Datasets:
qtype string | difficulty string | structure string | scene_id string | view_ids list | image_paths list | question string | answer_text string | meta unknown | text_repr string | id string | options dict | answer string |
|---|---|---|---|---|---|---|---|---|---|---|---|---|
Q1a | perception | BaTiO3_tetragonal | s97d0de999957b350c505 | [
"s97d0de999957b350c505:v00",
"s97d0de999957b350c505:v01",
"s97d0de999957b350c505:v02"
] | [
"scenes/s97d0de999957b350c505/v00.png",
"scenes/s97d0de999957b350c505/v01.png",
"scenes/s97d0de999957b350c505/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many O atoms are drawn? Do not count the same atom more than once across views. | 8 | {
"element": "O",
"paired_count_id": "s97d0de999957b350c505:O",
"display_count": 8,
"cell_count": 3,
"boundary_weighted_count": 3,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1... | mvcb-q1a-0079 | {
"A": "6",
"B": "5",
"C": "8",
"D": "11"
} | C | |
Q6 | perception | Sn_beta | sccfb5f8337ca289ed1ea | [
"sccfb5f8337ca289ed1ea:vS03"
] | [
"scenes/sccfb5f8337ca289ed1ea/vS03.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [111] | {
"text_applicable": false,
"direction_uvw": [
1,
1,
1
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0071 | {
"A": "[110]",
"B": "[001]",
"C": "[111]",
"D": "[100]"
} | C | |
Q4 | symmetry | Fe_bcc | s959e079a4adef9e34e8b | [
"s959e079a4adef9e34e8b:v00",
"s959e079a4adef9e34e8b:v01",
"s959e079a4adef9e34e8b:v02"
] | [
"scenes/s959e079a4adef9e34e8b/v00.png",
"scenes/s959e079a4adef9e34e8b/v01.png",
"scenes/s959e079a4adef9e34e8b/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | cubic | {
"spacegroup_number": 229,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "cubic",
"base_structure": "Fe_bcc",
"text_applicable": tru... | Lattice parameters (lengths in angstrom, angles in degrees):
a=2.866000000, b=2.866000000, c=2.866000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
2.866000000 0.000000000 0.000000000
0.000000000 2.866000000 0.000000000
0.000000000 0.000000000 2.866000000
Displa... | mvcb-q4-0009 | {
"A": "hexagonal",
"B": "trigonal",
"C": "triclinic",
"D": "cubic"
} | D |
Q1a | perception | TiO2_anatase | s04e20dda2e642290ad89 | [
"s04e20dda2e642290ad89:v00",
"s04e20dda2e642290ad89:v01",
"s04e20dda2e642290ad89:v02"
] | [
"scenes/s04e20dda2e642290ad89/v00.png",
"scenes/s04e20dda2e642290ad89/v01.png",
"scenes/s04e20dda2e642290ad89/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many O atoms are drawn? Do not count the same atom more than once across views. | 18 | {
"element": "O",
"paired_count_id": "s04e20dda2e642290ad89:O",
"display_count": 18,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | mvcb-q1a-0025 | {
"A": "15",
"B": "16",
"C": "18",
"D": "19"
} | C | |
Q1b | chemical_reasoning | Al2O3_corundum | s14beb76e48f43cced4de | [
"s14beb76e48f43cced4de:v00",
"s14beb76e48f43cced4de:v01",
"s14beb76e48f43cced4de:v02"
] | [
"scenes/s14beb76e48f43cced4de/v00.png",
"scenes/s14beb76e48f43cced4de/v01.png",
"scenes/s14beb76e48f43cced4de/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many O atoms belong to one outlined unit cell? | 18 | {
"element": "O",
"paired_count_id": "s14beb76e48f43cced4de:O",
"display_count": 22,
"cell_count": 18,
"boundary_weighted_count": 18,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.759000000, b=4.759000000, c=12.991000000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
4.759000000 0.000000000 0.000000000
-2.379500000 4.121414897 0.000000000
0.000000000 0.000000000 12.991000000
Di... | mvcb-q1b-0062 | {
"A": "21",
"B": "22",
"C": "20",
"D": "18"
} | D |
Q1a | perception | Al2O3_corundum | s14beb76e48f43cced4de | [
"s14beb76e48f43cced4de:v00",
"s14beb76e48f43cced4de:v01",
"s14beb76e48f43cced4de:v02"
] | [
"scenes/s14beb76e48f43cced4de/v00.png",
"scenes/s14beb76e48f43cced4de/v01.png",
"scenes/s14beb76e48f43cced4de/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many O atoms are drawn? Do not count the same atom more than once across views. | 22 | {
"element": "O",
"paired_count_id": "s14beb76e48f43cced4de:O",
"display_count": 22,
"cell_count": 18,
"boundary_weighted_count": 18,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | mvcb-q1a-0062 | {
"A": "25",
"B": "23",
"C": "19",
"D": "22"
} | D | |
Q4 | symmetry | CuO_tenorite | s4b51ca86dea00a3bbacc | [
"s4b51ca86dea00a3bbacc:v00",
"s4b51ca86dea00a3bbacc:v01",
"s4b51ca86dea00a3bbacc:v02"
] | [
"scenes/s4b51ca86dea00a3bbacc/v00.png",
"scenes/s4b51ca86dea00a3bbacc/v01.png",
"scenes/s4b51ca86dea00a3bbacc/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | monoclinic | {
"spacegroup_number": 15,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "monoclinic",
"base_structure": "CuO_tenorite",
"text_applic... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.683700000, b=3.422600000, c=5.128800000, alpha=90.000000000, beta=99.540000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
4.683700000 0.000000000 0.000000000
0.000000000 3.422600000 0.000000000
-0.850027427 0.000000000 5.057869395
Displ... | mvcb-q4-0036 | {
"A": "trigonal",
"B": "monoclinic",
"C": "tetragonal",
"D": "cubic"
} | B |
Q4 | symmetry | BaTiO3_tetragonal | sfc750e8318d8cd9c4492 | [
"sfc750e8318d8cd9c4492:v00",
"sfc750e8318d8cd9c4492:v01",
"sfc750e8318d8cd9c4492:v02"
] | [
"scenes/sfc750e8318d8cd9c4492/v00.png",
"scenes/sfc750e8318d8cd9c4492/v01.png",
"scenes/sfc750e8318d8cd9c4492/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | tetragonal | {
"spacegroup_number": 99,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "tetragonal",
"base_structure": "BaTiO3_tetragonal",
"tex... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.986000000, b=3.986000000, c=4.026000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.986000000 0.000000000 0.000000000
0.000000000 3.986000000 0.000000000
0.000000000 0.000000000 4.026000000
Displa... | mvcb-q4-0075 | {
"A": "tetragonal",
"B": "trigonal",
"C": "hexagonal",
"D": "cubic"
} | A |
Q1a | perception | FeS2_pyrite | sf5e20bb8238e7c7dbe1e | [
"sf5e20bb8238e7c7dbe1e:v00",
"sf5e20bb8238e7c7dbe1e:v01",
"sf5e20bb8238e7c7dbe1e:v02"
] | [
"scenes/sf5e20bb8238e7c7dbe1e/v00.png",
"scenes/sf5e20bb8238e7c7dbe1e/v01.png",
"scenes/sf5e20bb8238e7c7dbe1e/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many S atoms are drawn? Do not count the same atom more than once across views. | 8 | {
"element": "S",
"paired_count_id": "sf5e20bb8238e7c7dbe1e:S",
"display_count": 8,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1... | mvcb-q1a-0082 | {
"A": "8",
"B": "10",
"C": "7",
"D": "9"
} | A | |
Q4 | symmetry | WC_hexagonal | s632165a751c50e70dd2e | [
"s632165a751c50e70dd2e:v00",
"s632165a751c50e70dd2e:v01",
"s632165a751c50e70dd2e:v02"
] | [
"scenes/s632165a751c50e70dd2e/v00.png",
"scenes/s632165a751c50e70dd2e/v01.png",
"scenes/s632165a751c50e70dd2e/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | hexagonal | {
"spacegroup_number": 187,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "hexagonal",
"base_structure": "WC_hexagonal",
"text_app... | Lattice parameters (lengths in angstrom, angles in degrees):
a=2.906500000, b=2.906500000, c=2.836600000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
2.906500000 0.000000000 0.000000000
-1.453250000 2.517102836 0.000000000
0.000000000 0.000000000 2.836600000
Disp... | mvcb-q4-0029 | {
"A": "trigonal",
"B": "tetragonal",
"C": "cubic",
"D": "hexagonal"
} | D |
Q3 | medium | Mg2SiO4_forsterite | s215d29865fe66808e318 | [
"s215d29865fe66808e318:v00",
"s215d29865fe66808e318:v01",
"s215d29865fe66808e318:v02"
] | [
"scenes/s215d29865fe66808e318/v00.png",
"scenes/s215d29865fe66808e318/v01.png",
"scenes/s215d29865fe66808e318/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | B is closer | {
"depth_trap": false,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v01"
],
"projected_distances": [
{
"view_id": "v00",
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=10.193000000, b=5.977000000, c=4.752000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
10.193000000 0.000000000 0.000000000
0.000000000 5.977000000 0.000000000
0.000000000 0.000000000 4.752000000
Disp... | mvcb-q3-0033 | {
"A": "B is closer",
"B": "Cannot be determined",
"C": "C is closer",
"D": "Equally close"
} | A |
Q6 | perception | FeS2_marcasite | sfbc14b919c023ee7447a | [
"sfbc14b919c023ee7447a:vS00"
] | [
"scenes/sfbc14b919c023ee7447a/vS00.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [001] | {
"text_applicable": false,
"direction_uvw": [
0,
0,
1
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0086 | {
"A": "[001]",
"B": "[111]",
"C": "[110]",
"D": "[100]"
} | A | |
Q1b | chemical_reasoning | C_diamond | s8498eaf3cb2001dfe1e7 | [
"s8498eaf3cb2001dfe1e7:v00",
"s8498eaf3cb2001dfe1e7:v01",
"s8498eaf3cb2001dfe1e7:v02"
] | [
"scenes/s8498eaf3cb2001dfe1e7/v00.png",
"scenes/s8498eaf3cb2001dfe1e7/v01.png",
"scenes/s8498eaf3cb2001dfe1e7/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many C atoms belong to one outlined unit cell? | 8 | {
"element": "C",
"paired_count_id": "s8498eaf3cb2001dfe1e7:C",
"display_count": 18,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.567000000, b=3.567000000, c=3.567000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.567000000 0.000000000 0.000000000
0.000000000 3.567000000 0.000000000
0.000000000 0.000000000 3.567000000
Displa... | mvcb-q1b-0007 | {
"A": "9",
"B": "18",
"C": "8",
"D": "7"
} | C |
Q6 | perception | SiC_3C | se23ea56fbe156a0846eb | [
"se23ea56fbe156a0846eb:vS03"
] | [
"scenes/se23ea56fbe156a0846eb/vS03.png"
] | No extra tilt is applied. Which crystallographic direction family contains the viewing direction? | <112> | {
"text_applicable": false,
"direction_uvw": [
1,
1,
2
],
"options_directions": {
"<100>": [
1,
0,
0
],
"<110>": [
1,
1,
0
],
"<111>": [
1,
1,
1
],
"<112>": [
1,
1,
2
]
},
"spacegroup_number":... | mvcb-q6-0045 | {
"A": "<100>",
"B": "<110>",
"C": "<111>",
"D": "<112>"
} | D | |
Q1a | perception | WC_hexagonal | sdd0e05e0a3218e12bc4e | [
"sdd0e05e0a3218e12bc4e:v00",
"sdd0e05e0a3218e12bc4e:v01",
"sdd0e05e0a3218e12bc4e:v02"
] | [
"scenes/sdd0e05e0a3218e12bc4e/v00.png",
"scenes/sdd0e05e0a3218e12bc4e/v01.png",
"scenes/sdd0e05e0a3218e12bc4e/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many W atoms are drawn? Do not count the same atom more than once across views. | 1 | {
"element": "W",
"paired_count_id": "sdd0e05e0a3218e12bc4e:W",
"display_count": 1,
"cell_count": 1,
"boundary_weighted_count": 1,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1... | mvcb-q1a-0080 | {
"A": "2",
"B": "1",
"C": "0",
"D": "4"
} | B | |
Q3 | hard | CuCl2_tolbachite | s24a5e1b0edc53f083717 | [
"s24a5e1b0edc53f083717:v00",
"s24a5e1b0edc53f083717:v01",
"s24a5e1b0edc53f083717:v02"
] | [
"scenes/s24a5e1b0edc53f083717/v00.png",
"scenes/s24a5e1b0edc53f083717/v01.png",
"scenes/s24a5e1b0edc53f083717/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | C is closer | {
"depth_trap": true,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v00"
],
"projected_distances": [
{
"view_id": "v00",
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=6.903800000, b=3.299500000, c=6.635086329, alpha=90.000000000, beta=119.504780444, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
6.903800000 0.000000000 0.000000000
0.000000000 3.299500000 0.000000000
-3.267754645 0.000000000 5.774612556
Disp... | mvcb-q3-0026 | {
"A": "Equally close",
"B": "C is closer",
"C": "B is closer",
"D": "Cannot be determined"
} | B |
Q2 | hard | CaF2_fluorite | s0f57a3b7dc2c1b9aeb4b | [
"s0f57a3b7dc2c1b9aeb4b:v00",
"s0f57a3b7dc2c1b9aeb4b:v01",
"s0f57a3b7dc2c1b9aeb4b:v02"
] | [
"scenes/s0f57a3b7dc2c1b9aeb4b/v00.png",
"scenes/s0f57a3b7dc2c1b9aeb4b/v01.png",
"scenes/s0f57a3b7dc2c1b9aeb4b/v02.png"
] | Using the gray bonds, what is the first-neighbor coordination number of the atom labeled A? Count only atoms directly bonded to A, and count the same atom only once across the views. A's complete first coordination shell is contained in the displayed region. | 8 | {
"coordination_number": 8,
"center_original_index": 3,
"center_display_index": 7,
"center_translation": [
0,
0,
0
],
"center_element": "Ca",
"neighbor_display_indices": [
4,
9,
13,
20,
15,
8,
18,
5
],
"periodic_neighbors": [
{
"original_index": 1,... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.435360690, b=5.459136828, c=5.517728073, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.435360690 0.000000000 0.000000000
0.000000000 5.459136828 0.000000000
0.000000000 0.000000000 5.517728073
Displa... | mvcb-q2-0062 | {
"A": "8",
"B": "12",
"C": "6",
"D": "4"
} | A |
Q5 | comparison | U_alpha | s6f7051084b3c67c04454 | [
"s6f7051084b3c67c04454:v00",
"s6f7051084b3c67c04454:v01",
"s6f7051084b3c67c04454:v02",
"s6f7051084b3c67c04454:v03",
"s6f7051084b3c67c04454:v04",
"s6f7051084b3c67c04454:v05"
] | [
"scenes/s6f7051084b3c67c04454/v00.png",
"scenes/s6f7051084b3c67c04454/v01.png",
"scenes/s6f7051084b3c67c04454/v02.png",
"scenes/s6f7051084b3c67c04454/v03.png",
"scenes/s6f7051084b3c67c04454/v04.png",
"scenes/s6f7051084b3c67c04454/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "s6f7051084b3c67c04454",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=2.844400000, b=5.868900000, c=4.931600000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
2.844400000 0.000000000 0.000000000
0.000000000 5.868900000 0.000000000
0.000000000 0.000000000 4.9316000... | mvcb-q5-0020 | {
"A": "Different lattice dimensions",
"B": "Different atomic arrangement",
"C": "Same structure",
"D": "Different element identities"
} | C |
Q1a | perception | Sn_beta | s2bcb0da20c0d892aebcd | [
"s2bcb0da20c0d892aebcd:v00",
"s2bcb0da20c0d892aebcd:v01",
"s2bcb0da20c0d892aebcd:v02"
] | [
"scenes/s2bcb0da20c0d892aebcd/v00.png",
"scenes/s2bcb0da20c0d892aebcd/v01.png",
"scenes/s2bcb0da20c0d892aebcd/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many Sn atoms are drawn? Do not count the same atom more than once across views. | 8 | {
"element": "Sn",
"paired_count_id": "s2bcb0da20c0d892aebcd:Sn",
"display_count": 8,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
... | mvcb-q1a-0053 | {
"A": "8",
"B": "10",
"C": "7",
"D": "11"
} | A | |
Q4 | symmetry | As_A7 | sae905c86fae7e5c7367a | [
"sae905c86fae7e5c7367a:v00",
"sae905c86fae7e5c7367a:v01",
"sae905c86fae7e5c7367a:v02"
] | [
"scenes/sae905c86fae7e5c7367a/v00.png",
"scenes/sae905c86fae7e5c7367a/v01.png",
"scenes/sae905c86fae7e5c7367a/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | trigonal | {
"spacegroup_number": 166,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "trigonal",
"base_structure": "As_A7",
"text_applicable": t... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.759500000, b=3.759500000, c=10.457300000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
3.759500000 0.000000000 0.000000000
-1.879750000 3.255822506 0.000000000
0.000000000 0.000000000 10.457300000
Di... | mvcb-q4-0081 | {
"A": "triclinic",
"B": "hexagonal",
"C": "orthorhombic",
"D": "trigonal"
} | D |
Q5 | comparison | SnS_alpha | s914e7a6f1fa0392c2c90 | [
"s914e7a6f1fa0392c2c90:v00",
"s914e7a6f1fa0392c2c90:v01",
"s914e7a6f1fa0392c2c90:v02",
"s6fee88fde4db52408ecb:v03",
"s6fee88fde4db52408ecb:v04",
"s6fee88fde4db52408ecb:v05"
] | [
"scenes/s914e7a6f1fa0392c2c90/v00.png",
"scenes/s914e7a6f1fa0392c2c90/v01.png",
"scenes/s914e7a6f1fa0392c2c90/v02.png",
"scenes/s6fee88fde4db52408ecb/v03.png",
"scenes/s6fee88fde4db52408ecb/v04.png",
"scenes/s6fee88fde4db52408ecb/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Different lattice dimensions | {
"negative_type": "stretch_axis",
"is_same_structure": false,
"secondary_scene_id": "s6fee88fde4db52408ecb",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=11.180000000, b=3.982000000, c=4.329000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
11.180000000 0.000000000 0.000000000
0.000000000 3.982000000 0.000000000
0.000000000 0.000000000 4.32900... | mvcb-q5-0064 | {
"A": "Different atomic arrangement",
"B": "Same structure",
"C": "Different element identities",
"D": "Different lattice dimensions"
} | D |
Q6 | perception | CaF2_fluorite | s0db4a0c1c3788c29242c | [
"s0db4a0c1c3788c29242c:vS01"
] | [
"scenes/s0db4a0c1c3788c29242c/vS01.png"
] | No extra tilt is applied. Which crystallographic direction family contains the viewing direction? | <110> | {
"text_applicable": false,
"direction_uvw": [
1,
1,
0
],
"options_directions": {
"<100>": [
1,
0,
0
],
"<110>": [
1,
1,
0
],
"<111>": [
1,
1,
1
],
"<112>": [
1,
1,
2
]
},
"spacegroup_number":... | mvcb-q6-0031 | {
"A": "<100>",
"B": "<110>",
"C": "<112>",
"D": "<111>"
} | B | |
Q2 | easy | C_diamond | s6c107df334c537b52790 | [
"s6c107df334c537b52790:v00",
"s6c107df334c537b52790:v01",
"s6c107df334c537b52790:v02"
] | [
"scenes/s6c107df334c537b52790/v00.png",
"scenes/s6c107df334c537b52790/v01.png",
"scenes/s6c107df334c537b52790/v02.png"
] | Using the gray bonds, what is the first-neighbor coordination number of the atom labeled A? Count only atoms directly bonded to A, and count the same atom only once across the views. Only A and its complete first coordination shell are displayed. | 4 | {
"coordination_number": 4,
"center_original_index": 2,
"center_display_index": 1,
"center_translation": [
0,
0,
0
],
"center_element": "C",
"neighbor_display_indices": [
4,
0,
3,
2
],
"periodic_neighbors": [
{
"original_index": 7,
"translation": [
-... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.528520815, b=3.600878736, c=3.559151993, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.528520815 0.000000000 0.000000000
0.000000000 3.600878736 0.000000000
0.000000000 0.000000000 3.559151993
Displa... | mvcb-q2-0045 | {
"A": "4",
"B": "2",
"C": "6",
"D": "3"
} | A |
Q5 | comparison | BN_hexagonal | s720811cb801ecabafc57 | [
"s720811cb801ecabafc57:v00",
"s720811cb801ecabafc57:v01",
"s720811cb801ecabafc57:v02",
"s720811cb801ecabafc57:v03",
"s720811cb801ecabafc57:v04",
"s720811cb801ecabafc57:v05"
] | [
"scenes/s720811cb801ecabafc57/v00.png",
"scenes/s720811cb801ecabafc57/v01.png",
"scenes/s720811cb801ecabafc57/v02.png",
"scenes/s720811cb801ecabafc57/v03.png",
"scenes/s720811cb801ecabafc57/v04.png",
"scenes/s720811cb801ecabafc57/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "s720811cb801ecabafc57",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=2.503990000, b=2.503990000, c=6.661200000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
2.503990000 0.000000000 0.000000000
-1.251995000 2.168518951 0.000000000
0.000000000 0.000000000 6.66120... | mvcb-q5-0072 | {
"A": "Different element identities",
"B": "Different lattice dimensions",
"C": "Different atomic arrangement",
"D": "Same structure"
} | D |
Q6 | perception | MgAl2O4_spinel | s80f3af1c17d025e08141 | [
"s80f3af1c17d025e08141:vS03"
] | [
"scenes/s80f3af1c17d025e08141/vS03.png"
] | No extra tilt is applied. Which crystallographic direction family contains the viewing direction? | <112> | {
"text_applicable": false,
"direction_uvw": [
1,
1,
2
],
"options_directions": {
"<100>": [
1,
0,
0
],
"<110>": [
1,
1,
0
],
"<111>": [
1,
1,
1
],
"<112>": [
1,
1,
2
]
},
"spacegroup_number":... | mvcb-q6-0097 | {
"A": "<100>",
"B": "<111>",
"C": "<112>",
"D": "<110>"
} | C | |
Q6 | perception | Si_diamond | s6834b2ec0ef343893458 | [
"s6834b2ec0ef343893458:vS01"
] | [
"scenes/s6834b2ec0ef343893458/vS01.png"
] | No extra tilt is applied. Which crystallographic direction family contains the viewing direction? | <110> | {
"text_applicable": false,
"direction_uvw": [
1,
1,
0
],
"options_directions": {
"<100>": [
1,
0,
0
],
"<110>": [
1,
1,
0
],
"<111>": [
1,
1,
1
],
"<112>": [
1,
1,
2
]
},
"spacegroup_number":... | mvcb-q6-0049 | {
"A": "<110>",
"B": "<100>",
"C": "<112>",
"D": "<111>"
} | A | |
Q1b | chemical_reasoning | CuCl2_tolbachite | sb353ac75933d87ad62b2 | [
"sb353ac75933d87ad62b2:v00",
"sb353ac75933d87ad62b2:v01",
"sb353ac75933d87ad62b2:v02"
] | [
"scenes/sb353ac75933d87ad62b2/v00.png",
"scenes/sb353ac75933d87ad62b2/v01.png",
"scenes/sb353ac75933d87ad62b2/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Cu atoms belong to one outlined unit cell? | 2 | {
"element": "Cu",
"paired_count_id": "sb353ac75933d87ad62b2:Cu",
"display_count": 10,
"cell_count": 2,
"boundary_weighted_count": 2,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=6.903800000, b=3.299500000, c=6.635086329, alpha=90.000000000, beta=119.504780444, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
6.903800000 0.000000000 0.000000000
0.000000000 3.299500000 0.000000000
-3.267754645 0.000000000 5.774612556
Disp... | mvcb-q1b-0051 | {
"A": "2",
"B": "3",
"C": "10",
"D": "1"
} | A |
Q5 | comparison | CuCl2_tolbachite | sb353ac75933d87ad62b2 | [
"sb353ac75933d87ad62b2:v00",
"sb353ac75933d87ad62b2:v01",
"sb353ac75933d87ad62b2:v02",
"sb353ac75933d87ad62b2:v03",
"sb353ac75933d87ad62b2:v04",
"sb353ac75933d87ad62b2:v05"
] | [
"scenes/sb353ac75933d87ad62b2/v00.png",
"scenes/sb353ac75933d87ad62b2/v01.png",
"scenes/sb353ac75933d87ad62b2/v02.png",
"scenes/sb353ac75933d87ad62b2/v03.png",
"scenes/sb353ac75933d87ad62b2/v04.png",
"scenes/sb353ac75933d87ad62b2/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "sb353ac75933d87ad62b2",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=6.903800000, b=3.299500000, c=6.635086329, alpha=90.000000000, beta=119.504780444, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
6.903800000 0.000000000 0.000000000
0.000000000 3.299500000 0.000000000
-3.267754645 0.000000000 5.77461... | mvcb-q5-0018 | {
"A": "Different atomic arrangement",
"B": "Same structure",
"C": "Different element identities",
"D": "Different lattice dimensions"
} | B |
Q6 | perception | C_diamond | s8498eaf3cb2001dfe1e7 | [
"s8498eaf3cb2001dfe1e7:vS00"
] | [
"scenes/s8498eaf3cb2001dfe1e7/vS00.png"
] | No extra tilt is applied. Which crystallographic direction family contains the viewing direction? | <100> | {
"text_applicable": false,
"direction_uvw": [
1,
0,
0
],
"options_directions": {
"<100>": [
1,
0,
0
],
"<110>": [
1,
1,
0
],
"<111>": [
1,
1,
1
],
"<112>": [
1,
1,
2
]
},
"spacegroup_number":... | mvcb-q6-0039 | {
"A": "<111>",
"B": "<100>",
"C": "<110>",
"D": "<112>"
} | B | |
Q1b | chemical_reasoning | Fe3C_cementite | s462e2d87103c8384f025 | [
"s462e2d87103c8384f025:v00",
"s462e2d87103c8384f025:v01",
"s462e2d87103c8384f025:v02"
] | [
"scenes/s462e2d87103c8384f025/v00.png",
"scenes/s462e2d87103c8384f025/v01.png",
"scenes/s462e2d87103c8384f025/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Fe atoms belong to one outlined unit cell? | 12 | {
"element": "Fe",
"paired_count_id": "s462e2d87103c8384f025:Fe",
"display_count": 12,
"cell_count": 12,
"boundary_weighted_count": 12,
"minimum_union_visibility": 0.8849140675,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.090000000, b=6.748000000, c=4.523000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.090000000 0.000000000 0.000000000
0.000000000 6.748000000 0.000000000
0.000000000 0.000000000 4.523000000
Displa... | mvcb-q1b-0078 | {
"A": "9",
"B": "12",
"C": "15",
"D": "14"
} | B |
Q3 | hard | Fe_bcc | sc464f971cabacc12e45a | [
"sc464f971cabacc12e45a:v00",
"sc464f971cabacc12e45a:v01",
"sc464f971cabacc12e45a:v02"
] | [
"scenes/sc464f971cabacc12e45a/v00.png",
"scenes/sc464f971cabacc12e45a/v01.png",
"scenes/sc464f971cabacc12e45a/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | C is closer | {
"depth_trap": true,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v00"
],
"projected_distances": [
{
"view_id": "v00",
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=2.866000000, b=2.866000000, c=2.866000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
2.866000000 0.000000000 0.000000000
0.000000000 2.866000000 0.000000000
0.000000000 0.000000000 2.866000000
Displa... | mvcb-q3-0054 | {
"A": "Equally close",
"B": "C is closer",
"C": "Cannot be determined",
"D": "B is closer"
} | B |
Q1a | perception | C_graphite | s7b3e7adf209c69e6a77b | [
"s7b3e7adf209c69e6a77b:v00",
"s7b3e7adf209c69e6a77b:v01",
"s7b3e7adf209c69e6a77b:v02"
] | [
"scenes/s7b3e7adf209c69e6a77b/v00.png",
"scenes/s7b3e7adf209c69e6a77b/v01.png",
"scenes/s7b3e7adf209c69e6a77b/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many C atoms are drawn? Do not count the same atom more than once across views. | 6 | {
"element": "C",
"paired_count_id": "s7b3e7adf209c69e6a77b:C",
"display_count": 6,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
... | mvcb-q1a-0067 | {
"A": "7",
"B": "9",
"C": "6",
"D": "3"
} | C | |
Q5 | comparison | NiTi_B19prime | s9f2b79bbfc17affa28e3 | [
"s9f2b79bbfc17affa28e3:v00",
"s9f2b79bbfc17affa28e3:v01",
"s9f2b79bbfc17affa28e3:v02",
"s9f2b79bbfc17affa28e3:v03",
"s9f2b79bbfc17affa28e3:v04",
"s9f2b79bbfc17affa28e3:v05"
] | [
"scenes/s9f2b79bbfc17affa28e3/v00.png",
"scenes/s9f2b79bbfc17affa28e3/v01.png",
"scenes/s9f2b79bbfc17affa28e3/v02.png",
"scenes/s9f2b79bbfc17affa28e3/v03.png",
"scenes/s9f2b79bbfc17affa28e3/v04.png",
"scenes/s9f2b79bbfc17affa28e3/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "s9f2b79bbfc17affa28e3",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=2.883700000, b=4.106200000, c=4.667400000, alpha=90.000000000, beta=97.938000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
2.883700000 0.000000000 0.000000000
0.000000000 4.106200000 0.000000000
-0.644574691 0.000000000 4.622677... | mvcb-q5-0057 | {
"A": "Different lattice dimensions",
"B": "Different atomic arrangement",
"C": "Different element identities",
"D": "Same structure"
} | D |
Q2 | hard | ZnS_zincblende | s9f3a5c57770bc8e1d61d | [
"s9f3a5c57770bc8e1d61d:v00",
"s9f3a5c57770bc8e1d61d:v01",
"s9f3a5c57770bc8e1d61d:v02"
] | [
"scenes/s9f3a5c57770bc8e1d61d/v00.png",
"scenes/s9f3a5c57770bc8e1d61d/v01.png",
"scenes/s9f3a5c57770bc8e1d61d/v02.png"
] | Using the gray bonds, what is the first-neighbor coordination number of the atom labeled A? Count only atoms directly bonded to A, and count the same atom only once across the views. A's complete first coordination shell is contained in the displayed region. | 4 | {
"coordination_number": 4,
"center_original_index": 1,
"center_display_index": 4,
"center_translation": [
0,
0,
0
],
"center_element": "S",
"neighbor_display_indices": [
5,
0,
7,
11
],
"periodic_neighbors": [
{
"original_index": 2,
"translation": [
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.434311893, b=5.503807405, c=5.358618284, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.434311893 0.000000000 0.000000000
0.000000000 5.503807405 0.000000000
0.000000000 0.000000000 5.358618284
Displa... | mvcb-q2-0070 | {
"A": "3",
"B": "4",
"C": "6",
"D": "2"
} | B |
Q5 | comparison | ZrO2_baddeleyite | sbe1a007144614b94e16e | [
"sbe1a007144614b94e16e:v00",
"sbe1a007144614b94e16e:v01",
"sbe1a007144614b94e16e:v02",
"sbe1a007144614b94e16e:v03",
"sbe1a007144614b94e16e:v04",
"sbe1a007144614b94e16e:v05"
] | [
"scenes/sbe1a007144614b94e16e/v00.png",
"scenes/sbe1a007144614b94e16e/v01.png",
"scenes/sbe1a007144614b94e16e/v02.png",
"scenes/sbe1a007144614b94e16e/v03.png",
"scenes/sbe1a007144614b94e16e/v04.png",
"scenes/sbe1a007144614b94e16e/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "sbe1a007144614b94e16e",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=5.150500000, b=5.211600000, c=5.317300000, alpha=90.000000000, beta=99.230000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.150500000 0.000000000 0.000000000
0.000000000 5.211600000 0.000000000
-0.852884440 0.000000000 5.248453... | mvcb-q5-0033 | {
"A": "Different lattice dimensions",
"B": "Different element identities",
"C": "Same structure",
"D": "Different atomic arrangement"
} | C |
Q3 | hard | Ga2O3_beta | s0f0422ac655e1656f9bb | [
"s0f0422ac655e1656f9bb:v00",
"s0f0422ac655e1656f9bb:v01",
"s0f0422ac655e1656f9bb:v02"
] | [
"scenes/s0f0422ac655e1656f9bb/v00.png",
"scenes/s0f0422ac655e1656f9bb/v01.png",
"scenes/s0f0422ac655e1656f9bb/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | C is closer | {
"depth_trap": true,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v00",
"v01"
],
"projected_distances": [
{
"view_id":... | Lattice parameters (lengths in angstrom, angles in degrees):
a=12.214000000, b=3.037100000, c=5.798100000, alpha=90.000000000, beta=103.830000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
12.214000000 0.000000000 0.000000000
0.000000000 3.037100000 0.000000000
-1.385988896 0.000000000 5.630008738
Di... | mvcb-q3-0022 | {
"A": "Cannot be determined",
"B": "Equally close",
"C": "C is closer",
"D": "B is closer"
} | C |
Q1b | chemical_reasoning | MgAl2O4_spinel | s80f3af1c17d025e08141 | [
"s80f3af1c17d025e08141:v00",
"s80f3af1c17d025e08141:v01",
"s80f3af1c17d025e08141:v02"
] | [
"scenes/s80f3af1c17d025e08141/v00.png",
"scenes/s80f3af1c17d025e08141/v01.png",
"scenes/s80f3af1c17d025e08141/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Mg atoms belong to one outlined unit cell? | 8 | {
"element": "Mg",
"paired_count_id": "s80f3af1c17d025e08141:Mg",
"display_count": 8,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 0.9523900209,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=8.083000000, b=8.083000000, c=8.083000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
8.083000000 0.000000000 0.000000000
0.000000000 8.083000000 0.000000000
0.000000000 0.000000000 8.083000000
Displa... | mvcb-q1b-0087 | {
"A": "9",
"B": "4",
"C": "6",
"D": "8"
} | D |
Q5 | comparison | CaCO3_aragonite | s392cd2cb702cdaccba88 | [
"s392cd2cb702cdaccba88:v00",
"s392cd2cb702cdaccba88:v01",
"s392cd2cb702cdaccba88:v02",
"sacc79a83b605bc541061:v03",
"sacc79a83b605bc541061:v04",
"sacc79a83b605bc541061:v05"
] | [
"scenes/s392cd2cb702cdaccba88/v00.png",
"scenes/s392cd2cb702cdaccba88/v01.png",
"scenes/s392cd2cb702cdaccba88/v02.png",
"scenes/sacc79a83b605bc541061/v03.png",
"scenes/sacc79a83b605bc541061/v04.png",
"scenes/sacc79a83b605bc541061/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Different lattice dimensions | {
"negative_type": "stretch_axis",
"is_same_structure": false,
"secondary_scene_id": "sacc79a83b605bc541061",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=5.740400000, b=4.961400000, c=7.967100000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.740400000 0.000000000 0.000000000
0.000000000 4.961400000 0.000000000
0.000000000 0.000000000 7.9671000... | mvcb-q5-0059 | {
"A": "Different lattice dimensions",
"B": "Same structure",
"C": "Different element identities",
"D": "Different atomic arrangement"
} | A |
Q1a | perception | Fe3C_cementite | s462e2d87103c8384f025 | [
"s462e2d87103c8384f025:v00",
"s462e2d87103c8384f025:v01",
"s462e2d87103c8384f025:v02"
] | [
"scenes/s462e2d87103c8384f025/v00.png",
"scenes/s462e2d87103c8384f025/v01.png",
"scenes/s462e2d87103c8384f025/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many C atoms are drawn? Do not count the same atom more than once across views. | 4 | {
"element": "C",
"paired_count_id": "s462e2d87103c8384f025:C",
"display_count": 4,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1... | mvcb-q1a-0030 | {
"A": "3",
"B": "4",
"C": "2",
"D": "0"
} | B | |
Q1b | chemical_reasoning | Al2O3_corundum | s14beb76e48f43cced4de | [
"s14beb76e48f43cced4de:v00",
"s14beb76e48f43cced4de:v01",
"s14beb76e48f43cced4de:v02"
] | [
"scenes/s14beb76e48f43cced4de/v00.png",
"scenes/s14beb76e48f43cced4de/v01.png",
"scenes/s14beb76e48f43cced4de/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Al atoms belong to one outlined unit cell? | 12 | {
"element": "Al",
"paired_count_id": "s14beb76e48f43cced4de:Al",
"display_count": 24,
"cell_count": 12,
"boundary_weighted_count": 12,
"minimum_union_visibility": 0.8877952756,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.759000000, b=4.759000000, c=12.991000000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
4.759000000 0.000000000 0.000000000
-2.379500000 4.121414897 0.000000000
0.000000000 0.000000000 12.991000000
Di... | mvcb-q1b-0014 | {
"A": "12",
"B": "24",
"C": "15",
"D": "14"
} | A |
Q5 | comparison | Ga2O3_beta | sb3940723fb3b1972fb35 | [
"sb3940723fb3b1972fb35:v00",
"sb3940723fb3b1972fb35:v01",
"sb3940723fb3b1972fb35:v02",
"sb3940723fb3b1972fb35:v03",
"sb3940723fb3b1972fb35:v04",
"sb3940723fb3b1972fb35:v05"
] | [
"scenes/sb3940723fb3b1972fb35/v00.png",
"scenes/sb3940723fb3b1972fb35/v01.png",
"scenes/sb3940723fb3b1972fb35/v02.png",
"scenes/sb3940723fb3b1972fb35/v03.png",
"scenes/sb3940723fb3b1972fb35/v04.png",
"scenes/sb3940723fb3b1972fb35/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "sb3940723fb3b1972fb35",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=12.214000000, b=3.037100000, c=5.798100000, alpha=90.000000000, beta=103.830000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
12.214000000 0.000000000 0.000000000
0.000000000 3.037100000 0.000000000
-1.385988896 0.000000000 5.630... | mvcb-q5-0090 | {
"A": "Different element identities",
"B": "Different atomic arrangement",
"C": "Same structure",
"D": "Different lattice dimensions"
} | C |
Q1b | chemical_reasoning | PbO_litharge | sb9724e7cf651c612fe0a | [
"sb9724e7cf651c612fe0a:v00",
"sb9724e7cf651c612fe0a:v01",
"sb9724e7cf651c612fe0a:v02"
] | [
"scenes/sb9724e7cf651c612fe0a/v00.png",
"scenes/sb9724e7cf651c612fe0a/v01.png",
"scenes/sb9724e7cf651c612fe0a/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Pb atoms belong to one outlined unit cell? | 2 | {
"element": "Pb",
"paired_count_id": "sb9724e7cf651c612fe0a:Pb",
"display_count": 4,
"cell_count": 2,
"boundary_weighted_count": 2,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.964500000, b=3.964500000, c=4.995600000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.964500000 0.000000000 0.000000000
0.000000000 3.964500000 0.000000000
0.000000000 0.000000000 4.995600000
Displa... | mvcb-q1b-0066 | {
"A": "1",
"B": "2",
"C": "4",
"D": "0"
} | B |
Q6 | perception | SiO2_coesite | sba8084d52ab4687fdc1f | [
"sba8084d52ab4687fdc1f:vS03"
] | [
"scenes/sba8084d52ab4687fdc1f/vS03.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [111] | {
"text_applicable": false,
"direction_uvw": [
1,
1,
1
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0030 | {
"A": "[110]",
"B": "[001]",
"C": "[100]",
"D": "[111]"
} | D | |
Q1b | chemical_reasoning | Mg2SiO4_forsterite | sa5ea0a37253651d880a7 | [
"sa5ea0a37253651d880a7:v00",
"sa5ea0a37253651d880a7:v01",
"sa5ea0a37253651d880a7:v02"
] | [
"scenes/sa5ea0a37253651d880a7/v00.png",
"scenes/sa5ea0a37253651d880a7/v01.png",
"scenes/sa5ea0a37253651d880a7/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many O atoms belong to one outlined unit cell? | 16 | {
"element": "O",
"paired_count_id": "sa5ea0a37253651d880a7:O",
"display_count": 16,
"cell_count": 16,
"boundary_weighted_count": 16,
"minimum_union_visibility": 0.8622715405,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=10.193000000, b=5.977000000, c=4.752000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
10.193000000 0.000000000 0.000000000
0.000000000 5.977000000 0.000000000
0.000000000 0.000000000 4.752000000
Disp... | mvcb-q1b-0084 | {
"A": "12",
"B": "17",
"C": "15",
"D": "16"
} | D |
Q1a | perception | Ag2S_acanthite | s05f25abbf4c56a4d6df4 | [
"s05f25abbf4c56a4d6df4:v00",
"s05f25abbf4c56a4d6df4:v01",
"s05f25abbf4c56a4d6df4:v02"
] | [
"scenes/s05f25abbf4c56a4d6df4/v00.png",
"scenes/s05f25abbf4c56a4d6df4/v01.png",
"scenes/s05f25abbf4c56a4d6df4/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many Ag atoms are drawn? Do not count the same atom more than once across views. | 8 | {
"element": "Ag",
"paired_count_id": "s05f25abbf4c56a4d6df4:Ag",
"display_count": 8,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
... | mvcb-q1a-0098 | {
"A": "4",
"B": "8",
"C": "7",
"D": "10"
} | B | |
Q4 | symmetry | Mg2SiO4_forsterite | sa5ea0a37253651d880a7 | [
"sa5ea0a37253651d880a7:v00",
"sa5ea0a37253651d880a7:v01",
"sa5ea0a37253651d880a7:v02"
] | [
"scenes/sa5ea0a37253651d880a7/v00.png",
"scenes/sa5ea0a37253651d880a7/v01.png",
"scenes/sa5ea0a37253651d880a7/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | orthorhombic | {
"spacegroup_number": 62,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "orthorhombic",
"base_structure": "Mg2SiO4_forsterite",
"tex... | Lattice parameters (lengths in angstrom, angles in degrees):
a=10.193000000, b=5.977000000, c=4.752000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
10.193000000 0.000000000 0.000000000
0.000000000 5.977000000 0.000000000
0.000000000 0.000000000 4.752000000
Disp... | mvcb-q4-0050 | {
"A": "hexagonal",
"B": "cubic",
"C": "orthorhombic",
"D": "monoclinic"
} | C |
Q6 | perception | PbCl2_cotunnite | sf9ac9cf119827c360b1f | [
"sf9ac9cf119827c360b1f:vS01"
] | [
"scenes/sf9ac9cf119827c360b1f/vS01.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [100] | {
"text_applicable": false,
"direction_uvw": [
1,
0,
0
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0076 | {
"A": "[100]",
"B": "[110]",
"C": "[001]",
"D": "[111]"
} | A | |
Q4 | symmetry | SiO2_alpha_quartz | s7d7753fe385688b4595a | [
"s7d7753fe385688b4595a:v00",
"s7d7753fe385688b4595a:v01",
"s7d7753fe385688b4595a:v02"
] | [
"scenes/s7d7753fe385688b4595a/v00.png",
"scenes/s7d7753fe385688b4595a/v01.png",
"scenes/s7d7753fe385688b4595a/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | trigonal | {
"spacegroup_number": 152,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "trigonal",
"base_structure": "SiO2_alpha_quartz",
"text_ap... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.914000000, b=4.914000000, c=5.406000000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
4.914000000 0.000000000 0.000000000
-2.457000000 4.255648834 0.000000000
0.000000000 0.000000000 5.406000000
Disp... | mvcb-q4-0083 | {
"A": "cubic",
"B": "monoclinic",
"C": "trigonal",
"D": "orthorhombic"
} | C |
Q5 | comparison | WC_hexagonal | s632165a751c50e70dd2e | [
"s632165a751c50e70dd2e:v00",
"s632165a751c50e70dd2e:v01",
"s632165a751c50e70dd2e:v02",
"s632165a751c50e70dd2e:v03",
"s632165a751c50e70dd2e:v04",
"s632165a751c50e70dd2e:v05"
] | [
"scenes/s632165a751c50e70dd2e/v00.png",
"scenes/s632165a751c50e70dd2e/v01.png",
"scenes/s632165a751c50e70dd2e/v02.png",
"scenes/s632165a751c50e70dd2e/v03.png",
"scenes/s632165a751c50e70dd2e/v04.png",
"scenes/s632165a751c50e70dd2e/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "s632165a751c50e70dd2e",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=2.906500000, b=2.906500000, c=2.836600000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
2.906500000 0.000000000 0.000000000
-1.453250000 2.517102836 0.000000000
0.000000000 0.000000000 2.83660... | mvcb-q5-0030 | {
"A": "Different atomic arrangement",
"B": "Different element identities",
"C": "Same structure",
"D": "Different lattice dimensions"
} | C |
Q1b | chemical_reasoning | ZnS_zincblende | s51398b4735f29e669d76 | [
"s51398b4735f29e669d76:v00",
"s51398b4735f29e669d76:v01",
"s51398b4735f29e669d76:v02"
] | [
"scenes/s51398b4735f29e669d76/v00.png",
"scenes/s51398b4735f29e669d76/v01.png",
"scenes/s51398b4735f29e669d76/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many S atoms belong to one outlined unit cell? | 4 | {
"element": "S",
"paired_count_id": "s51398b4735f29e669d76:S",
"display_count": 4,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.410000000, b=5.410000000, c=5.410000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.410000000 0.000000000 0.000000000
0.000000000 5.410000000 0.000000000
0.000000000 0.000000000 5.410000000
Displa... | mvcb-q1b-0012 | {
"A": "4",
"B": "0",
"C": "3",
"D": "5"
} | A |
Q2 | hard | Fe3C_cementite | s31b932c47c63e7c61a7f | [
"s31b932c47c63e7c61a7f:v00",
"s31b932c47c63e7c61a7f:v01",
"s31b932c47c63e7c61a7f:v02"
] | [
"scenes/s31b932c47c63e7c61a7f/v00.png",
"scenes/s31b932c47c63e7c61a7f/v01.png",
"scenes/s31b932c47c63e7c61a7f/v02.png"
] | Using the gray bonds, what is the first-neighbor coordination number of the atom labeled A? Count only atoms directly bonded to A, and count the same atom only once across the views. A's complete first coordination shell is contained in the displayed region. | 2 | {
"coordination_number": 2,
"center_original_index": 13,
"center_display_index": 17,
"center_translation": [
0,
0,
0
],
"center_element": "Fe",
"neighbor_display_indices": [
0,
5
],
"periodic_neighbors": [
{
"original_index": 0,
"translation": [
0,
0... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.000868487, b=6.880447494, c=4.492373475, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.000868487 0.000000000 0.000000000
0.000000000 6.880447494 0.000000000
0.000000000 0.000000000 4.492373475
Displa... | mvcb-q2-0105 | {
"A": "6",
"B": "2",
"C": "4",
"D": "3"
} | B |
Q3 | medium | Mg_hcp | s4ca86fd365107317c30d | [
"s4ca86fd365107317c30d:v00",
"s4ca86fd365107317c30d:v01",
"s4ca86fd365107317c30d:v02"
] | [
"scenes/s4ca86fd365107317c30d/v00.png",
"scenes/s4ca86fd365107317c30d/v01.png",
"scenes/s4ca86fd365107317c30d/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | C is closer | {
"depth_trap": false,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v02"
],
"projected_distances": [
{
"view_id": "v00",
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.210000000, b=3.210000000, c=5.210000000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
3.210000000 0.000000000 0.000000000
-1.605000000 2.779941546 0.000000000
0.000000000 0.000000000 5.210000000
Disp... | mvcb-q3-0055 | {
"A": "Equally close",
"B": "B is closer",
"C": "Cannot be determined",
"D": "C is closer"
} | D |
Q4 | symmetry | TiO2_rutile | s95e4c611fd9b0ad239ea | [
"s95e4c611fd9b0ad239ea:v00",
"s95e4c611fd9b0ad239ea:v01",
"s95e4c611fd9b0ad239ea:v02"
] | [
"scenes/s95e4c611fd9b0ad239ea/v00.png",
"scenes/s95e4c611fd9b0ad239ea/v01.png",
"scenes/s95e4c611fd9b0ad239ea/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | tetragonal | {
"spacegroup_number": 136,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "tetragonal",
"base_structure": "TiO2_rutile",
"text_app... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.594000000, b=4.594000000, c=2.959000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
4.594000000 0.000000000 0.000000000
0.000000000 4.594000000 0.000000000
0.000000000 0.000000000 2.959000000
Displa... | mvcb-q4-0074 | {
"A": "triclinic",
"B": "monoclinic",
"C": "cubic",
"D": "tetragonal"
} | D |
Q6 | perception | TiO2_anatase | s04e20dda2e642290ad89 | [
"s04e20dda2e642290ad89:vS02"
] | [
"scenes/s04e20dda2e642290ad89/vS02.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [110] | {
"text_applicable": false,
"direction_uvw": [
1,
1,
0
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0051 | {
"A": "[100]",
"B": "[111]",
"C": "[001]",
"D": "[110]"
} | D | |
Q2 | hard | TiO2_rutile | s99615b6d079f4149fcd8 | [
"s99615b6d079f4149fcd8:v00",
"s99615b6d079f4149fcd8:v01",
"s99615b6d079f4149fcd8:v02"
] | [
"scenes/s99615b6d079f4149fcd8/v00.png",
"scenes/s99615b6d079f4149fcd8/v01.png",
"scenes/s99615b6d079f4149fcd8/v02.png"
] | Using the gray bonds, what is the first-neighbor coordination number of the atom labeled A? Count only atoms directly bonded to A, and count the same atom only once across the views. A's complete first coordination shell is contained in the displayed region. | 3 | {
"coordination_number": 3,
"center_original_index": 4,
"center_display_index": 9,
"center_translation": [
0,
0,
0
],
"center_element": "O",
"neighbor_display_indices": [
2,
3,
4
],
"periodic_neighbors": [
{
"original_index": 0,
"translation": [
0,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.525586517, b=4.565646998, c=2.907628532, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
4.525586517 0.000000000 0.000000000
0.000000000 4.565646998 0.000000000
0.000000000 0.000000000 2.907628532
Displa... | mvcb-q2-0067 | {
"A": "3",
"B": "6",
"C": "2",
"D": "4"
} | A |
Q1a | perception | ZnS_zincblende | s51398b4735f29e669d76 | [
"s51398b4735f29e669d76:v00",
"s51398b4735f29e669d76:v01",
"s51398b4735f29e669d76:v02"
] | [
"scenes/s51398b4735f29e669d76/v00.png",
"scenes/s51398b4735f29e669d76/v01.png",
"scenes/s51398b4735f29e669d76/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many Zn atoms are drawn? Do not count the same atom more than once across views. | 14 | {
"element": "Zn",
"paired_count_id": "s51398b4735f29e669d76:Zn",
"display_count": 14,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 0.9994907702,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | mvcb-q1a-0060 | {
"A": "13",
"B": "16",
"C": "14",
"D": "10"
} | C | |
Q5 | comparison | SrTiO3_perovskite | sdd3d1ecec5e97302c7ad | [
"sdd3d1ecec5e97302c7ad:v00",
"sdd3d1ecec5e97302c7ad:v01",
"sdd3d1ecec5e97302c7ad:v02",
"s09cbc96572794aead341:v03",
"s09cbc96572794aead341:v04",
"s09cbc96572794aead341:v05"
] | [
"scenes/sdd3d1ecec5e97302c7ad/v00.png",
"scenes/sdd3d1ecec5e97302c7ad/v01.png",
"scenes/sdd3d1ecec5e97302c7ad/v02.png",
"scenes/s09cbc96572794aead341/v03.png",
"scenes/s09cbc96572794aead341/v04.png",
"scenes/s09cbc96572794aead341/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Different element identities | {
"negative_type": "swap_elements",
"is_same_structure": false,
"secondary_scene_id": "s09cbc96572794aead341",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=3.905000000, b=3.905000000, c=3.905000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.905000000 0.000000000 0.000000000
0.000000000 3.905000000 0.000000000
0.000000000 0.000000000 3.9050000... | mvcb-q5-0073 | {
"A": "Different atomic arrangement",
"B": "Same structure",
"C": "Different element identities",
"D": "Different lattice dimensions"
} | C |
Q1a | perception | As_A7 | s767b4b519e1dc115ae60 | [
"s767b4b519e1dc115ae60:v00",
"s767b4b519e1dc115ae60:v01",
"s767b4b519e1dc115ae60:v02"
] | [
"scenes/s767b4b519e1dc115ae60/v00.png",
"scenes/s767b4b519e1dc115ae60/v01.png",
"scenes/s767b4b519e1dc115ae60/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many As atoms are drawn? Do not count the same atom more than once across views. | 8 | {
"element": "As",
"paired_count_id": "s767b4b519e1dc115ae60:As",
"display_count": 8,
"cell_count": 6,
"boundary_weighted_count": 6,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
... | mvcb-q1a-0061 | {
"A": "4",
"B": "8",
"C": "9",
"D": "7"
} | B | |
Q5 | comparison | ZnS_wurtzite | sc3ed28ba49a1a1e89fde | [
"sc3ed28ba49a1a1e89fde:v00",
"sc3ed28ba49a1a1e89fde:v01",
"sc3ed28ba49a1a1e89fde:v02",
"s5f9c048d30da49c8f18e:v03",
"s5f9c048d30da49c8f18e:v04",
"s5f9c048d30da49c8f18e:v05"
] | [
"scenes/sc3ed28ba49a1a1e89fde/v00.png",
"scenes/sc3ed28ba49a1a1e89fde/v01.png",
"scenes/sc3ed28ba49a1a1e89fde/v02.png",
"scenes/s5f9c048d30da49c8f18e/v03.png",
"scenes/s5f9c048d30da49c8f18e/v04.png",
"scenes/s5f9c048d30da49c8f18e/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Different atomic arrangement | {
"negative_type": "polymorph",
"is_same_structure": false,
"secondary_scene_id": "s5f9c048d30da49c8f18e",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=3.820000000, b=3.820000000, c=6.260000000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
3.820000000 0.000000000 0.000000000
-1.910000000 3.308217042 0.000000000
0.000000000 0.000000000 6.26000... | mvcb-q5-0005 | {
"A": "Different atomic arrangement",
"B": "Same structure",
"C": "Different lattice dimensions",
"D": "Different element identities"
} | A |
Q1b | chemical_reasoning | SiO2_coesite | sba8084d52ab4687fdc1f | [
"sba8084d52ab4687fdc1f:v00",
"sba8084d52ab4687fdc1f:v01",
"sba8084d52ab4687fdc1f:v02"
] | [
"scenes/sba8084d52ab4687fdc1f/v00.png",
"scenes/sba8084d52ab4687fdc1f/v01.png",
"scenes/sba8084d52ab4687fdc1f/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many O atoms belong to one outlined unit cell? | 32 | {
"element": "O",
"paired_count_id": "sba8084d52ab4687fdc1f:O",
"display_count": 45,
"cell_count": 32,
"boundary_weighted_count": 32,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=7.135600000, b=12.369200000, c=7.117880000, alpha=90.000000000, beta=119.564640000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
7.135600000 0.000000000 0.000000000
0.000000000 12.369200000 0.000000000
-3.511998757 0.000000000 6.191129172
Di... | mvcb-q1b-0040 | {
"A": "32",
"B": "45",
"C": "33",
"D": "34"
} | A |
Q5 | comparison | PbO_litharge | sc819a3e2c15b507b4063 | [
"sc819a3e2c15b507b4063:v00",
"sc819a3e2c15b507b4063:v01",
"sc819a3e2c15b507b4063:v02",
"sc819a3e2c15b507b4063:v03",
"sc819a3e2c15b507b4063:v04",
"sc819a3e2c15b507b4063:v05"
] | [
"scenes/sc819a3e2c15b507b4063/v00.png",
"scenes/sc819a3e2c15b507b4063/v01.png",
"scenes/sc819a3e2c15b507b4063/v02.png",
"scenes/sc819a3e2c15b507b4063/v03.png",
"scenes/sc819a3e2c15b507b4063/v04.png",
"scenes/sc819a3e2c15b507b4063/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "sc819a3e2c15b507b4063",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=3.964500000, b=3.964500000, c=4.995600000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.964500000 0.000000000 0.000000000
0.000000000 3.964500000 0.000000000
0.000000000 0.000000000 4.9956000... | mvcb-q5-0080 | {
"A": "Different lattice dimensions",
"B": "Same structure",
"C": "Different element identities",
"D": "Different atomic arrangement"
} | B |
Q1b | chemical_reasoning | Si_diamond | sde3181d89832f73c8ffc | [
"sde3181d89832f73c8ffc:v00",
"sde3181d89832f73c8ffc:v01",
"sde3181d89832f73c8ffc:v02"
] | [
"scenes/sde3181d89832f73c8ffc/v00.png",
"scenes/sde3181d89832f73c8ffc/v01.png",
"scenes/sde3181d89832f73c8ffc/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Si atoms belong to one outlined unit cell? | 8 | {
"element": "Si",
"paired_count_id": "sde3181d89832f73c8ffc:Si",
"display_count": 15,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.430000000, b=5.430000000, c=5.430000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.430000000 0.000000000 0.000000000
0.000000000 5.430000000 0.000000000
0.000000000 0.000000000 5.430000000
Displa... | mvcb-q1b-0070 | {
"A": "10",
"B": "8",
"C": "9",
"D": "15"
} | B |
Q1b | chemical_reasoning | As2S3_orpiment | s4368121a4beb605ff150 | [
"s4368121a4beb605ff150:v00",
"s4368121a4beb605ff150:v01",
"s4368121a4beb605ff150:v02"
] | [
"scenes/s4368121a4beb605ff150/v00.png",
"scenes/s4368121a4beb605ff150/v01.png",
"scenes/s4368121a4beb605ff150/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many S atoms belong to one outlined unit cell? | 12 | {
"element": "S",
"paired_count_id": "s4368121a4beb605ff150:S",
"display_count": 12,
"cell_count": 12,
"boundary_weighted_count": 12,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.220000000, b=9.570000000, c=12.177680000, alpha=90.000000000, beta=109.774750001, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
4.220000000 0.000000000 0.000000000
0.000000000 9.570000000 0.000000000
-4.119992218 0.000000000 11.459561698
Di... | mvcb-q1b-0095 | {
"A": "14",
"B": "15",
"C": "12",
"D": "10"
} | C |
Q5 | comparison | C_diamond | sba021e2ce54945ed2979 | [
"sba021e2ce54945ed2979:v00",
"sba021e2ce54945ed2979:v01",
"sba021e2ce54945ed2979:v02",
"sf30074ac6b6da05355ba:v03",
"sf30074ac6b6da05355ba:v04",
"sf30074ac6b6da05355ba:v05"
] | [
"scenes/sba021e2ce54945ed2979/v00.png",
"scenes/sba021e2ce54945ed2979/v01.png",
"scenes/sba021e2ce54945ed2979/v02.png",
"scenes/sf30074ac6b6da05355ba/v03.png",
"scenes/sf30074ac6b6da05355ba/v04.png",
"scenes/sf30074ac6b6da05355ba/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Different atomic arrangement | {
"negative_type": "polymorph",
"is_same_structure": false,
"secondary_scene_id": "sf30074ac6b6da05355ba",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=3.567000000, b=3.567000000, c=3.567000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.567000000 0.000000000 0.000000000
0.000000000 3.567000000 0.000000000
0.000000000 0.000000000 3.5670000... | mvcb-q5-0003 | {
"A": "Different atomic arrangement",
"B": "Different lattice dimensions",
"C": "Different element identities",
"D": "Same structure"
} | A |
Q2 | easy | MgAl2O4_spinel | sdb2c5d5a08a1e71fa5b6 | [
"sdb2c5d5a08a1e71fa5b6:v00",
"sdb2c5d5a08a1e71fa5b6:v01",
"sdb2c5d5a08a1e71fa5b6:v02"
] | [
"scenes/sdb2c5d5a08a1e71fa5b6/v00.png",
"scenes/sdb2c5d5a08a1e71fa5b6/v01.png",
"scenes/sdb2c5d5a08a1e71fa5b6/v02.png"
] | Using the gray bonds, what is the first-neighbor coordination number of the atom labeled A? Count only atoms directly bonded to A, and count the same atom only once across the views. Only A and its complete first coordination shell are displayed. | 6 | {
"coordination_number": 6,
"center_original_index": 8,
"center_display_index": 0,
"center_translation": [
0,
0,
0
],
"center_element": "Al",
"neighbor_display_indices": [
1,
4,
5,
2,
3,
6
],
"periodic_neighbors": [
{
"original_index": 33,
"translati... | Lattice parameters (lengths in angstrom, angles in degrees):
a=8.145865977, b=8.120134593, c=8.000263495, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
8.145865977 0.000000000 0.000000000
0.000000000 8.120134593 0.000000000
0.000000000 0.000000000 8.000263495
Displa... | mvcb-q2-0030 | {
"A": "6",
"B": "3",
"C": "4",
"D": "8"
} | A |
Q6 | perception | CuCl2_tolbachite | sb353ac75933d87ad62b2 | [
"sb353ac75933d87ad62b2:vS01"
] | [
"scenes/sb353ac75933d87ad62b2/vS01.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [100] | {
"text_applicable": false,
"direction_uvw": [
1,
0,
0
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0070 | {
"A": "[001]",
"B": "[111]",
"C": "[100]",
"D": "[110]"
} | C | |
Q1b | chemical_reasoning | CuCl2_tolbachite | s4afb8d7ccf671ff6a1cf | [
"s4afb8d7ccf671ff6a1cf:v00",
"s4afb8d7ccf671ff6a1cf:v01",
"s4afb8d7ccf671ff6a1cf:v02"
] | [
"scenes/s4afb8d7ccf671ff6a1cf/v00.png",
"scenes/s4afb8d7ccf671ff6a1cf/v01.png",
"scenes/s4afb8d7ccf671ff6a1cf/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Cl atoms belong to one outlined unit cell? | 4 | {
"element": "Cl",
"paired_count_id": "s4afb8d7ccf671ff6a1cf:Cl",
"display_count": 6,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=6.903800000, b=3.299500000, c=6.635086329, alpha=90.000000000, beta=119.504780444, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
6.903800000 0.000000000 0.000000000
0.000000000 3.299500000 0.000000000
-3.267754645 0.000000000 5.774612556
Disp... | mvcb-q1b-0099 | {
"A": "4",
"B": "2",
"C": "3",
"D": "6"
} | A |
Q4 | symmetry | U_alpha | s55c9824afdd57ec61d0b | [
"s55c9824afdd57ec61d0b:v00",
"s55c9824afdd57ec61d0b:v01",
"s55c9824afdd57ec61d0b:v02"
] | [
"scenes/s55c9824afdd57ec61d0b/v00.png",
"scenes/s55c9824afdd57ec61d0b/v01.png",
"scenes/s55c9824afdd57ec61d0b/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | orthorhombic | {
"spacegroup_number": 63,
"augmentation": {
"variant_index": 1,
"origin_shift_fractional": [
0.25,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "orthorhombic",
"base_structure": "U_alpha",
"text_applic... | Lattice parameters (lengths in angstrom, angles in degrees):
a=2.844400000, b=5.868900000, c=4.931600000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
2.844400000 0.000000000 0.000000000
0.000000000 5.868900000 0.000000000
0.000000000 0.000000000 4.931600000
Displa... | mvcb-q4-0060 | {
"A": "triclinic",
"B": "trigonal",
"C": "orthorhombic",
"D": "hexagonal"
} | C |
Q3 | hard | ZnS_zincblende | sf21b0b936b380a5ce15e | [
"sf21b0b936b380a5ce15e:v00",
"sf21b0b936b380a5ce15e:v01",
"sf21b0b936b380a5ce15e:v02"
] | [
"scenes/sf21b0b936b380a5ce15e/v00.png",
"scenes/sf21b0b936b380a5ce15e/v01.png",
"scenes/sf21b0b936b380a5ce15e/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | B is closer | {
"depth_trap": true,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v00",
"v01"
],
"projected_distances": [
{
"view_id":... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.410000000, b=5.410000000, c=5.410000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.410000000 0.000000000 0.000000000
0.000000000 5.410000000 0.000000000
0.000000000 0.000000000 5.410000000
Displa... | mvcb-q3-0096 | {
"A": "C is closer",
"B": "B is closer",
"C": "Equally close",
"D": "Cannot be determined"
} | B |
Q1a | perception | SnS_alpha | sc6bd48cf789d8b6b82c7 | [
"sc6bd48cf789d8b6b82c7:v00",
"sc6bd48cf789d8b6b82c7:v01",
"sc6bd48cf789d8b6b82c7:v02"
] | [
"scenes/sc6bd48cf789d8b6b82c7/v00.png",
"scenes/sc6bd48cf789d8b6b82c7/v01.png",
"scenes/sc6bd48cf789d8b6b82c7/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many S atoms are drawn? Do not count the same atom more than once across views. | 4 | {
"element": "S",
"paired_count_id": "sc6bd48cf789d8b6b82c7:S",
"display_count": 4,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1... | mvcb-q1a-0008 | {
"A": "4",
"B": "5",
"C": "2",
"D": "7"
} | A | |
Q5 | comparison | NaCl | s475205e3b68b91067355 | [
"s475205e3b68b91067355:v00",
"s475205e3b68b91067355:v01",
"s475205e3b68b91067355:v02",
"s475205e3b68b91067355:v03",
"s475205e3b68b91067355:v04",
"s475205e3b68b91067355:v05"
] | [
"scenes/s475205e3b68b91067355/v00.png",
"scenes/s475205e3b68b91067355/v01.png",
"scenes/s475205e3b68b91067355/v02.png",
"scenes/s475205e3b68b91067355/v03.png",
"scenes/s475205e3b68b91067355/v04.png",
"scenes/s475205e3b68b91067355/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "s475205e3b68b91067355",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=5.640000000, b=5.640000000, c=5.640000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.640000000 0.000000000 0.000000000
0.000000000 5.640000000 0.000000000
0.000000000 0.000000000 5.6400000... | mvcb-q5-0029 | {
"A": "Different atomic arrangement",
"B": "Different element identities",
"C": "Same structure",
"D": "Different lattice dimensions"
} | C |
Q1b | chemical_reasoning | FeS2_pyrite | sf5e20bb8238e7c7dbe1e | [
"sf5e20bb8238e7c7dbe1e:v00",
"sf5e20bb8238e7c7dbe1e:v01",
"sf5e20bb8238e7c7dbe1e:v02"
] | [
"scenes/sf5e20bb8238e7c7dbe1e/v00.png",
"scenes/sf5e20bb8238e7c7dbe1e/v01.png",
"scenes/sf5e20bb8238e7c7dbe1e/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Fe atoms belong to one outlined unit cell? | 4 | {
"element": "Fe",
"paired_count_id": "sf5e20bb8238e7c7dbe1e:Fe",
"display_count": 14,
"cell_count": 4,
"boundary_weighted_count": 4,
"minimum_union_visibility": 0.9994907702,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=5.417000000, b=5.417000000, c=5.417000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
5.417000000 0.000000000 0.000000000
0.000000000 5.417000000 0.000000000
0.000000000 0.000000000 5.417000000
Displa... | mvcb-q1b-0034 | {
"A": "3",
"B": "7",
"C": "4",
"D": "14"
} | C |
Q5 | comparison | SrTiO3_perovskite | sfc089b97b3c23d5f5863 | [
"sfc089b97b3c23d5f5863:v00",
"sfc089b97b3c23d5f5863:v01",
"sfc089b97b3c23d5f5863:v02",
"sfc089b97b3c23d5f5863:v03",
"sfc089b97b3c23d5f5863:v04",
"sfc089b97b3c23d5f5863:v05"
] | [
"scenes/sfc089b97b3c23d5f5863/v00.png",
"scenes/sfc089b97b3c23d5f5863/v01.png",
"scenes/sfc089b97b3c23d5f5863/v02.png",
"scenes/sfc089b97b3c23d5f5863/v03.png",
"scenes/sfc089b97b3c23d5f5863/v04.png",
"scenes/sfc089b97b3c23d5f5863/v05.png"
] | The first three images form Group 1; the last three form Group 2. Do they represent the same periodic structure, allowing a global translation and different viewing directions? If different, use these categories: 'Different element identities' means element substitutions at unchanged sites; 'Different atomic arrangemen... | Same structure | {
"negative_type": null,
"is_same_structure": true,
"secondary_scene_id": "sfc089b97b3c23d5f5863",
"view_groups": [
{
"label": "Group 1",
"image_indices": [
0,
1,
2
]
},
{
"label": "Group 2",
"image_indices": [
3,
4,
5
... | Group 1:
Lattice parameters (lengths in angstrom, angles in degrees):
a=3.905000000, b=3.905000000, c=3.905000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.905000000 0.000000000 0.000000000
0.000000000 3.905000000 0.000000000
0.000000000 0.000000000 3.9050000... | mvcb-q5-0028 | {
"A": "Different lattice dimensions",
"B": "Same structure",
"C": "Different atomic arrangement",
"D": "Different element identities"
} | B |
Q6 | perception | U_alpha | s6f7051084b3c67c04454 | [
"s6f7051084b3c67c04454:vS03"
] | [
"scenes/s6f7051084b3c67c04454/vS03.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [111] | {
"text_applicable": false,
"direction_uvw": [
1,
1,
1
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0084 | {
"A": "[110]",
"B": "[100]",
"C": "[001]",
"D": "[111]"
} | D | |
Q3 | medium | FeS2_marcasite | s1ca4ee51998ddc836eda | [
"s1ca4ee51998ddc836eda:v00",
"s1ca4ee51998ddc836eda:v01",
"s1ca4ee51998ddc836eda:v02"
] | [
"scenes/s1ca4ee51998ddc836eda/v00.png",
"scenes/s1ca4ee51998ddc836eda/v01.png",
"scenes/s1ca4ee51998ddc836eda/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | B is closer | {
"depth_trap": false,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v01",
"v02"
],
"projected_distances": [
{
"view_id"... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.444600000, b=5.424600000, c=3.386400000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
4.444600000 0.000000000 0.000000000
0.000000000 5.424600000 0.000000000
0.000000000 0.000000000 3.386400000
Displa... | mvcb-q3-0081 | {
"A": "Equally close",
"B": "C is closer",
"C": "Cannot be determined",
"D": "B is closer"
} | D |
Q4 | symmetry | AlB2 | s0cd9c5cc48531a09a91f | [
"s0cd9c5cc48531a09a91f:v00",
"s0cd9c5cc48531a09a91f:v01",
"s0cd9c5cc48531a09a91f:v02"
] | [
"scenes/s0cd9c5cc48531a09a91f/v00.png",
"scenes/s0cd9c5cc48531a09a91f/v01.png",
"scenes/s0cd9c5cc48531a09a91f/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | hexagonal | {
"spacegroup_number": 191,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "hexagonal",
"base_structure": "AlB2",
"text_applicable": t... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.005000000, b=3.005000000, c=3.253700000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
3.005000000 0.000000000 0.000000000
-1.502500000 2.602406338 0.000000000
0.000000000 0.000000000 3.253700000
Disp... | mvcb-q4-0016 | {
"A": "cubic",
"B": "monoclinic",
"C": "triclinic",
"D": "hexagonal"
} | D |
Q1a | perception | Mg2SiO4_forsterite | sa5ea0a37253651d880a7 | [
"sa5ea0a37253651d880a7:v00",
"sa5ea0a37253651d880a7:v01",
"sa5ea0a37253651d880a7:v02"
] | [
"scenes/sa5ea0a37253651d880a7/v00.png",
"scenes/sa5ea0a37253651d880a7/v01.png",
"scenes/sa5ea0a37253651d880a7/v02.png"
] | The three images show the same finite cell. Including the displayed periodic copies on its boundary, how many Mg atoms are drawn? Do not count the same atom more than once across views. | 19 | {
"element": "Mg",
"paired_count_id": "sa5ea0a37253651d880a7:Mg",
"display_count": 19,
"cell_count": 8,
"boundary_weighted_count": 8,
"minimum_union_visibility": 0.9126893398,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
... | mvcb-q1a-0036 | {
"A": "20",
"B": "21",
"C": "15",
"D": "19"
} | D | |
Q6 | perception | As2S3_orpiment | s4368121a4beb605ff150 | [
"s4368121a4beb605ff150:vS00"
] | [
"scenes/s4368121a4beb605ff150/vS00.png"
] | No extra tilt is applied. Which crystallographic direction is the camera viewing along? | [001] | {
"text_applicable": false,
"direction_uvw": [
0,
0,
1
],
"options_directions": {
"[001]": [
0,
0,
1
],
"[100]": [
1,
0,
0
],
"[110]": [
1,
1,
0
],
"[111]": [
1,
1,
1
]
},
"spacegroup_number":... | mvcb-q6-0067 | {
"A": "[111]",
"B": "[100]",
"C": "[001]",
"D": "[110]"
} | C | |
Q1b | chemical_reasoning | CaCO3_calcite | s0bf29fe4b49dad513189 | [
"s0bf29fe4b49dad513189:v00",
"s0bf29fe4b49dad513189:v01",
"s0bf29fe4b49dad513189:v02"
] | [
"scenes/s0bf29fe4b49dad513189/v00.png",
"scenes/s0bf29fe4b49dad513189/v01.png",
"scenes/s0bf29fe4b49dad513189/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many C atoms belong to one outlined unit cell? | 6 | {
"element": "C",
"paired_count_id": "s0bf29fe4b49dad513189:C",
"display_count": 12,
"cell_count": 6,
"boundary_weighted_count": 6,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=4.988000000, b=4.988000000, c=17.061000000, alpha=90.000000000, beta=90.000000000, gamma=120.000000000
Lattice vectors (rows a, b, c; angstrom):
4.988000000 0.000000000 0.000000000
-2.494000000 4.319734714 0.000000000
0.000000000 0.000000000 17.061000000
Di... | mvcb-q1b-0042 | {
"A": "7",
"B": "12",
"C": "4",
"D": "6"
} | D |
Q3 | hard | P_black | sf28e06811a0649c04d94 | [
"sf28e06811a0649c04d94:v00",
"sf28e06811a0649c04d94:v01",
"sf28e06811a0649c04d94:v02"
] | [
"scenes/sf28e06811a0649c04d94/v00.png",
"scenes/sf28e06811a0649c04d94/v01.png",
"scenes/sf28e06811a0649c04d94/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | B is closer | {
"depth_trap": true,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v00"
],
"projected_distances": [
{
"view_id": "v00",
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.313600000, b=10.478000000, c=4.376300000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.313600000 0.000000000 0.000000000
0.000000000 10.478000000 0.000000000
0.000000000 0.000000000 4.376300000
Disp... | mvcb-q3-0076 | {
"A": "Equally close",
"B": "Cannot be determined",
"C": "B is closer",
"D": "C is closer"
} | C |
Q4 | symmetry | CuCl2_tolbachite | sb353ac75933d87ad62b2 | [
"sb353ac75933d87ad62b2:v00",
"sb353ac75933d87ad62b2:v01",
"sb353ac75933d87ad62b2:v02"
] | [
"scenes/sb353ac75933d87ad62b2/v00.png",
"scenes/sb353ac75933d87ad62b2/v01.png",
"scenes/sb353ac75933d87ad62b2/v02.png"
] | Which crystal system describes the symmetry of this periodic structure? | monoclinic | {
"spacegroup_number": 12,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
1,
1
],
"synthetic_strain": false
},
"balanced_crystal_system": "monoclinic",
"base_structure": "CuCl2_tolbachite",
"text_ap... | Lattice parameters (lengths in angstrom, angles in degrees):
a=6.903800000, b=3.299500000, c=6.635086329, alpha=90.000000000, beta=119.504780444, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
6.903800000 0.000000000 0.000000000
0.000000000 3.299500000 0.000000000
-3.267754645 0.000000000 5.774612556
Disp... | mvcb-q4-0039 | {
"A": "orthorhombic",
"B": "cubic",
"C": "hexagonal",
"D": "monoclinic"
} | D |
Q1b | chemical_reasoning | NiTi_B19prime | s9f2b79bbfc17affa28e3 | [
"s9f2b79bbfc17affa28e3:v00",
"s9f2b79bbfc17affa28e3:v01",
"s9f2b79bbfc17affa28e3:v02"
] | [
"scenes/s9f2b79bbfc17affa28e3/v00.png",
"scenes/s9f2b79bbfc17affa28e3/v01.png",
"scenes/s9f2b79bbfc17affa28e3/v02.png"
] | Account for boundary sharing: a corner atom contributes 1/8, an edge atom 1/4, a face atom 1/2, and an interior atom 1. How many Ti atoms belong to one outlined unit cell? | 2 | {
"element": "Ti",
"paired_count_id": "s9f2b79bbfc17affa28e3:Ti",
"display_count": 2,
"cell_count": 2,
"boundary_weighted_count": 2,
"minimum_union_visibility": 1,
"augmentation": {
"variant_index": 0,
"origin_shift_fractional": [
0,
0,
0
],
"axis_scale": [
1,
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=2.883700000, b=4.106200000, c=4.667400000, alpha=90.000000000, beta=97.938000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
2.883700000 0.000000000 0.000000000
0.000000000 4.106200000 0.000000000
-0.644574691 0.000000000 4.622677387
Displ... | mvcb-q1b-0049 | {
"A": "4",
"B": "6",
"C": "2",
"D": "0"
} | C |
Q3 | medium | C_diamond | sdb08f1dcee5219aadd13 | [
"sdb08f1dcee5219aadd13:v00",
"sdb08f1dcee5219aadd13:v01",
"sdb08f1dcee5219aadd13:v02"
] | [
"scenes/sdb08f1dcee5219aadd13/v00.png",
"scenes/sdb08f1dcee5219aadd13/v01.png",
"scenes/sdb08f1dcee5219aadd13/v02.png"
] | Consider the labeled atoms A, B, and C. Which of B and C is closer to A in three-dimensional Euclidean distance between the displayed atoms? Use all views. | C is closer | {
"depth_trap": false,
"depth_trap_definition": "The ordering of A-B and A-C screen distances in the first default view (v00) is opposite to their displayed Cartesian 3D distances.",
"depth_trap_reference_view": "v00",
"trap_view_ids": [
"v01"
],
"projected_distances": [
{
"view_id": "v00",
... | Lattice parameters (lengths in angstrom, angles in degrees):
a=3.567000000, b=3.567000000, c=3.567000000, alpha=90.000000000, beta=90.000000000, gamma=90.000000000
Lattice vectors (rows a, b, c; angstrom):
3.567000000 0.000000000 0.000000000
0.000000000 3.567000000 0.000000000
0.000000000 0.000000000 3.567000000
Displa... | mvcb-q3-0099 | {
"A": "C is closer",
"B": "Equally close",
"C": "B is closer",
"D": "Cannot be determined"
} | A |
MV-CrystalBench
GitHub repository and evaluation results · Hugging Face dataset
MV-CrystalBench is an English, four-option visual question-answering benchmark for spatial reasoning about idealized crystal structures. It contains 716 questions over 48 base structures, plus a 200-question mini subset for lower-cost evaluation. Answers are computed and checked from atomic geometry and crystallographic symmetry, rather than generated by a language model. The release includes 1,507 PNGs referenced by these questions, each 512 × 512 pixels.
The two configurations are full (default) and mini, each with a test split.
Mini is an overlapping, exact subset of full, not an independent train/test
partition. There is no training split. Structures recur across tasks; do not
treat questions as independent samples or claim unseen-structure generalization.
Tasks and composition
| Evaluation stratum | Full | Mini | Programmatic answer source |
|---|---|---|---|
| Q1a: displayed atom count | 100 | 25 | Count displayed atoms, including periodic boundary images. |
| Q1b: cell stoichiometry | 100 | 25 | Count atoms assigned to the original cell after boundary sharing. |
| Q2 easy: local coordination | 60 | 25 | Complete isolated center-and-neighbor environment. |
| Q2 hard: embedded coordination | 60 | 25 | Complete neighbor shell within a cell or supercell. |
| Q3: relative 3D distance | 100 | 25 | Compare displayed Euclidean distances A–B and A–C. |
| Q4: crystal system | 96 | 25 | spglib symmetry analysis. |
| Q5: structure identity | 100 | 25 | Known positive pairs and controlled structural changes. |
| Q6: viewing direction | 100 | 25 | Strict directions with symmetry-inequivalent answer options. |
| Total | 716 | 200 | Four options, exactly one answer. |
The catalogue covers six crystal systems: 12 cubic, 8 hexagonal, 8 monoclinic, 8 orthorhombic, 6 tetragonal, and 6 trigonal structures. It has no triclinic structures. Full-set Q4 contains 16 questions per represented crystal system. The generation and sampling seed is 20261021. Full-set correct letters are exactly balanced at 179 each; the mini set is approximately balanced. Each base structure contributes at most four questions per question type, with at most two per Q2 difficulty.
Files and image resolution
README.md
LICENSE
manifest.json
questions.jsonl
questions_mini.jsonl
images/scenes/<anonymous_scene_id>/<view_id>.png
provenance/aflow/...
The JSONL files are byte-identical to the frozen source question files. Each
image_paths entry, for example scenes/s.../v00.png, is relative to the
images/ directory, not the dataset root. Resolve it as
dataset_root / "images" / image_path. Paths remain strings when loaded with
Hugging Face Datasets; this release does not declare them as an automatically
decoded Image feature. manifest.json lists SHA-256 and byte size for every
other package file; it intentionally omits its own hash.
Only question-referenced PNGs are packaged. The release does not include all eight candidate views per scene, scene manifests, or per-atom visibility JSONs. It supports evaluation of the released questions, but full view ablation requires rebuilding the complete scenes and visibility metadata with the companion generation code. Extra views must not be inferred from these filenames.
Loading with JSON and Pillow
For a local checkout or downloaded snapshot:
import json
from pathlib import Path
from PIL import Image
root = Path("hf_dataset")
with (root / "questions_mini.jsonl").open(encoding="utf-8") as handle:
questions = [json.loads(line) for line in handle if line.strip()]
question = questions[0]
images = []
for relative in question["image_paths"]:
with Image.open(root / "images" / relative) as image:
images.append(image.convert("RGB"))
# Only these fields, and the selected images, belong in the image prompt.
prompt_fields = {"question": question["question"], "options": question["options"]}
Loading with Hugging Face Datasets
Install the optional reader separately with pip install datasets pillow.
The following local loader selects the same JSON files as the card's two configs:
from pathlib import Path
from datasets import load_dataset
from PIL import Image
root = Path("hf_dataset")
config_files = {"full": "questions.jsonl", "mini": "questions_mini.jsonl"}
config = "mini" # Use "full" for all 716 questions.
dataset = load_dataset(
"json",
data_files={"test": str(root / config_files[config])},
split="test",
)
row = dataset[0]
with Image.open(root / "images" / row["image_paths"][0]) as image:
first_image = image.convert("RGB")
The published repository is chessnash01/mv-crystalbench. Its full and mini
configs can be selected by name with load_dataset("chessnash01/mv-crystalbench", name="mini", split="test"). No dataset DOI has been assigned.
Download the image files as well as the JSONL; the dataset loader does not
automatically fetch and decode images referenced by these relative strings.
Hugging Face's loading pipeline may insert nulls for optional metadata fields
and round metadata floating-point values. Use Python's JSON reader on the
original JSONL files when exact source-object or numeric preservation matters.
Fields and prompt boundaries
| Field | Meaning |
|---|---|
id |
Stable question identifier. |
qtype, difficulty |
Task and difficulty for evaluation grouping. |
structure |
Internal structure identifier; never send to a model. |
scene_id, view_ids |
Anonymous scene/view references; Q5 can reference two scenes. |
image_paths |
Ordered relative PNG paths, resolved under images/. |
question, options |
English question and four choices keyed A–D. |
answer, answer_text |
Ground-truth answer letter/text; never send to a model. |
meta |
Internal verification and sampling details, including base_structure; never send to a model. |
text_repr |
Coordinate representation for the explicitly selected text condition. |
Do not serialize the entire record into a prompt. In the image condition,
send only the question, options, and selected images. In the text condition,
send the question, options, and text_repr; do not send images. In the
no_image condition, send only the question and options. Internal metadata can
contain symmetry, counts, distances, or mutation labels that disclose answers.
Structure/mineral names and space-group information must not be added to the
prompt. Crystal-system names in Q4's answer options are intentional.
text_repr contains lattice parameters/vectors and all displayed atom elements
and unwrapped fractional coordinates, with [A], [B], and [C] highlights.
It excludes structure names and symmetry labels. Q1a and Q6 are treated as pure
visual tasks: their text_repr is empty and meta.text_applicable is false.
Thus mini image/no-image evaluation has 200 questions, while applicable text
evaluation has 150. Image-minus-text comparisons must use the same 150 paired
questions, not subtract accuracies from different denominators.
Generation conventions
Structures are locally constructed with ASE and standardized or checked with spglib; rendering uses ASE's headless matplotlib renderer. No Materials Project or COD download is required for this release. There are 48 curated classic prototypes, including 28 derived from pinned AFLOW prototype sources.
Scenes use three tilted crystal directions [100], [110], [111] with an
8-degree tilt and five seeded random directions with zero extra tilt. Q6 uses
separate strict, zero-tilt renders. Random directions are sampled as lattice
basis coefficients, not uniformly over Cartesian directions in non-cubic cells.
Most questions show three default views; Q5 shows two groups of three and Q6
shows one strict view. White backgrounds, element legends, cell edges, bonds,
depth ordering, depth fog, and high-contrast highlights provide visual cues.
The cell display includes periodic boundary images, supercell repeats the
cell, and environment displays a selected local shell. Atom mappings retain
original indices and lattice translations. Q1a counts every displayed image;
Q1b accounts for shared boundary atoms. A counted Q1a atom must be at least 50%
visible in one default view. Q2 centers and Q3 labels meet the generator's 70%
visibility threshold across the eight candidate views.
Bonding and Q2 share a deliberate convention: each structure defines allowed
element pairs; for each pair find its shortest nonzero periodic distance
d_min; connect distances <= 1.10 * d_min. This is a reproducible benchmark
rule, not a universal chemical-bond definition. Nine structures with unsuitable
or ambiguous shells are excluded from Q2, leaving 39 eligible base structures.
Q3 uses displayed 3D Euclidean distances without minimum-image wrapping; the
distance difference is at least 15% of the larger distance. Half of full-set
Q3 questions have depth_trap=true, meaning the first default view reverses
the projected versus 3D distance ordering. Other supplied views may resolve it.
Q5 has 50 positive and 50 negative full-set pairs. Negatives exchange elements,
delete one atom, stretch one lattice axis by 8%, or substitute a same-composition
polymorph. Symmetry-equivalent exchanges are rejected. Absolute lattice size
counts as part of structure identity; deletion and polymorph changes belong to
the atomic-arrangement category. Q6 rejects symmetry-equivalent options using
spglib operations.
Evaluation context and limitations
- Small, correlated sample. Mini has only 25 questions per stratum and repeated base structures. Report sample counts and structure-cluster bootstrap intervals. A single structure alone does not identify a between-structure bootstrap interval. No claim is made about unseen structures, experimental microscopy, disorder, defects, or all crystal systems.
- Question and option priors remain. In the accompanying formal run, Claude answered 56% of Q1a without images (14/25; structure-cluster 95% CI 36–76%). Such performance can come from priors or guessing shortcuts rather than counting. Q1b can exploit familiar stoichiometries and conventional-cell knowledge. Balanced answer letters do not eliminate content-based shortcuts.
- Text has more complete information. Coordinates expose hidden positions and periodic-image details. High text performance is not a pure knowledge upper bound or an information-equivalent comparison with occluded projections.
- Simplified chemistry and geometry. These are idealized finite renderings with a fixed neighbor rule and selected color/visibility policies. Conclusions apply to this setup, not every valid chemical coordination definition.
- Third-party endpoints. The completed GPT and Claude runs used Nexfaro and Heju routing, respectively. Returned model IDs are provider-reported metadata, not independent identity or version verification. Attribute results to the tested routes and configurations; no vendor endorsement is implied.
- Kimi is unscored. Its final eight-question smoke test returned five valid responses and three upstream HTTP 502 failures after retries. It was excluded from the formal comparison and ablation. This is missing coverage (N/A), not zero accuracy or evidence about model capability.
- Parsing failures count as wrong. The formal GPT no-image run included 34 invalid outputs. Images must not be added to rescue no-image refusals. API diagnostics and historical pilots are excluded from final accuracy cohorts.
- View-ablation coverage is separate. The compact package omits unused candidates and visibility metadata. Reconstruct complete scenes before making 1/2/4/8-view or visibility-selection comparisons. Shared eight-view endpoints are reused responses, not independent observations.
License, attribution, and citation
Generated benchmark questions and rendered PNGs are released under
Creative Commons Attribution 4.0 International, with the full text in
LICENSE. Attribute the dataset to MV-CrystalBench contributors (2026) and
indicate changes. Companion code is licensed separately under MIT.
AFLOW source material retains its Apache License 2.0 terms. The retained
license, NOTICE, selection manifest, and prototype bibliographies are under
provenance/aflow/. Source revision:
fb7421bb2522888b6a0a4ff91e124c6c65191096 in the
AFLOW prototype encyclopedia.
The compact package does not include the source CIFs; see provenance/README.md.
Benchmark bond policies and question annotations are project additions.
Suggested citation:
@misc{mvcrystalbench2026,
title = {MV-CrystalBench: Multi-view Crystal Spatial Reasoning Benchmark},
author = {{MV-CrystalBench contributors}},
year = {2026},
url = {https://huggingface.co/datasets/chessnash01/mv-crystalbench},
note = {716-question full set and 200-question mini subset; local release dated 2026-10-22}
}
AFLOW library references: Mehl et al. (2017), Hicks et al. (2021), and Eckert et al. (2024).
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