold_ind
=
{
4
,
2
,
0
,
1
,
3
,
1
,
4
,
0
,
3
,
0
,
4
,
2
};
EXPECT
(
results
.
second
==
gold_ind
);
}
}
TEST_CASE
(
transpose_test
)
{
migraphx
::
shape
a_shape
{
migraphx
::
shape
::
float_type
,
{
1
,
2
,
2
,
3
}};
std
::
vector
<
float
>
data
(
12
);
std
::
iota
(
data
.
begin
(),
data
.
end
(),
0
);
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
a_shape
,
data
});
std
::
vector
<
int64_t
>
perm
=
{
0
,
3
,
1
,
2
};
mm
->
add_instruction
(
migraphx
::
make_op
(
"transpose"
,
{{
"permutation"
,
perm
}}),
l
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
}
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
auto
l
=
mm
->
add_literal
(
migraphx
::
literal
{
a_shape
,
data
});
std
::
vector
<
int64_t
>
perm
=
{
0
,
3
,
1
,
2
};
auto
result
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"transpose"
,
{{
"permutation"
,
perm
}}),
l
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"contiguous"
),
result
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result2
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
results_vector
(
12
);
result2
.
visit
(
[
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
0
,
3
,
6
,
9
,
1
,
4
,
7
,
10
,
2
,
5
,
8
,
11
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
auto result = p.eval({}).back();
EXPECT(result.get_shape() == s2);
}
}
TEST_CASE
(
transpose_dyn_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
s
{
migraphx
::
shape
::
float_type
,
{{
1
,
4
,
0
},
{
2
,
2
,
0
},
{
2
,
2
,
0
},
{
3
,
3
,
0
}}};
auto
l
=
mm
->
add_parameter
(
"X"
,
s
);
std
::
vector
<
int64_t
>
perm
=
{
0
,
3
,
1
,
2
};
mm
->
add_instruction
(
migraphx
::
make_op
(
"transpose"
,
{{
"permutation"
,
perm
}}),
l
);
p
.
compile
(
migraphx
::
ref
::
target
{});
TEST_CASE(unsqueeze_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
std
::
vector
<
float
>
data
(
12
);
std
::
iota
(
data
.
begin
(),
data
.
end
(),
0
);
migraphx
::
parameter_map
params
;
migraphx
::
shape
input_fixed_shape
{
migraphx
::
shape
::
float_type
,
{
1
,
2
,
2
,
3
}};
params
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape
,
data
.
data
());
auto
result
=
p
.
eval
(
params
).
back
();
migraphx::shape s1{migraphx::shape::float_type, {{1, 4, 0}, {3, 3, 0}, {3, 3, 0}}};
auto p0 = mm->add_parameter("x", s1);
mm->add_instruction(migraphx::make_op("unsqueeze", {{"axes", {1}}}), p0);
p.compile(migraphx::ref::target{});
std
::
vector
<
size_t
>
new_lens
=
{
1
,
3
,
2
,
2
};
EXPECT
(
result
.
get_shape
().
lens
()
==
new_lens
);
std::vector<float> input_data(4 * 3 * 3);
migraphx::parameter_map params0;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {4, 3, 3}};
params0["x"] = migraphx::argument(input_fixed_shape0, input_data.data());
auto result = p.eval(params0).back();
migraphx::shape s2{migraphx::shape::float_type, {4, 1, 3, 3}};
EXPECT(result.get_shape() == s2);
}
std
::
vector
<
float
>
results_vector
(
12
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
=
{
0
,
3
,
6
,
9
,
1
,
4
,
7
,
10
,
2
,
5
,
8
,
11
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
TEST_CASE(where_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape sb{migraphx::shape::bool_type, {3, 3}};
migraphx::shape sx{migraphx::shape::float_type, {3, 3}};
TEST_CASE
(
unsqueeze_test
)
{
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
4
*
3
*
3
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
3
}};
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"unsqueeze"
,
{{
"axes"
,
{
1
}}}),
l0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
EXPECT
(
result
.
get_shape
()
==
s2
);
}
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
std
::
vector
<
float
>
data
(
4
*
3
*
3
);
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
3
}};
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
1
,
3
}};
auto
l0
=
mm
->
add_literal
(
migraphx
::
literal
{
s1
,
data
});
mm
->
add_instruction
(
migraphx
::
make_op
(
"unsqueeze"
,
{{
"axes"
,
{
2
}}}),
l0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
EXPECT
(
result
.
get_shape
()
==
s2
);
}
}
std::vector<bool> b{true, true, true, false, false, false, true, false, true};
std::vector<float> x(9, 1.0);
std::vector<float> y(9, 2.0);
TEST_CASE
(
unsqueeze_dyn_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
auto lb = mm->add_literal(migraphx::literal{sb, b});
auto lx = mm->add_literal(migraphx::literal{sx, x});
auto ly = mm->add_literal(migraphx::literal{sx, y});
auto w = mm->add_instruction(migraphx::make_op("where"), lb, lx, ly);
mm->add_return({w});
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> result_vec;
result.visit([&](auto output) { result_vec.assign(output.begin(), output.end()); });
std::vector<float> gold(9);
for(int i = 0; i < gold.size(); ++i)
gold[i] = b[i] ? x[i] : y[i];
migraphx
::
shape
s1
{
migraphx
::
shape
::
float_type
,
{{
1
,
4
,
0
},
{
3
,
3
,
0
},
{
3
,
3
,
0
}}};
auto
p0
=
mm
->
add_parameter
(
"x"
,
s1
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"unsqueeze"
,
{{
"axes"
,
{
1
}}}),
p0
);
p
.
compile
(
migraphx
::
ref
::
target
{});
EXPECT(migraphx::verify_range(result_vec, gold));
}
std
::
vector
<
float
>
input_data
(
4
*
3
*
3
);
migraphx
::
parameter_map
params0
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
4
,
3
,
3
}};
params0
[
"x"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
input_data
.
data
());
auto
result
=
p
.
eval
(
params0
).
back
();
migraphx
::
shape
s2
{
migraphx
::
shape
::
float_type
,
{
4
,
1
,
3
,
3
}};
EXPECT
(
result
.
get_shape
()
==
s2
);
}
TEST_CASE(where_dyn_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape sb{migraphx::shape::bool_type, {{2, 3, 0}, {2, 3, 0}}};
migraphx::shape sx{migraphx::shape::float_type, {{2, 3, 0}, {2, 3, 0}}};
TEST_CASE
(
where_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
sb
{
migraphx
::
shape
::
bool_type
,
{
3
,
3
}};
migraphx
::
shape
sx
{
migraphx
::
shape
::
float_type
,
{
3
,
3
}};
std
::
vector
<
bool
>
b
{
true
,
true
,
true
,
false
,
false
,
false
,
true
,
false
,
true
};
std
::
vector
<
float
>
x
(
9
,
1.0
);
std
::
vector
<
float
>
y
(
9
,
2.0
);
auto
lb
=
mm
->
add_literal
(
migraphx
::
literal
{
sb
,
b
});
auto
lx
=
mm
->
add_literal
(
migraphx
::
literal
{
sx
,
x
});
auto
ly
=
mm
->
add_literal
(
migraphx
::
literal
{
sx
,
y
});
auto
w
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"where"
),
lb
,
lx
,
ly
);
mm
->
add_return
({
w
});
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
result_vec
;
result
.
visit
([
&
](
auto
output
)
{
result_vec
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
(
9
);
for
(
int
i
=
0
;
i
<
gold
.
size
();
++
i
)
gold
[
i
]
=
b
[
i
]
?
x
[
i
]
:
y
[
i
];
auto lb = mm->add_parameter("predicate", sb);
auto lx = mm->add_parameter("X", sx);
auto ly = mm->add_parameter("Y", sx);
mm->add_instruction(migraphx::make_op("where"), lb, lx, ly);
p.compile(migraphx::ref::target{});
EXPECT
(
migraphx
::
verify_range
(
result_vec
,
gold
));
}
std::vector<char> b{1, 1, 1, 0, 0, 0, 1, 0, 1};
std::vector<float> x(9, 1.0);
std::vector<float> y(9, 2.0);
migraphx::parameter_map params;
migraphx::shape input_fixed_shape0{migraphx::shape::float_type, {3, 3}};
migraphx::shape input_fixed_shape1{migraphx::shape::uint8_type, {3, 3}};
params["X"] = migraphx::argument(input_fixed_shape0, x.data());
params["Y"] = migraphx::argument(input_fixed_shape0, y.data());
TEST_CASE
(
where_dyn_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
sb
{
migraphx
::
shape
::
bool_type
,
{{
2
,
3
,
0
},
{
2
,
3
,
0
}}};
migraphx
::
shape
sx
{
migraphx
::
shape
::
float_type
,
{{
2
,
3
,
0
},
{
2
,
3
,
0
}}};
params["predicate"] = migraphx::argument(input_fixed_shape1, b.data());
auto
lb
=
mm
->
add_parameter
(
"predicate"
,
sb
);
auto
lx
=
mm
->
add_parameter
(
"X"
,
sx
);
auto
ly
=
mm
->
add_parameter
(
"Y"
,
sx
);
mm
->
add_instruction
(
migraphx
::
make_op
(
"where"
),
lb
,
lx
,
ly
);
p
.
compile
(
migraphx
::
ref
::
target
{});
auto result = p.eval(params).back();
std::vector<float> results_vector(3 * 3);
result.visit([&](auto output) { results_vector.assign(output.begin(), output.end()); });
std::vector<float> gold{1, 1, 1, 2, 2, 2, 1, 2, 1};
EXPECT(migraphx::verify_range(results_vector, gold));
}
std
::
vector
<
char
>
b
{
1
,
1
,
1
,
0
,
0
,
0
,
1
,
0
,
1
};
std
::
vector
<
float
>
x
(
9
,
1.0
);
std
::
vector
<
float
>
y
(
9
,
2.0
);
migraphx
::
parameter_map
params
;
migraphx
::
shape
input_fixed_shape0
{
migraphx
::
shape
::
float_type
,
{
3
,
3
}};
migraphx
::
shape
input_fixed_shape1
{
migraphx
::
shape
::
uint8_type
,
{
3
,
3
}};
params
[
"X"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
x
.
data
());
params
[
"Y"
]
=
migraphx
::
argument
(
input_fixed_shape0
,
y
.
data
());
TEST_CASE(where_broadcasted_inputs_test)
{
migraphx::program p;
auto* mm = p.get_main_module();
migraphx::shape sb{migraphx::shape::bool_type, {3, 3}};
params
[
"predicate"
]
=
migraphx
::
argument
(
input_fixed_shape1
,
b
.
data
())
;
std::vector<bool> b{true, true, true, false, false, false, true, false, true}
;
auto
result
=
p
.
eval
(
params
).
back
();
std
::
vector
<
float
>
results_vector
(
3
*
3
);
result
.
visit
([
&
](
auto
output
)
{
results_vector
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
{
1
,
1
,
1
,
2
,
2
,
2
,
1
,
2
,
1
};
EXPECT
(
migraphx
::
verify_range
(
results_vector
,
gold
));
}
auto lb = mm->add_literal(migraphx::literal{sb, b});
auto lx = mm->add_literal(migraphx::literal(1.0f));
auto ly = mm->add_literal(migraphx::literal(2.0f));
auto mbx = mm->add_instruction(migraphx::make_op("multibroadcast", {{"out_lens", {3, 3}}}), lx);
auto mby = mm->add_instruction(migraphx::make_op("multibroadcast", {{"out_lens", {3, 3}}}), ly);
auto w = mm->add_instruction(migraphx::make_op("where"), lb, mbx, mby);
mm->add_return({w});
p.compile(migraphx::ref::target{});
auto result = p.eval({}).back();
std::vector<float> result_vec;
result.visit([&](auto output) { result_vec.assign(output.begin(), output.end()); });
std::vector<float> gold(9);
std::vector<float> x(9, 1.0);
std::vector<float> y(9, 2.0);
for(int i = 0; i < gold.size(); ++i)
gold[i] = b[i] ? x[i] : y[i];
TEST_CASE
(
where_broadcasted_inputs_test
)
{
migraphx
::
program
p
;
auto
*
mm
=
p
.
get_main_module
();
migraphx
::
shape
sb
{
migraphx
::
shape
::
bool_type
,
{
3
,
3
}};
std
::
vector
<
bool
>
b
{
true
,
true
,
true
,
false
,
false
,
false
,
true
,
false
,
true
};
auto
lb
=
mm
->
add_literal
(
migraphx
::
literal
{
sb
,
b
});
auto
lx
=
mm
->
add_literal
(
migraphx
::
literal
(
1.0
f
));
auto
ly
=
mm
->
add_literal
(
migraphx
::
literal
(
2.0
f
));
auto
mbx
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"multibroadcast"
,
{{
"out_lens"
,
{
3
,
3
}}}),
lx
);
auto
mby
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"multibroadcast"
,
{{
"out_lens"
,
{
3
,
3
}}}),
ly
);
auto
w
=
mm
->
add_instruction
(
migraphx
::
make_op
(
"where"
),
lb
,
mbx
,
mby
);
mm
->
add_return
({
w
});
p
.
compile
(
migraphx
::
ref
::
target
{});
auto
result
=
p
.
eval
({}).
back
();
std
::
vector
<
float
>
result_vec
;
result
.
visit
([
&
](
auto
output
)
{
result_vec
.
assign
(
output
.
begin
(),
output
.
end
());
});
std
::
vector
<
float
>
gold
(
9
);
std
::
vector
<
float
>
x
(
9
,
1.0
);
std
::
vector
<
float
>
y
(
9
,
2.0
);
for
(
int
i
=
0
;
i
<
gold
.
size
();
++
i
)
gold
[
i
]
=
b
[
i
]
?
x
[
i
]
:
y
[
i
];
EXPECT
(
migraphx
::
verify_range
(
result_vec
,
gold
));
}
EXPECT(migraphx::verify_range(result_vec, gold));
}
int
main
(
int
argc
,
const
char
*
argv
[])
{
test
::
run
(
argc
,
argv
);
}
int main(int argc, const char* argv[]) { test::run(argc, argv); }
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