Dataset Preview
Duplicate
The full dataset viewer is not available (click to read why). Only showing a preview of the rows.
(ProtocolError('Connection aborted.', RemoteDisconnected('Remote end closed connection without response')), '(Request ID: 4619804c-f1bf-4605-ac25-a55a6dbd6742)')
Error code:   UnexpectedError

Need help to make the dataset viewer work? Make sure to review how to configure the dataset viewer, and open a discussion for direct support.

maze_name
string
episode_id
int64
explore_path_len_target
int64
explore_path
list
explore_arrivals
list
ideal_occurrence
dict
start
list
goal
list
ideal_path
list
ideal_len_steps
int64
junctions_on_ideal
int64
constraints
dict
Maze_11x11_D10_T3_J8+3
1
11
[ [ 4, 9 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ] ]
[ 1, 1, 2, 3, 3, 0, 3, 3, 2, 1, null ]
{ "a": 8, "b": 10 }
[ 0, 5 ]
[ 3, 3 ]
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
11
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ] ]
[ 2, 1, 0, 1, 0, 1, 2, 3, 3, 0, null ]
{ "a": 4, "b": 6 }
[ 6, 7 ]
[ 10, 9 ]
[ [ 6, 7 ], [ 6, 9 ], [ 10, 9 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
11
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ] ]
[ 2, 2, 3, 3, 0, 0, 3, 2, 3, 2, null ]
{ "a": 1, "b": 5 }
[ 10, 9 ]
[ 6, 5 ]
[ [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ] ]
4
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
11
[ [ 0, 2 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ] ]
[ 0, 1, 0, 0, 1, 2, 2, 1, 1, 0, null ]
{ "a": 4, "b": 6 }
[ 3, 7 ]
[ 6, 5 ]
[ [ 3, 7 ], [ 6, 7 ], [ 6, 5 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
11
[ [ 6, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 1, 0, 1, 0, 3, 2, 3, 2, 1, 2 ]
{ "a": 6, "b": 9 }
[ 6, 7 ]
[ 6, 5 ]
[ [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ] ]
3
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
11
[ [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 0, 0, 1, 2, 2, 1, 1, 0, 3, 3, null ]
{ "a": 4, "b": 9 }
[ 6, 5 ]
[ 6, 9 ]
[ [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
5
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
11
[ [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 2 ] ]
[ 0, 0, 3, 0, 0, 3, 2, 2, 3, 2, null ]
{ "a": 3, "b": 7 }
[ 6, 4 ]
[ 3, 5 ]
[ [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
11
[ [ 10, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 3, 0, 1, 0, 3, 2, 3, 2, 1, 2, null ]
{ "a": 6, "b": 10 }
[ 6, 7 ]
[ 6, 4 ]
[ [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
11
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 4, 9 ] ]
[ 1, 0, 0, 3, 0, 3, 0, 1, 0, 3, null ]
{ "a": 2, "b": 6 }
[ 8, 2 ]
[ 3, 5 ]
[ [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
11
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ] ]
[ 2, 1, 0, 0, 1, 0, 1, 2, 3, 3 ]
{ "a": 5, "b": 9 }
[ 6, 7 ]
[ 8, 4 ]
[ [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
11
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 4, 9 ] ]
[ 1, 0, 0, 3, 0, 3, 0, 1, 0, 3, null ]
{ "a": 4, "b": 9 }
[ 6, 4 ]
[ 6, 9 ]
[ [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ] ]
5
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
11
[ [ 6, 2 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 2 ] ]
[ 1, 0, 3, 0, 0, 3, 2, 2, 3, 2, null ]
{ "a": 6, "b": 10 }
[ 3, 7 ]
[ 0, 2 ]
[ [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 2 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
11
[ [ 5, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ], [ 5, 0 ] ]
[ 3, 0, 0, 1, 2, 2, 1, 2, 2, 3, null ]
{ "a": 2, "b": 8 }
[ 3, 5 ]
[ 8, 2 ]
[ [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
11
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 7 ] ]
[ 1, 0, 0, 3, 0, 0, 3, 2, 3, 0, null ]
{ "a": 3, "b": 9 }
[ 8, 4 ]
[ 0, 5 ]
[ [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
11
[ [ 5, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
[ 3, 0, 0, 1, 2, 2, 1, 1, 0, 3 ]
{ "a": 4, "b": 10 }
[ 6, 7 ]
[ 6, 9 ]
[ [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
11
[ [ 10, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 3, 0, 0, 3, 0, 3, 2, 3, 0, 0, null ]
{ "a": 1, "b": 7 }
[ 8, 0 ]
[ 3, 3 ]
[ [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ] ]
6
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
11
[ [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ] ]
[ 3, 0, 1, 1, 2, 1, 1, 0, 3, 2, null ]
{ "a": 2, "b": 9 }
[ 0, 5 ]
[ 6, 9 ]
[ [ 0, 5 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
7
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
11
[ [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 3, 3, 0, 0, 3, 2, 2, 3, 0, 0, null ]
{ "a": 1, "b": 8 }
[ 8, 4 ]
[ 0, 3 ]
[ [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
7
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
11
[ [ 0, 2 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ] ]
[ 0, 1, 0, 0, 1, 2, 2, 1, 1, 0, null ]
{ "a": 2, "b": 10 }
[ 3, 3 ]
[ 10, 9 ]
[ [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ] ]
8
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
11
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 2, 1, 0, 1, 2, 1, 1, 0, 3, 3 ]
{ "a": 2, "b": 9 }
[ 3, 3 ]
[ 6, 9 ]
[ [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
7
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
11
[ [ 5, 3 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ] ]
[ 3, 3, 0, 1, 0, 1, 2, 2, 1, 1, null ]
{ "a": 1, "b": 8 }
[ 3, 3 ]
[ 6, 4 ]
[ [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ] ]
7
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
11
[ [ 10, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ] ]
[ 3, 0, 0, 1, 0, 3, 2, 3, 2, 1, null ]
{ "a": 2, "b": 10 }
[ 8, 2 ]
[ 6, 5 ]
[ [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
11
[ [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
[ 1, 0, 1, 2, 3, 3, 0, 3, 2, 3, null ]
{ "a": 1, "b": 9 }
[ 6, 7 ]
[ 3, 3 ]
[ [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
11
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ], [ 5, 0 ] ]
[ 2, 1, 0, 1, 2, 2, 1, 2, 2, 3, null ]
{ "a": 2, "b": 10 }
[ 3, 5 ]
[ 5, 0 ]
[ [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ], [ 5, 0 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
11
[ [ 6, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ] ]
[ 1, 0, 1, 0, 3, 2, 3, 2, 3, 2 ]
{ "a": 1, "b": 9 }
[ 8, 2 ]
[ 0, 5 ]
[ [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
13
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 6, 2 ] ]
[ 2, 2, 1, 0, 0, 1, 0, 1, 2, 3, 2, 3, null ]
{ "a": 7, "b": 10 }
[ 6, 9 ]
[ 8, 4 ]
[ [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ] ]
3
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
13
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 2, 2, 3, 3, 0, 0, 3, 2, 2, 3, 0, 0, null ]
{ "a": 9, "b": 11 }
[ 3, 3 ]
[ 0, 5 ]
[ [ 3, 3 ], [ 0, 3 ], [ 0, 5 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
13
[ [ 4, 9 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 0, 2 ] ]
[ 1, 1, 2, 3, 3, 0, 0, 3, 2, 3, 2, 2, null ]
{ "a": 10, "b": 12 }
[ 0, 5 ]
[ 0, 2 ]
[ [ 0, 5 ], [ 0, 3 ], [ 0, 2 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
13
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 2, 2, 3, 3, 0, 0, 3, 2, 2, 3, 0, 0, null ]
{ "a": 5, "b": 7 }
[ 6, 5 ]
[ 3, 7 ]
[ [ 6, 5 ], [ 6, 7 ], [ 3, 7 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
13
[ [ 10, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
[ 3, 0, 1, 0, 3, 2, 3, 2, 3, 2, 1, 1 ]
{ "a": 9, "b": 11 }
[ 0, 5 ]
[ 3, 3 ]
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
13
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 10, 10 ] ]
[ 2, 2, 1, 0, 0, 1, 2, 2, 1, 1, 0, 0, null ]
{ "a": 6, "b": 11 }
[ 6, 7 ]
[ 10, 9 ]
[ [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ] ]
5
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
13
[ [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 2, 1, 1, 0, 3, 2, 3, 2, 2, 3, 0, 0, null ]
{ "a": 9, "b": 12 }
[ 3, 3 ]
[ 0, 7 ]
[ [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
13
[ [ 10, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 3, 0, 0, 3, 0, 0, 3, 2, 2, 3, 0, 0, null ]
{ "a": 5, "b": 9 }
[ 6, 5 ]
[ 3, 3 ]
[ [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
13
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 1, 0, 0, 3, 0, 0, 3, 2, 2, 3, 0, 0, null ]
{ "a": 6, "b": 10 }
[ 6, 7 ]
[ 0, 3 ]
[ [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
13
[ [ 8, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 3, 0, 1, 2, 3, 3, 0, 3, 2, 3, 0, 0 ]
{ "a": 9, "b": 12 }
[ 3, 3 ]
[ 0, 7 ]
[ [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
13
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ] ]
[ 2, 2, 1, 0, 0, 1, 0, 1, 2, 3, 3, 0, null ]
{ "a": 5, "b": 9 }
[ 3, 7 ]
[ 10, 4 ]
[ [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
13
[ [ 0, 2 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 0, 1, 0, 0, 1, 2, 2, 1, 1, 0, 3, 3, null ]
{ "a": 3, "b": 9 }
[ 3, 5 ]
[ 10, 4 ]
[ [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
13
[ [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 3, 0, 1, 0, 1, 2, 2, 1, 1, 0, 3, 3, null ]
{ "a": 5, "b": 11 }
[ 6, 7 ]
[ 6, 9 ]
[ [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
13
[ [ 8, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 3, 0, 1, 2, 3, 3, 0, 3, 2, 3, 0, 0, null ]
{ "a": 6, "b": 10 }
[ 6, 4 ]
[ 0, 3 ]
[ [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
13
[ [ 0, 2 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 0, 1, 0, 0, 1, 2, 2, 1, 1, 0, 3, 3 ]
{ "a": 5, "b": 11 }
[ 6, 7 ]
[ 6, 9 ]
[ [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
13
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 2, 2, 3, 3, 0, 0, 3, 2, 2, 3, 0, 0, null ]
{ "a": 3, "b": 10 }
[ 8, 4 ]
[ 0, 3 ]
[ [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
7
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
13
[ [ 4, 9 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ] ]
[ 1, 1, 2, 3, 3, 0, 0, 3, 2, 2, 3, 0, null ]
{ "a": 5, "b": 11 }
[ 6, 4 ]
[ 0, 3 ]
[ [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
6
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
13
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
[ 2, 2, 3, 3, 0, 0, 3, 2, 3, 2, 1, 1, null ]
{ "a": 7, "b": 12 }
[ 3, 7 ]
[ 5, 3 ]
[ [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
5
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
13
[ [ 0, 2 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 0, 0, 1, 0, 1, 2, 2, 1, 1, 0, 3, 3, null ]
{ "a": 2, "b": 9 }
[ 0, 5 ]
[ 10, 4 ]
[ [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ] ]
7
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
13
[ [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
[ 1, 2, 3, 3, 0, 0, 3, 2, 3, 2, 1, 1 ]
{ "a": 7, "b": 12 }
[ 3, 7 ]
[ 5, 3 ]
[ [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
5
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
13
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ] ]
[ 2, 2, 1, 0, 1, 2, 1, 1, 0, 3, 2, 3, null ]
{ "a": 1, "b": 9 }
[ 0, 5 ]
[ 10, 9 ]
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
13
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ] ]
[ 2, 2, 1, 0, 0, 1, 2, 2, 1, 1, 0, 3, null ]
{ "a": 1, "b": 9 }
[ 0, 5 ]
[ 8, 4 ]
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
13
[ [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
[ 1, 0, 1, 2, 3, 3, 0, 3, 3, 2, 1, 1, null ]
{ "a": 2, "b": 10 }
[ 6, 9 ]
[ 0, 3 ]
[ [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
13
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 2, 1, 0, 0, 1, 2, 2, 1, 1, 0, 3, 3, null ]
{ "a": 0, "b": 7 }
[ 0, 5 ]
[ 6, 4 ]
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ] ]
7
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
13
[ [ 10, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 5, 3 ] ]
[ 3, 0, 1, 0, 3, 2, 3, 2, 3, 2, 1, 1 ]
{ "a": 2, "b": 10 }
[ 8, 4 ]
[ 0, 3 ]
[ [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ] ]
8
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
5
[ [ 5, 3 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ] ]
[ 3, 3, 0, 1, null ]
{ "a": 0, "b": 2 }
[ 5, 3 ]
[ 0, 3 ]
[ [ 5, 3 ], [ 3, 3 ], [ 0, 3 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
5
[ [ 0, 2 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 6, 5 ] ]
[ 0, 0, 1, 1, null ]
{ "a": 2, "b": 4 }
[ 0, 5 ]
[ 6, 5 ]
[ [ 0, 5 ], [ 3, 5 ], [ 6, 5 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
5
[ [ 6, 7 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 7 ] ]
[ 2, 3, 3, 0, null ]
{ "a": 1, "b": 3 }
[ 6, 5 ]
[ 0, 5 ]
[ [ 6, 5 ], [ 3, 5 ], [ 0, 5 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
5
[ [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ] ]
[ 2, 3, 2, 2, null ]
{ "a": 2, "b": 4 }
[ 8, 4 ]
[ 8, 0 ]
[ [ 8, 4 ], [ 8, 2 ], [ 8, 0 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
5
[ [ 0, 2 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ] ]
[ 0, 0, 1, 0 ]
{ "a": 0, "b": 2 }
[ 0, 2 ]
[ 0, 5 ]
[ [ 0, 2 ], [ 0, 3 ], [ 0, 5 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
5
[ [ 10, 10 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 6, 5 ] ]
[ 2, 3, 2, 2, null ]
{ "a": 0, "b": 3 }
[ 10, 10 ]
[ 6, 7 ]
[ [ 10, 10 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
5
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ] ]
[ 2, 2, 3, 2, null ]
{ "a": 0, "b": 4 }
[ 10, 10 ]
[ 8, 2 ]
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
5
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ] ]
[ 2, 1, 0, 1, null ]
{ "a": 0, "b": 4 }
[ 0, 7 ]
[ 6, 7 ]
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
5
[ [ 10, 10 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 8, 7 ] ]
[ 2, 3, 2, 1, null ]
{ "a": 1, "b": 4 }
[ 10, 9 ]
[ 8, 7 ]
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 8, 7 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
5
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ] ]
[ 1, 0, 0, 1 ]
{ "a": 0, "b": 3 }
[ 5, 0 ]
[ 8, 4 ]
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
5
[ [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 0, 5 ], [ 0, 7 ] ]
[ 1, 0, 3, 0, null ]
{ "a": 0, "b": 4 }
[ 0, 3 ]
[ 0, 7 ]
[ [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 0, 5 ], [ 0, 7 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
5
[ [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ] ]
[ 1, 0, 1, 2, null ]
{ "a": 0, "b": 4 }
[ 3, 7 ]
[ 10, 4 ]
[ [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
5
[ [ 0, 2 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 0, 5 ] ]
[ 0, 1, 0, 3, null ]
{ "a": 0, "b": 4 }
[ 0, 2 ]
[ 0, 5 ]
[ [ 0, 2 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 0, 5 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
5
[ [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 2, 3, 0, 0, null ]
{ "a": 0, "b": 4 }
[ 3, 5 ]
[ 0, 7 ]
[ [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
5
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 6, 5 ], [ 6, 7 ] ]
[ 2, 1, 1, 0 ]
{ "a": 0, "b": 4 }
[ 0, 7 ]
[ 6, 7 ]
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 6, 5 ], [ 6, 7 ] ]
4
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
7
[ [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 10, 10 ] ]
[ 2, 2, 1, 1, 0, 0, null ]
{ "a": 4, "b": 6 }
[ 10, 4 ]
[ 10, 10 ]
[ [ 10, 4 ], [ 10, 9 ], [ 10, 10 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
7
[ [ 5, 3 ], [ 3, 3 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ] ]
[ 3, 0, 0, 1, 0, 1, null ]
{ "a": 1, "b": 3 }
[ 3, 3 ]
[ 3, 7 ]
[ [ 3, 3 ], [ 3, 5 ], [ 3, 7 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
7
[ [ 4, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 1, 2, 3, 2, 1, 2, null ]
{ "a": 0, "b": 2 }
[ 4, 9 ]
[ 6, 7 ]
[ [ 4, 9 ], [ 6, 9 ], [ 6, 7 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
7
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 3, 2, 3, 2, 1, 2, null ]
{ "a": 1, "b": 4 }
[ 6, 9 ]
[ 3, 5 ]
[ [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ] ]
3
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
7
[ [ 10, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ] ]
[ 3, 0, 1, 0, 3, 2 ]
{ "a": 4, "b": 6 }
[ 10, 9 ]
[ 6, 7 ]
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
7
[ [ 6, 9 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ] ]
[ 2, 2, 2, 1, 1, 0, null ]
{ "a": 0, "b": 3 }
[ 6, 9 ]
[ 6, 4 ]
[ [ 6, 9 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
7
[ [ 10, 10 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ] ]
[ 2, 3, 2, 3, 2, 3, null ]
{ "a": 2, "b": 6 }
[ 6, 9 ]
[ 0, 5 ]
[ [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
7
[ [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ] ]
[ 2, 1, 2, 1, 2, 2, null ]
{ "a": 0, "b": 4 }
[ 3, 7 ]
[ 8, 4 ]
[ [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
7
[ [ 10, 2 ], [ 8, 2 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ] ]
[ 3, 0, 1, 0, 3, 2, null ]
{ "a": 2, "b": 6 }
[ 8, 4 ]
[ 6, 7 ]
[ [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 6, 7 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
7
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ] ]
[ 3, 2, 3, 2, 2, 3 ]
{ "a": 0, "b": 3 }
[ 10, 9 ]
[ 3, 7 ]
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
7
[ [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ] ]
[ 0, 1, 2, 3, 2, 2, null ]
{ "a": 1, "b": 6 }
[ 6, 9 ]
[ 8, 0 ]
[ [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ] ]
5
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
7
[ [ 4, 9 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 6, 2 ] ]
[ 1, 1, 2, 3, 2, 3, null ]
{ "a": 0, "b": 5 }
[ 4, 9 ]
[ 8, 2 ]
[ [ 4, 9 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ] ]
5
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
7
[ [ 8, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 10, 2 ] ]
[ 3, 2, 2, 1, 2, 1, null ]
{ "a": 1, "b": 6 }
[ 6, 7 ]
[ 10, 2 ]
[ [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 10, 2 ] ]
5
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
7
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ] ]
[ 1, 0, 0, 3, 0, 3, null ]
{ "a": 0, "b": 5 }
[ 5, 0 ]
[ 6, 5 ]
[ [ 5, 0 ], [ 8, 0 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ] ]
5
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
7
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ] ]
[ 2, 2, 3, 3, 0, 3 ]
{ "a": 0, "b": 6 }
[ 10, 10 ]
[ 3, 5 ]
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ] ]
6
3
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
7
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 5, 3 ] ]
[ 3, 2, 3, 2, 2, 1, null ]
{ "a": 0, "b": 6 }
[ 10, 9 ]
[ 5, 3 ]
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 3, 3 ], [ 5, 3 ] ]
6
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
7
[ [ 4, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 1, 2, 3, 2, 1, 2, null ]
{ "a": 0, "b": 6 }
[ 4, 9 ]
[ 6, 4 ]
[ [ 4, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
6
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
7
[ [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 10, 2 ] ]
[ 0, 1, 2, 3, 2, 1, null ]
{ "a": 0, "b": 6 }
[ 6, 7 ]
[ 10, 2 ]
[ [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 10, 2 ] ]
6
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
7
[ [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 7 ], [ 8, 7 ] ]
[ 2, 1, 0, 1, 0, 1, null ]
{ "a": 1, "b": 6 }
[ 0, 3 ]
[ 8, 7 ]
[ [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 7 ], [ 8, 7 ] ]
5
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
7
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ], [ 10, 0 ] ]
[ 2, 2, 3, 2, 2, 1 ]
{ "a": 0, "b": 6 }
[ 10, 10 ]
[ 10, 0 ]
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 8, 2 ], [ 8, 0 ], [ 10, 0 ] ]
6
4
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
7
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ] ]
[ 3, 2, 2, 3, 3, 2, null ]
{ "a": 0, "b": 6 }
[ 10, 9 ]
[ 0, 3 ]
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ] ]
6
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
7
[ [ 5, 3 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 3, 3, 0, 1, 1, 2, null ]
{ "a": 0, "b": 6 }
[ 5, 3 ]
[ 6, 4 ]
[ [ 5, 3 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
6
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
7
[ [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
[ 0, 3, 2, 3, 0, 0, null ]
{ "a": 0, "b": 6 }
[ 6, 4 ]
[ 0, 7 ]
[ [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 3, 3 ], [ 0, 3 ], [ 0, 5 ], [ 0, 7 ] ]
6
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
7
[ [ 5, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ] ]
[ 3, 0, 1, 0, 0, 1, null ]
{ "a": 0, "b": 6 }
[ 5, 3 ]
[ 10, 9 ]
[ [ 5, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ] ]
6
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
7
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
[ 2, 2, 1, 0, 1, 2 ]
{ "a": 0, "b": 6 }
[ 0, 7 ]
[ 6, 4 ]
[ [ 0, 7 ], [ 0, 5 ], [ 0, 3 ], [ 3, 3 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ] ]
6
5
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
9
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ] ]
[ 2, 2, 3, 3, 0, 0, 3, 2, null ]
{ "a": 0, "b": 3 }
[ 10, 10 ]
[ 8, 4 ]
[ [ 10, 10 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ] ]
3
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
9
[ [ 8, 7 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ], [ 6, 2 ] ]
[ 3, 3, 2, 1, 2, 1, 2, 3, null ]
{ "a": 6, "b": 8 }
[ 8, 4 ]
[ 6, 2 ]
[ [ 8, 4 ], [ 8, 2 ], [ 6, 2 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
9
[ [ 4, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ] ]
[ 1, 2, 3, 2, 1, 2, 1, 2, null ]
{ "a": 5, "b": 8 }
[ 6, 5 ]
[ 8, 2 ]
[ [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 8, 2 ] ]
3
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
9
[ [ 10, 9 ], [ 6, 9 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ] ]
[ 3, 2, 3, 2, 1, 2, 1, 1, null ]
{ "a": 6, "b": 8 }
[ 6, 4 ]
[ 10, 4 ]
[ [ 6, 4 ], [ 8, 4 ], [ 10, 4 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
9
[ [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 3, 7 ], [ 3, 5 ], [ 0, 5 ], [ 0, 7 ] ]
[ 3, 3, 0, 0, 3, 2, 3, 0 ]
{ "a": 6, "b": 8 }
[ 3, 5 ]
[ 0, 7 ]
[ [ 3, 5 ], [ 0, 5 ], [ 0, 7 ] ]
2
1
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
1
9
[ [ 4, 9 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 6, 7 ], [ 8, 7 ] ]
[ 1, 1, 2, 3, 3, 0, 0, 1, null ]
{ "a": 1, "b": 5 }
[ 6, 9 ]
[ 6, 4 ]
[ [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
2
9
[ [ 8, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
[ 3, 2, 2, 1, 1, 0, 3, 3, null ]
{ "a": 4, "b": 8 }
[ 8, 4 ]
[ 4, 9 ]
[ [ 8, 4 ], [ 10, 4 ], [ 10, 9 ], [ 6, 9 ], [ 4, 9 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
3
9
[ [ 6, 2 ], [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ], [ 0, 5 ], [ 0, 3 ], [ 0, 2 ] ]
[ 1, 0, 3, 0, 3, 3, 2, 2, null ]
{ "a": 1, "b": 5 }
[ 8, 2 ]
[ 3, 5 ]
[ [ 8, 2 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
4
9
[ [ 8, 7 ], [ 6, 7 ], [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ], [ 6, 5 ], [ 3, 5 ] ]
[ 3, 0, 1, 2, 3, 3, 0, 3, null ]
{ "a": 2, "b": 6 }
[ 6, 9 ]
[ 6, 4 ]
[ [ 6, 9 ], [ 10, 9 ], [ 10, 4 ], [ 8, 4 ], [ 6, 4 ] ]
4
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
Maze_11x11_D10_T3_J8+3
5
9
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ], [ 6, 7 ], [ 6, 5 ], [ 6, 4 ], [ 8, 4 ], [ 10, 4 ] ]
[ 2, 1, 0, 1, 2, 2, 1, 1 ]
{ "a": 0, "b": 3 }
[ 0, 7 ]
[ 3, 7 ]
[ [ 0, 7 ], [ 0, 5 ], [ 3, 5 ], [ 3, 7 ] ]
3
2
{ "task": "forward_retracting", "state_space": "key_nodes_only", "ideal_path_is_contiguous_subsequence_on_explore_path": true, "ideal_path_same_direction": true, "no_observed_graph": true, "no_explore_subpath": true, "no_shorter_than_constraint": true, "ideal_min_len_steps": 2, "min_junctions_on_ideal...
End of preview.

GraphNav: Benchmarking Spatial Cognitive Graph Reasoning in Vision-Language Models

Overview

GraphNav is a controlled benchmark designed to evaluate spatial cognitive-graph reasoning in vision-language models (VLMs) # GraphNav: Benchmarking Spatial Cognitive Graph Reasoning in Vision-Language Models

Overview

GraphNav is a controlled benchmark designed to evaluate spatial cognitive-graph reasoning in vision-language models (VLMs) by isolating high-level topological reasoning from execution-level confounds. The benchmark comprises 420 procedurally generated 3D maze environments and 37,443 navigation paths across three navigation tasks.

  • Paper: Submitted to NeurIPS 2026 Evaluations and Datasets Track
  • License: CC BY 4.0

Tasks

Task Description
Repeated Navigation Reproduce a previously explored path in the original direction
Reversed Navigation Travel the same path in the opposite direction
Shortcut Discovery Find the shortest path using partially observed topology

Confound Isolation

GraphNav isolates three execution-level confounds that entangle prior benchmarks:

Confound Isolation Strategy
Vision-Action Alignment Four visual annotation conditions (C1–C4)
Visual Place Recognition Distinctive 3D landmarks at every key node (127 unique models)
Distance-Angle Estimation Discrete graph-node movement (no continuous metric estimation)

Dataset Structure

graphnav-dataset/
β”œβ”€β”€ mazes/                              # 420 maze layout definitions (.txt)
β”‚   β”œβ”€β”€ Maze_5x5_D0_T4_J2+0.txt
β”‚   β”œβ”€β”€ Maze_7x7_D1_T6_J3+1.txt
β”‚   β”œβ”€β”€ ...
β”‚   └── Maze_17x17_*.txt
β”œβ”€β”€ paths/                              # 37,443 navigation paths (.jsonl)
β”‚   β”œβ”€β”€ repeated/
β”‚   β”œβ”€β”€ reversed/
β”‚   └── shortcut/
β”œβ”€β”€ images/                             # Rendered observation images
β”‚   β”œβ”€β”€ maze_nodes_noLabel/             # C1: Unlabeled
β”‚   β”‚   β”œβ”€β”€ 5x5/
β”‚   β”‚   β”œβ”€β”€ 7x7/
β”‚   β”‚   β”œβ”€β”€ 9x9/
β”‚   β”‚   β”œβ”€β”€ 11x11/
β”‚   β”‚   └── 13x13/
β”‚   β”œβ”€β”€ maze_nodes_Arrow/               # C2: Arrow annotations (←, ↑, β†’)
β”‚   β”‚   β”œβ”€β”€ 5x5/
β”‚   β”‚   β”œβ”€β”€ 7x7/
β”‚   β”‚   β”œβ”€β”€ 9x9/
β”‚   β”‚   β”œβ”€β”€ 11x11/
β”‚   β”‚   └── 13x13/
β”‚   β”œβ”€β”€ maze_nodes_LFR/                 # C3: Semantic letter annotations (L, F, R)
β”‚   β”‚   β”œβ”€β”€ 5x5/
β”‚   β”‚   β”œβ”€β”€ 7x7/
β”‚   β”‚   β”œβ”€β”€ 9x9/
β”‚   β”‚   β”œβ”€β”€ 11x11/
β”‚   β”‚   └── 13x13/
β”‚   └── maze_nodes_Num/                 # C4: Numeric annotations (1, 2, 3)
β”‚       β”œβ”€β”€ 5x5/
β”‚       β”œβ”€β”€ 7x7/
β”‚       β”œβ”€β”€ 9x9/
β”‚       β”œβ”€β”€ 11x11/
β”‚       └── 13x13/
└── README.md

Maze Format (.txt)

Each maze is defined as a text file on a discrete S Γ— S grid (S ∈ {5, 7, 9, 11, 13, 15, 17}).

Naming convention: Maze_{S}x{S}_D{density}_T{topology}_J{junctions}+{loops}.txt

Example (Maze_5x5_D0_T4_J2+0.txt):

// Maze Grid: 5x5
// Name: Maze_5x5_D0_T4_J2+0
// 0=Wall, 1=Path
0 1 1 1 1
0 1 0 0 1
0 1 1 1 1
0 1 0 0 1
0 1 1 1 1
  • 0 = Wall
  • 1 = Path (navigable)
  • Lines starting with // are metadata comments (grid size, maze name, legend)

Path Format (.jsonl)

Navigation paths are stored in JSONL format (one JSON object per line). Each record contains:

{
  "maze_name": "Maze_5x5_D0_T4_J2+0",
  "episode_id": 1,
  "explore_path_len_target": 5,
  "explore_path": [[1,4], [4,4], [4,2], [1,2], [1,0]],
  "explore_arrivals": [null, 1, 2, 3, 2],
  "start_idx": 0,
  "goal_idx": 3,
  "start": [1, 4],
  "goal": [1, 2],
  "explore_subpath": [[1,4], [4,4], [4,2], [1,2]],
  "ideal_path": [[1,4], [1,2]],
  "explore_len_steps": 3,
  "ideal_len_steps": 1,
  "junctions_on_ideal": 0,
  "constraints": {
    "state_space": "key_nodes_only",
    "observed_graph": "full_explore_path",
    "visibility": "LFR",
    "min_gap": 2,
    "min_savings": 1,
    "min_junctions_on_ideal": 1,
    "ideal_is_global_shortest_on_key_graph": true,
    "ideal_has_junction_deg_ge_3_on_key_graph": true,
    "junction_include_endpoints": false
  }
}

Field Descriptions

Field Type Description
maze_name string Identifier linking to the corresponding maze .txt file
episode_id int Unique episode index within the maze
explore_path_len_target int Target length for the exploration path
explore_path list[list[int]] Full sequence of key nodes visited during exploration (row, col)
explore_arrivals list[int|null] Arrival direction at each node (0=N, 1=E, 2=S, 3=W; null for start)
start_idx int Index into explore_path for the navigation start node
goal_idx int Index into explore_path for the navigation goal node
start list[int] Start node coordinates (row, col)
goal list[int] Goal node coordinates (row, col)
explore_subpath list[list[int]] Subsegment of explore_path from start_idx to goal_idx
ideal_path list[list[int]] Ground-truth optimal path from start to goal
explore_len_steps int Number of steps in the explore subpath
ideal_len_steps int Number of steps in the ideal path
junctions_on_ideal int Number of junction nodes along the ideal path
constraints object Generation constraints and validation flags (see below)

Constraints Object

Field Description
state_space Movement restricted to key nodes only
observed_graph Graph scope used for path planning
visibility Visual annotation condition
min_gap Minimum index gap between start and goal on explore path
min_savings Minimum step savings of ideal path vs. explore subpath
min_junctions_on_ideal Minimum junctions required on ideal path
ideal_is_global_shortest_on_key_graph Whether ideal path is globally shortest
ideal_has_junction_deg_ge_3_on_key_graph Whether ideal path passes through a degree β‰₯ 3 junction
junction_include_endpoints Whether endpoints count as junctions

Image Conditions

Each observation is a stitched triple-perspective image (left, front, right views) rendered from the agent's current position. Four annotation conditions control the level of vision-action alignment scaffolding:

Condition Folder Annotation Description
C1 maze_nodes_noLabel/ None Raw triple-perspective image
C2 maze_nodes_Arrow/ ← ↑ β†’ Arrow overlays on each sub-view
C3 maze_nodes_LFR/ L F R Semantic letter labels on each sub-view
C4 maze_nodes_Num/ 1 2 3 Numeric labels on each sub-view

Each condition folder contains 5 maze sizes (5Γ—5, 7Γ—7, 9Γ—9, 11Γ—11, 13Γ—13), with rendered node-level observation images for the corresponding mazes.

Benchmark Statistics

Property Value
Grid sizes 5, 7, 9, 11, 13, 15, 17
Total mazes 420
Total paths 37,443
Paths per maze ~90 (avg ~30 per task)
Landmark catalog 127 unique 3D models
Action space {left, front, right}
Navigation tasks 3 (repeated, reversed, shortcut)

Environment Generation

Mazes are procedurally generated using the Unity engine with a modified Prim-style randomized carving algorithm. The generation process controls:

  • Branching factor: Interpolates between high branching and long corridors
  • Loop and junction control: Bounded loop probability and junction counts
  • Landmark placement: Distinct 3D objects from a 127-model catalog at every salient node
  • Geometric constraints: Step-length, straight-corridor caps, wall-thickness minima

The Unity project for environment generation is available in the accompanying code repository.

How to Use

1. Loading Maze Definitions

The maze grid loader skips comment lines (//, #) and retains only pure 0/1 rows. The grid is stored as grid[x][y] with the y-axis inverted (y increases upward in world coordinates).

def load_maze_grid(grid_path):
    """Load maze grid from .txt file.
    Returns: grid (2D list, grid[x][y]), width, height
    """
    with open(grid_path, "r", encoding="utf-8") as f:
        lines = f.readlines()

    data_lines = []
    for line in lines:
        line = line.strip()
        if not line or line.startswith("//") or line.startswith("#"):
            continue
        toks = line.split()
        if toks and all(t in ("0", "1") for t in toks):
            data_lines.append(toks)

    height = len(data_lines)
    width = len(data_lines[0])

    # grid[x][y], y increases upward (row 0 in file = top = max y)
    grid = [[0] * height for _ in range(width)]
    for row_idx in range(height):
        for x in range(width):
            grid_y = height - 1 - row_idx
            grid[x][grid_y] = int(data_lines[row_idx][x])

    return grid, width, height

grid, w, h = load_maze_grid("mazes/Maze_5x5_D0_T4_J2+0.txt")
print(f"Grid size: {w}x{h}")
# grid[x][y] == 1 means navigable path; 0 means wall

2. Loading Navigation Episodes

Episodes are stored in JSONL format (one JSON object per line). Each file may contain multiple episodes for the same maze.

import json

def load_episodes(filepath):
    """Load all episodes from a .jsonl file."""
    episodes = []
    with open(filepath, "r", encoding="utf-8") as f:
        for line in f:
            line = line.strip()
            if line:
                episodes.append(json.loads(line))
    return episodes

episodes = load_episodes("paths/shortcut/Maze_5x5_D0_T4_J2+0.jsonl")
print(f"Loaded {len(episodes)} episodes")

ep = episodes[0]
print(f"Maze: {ep['maze_name']}")
print(f"Start: {ep['start']}, Goal: {ep['goal']}")
print(f"Explore path ({ep['explore_path_len_target']} nodes): {ep['explore_path']}")
print(f"Ideal path ({ep['ideal_len_steps']} steps): {ep['ideal_path']}")

3. Running VLM Evaluation

The full evaluation code (environment, agent, prompt construction, metrics) is available in the accompanying code repository:

Code: https://anonymous.4open.science/r/paper-code-submission-2026-5FF4

The codebase is organized as:

  • toolKit_core.py / toolKit_core_forward.py β€” shared utilities: maze environment, navigation graph, image indexing, episode execution, metrics
  • maze_NUM_*.py β€” C4 (numeric 1-2-3) agent and prompt
  • maze_LFR_*.py β€” C3 (letter L-F-R) agent and prompt
  • maze_Arrow_*.py β€” C2 (arrow ←↑→) agent and prompt
  • maze_noLabel_*.py β€” C1 (unlabeled) agent and prompt

Quick start:

import toolKit_core as core

# Configure variant (num / lfr / arrow / nolabel)
core.configure("num")

# Load maze environment
env = core.MazeEnv("Maze_5x5_D0_T4_J2+0")

# Load episodes
episodes = core.load_episodes_for_maze("Maze_5x5_D0_T4_J2+0", core.PRECOMPUTED_EPISODES_ROOT)

See the code repository README for detailed setup instructions, API configuration, and full reproduction steps.

4. Navigation Loop

At each step, the VLM agent receives a multimodal prompt containing:

  1. Task instructions β€” navigation goal description
  2. Few-shot examples β€” wall vs. path image examples
  3. Exploration experience β€” sequence of triple-perspective images with action labels from the learned path
  4. History β€” images and actions taken so far in the current trip
  5. Destination β€” overview image of the goal node
  6. Current observation β€” triple-perspective stitched image at the current position

The agent outputs a single action token (1/2/3 for C4, L/F/R for C3, ←/↑/β†’ for C2, or left/front/right for C1), which is mapped to a relative direction and executed in the maze environment. Invalid actions trigger a retry with explicit feedback.

5. Metrics

Metric Task Description
SR (Success Rate) All Fraction of episodes where the agent reaches the goal within the step budget
PFS (Path Fidelity Score) Repeated Nav., Reversed Nav. Overlap of directed edges between actual and ideal paths, normalized by actual path length; 0 if goal not reached
SPL (Success weighted by Path Length) Shortcut Discovery Ratio of ideal to actual path length, scaled by success indicator
DPS (Directional Progress Score) Shortcut Discovery Average cosine similarity between movement vectors and goal vectors across all steps

License

This dataset is released under the CC BY 4.0 license.

Downloads last month
6,586