[User]
In a 38x34 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (37, 33), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (20, 0), (12, 24), (34, 21), (3, 29), (32, 2), (37, 6), (16, 30), (27, 6), (15, 10), (15, 29), (14, 13), (29, 33), (36, 31), (11, 26), (29, 17), (15, 7), (32, 30), (3, 1), (17, 1), (17, 16), (8, 13), (6, 10), (30, 30), (34, 32), (22, 24), (0, 26), (8, 25), (5, 11), (31, 30), (23, 33), (25, 17), (23, 27), (37, 16), (26, 27), (30, 20), (25, 15), (8, 5), (36, 13), (9, 6), (28, 28), (27, 30), (30, 22), (2, 7), (34, 16), (32, 0), (29, 24), (31, 1), (7, 16), (29, 14), (10, 14), (28, 13), (15, 8), (26, 26), (0, 3), (2, 18), (17, 33), (28, 5), (36, 27), (9, 28), (19, 10), (6, 23), (16, 27), (7, 5), (32, 21), (16, 26), (27, 19), (12, 21), (16, 13), (4, 16), (2, 19), (7, 30), (30, 5), (24, 12), (5, 26), (21, 1), (31, 13), (0, 10), (34, 3), (7, 19), (14, 1), (13, 13), (18, 32), (19, 11), (20, 12), (19, 23), (23, 16), (18, 0), (10, 19), (2, 8), (8, 15), (4, 9), (20, 16), (36, 28), (15, 31), (37, 7), (20, 10), (33, 33), (18, 21), (28, 11), (31, 26), (36, 8), (36, 0), (1, 19), (30, 3), (17, 29), (23, 11), (29, 18), (2, 29), (14, 27), (24, 28), (17, 10), (12, 26), (23, 31), (1, 1), (3, 7), (0, 25), (31, 17), (29, 4), (30, 26), (26, 25), (15, 14), (1, 23), (3, 24), (22, 6), (34, 31), (21, 9), (18, 7), (20, 13), (34, 1), (15, 1), (27, 15), (16, 1), (0, 5), (15, 25)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 33x38 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (32, 37), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (20, 6), (22, 11), (7, 24), (9, 15), (7, 34), (17, 27), (21, 33), (15, 21), (13, 26), (27, 19), (12, 13), (2, 26), (11, 10), (22, 13), (12, 29), (13, 5), (8, 25), (10, 7), (30, 36), (29, 3), (32, 26), (8, 18), (10, 24), (15, 14), (21, 31), (16, 10), (10, 3), (13, 0), (6, 16), (25, 29), (10, 20), (23, 35), (31, 16), (1, 9), (8, 28), (21, 30), (29, 37), (1, 0), (25, 2), (26, 11), (27, 20), (16, 5), (5, 30), (3, 31), (19, 34), (0, 27), (7, 30), (24, 13), (11, 20), (12, 12), (32, 15), (26, 21), (23, 6), (26, 6), (11, 11), (15, 3), (15, 29), (12, 20), (22, 6), (0, 30), (22, 32), (10, 21), (12, 24), (4, 37), (15, 33), (28, 15), (9, 36), (3, 19), (19, 21), (17, 0), (14, 0), (25, 12), (29, 9), (2, 15), (31, 3), (15, 18), (2, 32), (4, 28), (1, 19), (1, 11), (21, 9), (22, 7), (9, 17), (30, 18), (17, 1), (5, 1), (31, 6), (8, 14), (28, 3), (31, 24), (6, 2), (8, 12), (3, 21), (2, 3), (25, 36), (21, 15), (32, 6), (27, 1), (16, 22), (15, 2), (10, 18), (21, 19), (18, 26), (15, 5), (19, 3), (6, 5), (29, 10), (0, 16), (31, 17), (26, 4), (11, 5), (10, 1), (31, 33), (13, 25), (0, 3), (9, 0), (24, 2), (5, 35), (23, 22), (15, 4), (15, 36), (0, 28), (10, 37), (5, 11), (19, 17), (9, 34), (0, 23), (28, 35), (4, 20), (4, 6), (21, 13), (29, 20), (29, 2), (8, 9), (1, 23), (24, 9), (31, 9), (27, 34), (18, 18), (17, 6), (27, 12), (16, 31), (8, 10), (23, 8), (21, 3), (30, 30), (2, 1), (10, 23), (28, 0), (16, 7), (25, 18), (26, 9), (31, 23), (32, 8), (14, 9), (7, 14), (25, 0), (18, 20), (23, 21), (14, 21), (14, 14), (8, 26), (30, 0), (8, 31), (16, 0), (16, 15), (14, 5), (14, 6), (21, 17), (4, 24), (24, 18), (20, 18), (1, 16), (24, 7), (5, 0), (2, 9), (29, 21), (18, 29), (11, 18), (11, 26), (14, 15), (13, 3), (25, 20), (17, 26), (31, 15), (22, 4), (13, 34), (28, 18), (30, 15), (15, 13), (28, 19), (2, 36), (18, 7), (4, 16), (3, 34), (20, 13), (20, 27), (5, 27), (6, 22), (17, 21), (5, 28), (6, 27), (4, 32), (12, 25)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 36x39 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (35, 38), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (31, 9), (8, 36), (4, 1), (34, 33), (12, 22), (29, 26), (0, 31), (3, 22), (29, 2), (11, 24), (31, 14), (10, 5), (8, 5), (19, 17), (6, 15), (20, 12), (33, 25), (28, 33), (13, 11), (29, 16), (33, 18), (5, 31), (10, 2), (34, 6), (18, 14), (12, 33), (21, 5), (10, 8), (1, 31), (35, 34), (0, 20), (22, 7), (34, 38), (7, 3), (32, 28), (35, 7), (33, 17), (33, 33), (7, 31), (3, 37), (20, 0), (20, 22), (26, 15), (34, 15), (32, 25), (32, 18), (6, 35), (4, 26), (25, 1), (29, 32), (3, 16), (14, 23), (2, 36), (33, 10), (16, 13), (34, 2), (33, 16), (22, 26), (35, 20), (24, 27), (30, 35), (15, 4), (24, 11), (7, 26), (14, 10), (35, 27), (12, 26), (22, 17), (1, 38), (14, 22), (4, 33), (7, 20), (18, 33), (14, 35), (26, 1), (34, 36), (28, 24), (23, 22), (0, 26), (13, 13), (17, 36), (25, 13), (30, 19), (15, 37), (21, 18), (20, 16), (28, 32), (21, 14), (19, 11), (28, 11), (9, 34), (32, 0), (28, 14), (12, 16), (12, 23), (25, 34), (2, 33), (33, 31), (30, 12), (33, 15), (29, 21), (23, 38), (12, 25), (13, 27), (18, 27), (28, 10), (21, 7), (17, 13), (3, 34), (19, 13), (32, 32), (35, 29), (26, 13), (23, 19), (9, 30), (24, 4), (15, 31), (12, 36), (20, 19), (8, 28), (12, 11), (25, 12), (3, 23), (24, 32), (22, 16), (6, 25), (18, 34), (20, 32), (16, 19), (29, 12), (10, 23), (9, 8), (21, 12), (19, 3), (33, 27), (28, 35), (23, 27), (6, 4), (6, 8), (22, 1), (11, 36), (16, 37), (26, 26), (10, 19), (5, 9), (15, 8), (12, 8), (4, 0), (20, 33), (14, 24), (31, 11), (1, 6), (14, 11), (2, 34), (15, 29), (8, 0), (10, 22), (2, 4), (21, 9), (24, 23), (26, 0), (13, 38), (1, 27), (28, 26), (19, 31), (30, 3), (19, 10), (2, 22), (16, 1), (18, 11), (15, 23), (1, 18), (15, 10), (0, 32), (33, 7), (12, 30), (16, 11), (25, 30), (19, 28), (25, 37), (18, 29), (10, 25), (10, 7), (27, 24), (6, 27), (12, 37), (33, 12), (31, 3)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (5, 1), (26, 17), (28, 32), (36, 21), (28, 24), (11, 29), (31, 18), (14, 27), (30, 19), (32, 29), (37, 8), (13, 2), (24, 21), (12, 18), (15, 12), (34, 24), (4, 32), (31, 15), (30, 17), (15, 22), (34, 3), (36, 1), (1, 28), (26, 18), (36, 24), (24, 19), (27, 5), (34, 30), (29, 33), (17, 31), (37, 32), (25, 4), (30, 14), (15, 29), (29, 0), (2, 24), (14, 28), (13, 11), (13, 6), (28, 12), (5, 33), (11, 5), (0, 11), (0, 17), (9, 7), (25, 6), (35, 27), (14, 2), (7, 27), (18, 11), (7, 21), (22, 12), (25, 31), (7, 18), (24, 9), (36, 12), (7, 33), (34, 28), (35, 30), (38, 30), (30, 29), (15, 34), (18, 26), (12, 17), (24, 25), (8, 3), (17, 14), (25, 9), (13, 5), (25, 27), (10, 33), (17, 0), (24, 33), (15, 21), (7, 24), (9, 23), (12, 14), (2, 10), (25, 12), (17, 32), (33, 27), (16, 22), (28, 21), (33, 22), (27, 16), (14, 22), (20, 17), (26, 13), (38, 26), (38, 3), (0, 19), (14, 19), (15, 8), (3, 26), (25, 28), (18, 13), (17, 6), (18, 23), (4, 31), (2, 27), (6, 0), (8, 26), (0, 20), (38, 15), (30, 33), (27, 9), (0, 27), (16, 10), (30, 10), (13, 17), (26, 23), (38, 27), (22, 7), (21, 11), (34, 29), (12, 27), (0, 5), (29, 1), (11, 26), (5, 19), (3, 30), (0, 1), (7, 25), (32, 15), (25, 8), (23, 12), (25, 0), (32, 4), (24, 8), (29, 4), (26, 30), (38, 2), (14, 23), (9, 22), (27, 34), (37, 22), (37, 14), (13, 10), (5, 4), (20, 1), (27, 12), (7, 15), (12, 34), (3, 28), (15, 17), (11, 32), (21, 1), (33, 13), (28, 18), (22, 30), (0, 26), (18, 9), (9, 19), (38, 23), (1, 14), (19, 23), (27, 33), (4, 17), (8, 14), (31, 28), (4, 20), (1, 3), (8, 21), (23, 26), (9, 11), (20, 16), (2, 17), (37, 24), (19, 16), (20, 18)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 38x37 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (37, 36), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (12, 34), (35, 25), (31, 27), (31, 10), (35, 28), (37, 6), (6, 29), (35, 21), (27, 3), (16, 3), (34, 35), (9, 12), (9, 6), (26, 26), (20, 0), (37, 9), (32, 27), (12, 26), (36, 23), (31, 25), (15, 29), (8, 24), (4, 23), (32, 32), (32, 21), (21, 8), (25, 23), (9, 22), (2, 27), (5, 33), (14, 32), (27, 4), (21, 31), (13, 16), (22, 22), (3, 1), (25, 11), (37, 30), (37, 21), (3, 8), (18, 30), (3, 35), (3, 23), (3, 19), (32, 29), (24, 7), (14, 9), (13, 26), (9, 10), (13, 1), (2, 18), (34, 29), (20, 10), (26, 15), (33, 4), (23, 0), (22, 30), (15, 22), (5, 23), (28, 4), (23, 24), (17, 17), (10, 0), (30, 20), (9, 18), (25, 12), (1, 0), (36, 0), (17, 35), (15, 32), (14, 22), (24, 16), (16, 17), (22, 21), (16, 33), (27, 10), (28, 10), (24, 17), (31, 32), (26, 4), (9, 27), (21, 28), (1, 6), (24, 24), (33, 15), (29, 30), (0, 14), (13, 36), (36, 13), (27, 23), (1, 26), (27, 20), (28, 26), (5, 7), (9, 16), (28, 13), (13, 30), (0, 30), (32, 35), (23, 30), (17, 3), (16, 22), (26, 8), (31, 14), (31, 2), (10, 25), (0, 35), (30, 17), (16, 26), (22, 15), (8, 27), (14, 19), (35, 1), (24, 29), (27, 1), (36, 19), (31, 11), (2, 19), (1, 32), (21, 25), (6, 21), (31, 12), (18, 34), (11, 15), (7, 9), (23, 34), (15, 34), (24, 26), (20, 29), (28, 28), (31, 7), (12, 9), (13, 4), (22, 13), (18, 23), (15, 36), (2, 4), (21, 29), (34, 3), (3, 18), (18, 3), (19, 6), (11, 31), (8, 17), (28, 36), (19, 5), (6, 7), (27, 19), (1, 27), (4, 34), (32, 26), (27, 34), (0, 8), (9, 24), (0, 19), (8, 16), (22, 7), (24, 6), (35, 20)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 36x31 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (35, 30), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (2, 10), (19, 7), (21, 5), (8, 29), (12, 14), (4, 5), (17, 4), (1, 19), (23, 29), (6, 9), (34, 28), (19, 14), (27, 4), (3, 16), (5, 9), (9, 13), (5, 20), (8, 17), (1, 29), (3, 10), (31, 3), (1, 5), (24, 4), (9, 5), (24, 6), (12, 18), (19, 20), (2, 25), (32, 12), (31, 17), (7, 30), (34, 4), (5, 24), (8, 15), (34, 13), (0, 14), (32, 20), (32, 21), (12, 7), (17, 9), (15, 24), (15, 12), (18, 4), (24, 19), (29, 29), (9, 19), (12, 6), (0, 28), (9, 18), (26, 23), (25, 6), (19, 2), (11, 12), (20, 10), (27, 11), (28, 20), (15, 6), (5, 5), (21, 15), (1, 25), (14, 0), (15, 11), (17, 25), (18, 20), (6, 2), (9, 8), (35, 29), (17, 7), (2, 2), (20, 23), (1, 10), (4, 28), (33, 14), (10, 16), (4, 14), (17, 28), (26, 6), (7, 13), (31, 22), (22, 2), (19, 16), (4, 0), (1, 23), (8, 14), (21, 12), (7, 25), (12, 8), (16, 12), (3, 9), (13, 13), (18, 14), (29, 1), (0, 27), (6, 19), (12, 21), (3, 19), (26, 4), (29, 24), (22, 13), (30, 23), (30, 26), (22, 17), (34, 6), (21, 30), (3, 5), (24, 5), (27, 8), (3, 21), (31, 16), (13, 11), (32, 5), (2, 23), (0, 6), (22, 4), (16, 19), (22, 0), (27, 3), (14, 2), (2, 26), (12, 30), (0, 12), (12, 20), (6, 10), (17, 24), (18, 23), (10, 28), (15, 13), (2, 13), (17, 30), (29, 16), (22, 15), (19, 23), (6, 25), (6, 21), (15, 26), (0, 16), (14, 17), (25, 28), (30, 22), (15, 8), (15, 9), (4, 8), (16, 13), (32, 24), (12, 0), (1, 24), (24, 21), (28, 13), (0, 21), (16, 14), (11, 26), (24, 2), (19, 28), (15, 7), (34, 17), (5, 13), (24, 9), (20, 5), (35, 4)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 33x32 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (32, 31), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (32, 19), (3, 30), (16, 27), (10, 25), (6, 8), (31, 29), (9, 9), (6, 13), (23, 16), (22, 2), (0, 31), (3, 3), (9, 0), (9, 7), (25, 17), (15, 1), (9, 22), (3, 0), (25, 26), (26, 5), (26, 23), (16, 19), (5, 23), (1, 27), (11, 9), (2, 8), (0, 6), (12, 15), (32, 15), (22, 4), (25, 24), (0, 1), (10, 20), (28, 18), (0, 15), (27, 0), (11, 5), (29, 2), (10, 6), (6, 25), (14, 2), (25, 27), (6, 15), (5, 1), (12, 30), (13, 31), (7, 12), (18, 31), (10, 23), (7, 4), (28, 21), (17, 15), (12, 2), (17, 1), (19, 13), (13, 9), (3, 15), (31, 1), (26, 3), (3, 6), (1, 15), (15, 27), (20, 27), (9, 13), (32, 29), (20, 29), (31, 9), (4, 24), (0, 5), (31, 17), (26, 28), (30, 0), (14, 24), (23, 25), (30, 27), (23, 4), (27, 7), (20, 28), (21, 6), (29, 7), (19, 21), (27, 16), (18, 11), (30, 21), (22, 17), (5, 31), (32, 17), (9, 18), (5, 20), (2, 18), (29, 30), (14, 30), (14, 31), (23, 22), (31, 13), (13, 20), (9, 11), (27, 22), (4, 13), (11, 22), (12, 17), (5, 11), (26, 11), (27, 3), (14, 23), (12, 16), (20, 22), (10, 15), (19, 24), (25, 16), (1, 11), (13, 23), (2, 25), (14, 14), (6, 5), (15, 4), (27, 4), (16, 14), (18, 9), (17, 12)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 38x30 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (37, 29), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (13, 10), (31, 17), (8, 7), (22, 2), (13, 22), (26, 19), (17, 14), (32, 29), (20, 8), (23, 17), (31, 1), (7, 13), (32, 18), (8, 1), (20, 17), (27, 7), (29, 5), (5, 29), (15, 29), (11, 28), (7, 11), (19, 14), (1, 25), (14, 8), (37, 15), (11, 19), (18, 5), (25, 0), (17, 11), (7, 17), (12, 12), (31, 19), (11, 12), (14, 23), (15, 27), (24, 26), (21, 28), (27, 25), (27, 21), (35, 27), (34, 23), (10, 14), (12, 10), (20, 3), (4, 7), (37, 7), (23, 3), (15, 28), (26, 26), (3, 7), (23, 9), (34, 13), (32, 27), (37, 16), (9, 1), (33, 29), (8, 26), (22, 16), (29, 10), (21, 7), (11, 16), (13, 28), (25, 11), (13, 12), (36, 5), (14, 20), (25, 6), (25, 1), (29, 28), (12, 14), (28, 20), (12, 21), (2, 7), (1, 0), (14, 29), (35, 29), (19, 23), (7, 18), (12, 24), (3, 25), (25, 23), (15, 16), (37, 13), (29, 16), (33, 2), (24, 25), (25, 13), (32, 0), (7, 21), (0, 6), (28, 29), (35, 0), (3, 9), (6, 1), (20, 9), (36, 18), (12, 16), (11, 26), (8, 28), (27, 3), (26, 14), (28, 15), (30, 15), (25, 2), (18, 27), (16, 2), (29, 12), (20, 10), (6, 20), (10, 10), (27, 13), (12, 9), (30, 0), (34, 24), (17, 20), (22, 14), (9, 5), (30, 13), (32, 22), (17, 1), (5, 26), (30, 6), (23, 20), (27, 10), (27, 0), (6, 22), (2, 17), (0, 2), (14, 11), (21, 9), (32, 14), (31, 12), (13, 0), (7, 4), (15, 21), (19, 17), (22, 27), (22, 28), (23, 1), (25, 20), (36, 20), (30, 1), (23, 8), (1, 10), (10, 7), (33, 0), (1, 18), (30, 8), (34, 18), (9, 25), (31, 9), (11, 7), (29, 13), (1, 23), (14, 15), (14, 6), (30, 27), (37, 0), (9, 22), (7, 23), (18, 19), (1, 16), (0, 16), (9, 21), (33, 17), (11, 18), (4, 12), (16, 9), (21, 16), (14, 16), (15, 4), (36, 8), (4, 15), (30, 20), (31, 24), (35, 26), (12, 27), (3, 2), (36, 17), (35, 12), (24, 14), (10, 26), (2, 18), (19, 15), (26, 12), (37, 6), (9, 16), (30, 29), (5, 10), (37, 21)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x33 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 32), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (28, 9), (15, 20), (17, 30), (6, 15), (28, 19), (0, 26), (34, 15), (15, 2), (6, 6), (4, 8), (20, 25), (36, 30), (28, 22), (31, 8), (6, 16), (33, 32), (28, 0), (36, 20), (37, 31), (1, 7), (34, 31), (15, 14), (19, 8), (32, 6), (12, 6), (3, 10), (10, 13), (3, 25), (22, 16), (19, 22), (3, 8), (16, 17), (21, 3), (8, 29), (24, 18), (32, 19), (20, 14), (31, 21), (10, 10), (26, 6), (23, 2), (2, 2), (27, 30), (16, 3), (38, 7), (6, 27), (15, 32), (34, 18), (2, 8), (35, 32), (24, 22), (23, 9), (9, 27), (13, 18), (36, 13), (20, 12), (8, 4), (5, 28), (1, 30), (13, 29), (22, 22), (8, 32), (34, 12), (23, 15), (5, 4), (13, 24), (14, 8), (16, 8), (30, 16), (22, 29), (16, 27), (29, 25), (10, 3), (27, 15), (27, 16), (30, 25), (27, 19), (31, 12), (30, 14), (1, 15), (30, 21), (7, 21), (32, 18), (14, 9), (17, 32), (19, 20), (27, 10), (18, 29), (33, 14), (18, 28), (38, 11), (0, 13), (13, 5), (1, 3), (2, 27), (29, 28), (17, 3), (7, 12), (38, 28), (35, 8), (26, 11), (5, 1), (10, 5), (24, 32), (3, 13), (35, 30), (7, 16), (29, 11), (17, 4), (11, 10), (32, 27), (26, 15), (3, 32), (23, 18), (29, 24), (14, 20), (36, 5), (26, 12), (38, 5), (6, 20), (24, 21), (9, 2), (12, 14), (13, 26), (17, 22), (36, 26), (9, 16), (26, 5), (15, 9), (23, 17), (33, 7), (4, 4), (13, 15), (18, 31), (35, 12), (14, 2), (28, 23), (18, 27), (18, 23), (4, 20), (15, 7), (6, 32), (26, 19), (28, 13), (13, 21), (11, 21), (0, 31), (26, 7), (36, 18), (35, 16), (36, 3), (25, 13), (7, 19), (0, 4), (27, 27), (33, 18), (4, 24), (37, 0), (34, 21), (36, 22), (21, 21), (21, 5), (17, 19), (20, 17), (2, 17), (12, 29), (5, 24), (26, 23), (35, 25), (11, 29), (37, 4), (28, 27), (4, 25), (5, 7), (36, 27), (17, 25), (12, 25), (30, 20), (1, 0), (16, 2), (33, 11), (19, 14), (17, 14), (1, 26), (6, 29), (17, 24), (8, 18), (21, 2), (9, 15), (1, 31), (36, 4), (20, 26), (38, 15), (10, 2), (30, 19), (37, 28), (18, 9), (19, 6), (34, 16), (28, 32), (9, 20), (31, 18), (25, 3), (31, 16), (11, 3), (34, 20)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 30x32 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (29, 31), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (9, 31), (28, 0), (24, 14), (19, 24), (22, 10), (20, 30), (9, 19), (15, 15), (26, 19), (29, 30), (11, 19), (5, 30), (21, 17), (28, 9), (13, 27), (3, 29), (12, 0), (21, 20), (22, 11), (20, 28), (20, 17), (26, 5), (13, 23), (1, 31), (7, 8), (0, 21), (16, 6), (13, 8), (10, 11), (21, 0), (14, 10), (28, 8), (0, 18), (0, 9), (24, 10), (2, 0), (7, 7), (20, 26), (4, 22), (0, 29), (5, 15), (1, 8), (17, 1), (23, 27), (5, 25), (27, 6), (4, 17), (2, 16), (9, 22), (1, 24), (16, 3), (5, 3), (17, 27), (11, 4), (13, 18), (5, 14), (14, 6), (28, 6), (1, 19), (1, 15), (2, 18), (23, 3), (6, 25), (26, 21), (19, 17), (3, 27), (24, 20), (21, 1), (21, 5), (20, 21), (15, 4), (5, 10), (19, 1), (20, 23), (9, 6), (24, 2), (12, 28), (17, 17), (4, 7), (29, 10), (6, 2), (26, 25), (11, 27), (26, 6), (8, 17), (11, 15), (2, 23), (29, 26), (8, 18), (0, 12), (4, 3), (1, 9), (28, 21), (23, 16), (12, 22), (3, 3), (27, 4), (25, 29), (28, 11), (8, 22), (22, 8), (28, 26), (3, 7), (1, 17), (24, 25), (19, 16), (1, 14), (19, 10), (2, 10), (19, 29), (28, 30), (6, 20), (22, 16), (14, 20), (29, 23), (28, 15), (15, 19), (26, 18), (22, 24), (20, 24), (2, 8), (0, 5), (16, 17), (13, 20), (8, 3), (16, 5), (10, 7), (21, 12), (4, 25), (8, 1), (20, 6), (12, 30), (3, 5), (13, 17), (8, 21), (8, 4), (11, 28), (27, 23), (8, 29), (18, 1), (16, 29), (1, 3), (20, 31), (27, 22), (27, 7), (12, 4), (11, 22), (21, 3), (29, 22), (2, 7), (17, 19), (5, 31), (22, 19), (28, 23), (25, 18), (20, 15), (7, 12), (10, 27), (8, 12), (23, 17), (26, 12), (0, 22), (4, 13), (12, 26), (14, 16), (14, 0), (15, 18), (5, 18), (14, 18), (1, 10), (14, 26), (10, 22), (14, 4), (10, 17), (13, 13), (29, 5), (28, 14), (0, 28), (16, 0), (19, 7), (8, 16), (24, 4), (1, 16), (20, 3), (22, 3), (1, 18), (27, 18), (19, 2), (20, 1), (19, 4), (25, 23)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x30 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 29), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (13, 3), (11, 23), (30, 7), (7, 13), (1, 26), (26, 22), (26, 23), (33, 2), (34, 13), (32, 28), (38, 24), (16, 29), (23, 2), (34, 9), (36, 27), (38, 12), (28, 14), (14, 5), (10, 3), (34, 7), (10, 10), (29, 11), (20, 16), (3, 21), (16, 26), (35, 6), (33, 10), (3, 16), (31, 28), (29, 2), (30, 26), (33, 28), (19, 29), (16, 14), (20, 10), (25, 9), (15, 6), (1, 17), (11, 17), (3, 27), (16, 12), (38, 16), (2, 17), (15, 15), (37, 1), (19, 14), (33, 29), (29, 9), (23, 20), (17, 24), (8, 6), (27, 10), (22, 20), (31, 0), (7, 3), (23, 6), (25, 21), (16, 1), (7, 10), (35, 5), (4, 24), (38, 1), (33, 15), (21, 28), (18, 13), (8, 21), (31, 1), (13, 13), (9, 23), (12, 2), (25, 12), (11, 18), (30, 23), (27, 12), (3, 29), (9, 26), (30, 28), (8, 11), (38, 15), (33, 7), (6, 16), (10, 7), (36, 29), (5, 20), (16, 8), (1, 23), (14, 14), (37, 4), (0, 26), (35, 16), (30, 27), (14, 22), (35, 4), (14, 28), (2, 1), (20, 21), (17, 26), (37, 29), (8, 5), (15, 0), (10, 4), (22, 28), (16, 13), (14, 10), (6, 11), (16, 21), (8, 24), (6, 27), (25, 25), (19, 8), (5, 7), (13, 6), (11, 2), (31, 12), (19, 18), (16, 6), (5, 24), (28, 12), (4, 19), (11, 24), (29, 29), (8, 15), (25, 8), (37, 22), (7, 9), (25, 3), (0, 27), (25, 20), (31, 17), (38, 9), (37, 23), (31, 27), (23, 7), (29, 24), (5, 10), (10, 15), (6, 1), (3, 28), (19, 21), (18, 1), (21, 3), (18, 10), (24, 29), (29, 27), (23, 12), (1, 25), (25, 15), (14, 17), (34, 15), (15, 13), (2, 29), (18, 9), (17, 29), (4, 27), (9, 11), (12, 18), (18, 16), (7, 25), (10, 24), (6, 4), (21, 8), (24, 24), (8, 9), (2, 14), (12, 10), (17, 25), (1, 19), (8, 13), (14, 20), (25, 17), (10, 21), (1, 18), (32, 10), (11, 28), (23, 11), (1, 4), (27, 29), (26, 15), (21, 15), (1, 22), (3, 18), (18, 8), (33, 25), (5, 2), (14, 19), (33, 19), (12, 24), (9, 10), (35, 0), (22, 3), (24, 11), (35, 7), (28, 22), (27, 6), (32, 23), (36, 7), (27, 9), (18, 28), (8, 1), (22, 19), (6, 3), (1, 24), (30, 11), (28, 15), (10, 26), (23, 3), (37, 2), (4, 18), (11, 12), (3, 4), (30, 0), (26, 6), (9, 12), (3, 0), (37, 3), (26, 17), (34, 21), (15, 9), (22, 29), (1, 6), (17, 5), (13, 27), (14, 8), (37, 21), (17, 14), (33, 3), (23, 14)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 31x36 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (30, 35), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (4, 5), (18, 18), (2, 12), (16, 10), (9, 8), (5, 29), (22, 12), (10, 15), (3, 19), (26, 27), (8, 8), (30, 10), (23, 29), (7, 16), (10, 25), (17, 28), (27, 0), (15, 23), (26, 18), (26, 19), (14, 34), (26, 8), (10, 30), (11, 22), (22, 3), (4, 24), (19, 20), (27, 8), (13, 23), (9, 3), (23, 19), (17, 15), (17, 24), (6, 33), (0, 20), (19, 15), (22, 13), (7, 28), (15, 34), (13, 30), (24, 10), (29, 33), (6, 10), (16, 0), (7, 13), (26, 7), (23, 26), (28, 9), (25, 22), (22, 19), (15, 29), (1, 32), (21, 3), (8, 15), (22, 21), (0, 27), (15, 6), (13, 4), (5, 7), (15, 18), (9, 16), (24, 24), (5, 26), (30, 9), (21, 32), (5, 21), (4, 30), (12, 20), (27, 32), (1, 30), (6, 31), (29, 14), (17, 26), (25, 19), (20, 32), (11, 16), (3, 0), (28, 34), (28, 5), (25, 8), (5, 4), (24, 28), (26, 14), (29, 15), (16, 28), (19, 1), (0, 30), (30, 26), (3, 23), (21, 30), (7, 8), (29, 9), (8, 4), (0, 17), (12, 4), (14, 2), (12, 28), (23, 5), (18, 34), (12, 5), (15, 14), (6, 12), (10, 5), (1, 28), (7, 35), (30, 7), (7, 19), (17, 31), (25, 17), (8, 17), (7, 7), (18, 6), (1, 13), (30, 16), (27, 1), (23, 35), (15, 27), (28, 0), (11, 13), (15, 5), (29, 24), (0, 24), (13, 5), (21, 10), (15, 3), (30, 29), (23, 11), (22, 1), (10, 8), (5, 22), (4, 22), (22, 7), (9, 4), (22, 11), (5, 18), (23, 22), (21, 2), (10, 9), (2, 2), (15, 4), (19, 3), (22, 20), (26, 16), (13, 28), (27, 35), (23, 30), (0, 22), (12, 27), (27, 22), (9, 13), (6, 26), (15, 1), (9, 27), (1, 20), (18, 26), (1, 8), (26, 24), (17, 33), (26, 20), (11, 26), (23, 25), (24, 0), (14, 7), (1, 9), (20, 1), (13, 32), (18, 21), (27, 15), (3, 17), (16, 7), (28, 19), (3, 11), (20, 2), (4, 29), (0, 1), (15, 22), (6, 6), (30, 3), (3, 28), (28, 17), (27, 25), (19, 10), (12, 6), (28, 35), (20, 14), (5, 0), (7, 12), (20, 20), (5, 2), (24, 2)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 30x38 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (29, 37), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (21, 28), (5, 13), (15, 10), (7, 33), (15, 32), (8, 19), (21, 8), (14, 33), (26, 17), (14, 29), (24, 31), (10, 13), (23, 1), (10, 4), (26, 34), (3, 1), (13, 3), (4, 8), (28, 12), (6, 31), (6, 34), (24, 22), (28, 21), (15, 36), (25, 27), (24, 9), (11, 6), (11, 26), (26, 12), (10, 32), (13, 21), (15, 21), (16, 9), (26, 10), (22, 35), (26, 7), (0, 29), (8, 11), (7, 5), (10, 28), (6, 15), (26, 33), (6, 37), (4, 12), (20, 8), (4, 22), (18, 1), (6, 26), (5, 15), (2, 13), (8, 10), (28, 0), (17, 22), (12, 27), (19, 4), (26, 36), (4, 2), (23, 26), (1, 21), (21, 20), (17, 17), (28, 28), (12, 29), (0, 21), (23, 15), (1, 4), (9, 36), (26, 35), (10, 14), (8, 34), (18, 14), (21, 31), (2, 15), (28, 33), (25, 31), (14, 26), (1, 8), (20, 30), (24, 20), (9, 3), (7, 37), (14, 36), (16, 22), (8, 16), (3, 12), (29, 7), (19, 3), (22, 34), (5, 4), (4, 16), (20, 2), (27, 8), (24, 10), (24, 29), (11, 34), (5, 0), (27, 26), (17, 19), (12, 13), (17, 2), (11, 32), (12, 35), (11, 29), (29, 15), (2, 3), (26, 14), (18, 5), (6, 32), (18, 11), (13, 32), (7, 13), (12, 34), (6, 30), (26, 1), (24, 8), (18, 21), (15, 28), (10, 6), (13, 19), (26, 22), (11, 0), (1, 3), (2, 28), (12, 4), (6, 29), (27, 28), (7, 35), (21, 14), (25, 4), (8, 4), (14, 13), (5, 9), (8, 35), (23, 25), (23, 3), (9, 16), (6, 11), (25, 19), (19, 26), (13, 29), (2, 10), (23, 33), (19, 11), (22, 6), (8, 31), (15, 3), (2, 4), (21, 18), (4, 20), (7, 27), (20, 20), (29, 1), (28, 2), (9, 22), (1, 29), (20, 26), (10, 26), (16, 34), (0, 24), (15, 2), (15, 5), (25, 29), (29, 30), (24, 2), (12, 12), (22, 25), (15, 15), (25, 10), (29, 33), (26, 2), (1, 22), (4, 21), (7, 12), (6, 16), (26, 32), (11, 14), (13, 4), (17, 32), (3, 16), (18, 33), (19, 16), (23, 22), (8, 20), (7, 15), (29, 31), (13, 35), (10, 24), (15, 29), (1, 25), (14, 28), (23, 17), (8, 28), (4, 4), (25, 23), (20, 10), (28, 19), (12, 7), (16, 31), (14, 32), (12, 22), (14, 30), (16, 18), (28, 35), (15, 19)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 31x36 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (30, 35), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (1, 11), (15, 34), (20, 18), (3, 21), (8, 34), (13, 21), (1, 14), (9, 15), (9, 14), (12, 5), (19, 22), (16, 1), (1, 30), (14, 35), (4, 8), (12, 27), (10, 34), (26, 31), (3, 24), (26, 27), (25, 24), (17, 35), (7, 1), (29, 21), (9, 4), (6, 6), (19, 9), (17, 9), (21, 9), (10, 30), (6, 11), (18, 23), (7, 28), (16, 21), (22, 26), (14, 7), (3, 13), (21, 18), (28, 6), (20, 34), (4, 15), (17, 34), (18, 31), (18, 22), (11, 26), (5, 26), (20, 1), (2, 22), (5, 0), (9, 28), (13, 29), (16, 29), (5, 32), (10, 22), (30, 1), (28, 4), (22, 30), (27, 13), (25, 35), (7, 4), (15, 26), (0, 29), (7, 34), (21, 30), (17, 7), (17, 25), (6, 7), (1, 28), (14, 3), (16, 12), (25, 19), (19, 0), (28, 32), (2, 33), (26, 15), (17, 32), (28, 27), (30, 9), (23, 35), (8, 12), (14, 30), (13, 16), (11, 30), (26, 0), (11, 22), (1, 8), (3, 17), (13, 0), (30, 18), (30, 11), (18, 14), (24, 24), (12, 0), (13, 9), (19, 13), (9, 11), (7, 25), (24, 7), (27, 21), (21, 21), (19, 10), (11, 15), (10, 28), (21, 25), (14, 19), (12, 30), (10, 32), (10, 2), (13, 17), (1, 20), (22, 10), (12, 34), (17, 14), (12, 9), (11, 28), (21, 10), (7, 3), (22, 35), (28, 30), (24, 10), (4, 34), (22, 18), (24, 26), (6, 28), (28, 23), (4, 20), (30, 12), (21, 1), (24, 14), (3, 11), (0, 8), (20, 26), (8, 16), (1, 33), (26, 34), (28, 13), (8, 14), (4, 30), (24, 25), (21, 4), (28, 29), (30, 34), (5, 29), (12, 1), (3, 16), (28, 17), (27, 9), (28, 2), (14, 5), (8, 7), (12, 26), (1, 25), (16, 26), (14, 8), (20, 13), (4, 14), (10, 23), (13, 4), (19, 6), (27, 28), (8, 26), (21, 31), (3, 23), (18, 34), (17, 10), (22, 22), (15, 17), (17, 11), (19, 21), (28, 34), (5, 1), (7, 20), (3, 14), (26, 10), (25, 26), (22, 17), (10, 11), (2, 19), (21, 28), (9, 16), (6, 23), (21, 16), (20, 24), (25, 34), (17, 21), (30, 15), (1, 27), (6, 12), (10, 14), (23, 20), (11, 1), (29, 22), (12, 3), (1, 29), (27, 6), (22, 33), (27, 30), (18, 1), (15, 19), (6, 16), (18, 25), (14, 15), (8, 22), (18, 19), (13, 34), (20, 33), (29, 2), (5, 30), (17, 29), (11, 2), (0, 5), (11, 23), (2, 26), (19, 1), (23, 1), (6, 34), (17, 19), (7, 11), (4, 27), (0, 30)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 32x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (31, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (3, 25), (31, 10), (11, 20), (24, 28), (22, 23), (17, 25), (26, 14), (15, 25), (24, 18), (24, 15), (11, 3), (25, 16), (13, 10), (13, 32), (21, 2), (22, 29), (6, 6), (31, 12), (31, 5), (27, 24), (19, 28), (11, 0), (8, 0), (23, 7), (22, 26), (9, 28), (21, 1), (23, 3), (10, 18), (14, 6), (14, 12), (17, 17), (4, 32), (14, 30), (4, 9), (21, 3), (4, 19), (1, 34), (24, 29), (1, 32), (0, 22), (23, 4), (22, 25), (19, 25), (27, 30), (1, 31), (24, 34), (25, 4), (28, 32), (21, 8), (11, 17), (23, 6), (21, 28), (23, 21), (1, 30), (20, 34), (18, 31), (26, 15), (6, 2), (21, 12), (23, 20), (21, 20), (16, 18), (13, 2), (26, 4), (1, 33), (0, 25), (29, 33), (17, 0), (26, 23), (18, 2), (25, 2), (1, 27), (5, 34), (24, 6), (12, 14), (6, 14), (14, 15), (19, 19), (18, 4), (8, 15), (29, 32), (6, 11), (22, 1), (16, 30), (13, 17), (2, 21), (10, 28), (2, 4), (3, 21), (31, 7), (26, 0), (9, 12), (18, 33), (28, 10), (17, 34), (16, 32), (10, 24), (5, 19), (2, 17), (17, 29), (2, 15), (11, 23), (16, 5), (19, 32), (15, 3), (4, 20), (13, 24), (30, 18), (6, 12), (0, 11), (24, 14), (30, 29), (16, 22), (15, 9), (21, 10), (20, 1), (11, 7), (9, 25), (0, 34), (4, 24), (1, 0), (8, 28)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 34x33 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (33, 32), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (11, 8), (17, 14), (33, 16), (4, 11), (12, 30), (24, 14), (7, 12), (1, 28), (5, 12), (7, 9), (31, 29), (4, 26), (27, 9), (27, 2), (18, 26), (26, 11), (9, 9), (0, 19), (24, 28), (16, 15), (18, 12), (32, 31), (29, 16), (10, 11), (32, 19), (7, 24), (25, 31), (8, 8), (7, 23), (32, 14), (26, 12), (1, 29), (13, 25), (29, 11), (8, 32), (11, 5), (14, 16), (31, 25), (14, 14), (11, 25), (0, 10), (33, 23), (4, 10), (10, 26), (6, 2), (1, 2), (33, 10), (17, 12), (8, 5), (16, 24), (6, 25), (5, 6), (10, 9), (9, 18), (7, 3), (11, 28), (23, 28), (11, 6), (1, 0), (12, 15), (17, 8), (7, 21), (29, 8), (21, 5), (15, 8), (2, 12), (27, 22), (31, 23), (6, 16), (25, 18), (16, 0), (24, 25), (7, 22), (26, 10), (30, 30), (22, 10), (31, 18), (11, 19), (5, 13), (3, 23), (3, 7), (8, 22), (7, 2), (21, 3), (11, 13), (31, 17), (25, 23), (32, 7), (6, 4), (9, 15), (30, 0), (15, 2), (5, 7), (12, 17), (25, 25), (15, 32), (23, 16), (24, 0), (31, 20), (23, 25), (12, 3), (15, 20), (33, 29), (15, 22), (3, 26), (14, 13), (7, 17), (32, 23), (13, 19), (29, 6), (31, 32), (29, 14), (9, 20), (18, 5), (19, 13), (13, 17), (28, 11), (22, 9), (24, 5), (5, 21), (26, 13), (15, 9)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x34 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 33), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (19, 25), (14, 15), (4, 12), (1, 0), (33, 6), (8, 29), (5, 14), (1, 3), (33, 32), (10, 13), (24, 2), (22, 0), (29, 32), (8, 13), (35, 24), (30, 19), (0, 21), (27, 25), (15, 33), (2, 23), (19, 2), (17, 4), (23, 16), (14, 12), (3, 30), (24, 16), (32, 27), (17, 25), (6, 17), (3, 25), (10, 1), (13, 7), (5, 5), (31, 18), (2, 14), (5, 11), (19, 11), (32, 10), (22, 27), (26, 18), (34, 11), (19, 14), (12, 28), (23, 15), (20, 2), (28, 24), (22, 23), (12, 18), (34, 6), (10, 8), (35, 19), (16, 20), (18, 33), (4, 21), (31, 11), (31, 8), (33, 19), (30, 32), (29, 33), (12, 4), (8, 10), (6, 26), (30, 27), (15, 15), (8, 19), (25, 7), (15, 7), (16, 2), (2, 20), (24, 15), (24, 24), (35, 31), (11, 29), (16, 18), (24, 30), (26, 15), (35, 10), (24, 26), (31, 19), (24, 19), (5, 28), (7, 30), (28, 3), (12, 9), (29, 6), (27, 19), (1, 14), (35, 6), (20, 10), (37, 0), (35, 30), (5, 6), (29, 11), (3, 17), (23, 23), (32, 1), (0, 33), (6, 19), (1, 9), (17, 5), (29, 31), (16, 1), (23, 8), (25, 27), (28, 1), (7, 25), (21, 13), (5, 27), (5, 9), (9, 12), (9, 29), (6, 25), (0, 11), (11, 5), (36, 21), (0, 29), (23, 1), (38, 29), (31, 1), (30, 9), (24, 8), (11, 19), (15, 31), (20, 12), (6, 6), (13, 30), (4, 2), (13, 23), (16, 33), (1, 21), (12, 15), (19, 30), (16, 0), (37, 26), (31, 15), (8, 15), (28, 20), (35, 20), (28, 0), (5, 1), (7, 29), (24, 5), (0, 6), (13, 28), (18, 25), (3, 28), (19, 7), (9, 4), (35, 17), (2, 17), (25, 18), (6, 14), (14, 22), (6, 11), (36, 31), (24, 9), (37, 33), (36, 32), (28, 9)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 33x39 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (32, 38), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (19, 21), (14, 1), (25, 11), (8, 12), (15, 28), (9, 13), (16, 35), (0, 9), (6, 25), (0, 37), (27, 18), (12, 11), (31, 23), (11, 8), (16, 18), (10, 17), (10, 19), (16, 28), (6, 13), (10, 4), (16, 27), (12, 3), (9, 38), (19, 20), (2, 26), (7, 31), (22, 37), (17, 10), (27, 16), (16, 30), (20, 22), (7, 20), (10, 10), (13, 38), (4, 29), (26, 26), (28, 17), (17, 5), (14, 19), (30, 9), (23, 16), (28, 35), (16, 1), (4, 33), (5, 20), (9, 17), (1, 12), (1, 22), (19, 38), (26, 37), (16, 32), (24, 21), (28, 20), (32, 32), (12, 12), (0, 17), (5, 0), (31, 38), (24, 12), (14, 21), (5, 25), (3, 26), (9, 30), (3, 1), (13, 5), (0, 10), (21, 16), (10, 33), (8, 19), (9, 36), (5, 22), (16, 19), (1, 25), (18, 11), (21, 4), (1, 7), (25, 34), (14, 13), (30, 8), (31, 9), (2, 32), (24, 6), (22, 25), (22, 27), (18, 6), (16, 4), (11, 26), (20, 17), (11, 11), (3, 37), (18, 5), (4, 25), (18, 9), (22, 4), (16, 13), (21, 2), (15, 23), (19, 35), (10, 27), (12, 13), (17, 24), (1, 15), (3, 9), (13, 30), (13, 12), (17, 1), (10, 7), (6, 10), (21, 26), (30, 32), (26, 35), (15, 16), (6, 3), (17, 33), (19, 7), (12, 33), (14, 23), (18, 30), (32, 13), (26, 7), (31, 29), (21, 5), (2, 20), (22, 29), (27, 15), (19, 11), (12, 17), (29, 17), (6, 35), (9, 34)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 33x33 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (32, 32), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (17, 16), (14, 32), (6, 16), (22, 7), (20, 13), (19, 25), (26, 4), (19, 26), (0, 22), (17, 9), (23, 8), (32, 7), (15, 5), (6, 12), (2, 24), (17, 13), (11, 26), (18, 10), (16, 20), (15, 30), (2, 2), (27, 27), (5, 17), (20, 9), (0, 6), (14, 22), (16, 1), (14, 0), (21, 22), (30, 2), (24, 5), (7, 7), (7, 9), (26, 14), (13, 23), (2, 21), (1, 25), (8, 11), (27, 1), (6, 10), (1, 16), (18, 19), (13, 16), (30, 27), (23, 20), (31, 28), (2, 6), (24, 31), (4, 9), (5, 9), (22, 9), (15, 10), (0, 30), (29, 12), (0, 9), (0, 3), (13, 11), (27, 3), (10, 21), (30, 19), (8, 19), (26, 9), (28, 9), (21, 29), (23, 28), (26, 18), (23, 11), (25, 22), (2, 31), (26, 30), (3, 14), (18, 29), (3, 29), (20, 28), (20, 10), (24, 18), (12, 24), (20, 23), (14, 5), (24, 0), (32, 26), (3, 0), (27, 24), (9, 17), (7, 3), (21, 30), (18, 18), (17, 30), (27, 10), (31, 24), (7, 26), (27, 20), (16, 32), (25, 3), (6, 24), (11, 8), (13, 21), (23, 23), (17, 12), (5, 26), (17, 29), (0, 16), (5, 28), (28, 30), (8, 28), (0, 27), (24, 32), (15, 0), (19, 20), (19, 1), (26, 12), (14, 15), (16, 18), (21, 18), (28, 10), (13, 14), (25, 4), (6, 22), (32, 3), (12, 6), (2, 30), (3, 7), (11, 30), (15, 14), (8, 17), (29, 27), (17, 6), (25, 18), (12, 7), (32, 28), (20, 12), (21, 12), (13, 0), (15, 3), (7, 24), (8, 10), (29, 9), (8, 2), (9, 22), (5, 10), (29, 0), (9, 6), (8, 27), (31, 17), (23, 1), (5, 15), (23, 29), (9, 20), (18, 22), (22, 21), (11, 17), (16, 22), (4, 32)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 36x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (35, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (24, 20), (17, 5), (18, 22), (16, 2), (9, 16), (2, 18), (13, 10), (13, 4), (13, 2), (35, 15), (7, 7), (10, 7), (21, 8), (18, 27), (12, 28), (7, 5), (8, 1), (28, 2), (0, 3), (21, 5), (32, 1), (34, 13), (13, 31), (2, 24), (16, 5), (35, 5), (32, 27), (16, 3), (21, 4), (10, 9), (5, 16), (5, 15), (25, 7), (7, 14), (32, 16), (1, 7), (9, 11), (10, 32), (33, 12), (21, 25), (30, 18), (33, 3), (2, 22), (30, 12), (0, 17), (28, 33), (32, 2), (6, 17), (14, 6), (3, 19), (6, 30), (5, 13), (2, 31), (8, 5), (30, 20), (34, 24), (35, 17), (23, 0), (23, 3), (31, 5), (13, 20), (24, 34), (21, 13), (14, 30), (32, 21), (17, 10), (17, 1), (7, 6), (26, 11), (13, 24), (10, 13), (21, 10), (31, 16), (3, 23), (5, 27), (20, 30), (27, 27), (8, 31), (16, 32), (33, 13), (2, 28), (25, 34), (25, 28), (2, 33), (11, 10), (17, 22), (24, 6), (5, 19), (0, 6), (15, 32), (0, 27), (24, 11), (5, 12), (29, 7), (23, 26), (35, 24), (35, 13), (9, 5), (17, 25), (23, 20), (26, 29), (12, 31), (2, 23), (12, 25), (27, 5), (32, 6), (8, 19), (34, 28), (19, 19), (6, 13), (7, 19), (22, 28), (2, 19), (7, 25), (25, 29), (21, 22), (1, 16), (6, 7), (24, 7), (20, 1), (26, 28), (27, 1), (3, 10), (11, 26), (33, 34), (2, 6), (26, 5), (21, 23), (22, 10), (3, 20), (15, 8), (4, 11), (4, 34), (9, 32), (10, 15), (33, 10), (5, 24), (33, 1), (3, 26), (6, 31), (31, 21), (16, 19), (23, 13), (2, 14), (33, 4), (15, 13), (32, 24), (7, 21), (14, 31), (32, 29), (19, 11), (33, 29), (25, 25), (4, 17), (1, 10), (23, 31), (28, 28), (2, 11), (35, 1), (1, 15), (4, 10), (11, 15), (18, 9), (15, 19), (29, 28), (22, 9), (24, 18), (8, 4), (4, 2), (11, 12), (23, 16), (3, 18), (29, 5), (6, 24), (22, 25), (7, 28), (28, 34), (5, 4), (14, 21), (9, 24), (34, 1), (27, 29), (29, 29), (26, 18), (14, 19), (22, 17), (10, 2), (0, 18), (20, 2), (9, 18), (32, 34), (1, 1), (10, 19), (26, 25), (15, 26), (24, 17), (27, 17), (24, 28), (31, 19), (27, 16), (26, 12), (4, 21), (23, 23), (34, 9), (24, 21), (5, 17), (30, 6), (12, 14), (29, 10), (7, 13), (26, 34), (26, 9), (33, 9), (20, 20), (17, 19), (30, 28), (1, 20), (19, 5), (31, 13), (19, 4), (8, 27), (9, 8), (22, 26), (28, 25), (32, 33), (20, 4), (23, 1), (27, 25), (4, 18), (23, 12), (20, 26), (20, 31), (35, 33), (26, 31), (15, 18), (33, 14), (34, 31), (5, 33), (32, 28), (17, 14), (29, 15), (19, 30), (24, 32), (8, 0), (28, 27), (35, 16), (18, 32), (0, 26), (29, 17), (35, 3), (34, 4), (0, 21)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 34x33 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (33, 32), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (12, 22), (31, 14), (31, 10), (11, 32), (28, 1), (26, 11), (4, 32), (0, 28), (27, 25), (32, 8), (21, 21), (8, 1), (24, 19), (27, 15), (17, 16), (11, 22), (14, 1), (32, 22), (9, 13), (1, 31), (9, 3), (31, 21), (1, 32), (5, 26), (10, 12), (17, 18), (15, 29), (23, 13), (17, 13), (25, 16), (29, 31), (12, 5), (15, 16), (28, 18), (20, 32), (16, 31), (11, 29), (17, 3), (7, 17), (7, 18), (3, 14), (31, 4), (32, 20), (12, 8), (13, 7), (8, 21), (33, 25), (28, 17), (18, 12), (22, 20), (13, 27), (8, 25), (31, 5), (13, 10), (8, 12), (9, 25), (1, 8), (4, 6), (33, 21), (33, 24), (17, 12), (22, 13), (17, 23), (7, 15), (31, 18), (8, 18), (4, 22), (11, 15), (16, 26), (29, 7), (6, 15), (8, 15), (29, 17), (11, 17), (27, 7), (19, 15), (5, 2), (16, 7), (31, 20), (28, 29), (18, 21), (31, 1), (20, 18), (24, 32), (4, 31), (27, 28), (3, 26), (10, 28), (14, 32), (21, 1), (17, 32), (30, 29), (21, 26), (18, 9), (7, 0), (17, 21), (3, 6), (2, 2), (2, 25), (2, 22), (19, 10), (32, 25), (28, 27), (2, 12), (30, 23), (9, 20), (13, 0), (27, 22), (19, 12), (32, 13), (28, 14), (10, 24), (15, 30), (3, 25), (25, 26)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 30x37 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (29, 36), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (1, 26), (16, 27), (9, 21), (16, 29), (0, 12), (6, 16), (18, 13), (16, 18), (22, 16), (29, 34), (28, 27), (18, 16), (6, 28), (4, 6), (4, 1), (0, 25), (19, 22), (14, 9), (20, 10), (3, 26), (21, 16), (13, 6), (19, 31), (12, 11), (4, 29), (7, 15), (11, 34), (12, 36), (28, 12), (15, 30), (6, 10), (5, 20), (25, 22), (15, 23), (29, 10), (13, 17), (18, 28), (24, 25), (1, 11), (27, 1), (9, 9), (27, 27), (3, 3), (11, 16), (0, 19), (27, 6), (14, 18), (13, 35), (20, 21), (21, 27), (4, 15), (18, 6), (11, 29), (10, 6), (13, 13), (9, 18), (19, 35), (7, 36), (6, 7), (3, 19), (26, 30), (12, 16), (17, 30), (15, 32), (17, 18), (17, 25), (10, 34), (26, 34), (15, 20), (29, 33), (16, 8), (11, 30), (5, 27), (26, 35), (8, 34), (29, 6), (1, 30), (25, 28), (21, 4), (10, 35), (12, 9), (13, 5), (0, 35), (11, 14), (12, 12), (13, 23), (13, 36), (6, 1), (9, 23), (20, 26), (29, 15), (27, 14), (21, 11), (1, 3), (12, 18), (9, 12), (1, 19), (22, 4), (13, 10), (28, 34), (17, 9), (22, 6), (17, 4), (11, 8), (18, 17), (0, 9), (16, 36), (14, 3), (21, 36), (12, 27), (29, 14), (25, 27), (9, 30), (14, 4), (28, 28), (22, 28), (26, 31), (10, 5), (20, 16), (17, 29), (6, 12), (21, 25), (10, 2), (15, 3), (8, 26), (2, 1), (14, 31), (8, 35), (19, 7), (19, 11), (13, 30), (17, 21), (28, 24), (5, 33), (17, 2), (8, 30), (20, 27), (2, 13), (4, 31), (8, 4), (29, 13), (9, 2), (16, 33), (7, 7), (6, 8), (28, 5), (7, 24), (7, 3), (1, 14), (17, 28), (29, 2), (26, 11), (28, 35), (17, 33), (20, 1), (5, 13), (24, 11), (22, 22), (24, 22), (16, 7), (14, 6), (18, 8), (17, 22), (23, 2), (22, 25), (10, 24), (8, 13), (15, 29), (20, 6), (11, 36), (20, 4), (26, 27), (16, 13), (5, 11), (16, 2), (5, 23), (21, 7), (25, 20), (8, 23), (19, 15), (2, 34), (29, 23), (23, 36), (19, 33), (22, 17), (15, 14), (25, 36), (25, 15), (17, 34), (15, 31), (2, 33), (8, 1), (10, 26), (0, 30), (14, 19), (25, 23), (20, 35), (29, 21), (24, 4), (28, 22), (26, 19), (8, 22), (4, 33), (8, 20), (27, 10), (11, 24), (0, 23), (28, 9)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 38x30 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (37, 29), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (3, 8), (26, 26), (25, 27), (17, 19), (17, 17), (31, 25), (31, 15), (13, 21), (35, 2), (10, 5), (35, 15), (17, 9), (25, 1), (5, 28), (0, 2), (32, 13), (22, 22), (3, 25), (3, 12), (12, 14), (8, 19), (7, 11), (31, 17), (18, 5), (14, 6), (26, 22), (1, 8), (29, 10), (25, 5), (34, 26), (9, 18), (20, 18), (14, 2), (8, 8), (26, 2), (15, 1), (32, 29), (27, 2), (20, 17), (18, 14), (3, 10), (11, 6), (15, 5), (22, 0), (22, 19), (21, 1), (27, 12), (11, 25), (4, 10), (36, 29), (12, 8), (35, 4), (1, 19), (15, 8), (36, 6), (6, 10), (31, 12), (6, 24), (0, 18), (27, 7), (14, 8), (18, 26), (23, 28), (23, 1), (20, 6), (6, 22), (7, 7), (0, 12), (24, 21), (27, 4), (17, 2), (13, 15), (4, 3), (16, 4), (3, 22), (16, 14), (11, 5), (10, 22), (13, 19), (32, 26), (27, 6), (5, 29), (32, 22), (11, 1), (1, 20), (25, 21), (11, 17), (0, 3), (20, 23), (36, 16), (30, 4), (5, 4), (19, 11), (23, 17), (1, 21), (27, 8), (4, 24), (7, 10), (29, 8), (34, 6), (31, 11), (13, 5), (8, 22), (26, 15), (27, 10), (21, 26), (15, 3), (0, 22), (16, 26), (28, 23), (24, 1), (22, 5), (15, 27), (18, 10), (19, 29), (37, 12), (1, 17), (35, 11), (30, 12), (16, 8), (20, 5), (28, 5), (17, 15), (13, 11), (32, 16), (2, 13), (24, 0), (17, 4), (9, 6), (5, 6), (12, 4), (29, 25), (18, 24), (15, 11), (2, 26), (30, 9), (26, 28), (23, 12), (26, 5), (20, 2), (0, 21), (9, 11), (4, 20), (33, 24), (25, 10), (7, 18), (37, 23), (1, 18), (31, 16), (37, 24), (6, 15), (1, 23), (22, 23), (2, 3), (25, 23), (8, 21), (21, 15), (36, 18), (19, 22), (25, 14), (5, 14), (22, 17), (1, 2), (16, 16), (31, 13), (21, 6), (17, 0), (7, 4), (7, 16), (22, 26), (16, 0), (4, 11), (29, 28), (29, 19), (0, 26), (17, 25), (28, 4), (5, 13), (7, 27), (27, 24), (22, 28), (29, 1), (31, 19), (12, 7), (18, 13), (35, 13), (32, 7), (34, 16), (21, 29), (17, 23), (7, 20), (10, 10), (24, 8), (7, 14), (24, 6), (16, 20), (11, 16), (19, 25), (14, 23), (3, 11), (19, 10), (36, 0), (29, 3), (32, 1), (37, 19), (0, 5), (27, 9), (1, 7)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 32x30 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (31, 29), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (20, 6), (0, 23), (27, 8), (15, 26), (24, 19), (30, 10), (29, 24), (16, 10), (20, 22), (9, 5), (29, 15), (13, 28), (22, 27), (10, 24), (6, 0), (16, 15), (14, 17), (15, 18), (24, 29), (9, 4), (2, 14), (12, 9), (23, 26), (11, 4), (21, 9), (7, 24), (27, 22), (4, 28), (12, 23), (2, 6), (17, 24), (23, 18), (22, 15), (0, 25), (9, 16), (30, 26), (20, 17), (25, 5), (10, 19), (26, 17), (6, 1), (4, 17), (6, 20), (11, 15), (27, 6), (10, 13), (13, 22), (6, 3), (12, 18), (18, 23), (0, 2), (13, 29), (14, 24), (11, 5), (12, 5), (0, 14), (21, 23), (5, 11), (0, 17), (7, 22), (29, 3), (8, 21), (3, 3), (27, 1), (1, 20), (16, 1), (27, 19), (27, 3), (18, 7), (8, 20), (23, 9), (2, 11), (23, 6), (17, 0), (19, 8), (20, 1), (30, 17), (25, 22), (23, 23), (21, 11), (13, 24), (4, 4), (8, 13), (7, 19), (25, 10), (12, 28), (30, 15), (31, 7), (25, 11), (13, 26), (1, 27), (9, 7), (1, 18), (28, 27), (21, 19), (26, 3), (18, 25), (31, 23)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 37x31 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (36, 30), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (32, 19), (20, 30), (29, 12), (8, 6), (18, 16), (6, 19), (35, 15), (25, 15), (24, 2), (4, 3), (18, 8), (27, 10), (15, 7), (21, 23), (26, 6), (23, 23), (10, 20), (18, 21), (3, 25), (5, 25), (13, 18), (3, 28), (9, 17), (19, 12), (15, 4), (28, 9), (21, 5), (13, 10), (0, 18), (18, 1), (12, 26), (17, 10), (18, 9), (31, 26), (11, 27), (0, 20), (12, 7), (1, 10), (36, 12), (36, 20), (10, 27), (25, 16), (7, 6), (24, 25), (8, 13), (26, 24), (31, 17), (9, 3), (0, 16), (30, 15), (8, 24), (8, 7), (28, 27), (35, 16), (19, 11), (16, 16), (7, 20), (26, 21), (0, 7), (16, 23), (21, 20), (18, 6), (32, 3), (12, 21), (8, 19), (20, 21), (31, 9), (23, 10), (16, 5), (15, 3), (0, 17), (27, 21), (28, 14), (18, 18), (11, 20), (1, 11), (19, 28), (1, 6), (6, 23), (10, 3), (16, 9), (27, 29), (2, 23), (28, 1), (36, 6), (33, 22), (9, 6), (29, 30), (21, 4), (36, 22), (32, 20), (26, 29), (22, 8), (1, 20), (8, 26), (7, 10), (5, 8), (31, 28), (2, 13), (26, 30), (29, 28), (17, 20), (27, 2), (10, 13), (19, 7), (14, 8), (11, 17), (3, 10), (26, 17), (28, 21), (29, 10), (16, 11), (12, 25), (27, 15), (9, 23), (2, 29), (28, 2), (24, 13), (14, 12), (21, 19), (24, 28), (28, 7), (25, 4), (27, 17), (36, 26), (19, 16), (20, 7), (11, 29)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 37x32 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (36, 31), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (20, 21), (9, 1), (12, 3), (25, 21), (6, 14), (24, 2), (36, 21), (26, 15), (13, 0), (18, 31), (19, 4), (0, 1), (34, 24), (6, 23), (30, 19), (35, 10), (4, 27), (20, 20), (34, 31), (10, 22), (22, 31), (0, 13), (23, 6), (33, 24), (19, 31), (23, 5), (2, 16), (34, 29), (13, 16), (15, 24), (27, 7), (20, 23), (36, 24), (27, 2), (21, 10), (23, 21), (19, 20), (27, 3), (16, 19), (1, 25), (34, 0), (23, 24), (33, 19), (2, 26), (11, 4), (8, 12), (9, 20), (35, 14), (15, 21), (12, 27), (29, 17), (28, 23), (21, 0), (5, 11), (16, 23), (14, 27), (20, 7), (24, 17), (19, 13), (6, 11), (10, 5), (3, 4), (18, 10), (18, 25), (4, 14), (31, 15), (9, 2), (21, 9), (14, 26), (8, 14), (2, 0), (19, 15), (27, 26), (9, 30), (35, 3), (4, 30), (30, 12), (20, 13), (7, 26), (36, 1), (0, 15), (31, 22), (22, 25), (3, 28), (23, 10), (28, 24), (27, 30), (30, 28), (29, 15), (0, 14), (17, 12), (24, 31), (26, 2), (8, 11), (31, 0), (10, 12), (35, 9), (11, 24), (11, 26), (25, 10), (17, 31), (28, 29), (28, 12), (36, 26), (11, 25), (23, 12), (28, 1), (15, 0), (13, 26), (11, 10), (0, 24), (36, 15), (23, 4), (30, 18), (8, 27), (28, 14), (5, 20), (20, 15), (7, 22), (2, 12), (30, 0), (12, 13), (21, 29), (22, 26), (23, 25), (35, 12), (35, 16), (34, 23), (18, 1), (26, 6), (28, 30), (23, 3), (22, 9), (24, 6), (33, 8), (22, 18), (29, 22), (19, 21), (33, 12), (17, 3), (13, 5), (36, 4), (7, 25), (23, 28), (19, 24), (14, 8), (18, 12), (22, 27), (7, 4), (22, 30), (10, 28), (9, 28), (4, 11), (12, 5), (4, 28), (35, 17), (12, 29), (30, 7), (33, 16), (2, 28), (8, 10), (15, 26), (25, 25), (23, 14), (18, 17), (34, 20), (17, 22), (25, 29), (29, 9), (18, 14), (15, 10), (13, 3), (10, 15), (22, 14), (31, 16), (17, 24), (17, 14), (26, 9), (32, 4), (35, 21), (27, 22), (20, 5), (1, 11), (0, 5), (35, 29), (17, 9), (21, 17), (12, 15), (24, 14), (10, 24), (28, 9), (24, 19), (9, 19), (2, 10), (8, 4), (31, 21), (28, 0), (31, 10), (31, 5), (11, 21), (6, 6), (30, 26), (17, 10)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 30x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (29, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (23, 22), (23, 21), (6, 12), (13, 16), (20, 24), (28, 21), (0, 32), (9, 3), (21, 17), (3, 8), (26, 17), (10, 25), (12, 13), (3, 10), (15, 27), (1, 16), (24, 34), (12, 28), (5, 24), (0, 33), (24, 22), (0, 30), (27, 10), (14, 11), (25, 30), (6, 30), (24, 4), (13, 20), (29, 11), (3, 29), (23, 17), (16, 30), (12, 21), (14, 19), (18, 21), (28, 25), (12, 14), (29, 15), (28, 26), (25, 29), (22, 28), (14, 32), (7, 21), (4, 8), (12, 34), (18, 1), (7, 7), (22, 2), (27, 21), (13, 26), (19, 1), (26, 12), (17, 25), (8, 21), (22, 7), (23, 20), (3, 6), (19, 15), (5, 4), (23, 6), (19, 24), (28, 24), (4, 10), (6, 18), (7, 0), (21, 22), (20, 26), (23, 33), (27, 1), (9, 27), (18, 12), (6, 27), (26, 11), (15, 32), (15, 34), (22, 5), (22, 4), (1, 29), (19, 8), (20, 12), (18, 7), (26, 19), (25, 10), (14, 3), (14, 16), (14, 1), (29, 19), (21, 21), (23, 23), (7, 32), (12, 26), (13, 25), (20, 33), (22, 30), (18, 11), (17, 8), (5, 25), (26, 15), (23, 19), (3, 7), (5, 10), (15, 18), (9, 0), (6, 2), (3, 3), (0, 14), (17, 30), (3, 1), (3, 28), (20, 1), (12, 24), (19, 19), (27, 0), (27, 11), (9, 20), (25, 28), (19, 5), (19, 32), (11, 19), (21, 30), (19, 33), (25, 15), (16, 13), (11, 9), (0, 9), (15, 25), (8, 16), (3, 2), (22, 27), (26, 20), (10, 9), (18, 31), (1, 14), (17, 17), (2, 18), (13, 9), (4, 14), (21, 2), (4, 34), (3, 14), (9, 8), (15, 12), (5, 15)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 30x31 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (29, 30), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (15, 15), (9, 29), (8, 17), (0, 27), (20, 15), (22, 15), (23, 13), (28, 15), (18, 15), (7, 18), (3, 8), (27, 17), (21, 19), (14, 2), (4, 7), (2, 18), (26, 12), (28, 12), (17, 26), (20, 18), (16, 11), (5, 5), (18, 17), (4, 15), (15, 18), (23, 4), (22, 14), (23, 2), (5, 10), (6, 30), (11, 1), (22, 24), (7, 30), (6, 16), (20, 10), (13, 30), (10, 3), (3, 15), (12, 11), (0, 9), (19, 9), (11, 20), (27, 25), (16, 23), (20, 22), (14, 28), (4, 1), (13, 9), (14, 6), (2, 17), (10, 28), (1, 14), (12, 17), (24, 19), (27, 24), (10, 14), (12, 3), (29, 12), (24, 21), (7, 15), (23, 21), (29, 0), (9, 14), (14, 11), (29, 21), (26, 24), (11, 30), (20, 13), (0, 18), (4, 22), (10, 30), (21, 7), (9, 19), (12, 13), (25, 0), (3, 28), (5, 21), (25, 29), (22, 9), (1, 13), (21, 23), (11, 13), (9, 25), (13, 26), (19, 20), (12, 10), (13, 10), (15, 4), (12, 19), (8, 29), (21, 2), (4, 29), (6, 3), (3, 25), (29, 24), (17, 7), (23, 12), (28, 0), (17, 30), (26, 17), (4, 9), (10, 21), (0, 28), (25, 21), (11, 14), (3, 1), (4, 10), (28, 21)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 31x31 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (30, 30), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (8, 23), (11, 7), (18, 4), (9, 10), (16, 5), (26, 17), (30, 19), (26, 28), (15, 27), (21, 24), (27, 3), (14, 0), (0, 5), (16, 24), (11, 5), (15, 28), (6, 21), (27, 19), (2, 29), (1, 27), (1, 17), (5, 24), (18, 15), (0, 26), (18, 20), (19, 14), (3, 29), (7, 22), (16, 4), (15, 3), (21, 13), (19, 9), (27, 18), (29, 7), (7, 4), (25, 28), (29, 16), (14, 30), (22, 3), (18, 10), (23, 26), (0, 11), (4, 9), (0, 12), (11, 11), (17, 28), (22, 18), (0, 27), (12, 29), (0, 24), (29, 0), (10, 22), (22, 6), (13, 7), (16, 25), (5, 28), (15, 8), (29, 20), (24, 30), (30, 25), (16, 16), (20, 27), (8, 21), (30, 13), (25, 22), (8, 22), (5, 27), (3, 4), (18, 12), (25, 0), (4, 4), (1, 1), (19, 27), (22, 7), (17, 13), (22, 1), (12, 26), (28, 13), (10, 4), (14, 18), (28, 0), (17, 11), (22, 11), (24, 8), (9, 28), (15, 23), (4, 22), (5, 2), (10, 17), (13, 0), (0, 8), (7, 24), (29, 2), (0, 22), (25, 30), (25, 1), (24, 2), (16, 3), (30, 0), (26, 29), (4, 18), (22, 8), (24, 25), (11, 18), (20, 6), (19, 24), (8, 19), (13, 3), (19, 28), (24, 14), (0, 23), (24, 10), (13, 16), (4, 20), (2, 19), (24, 6), (6, 0), (11, 3), (10, 1), (14, 5), (10, 2), (11, 22), (2, 5), (3, 1), (7, 29), (7, 19), (30, 10), (9, 27), (17, 15), (30, 4), (15, 26), (26, 8), (26, 25), (21, 14), (12, 7), (2, 4), (17, 26), (23, 1), (11, 9), (11, 13), (9, 1), (25, 17), (2, 24), (28, 19), (19, 2), (10, 6), (23, 5), (15, 5), (18, 3), (7, 9), (26, 5), (27, 9), (18, 27), (19, 6), (21, 26), (10, 18), (1, 29), (12, 4), (12, 23), (16, 28), (0, 6), (18, 8), (14, 16), (20, 19), (2, 23), (25, 24), (29, 23), (23, 29), (8, 4), (13, 11), (18, 5), (1, 16), (26, 9), (13, 18), (15, 14), (30, 3), (2, 2), (17, 30), (30, 17), (10, 7), (9, 11), (23, 15), (4, 0), (30, 18), (14, 25), (22, 14), (29, 25), (14, 29), (10, 24), (25, 5), (23, 7), (29, 1)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 36x38 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (35, 37), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (13, 33), (25, 5), (21, 28), (12, 11), (7, 30), (32, 20), (28, 29), (10, 9), (13, 19), (22, 0), (0, 24), (6, 4), (19, 22), (20, 0), (26, 3), (23, 24), (13, 4), (31, 19), (26, 32), (15, 21), (11, 31), (19, 13), (14, 26), (19, 28), (5, 17), (28, 11), (6, 19), (11, 19), (10, 24), (5, 9), (3, 28), (1, 30), (16, 24), (31, 35), (6, 36), (10, 1), (4, 14), (13, 32), (29, 10), (34, 7), (35, 4), (20, 11), (4, 6), (8, 35), (32, 16), (28, 10), (8, 11), (32, 14), (18, 18), (2, 35), (19, 23), (7, 9), (1, 27), (4, 10), (11, 27), (10, 23), (26, 23), (33, 33), (24, 0), (16, 4), (32, 36), (2, 12), (30, 24), (6, 24), (28, 35), (26, 30), (20, 21), (8, 30), (32, 24), (1, 7), (14, 7), (1, 4), (7, 20), (29, 4), (33, 10), (29, 16), (6, 27), (1, 33), (21, 35), (31, 23), (29, 5), (34, 12), (4, 29), (9, 8), (32, 0), (0, 32), (4, 33), (9, 36), (27, 15), (24, 36), (18, 7), (4, 11), (15, 36), (19, 3), (7, 14), (24, 14), (9, 26), (17, 25), (29, 18), (21, 12), (0, 31), (7, 17), (22, 2), (15, 6), (16, 37), (26, 9), (0, 2), (13, 34), (32, 26), (3, 12), (24, 20), (31, 4), (17, 1), (9, 16), (26, 12), (13, 2), (25, 25), (4, 3), (1, 17), (27, 32), (7, 25), (28, 31), (18, 29), (30, 25), (1, 31), (5, 29), (21, 11), (22, 34), (23, 36), (27, 17), (16, 19), (16, 15), (28, 17), (29, 8), (31, 16), (33, 23), (13, 14), (25, 10), (29, 23), (21, 33), (23, 9), (16, 7), (27, 11), (20, 25), (20, 10), (33, 31), (1, 1), (29, 19), (20, 7), (3, 17), (22, 33), (27, 21), (35, 29), (2, 2), (18, 33), (22, 9), (6, 31), (19, 15), (7, 4), (0, 34), (3, 14), (8, 32), (31, 18), (0, 6), (34, 24), (2, 17), (5, 33), (29, 22), (33, 2), (2, 8), (30, 10), (10, 18), (5, 0), (15, 1), (7, 12), (6, 1), (15, 5), (16, 34), (3, 35), (32, 34), (2, 21), (34, 28), (17, 3), (28, 33), (15, 22), (24, 33)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 31x33 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (30, 32), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (17, 32), (12, 28), (3, 25), (2, 2), (7, 28), (28, 12), (21, 13), (22, 18), (7, 19), (4, 21), (16, 27), (26, 12), (15, 27), (9, 6), (24, 1), (8, 24), (9, 30), (0, 28), (28, 14), (28, 31), (24, 27), (3, 15), (18, 27), (6, 12), (27, 5), (20, 27), (5, 26), (4, 14), (24, 2), (14, 26), (27, 4), (13, 4), (12, 10), (28, 32), (26, 17), (6, 20), (15, 21), (8, 28), (15, 30), (24, 18), (29, 26), (3, 13), (23, 25), (21, 27), (10, 7), (16, 18), (22, 30), (2, 4), (26, 11), (21, 10), (10, 9), (22, 21), (7, 2), (28, 4), (20, 16), (7, 24), (22, 11), (30, 9), (17, 7), (6, 19), (14, 21), (3, 29), (21, 25), (13, 13), (25, 3), (18, 24), (4, 12), (30, 23), (27, 24), (13, 20), (18, 23), (7, 12), (8, 9), (10, 16), (30, 7), (18, 6), (28, 27), (21, 32), (27, 27), (15, 11), (19, 1), (26, 15), (3, 7), (26, 27), (24, 6), (4, 22), (2, 3), (18, 22), (8, 3), (4, 13), (4, 3), (18, 21), (18, 28), (14, 10), (10, 31), (29, 27), (26, 25), (30, 29), (21, 15), (1, 15), (16, 28), (19, 26), (6, 26), (14, 17), (1, 14), (22, 7), (13, 6), (14, 7), (24, 21), (20, 28)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x39 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 38), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (3, 9), (7, 25), (16, 4), (18, 5), (8, 30), (34, 7), (11, 34), (16, 2), (19, 6), (19, 31), (20, 32), (9, 30), (9, 3), (35, 37), (36, 23), (24, 22), (20, 18), (5, 34), (7, 27), (10, 31), (23, 28), (32, 13), (19, 15), (24, 36), (29, 19), (27, 22), (23, 26), (27, 21), (16, 36), (27, 37), (0, 17), (28, 32), (11, 21), (18, 1), (5, 37), (22, 18), (5, 11), (11, 36), (24, 13), (11, 32), (10, 3), (24, 12), (37, 9), (20, 15), (8, 3), (8, 5), (23, 12), (18, 27), (11, 13), (38, 30), (3, 23), (24, 30), (5, 28), (1, 38), (18, 4), (9, 9), (2, 16), (10, 29), (17, 29), (30, 17), (10, 23), (38, 7), (26, 22), (27, 18), (33, 6), (30, 19), (27, 5), (1, 10), (16, 11), (25, 5), (27, 2), (26, 32), (18, 22), (31, 16), (17, 18), (23, 38), (14, 13), (28, 26), (37, 10), (19, 9), (11, 16), (29, 13), (18, 24), (16, 7), (34, 28), (6, 36), (11, 26), (4, 3), (36, 1), (28, 21), (19, 2), (11, 22), (38, 19), (32, 33), (34, 25), (3, 0), (33, 18), (22, 34), (28, 19), (1, 5), (23, 5), (7, 14), (9, 7), (29, 5), (15, 26), (2, 35), (37, 27), (20, 2), (4, 28), (22, 33), (28, 0), (9, 24), (1, 31), (34, 35), (20, 38), (26, 37), (6, 17), (20, 19), (18, 2), (10, 37), (5, 5), (4, 20), (37, 22), (6, 31), (38, 2), (1, 0), (16, 30), (13, 28), (12, 17), (20, 4), (0, 32), (19, 12), (10, 30), (2, 31), (33, 9), (35, 13), (1, 16), (33, 2), (0, 31), (29, 9), (9, 25), (32, 37), (35, 11), (22, 19), (23, 24), (5, 3), (10, 25), (19, 3), (16, 22), (5, 21), (14, 18), (5, 0), (1, 7), (28, 15), (7, 18), (14, 1), (28, 31), (21, 14), (29, 24), (6, 25), (1, 34), (26, 26), (32, 22), (16, 32), (38, 34), (29, 33), (5, 17), (13, 26), (26, 11), (14, 21), (8, 22), (12, 14), (5, 15), (33, 26), (33, 20), (26, 27), (17, 31), (0, 9), (37, 23), (35, 23), (13, 30), (4, 6), (14, 8), (29, 35), (30, 3), (4, 25), (33, 14), (31, 33), (26, 33), (10, 35), (4, 2), (21, 26), (33, 15), (9, 29), (23, 25), (22, 24), (35, 30), (17, 28), (5, 25), (25, 13), (8, 38), (30, 10), (15, 30), (8, 1), (19, 21), (28, 34), (38, 25), (2, 12), (6, 20), (10, 32), (16, 17), (12, 27), (0, 11), (3, 15), (31, 19), (12, 2), (23, 3), (10, 34), (18, 25), (24, 10), (33, 31), (4, 14), (3, 8), (5, 2), (18, 26), (34, 34), (1, 20), (33, 35), (13, 6), (9, 28), (34, 8), (35, 26), (24, 19), (8, 33), (5, 6), (35, 3), (23, 14), (26, 4), (8, 6), (34, 17), (12, 24), (20, 29), (10, 15), (28, 18), (6, 6), (15, 35), (8, 20), (11, 12), (36, 14)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 31x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (30, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (25, 27), (15, 13), (30, 5), (6, 28), (7, 24), (21, 18), (26, 28), (10, 32), (16, 4), (22, 15), (4, 27), (26, 2), (21, 9), (15, 4), (23, 30), (28, 28), (26, 14), (8, 28), (0, 23), (8, 5), (30, 33), (23, 32), (15, 6), (14, 23), (23, 7), (7, 4), (24, 23), (10, 17), (16, 14), (25, 13), (21, 16), (22, 1), (29, 32), (20, 23), (18, 1), (8, 3), (16, 26), (16, 23), (23, 19), (6, 23), (18, 34), (13, 9), (19, 7), (21, 8), (10, 13), (17, 30), (21, 23), (22, 27), (22, 34), (17, 3), (15, 32), (29, 0), (6, 33), (30, 12), (28, 24), (0, 16), (13, 21), (5, 1), (18, 2), (1, 30), (30, 7), (9, 29), (27, 3), (20, 13), (8, 23), (10, 5), (24, 26), (1, 21), (15, 27), (16, 13), (18, 6), (20, 1), (1, 18), (11, 21), (1, 31), (2, 9), (5, 30), (28, 27), (10, 34), (13, 23), (16, 12), (0, 25), (9, 4), (7, 16), (12, 13), (2, 6), (23, 22), (25, 23), (3, 5), (20, 10), (12, 20), (16, 16), (25, 4), (10, 16), (20, 18), (4, 19), (21, 10), (27, 12), (2, 5), (3, 3), (5, 29), (29, 27), (0, 1), (1, 7), (5, 15), (8, 11), (22, 29), (8, 21), (22, 3), (24, 25), (18, 30), (6, 21), (12, 25), (4, 22), (21, 25), (10, 1), (2, 16), (6, 9), (9, 12), (30, 24), (19, 13), (30, 14), (25, 25), (7, 15)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 31x32 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (30, 31), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (6, 7), (4, 17), (5, 24), (5, 12), (12, 23), (1, 27), (29, 2), (18, 11), (0, 5), (23, 23), (25, 1), (26, 19), (21, 3), (12, 28), (17, 9), (30, 21), (21, 28), (9, 8), (12, 29), (2, 23), (3, 9), (20, 30), (7, 25), (24, 11), (30, 20), (25, 30), (12, 16), (28, 5), (1, 0), (3, 21), (1, 28), (22, 15), (22, 4), (19, 31), (4, 20), (23, 26), (11, 3), (29, 13), (15, 28), (14, 20), (0, 25), (17, 13), (15, 22), (2, 26), (13, 22), (23, 24), (15, 13), (6, 6), (13, 17), (20, 10), (26, 22), (12, 0), (26, 21), (30, 3), (30, 14), (22, 31), (14, 0), (27, 24), (19, 14), (23, 6), (11, 1), (19, 8), (5, 27), (19, 5), (18, 16), (14, 1), (5, 4), (18, 14), (5, 3), (21, 19), (20, 21), (18, 9), (11, 0), (24, 10), (23, 20), (9, 18), (1, 19), (1, 9), (21, 15), (25, 5), (30, 15), (3, 24), (14, 26), (24, 24), (25, 25), (25, 31), (1, 8), (7, 0), (21, 24), (23, 3), (2, 28), (10, 7), (5, 18), (1, 10), (19, 19), (15, 31), (17, 14), (11, 29), (26, 18), (23, 7), (16, 2), (11, 4), (23, 15), (0, 12), (27, 4), (14, 9), (4, 4), (8, 27), (27, 11), (28, 11), (12, 24), (0, 30), (20, 0), (1, 29), (18, 4), (4, 7), (24, 0), (15, 3), (5, 19), (3, 28), (14, 5), (25, 24), (20, 26), (15, 25), (13, 24), (6, 4), (8, 4), (7, 5), (6, 31), (3, 23), (18, 23), (4, 5), (28, 23), (6, 9), (3, 4), (5, 10), (1, 12), (30, 27), (18, 2), (12, 25), (15, 29), (20, 9), (15, 7), (17, 7), (19, 27), (20, 22), (12, 3), (1, 7), (2, 12), (2, 16), (18, 24), (17, 1), (10, 8), (26, 5), (9, 25), (7, 17), (16, 20), (25, 16), (30, 16), (27, 0), (14, 27), (1, 16), (9, 27), (28, 24), (13, 1), (0, 18), (20, 13), (25, 3), (23, 21), (8, 20), (12, 6), (1, 5), (3, 13), (26, 3), (24, 27), (13, 14), (9, 10), (1, 1), (26, 12), (16, 1), (6, 26), (23, 8), (10, 21), (9, 22)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 36x39 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (35, 38), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (21, 8), (35, 19), (27, 10), (25, 16), (32, 14), (22, 3), (29, 31), (22, 4), (30, 0), (26, 13), (29, 35), (8, 27), (26, 10), (20, 18), (35, 5), (22, 33), (23, 37), (19, 34), (0, 25), (13, 0), (20, 5), (25, 18), (11, 33), (22, 15), (23, 16), (33, 0), (8, 3), (34, 11), (30, 7), (24, 33), (23, 3), (20, 35), (10, 5), (18, 24), (23, 15), (30, 6), (1, 26), (34, 16), (28, 28), (12, 36), (7, 33), (0, 1), (9, 11), (16, 1), (17, 23), (28, 12), (15, 7), (31, 13), (6, 32), (22, 24), (15, 15), (15, 29), (0, 21), (16, 13), (9, 37), (27, 30), (7, 26), (13, 4), (27, 19), (8, 20), (2, 8), (21, 34), (20, 25), (1, 27), (34, 3), (4, 23), (21, 24), (23, 21), (29, 28), (19, 14), (17, 12), (32, 37), (24, 10), (25, 33), (21, 16), (21, 5), (29, 18), (19, 29), (14, 17), (29, 36), (29, 24), (16, 15), (35, 14), (18, 20), (33, 11), (13, 12), (23, 33), (29, 5), (22, 31), (3, 18), (35, 12), (32, 16), (6, 28), (32, 4), (0, 33), (1, 17), (9, 33), (8, 37), (6, 31), (24, 6), (17, 14), (20, 14), (3, 5), (22, 18), (27, 34), (23, 20), (7, 11), (6, 10), (25, 7), (31, 18), (20, 37), (11, 14), (12, 17), (19, 3), (0, 31), (34, 10), (32, 27), (24, 29), (8, 26), (2, 20), (4, 28), (4, 18), (17, 13), (17, 33), (34, 7), (22, 14), (25, 4), (21, 6), (27, 3), (18, 14), (16, 8), (27, 32), (12, 37), (26, 15), (31, 3), (13, 33), (11, 7), (23, 35), (15, 38), (15, 25), (32, 19), (0, 16), (0, 14), (34, 33), (26, 24), (22, 30), (35, 29), (13, 8), (14, 18), (34, 38), (4, 12), (20, 38), (10, 37), (0, 32), (24, 22), (15, 17), (24, 20), (34, 9), (4, 13)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 32x37 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (31, 36), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (5, 25), (2, 30), (9, 32), (30, 24), (22, 34), (0, 35), (1, 0), (21, 34), (6, 31), (28, 7), (17, 33), (12, 4), (3, 23), (9, 4), (22, 15), (22, 19), (8, 6), (27, 12), (17, 23), (12, 34), (3, 15), (9, 25), (3, 4), (14, 29), (8, 9), (6, 29), (29, 9), (16, 8), (24, 26), (17, 17), (2, 3), (13, 9), (12, 15), (14, 14), (6, 16), (29, 32), (22, 11), (20, 0), (14, 27), (13, 7), (26, 28), (4, 24), (31, 10), (4, 15), (15, 26), (3, 9), (27, 0), (15, 19), (10, 16), (29, 17), (4, 20), (21, 29), (19, 28), (10, 24), (26, 24), (6, 22), (28, 13), (4, 30), (21, 21), (1, 26), (17, 16), (16, 17), (5, 18), (8, 1), (6, 32), (18, 21), (4, 14), (24, 16), (24, 6), (7, 34), (20, 17), (30, 35), (31, 28), (18, 3), (29, 24), (14, 5), (17, 19), (6, 17), (0, 19), (13, 5), (17, 13), (8, 7), (12, 25), (2, 6), (23, 29), (30, 0), (5, 28), (11, 13), (3, 25), (11, 33), (22, 7), (28, 34), (30, 31), (25, 26), (26, 0), (17, 14), (4, 5), (21, 12), (9, 10), (24, 28), (1, 34), (11, 4), (10, 29), (7, 31), (7, 8), (12, 7), (0, 34), (5, 9), (19, 30), (22, 2), (22, 10), (4, 21), (29, 28), (12, 11), (11, 3), (25, 5), (27, 32), (21, 3), (0, 22), (13, 36), (23, 7), (3, 11), (6, 33), (22, 32), (13, 8), (9, 30), (12, 23), (7, 29), (11, 36), (26, 2), (7, 17), (22, 21), (3, 3), (3, 21), (25, 21), (16, 33), (15, 18), (27, 23), (10, 0), (13, 10), (22, 30), (31, 17), (1, 29), (20, 22), (7, 19), (11, 26), (9, 33), (21, 20), (20, 2), (1, 36), (25, 19), (10, 22), (28, 14), (11, 35), (9, 8), (0, 25), (21, 10), (1, 20), (26, 11), (20, 6), (12, 10), (24, 31), (29, 4), (1, 27), (3, 1), (23, 26), (18, 25), (30, 13), (0, 8), (27, 20), (2, 24), (18, 34), (20, 27), (1, 21), (3, 16), (17, 5), (20, 5), (9, 18), (3, 17), (18, 5), (15, 20), (31, 12), (8, 20), (5, 19), (7, 10), (3, 19), (21, 5), (13, 28), (10, 30), (15, 36), (5, 35), (31, 30), (7, 11), (16, 6), (13, 0), (29, 2), (0, 26), (28, 28), (29, 6), (7, 0), (24, 10), (0, 31), (7, 20), (16, 14), (13, 27), (5, 22), (28, 5), (27, 2), (18, 31), (18, 24), (7, 9), (13, 30)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x39 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 38), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (37, 24), (16, 34), (15, 20), (29, 1), (12, 25), (3, 6), (13, 14), (11, 10), (26, 9), (14, 38), (9, 19), (26, 31), (25, 34), (9, 12), (20, 31), (28, 23), (14, 32), (7, 20), (30, 6), (0, 29), (30, 8), (4, 8), (13, 1), (34, 28), (14, 24), (15, 30), (7, 9), (35, 2), (24, 1), (15, 26), (32, 5), (9, 25), (23, 21), (18, 21), (29, 25), (20, 11), (26, 32), (3, 32), (19, 4), (37, 32), (17, 1), (29, 0), (34, 19), (35, 23), (5, 16), (28, 34), (1, 0), (8, 34), (10, 5), (26, 30), (9, 17), (38, 36), (38, 0), (36, 17), (1, 34), (6, 33), (18, 20), (33, 11), (33, 0), (16, 38), (1, 23), (4, 18), (36, 36), (16, 33), (32, 1), (21, 24), (6, 35), (25, 18), (33, 1), (8, 38), (16, 30), (9, 32), (21, 7), (35, 12), (18, 11), (10, 27), (2, 7), (22, 33), (18, 29), (17, 15), (7, 8), (29, 29), (26, 3), (15, 32), (16, 3), (30, 14), (8, 25), (14, 34), (21, 35), (24, 18), (4, 22), (15, 3), (37, 6), (23, 32), (30, 36), (11, 0), (37, 26), (28, 26), (30, 16), (33, 8), (38, 7), (31, 29), (6, 30), (3, 13), (3, 31), (11, 11), (19, 8), (37, 37), (7, 10), (24, 28), (9, 36), (24, 11), (11, 14), (32, 38), (27, 0), (33, 7), (38, 9), (29, 23), (18, 0), (36, 19), (30, 30), (18, 22), (30, 27), (14, 28), (2, 23), (32, 33), (29, 6), (9, 9), (10, 34), (2, 13), (15, 7), (36, 37), (6, 16), (33, 21), (8, 32), (33, 35), (13, 19), (9, 10), (21, 21), (5, 28), (17, 27), (11, 15), (21, 9), (8, 11), (34, 35), (2, 2), (17, 4), (35, 37), (11, 26), (9, 38), (25, 33), (22, 20), (37, 3), (23, 38), (32, 24), (28, 13), (23, 4), (6, 5), (6, 34), (7, 0), (30, 3), (7, 5), (4, 7), (37, 9), (34, 31), (26, 28), (15, 1), (25, 29), (7, 36), (20, 35), (7, 32), (33, 33), (30, 0), (26, 4), (21, 6), (23, 5), (27, 1), (7, 11), (19, 19), (11, 23), (12, 33), (22, 38), (5, 20), (5, 34), (18, 5), (32, 4), (11, 30), (21, 1), (29, 37), (16, 6), (20, 20), (3, 34), (26, 10), (14, 9), (0, 22)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 39x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (38, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (12, 19), (3, 31), (13, 24), (5, 1), (4, 31), (9, 10), (22, 6), (36, 29), (20, 29), (19, 16), (23, 33), (34, 23), (29, 2), (34, 34), (29, 18), (31, 6), (37, 15), (10, 33), (20, 6), (36, 26), (30, 28), (20, 0), (6, 13), (6, 22), (10, 25), (37, 22), (15, 29), (7, 3), (13, 31), (37, 1), (22, 26), (29, 9), (24, 0), (34, 1), (6, 5), (0, 17), (23, 8), (37, 12), (13, 4), (15, 14), (19, 25), (20, 20), (10, 9), (32, 1), (31, 31), (4, 30), (3, 5), (5, 6), (21, 32), (4, 28), (28, 4), (24, 7), (34, 28), (10, 8), (13, 32), (36, 28), (0, 21), (25, 12), (22, 10), (2, 34), (32, 34), (20, 33), (21, 21), (33, 18), (11, 14), (33, 1), (21, 12), (19, 26), (7, 16), (22, 5), (6, 6), (37, 21), (38, 13), (28, 0), (8, 27), (11, 27), (34, 14), (37, 26), (37, 6), (38, 32), (10, 3), (19, 23), (12, 34), (16, 13), (38, 19), (6, 28), (32, 15), (11, 1), (14, 11), (13, 21), (26, 22), (0, 6), (0, 5), (17, 9), (11, 11), (32, 4), (0, 10), (33, 13), (9, 3), (28, 7), (12, 26), (33, 30), (26, 0), (9, 12), (18, 20), (14, 34), (4, 10), (6, 33), (29, 12), (28, 19), (18, 12), (29, 4), (25, 7), (19, 9), (21, 20), (30, 19), (37, 23), (2, 19), (38, 10), (32, 11), (3, 9), (24, 24), (26, 2), (15, 24), (7, 17), (27, 8), (36, 17), (14, 26), (27, 23), (15, 12), (3, 1), (3, 19), (17, 11), (28, 9), (6, 4), (26, 14), (36, 4), (17, 15), (26, 4), (35, 20), (4, 15), (15, 15), (31, 23), (9, 16), (4, 25), (11, 17), (3, 6), (27, 6), (1, 17), (33, 6), (34, 19), (16, 10), (32, 33), (28, 6), (18, 23), (8, 31), (28, 28), (35, 6), (19, 3), (22, 19), (6, 18), (16, 29), (18, 15), (30, 14), (26, 11), (7, 32), (19, 12), (22, 2), (15, 20), (2, 11), (28, 15), (32, 18), (18, 25), (4, 34), (23, 4), (11, 8), (8, 16), (3, 22), (18, 10), (4, 26), (1, 21), (14, 29), (38, 31), (37, 19), (38, 14), (5, 23), (23, 19), (1, 9), (15, 3), (35, 18), (22, 1), (29, 27), (20, 32), (10, 21), (14, 30), (16, 22), (11, 24), (26, 33), (15, 9), (32, 20), (16, 15), (25, 22), (23, 21), (23, 17), (18, 7), (8, 32), (29, 17), (16, 16), (8, 11), (20, 31), (12, 17), (2, 15), (1, 10), (1, 0), (5, 22), (28, 17), (35, 14), (23, 3), (29, 19), (6, 14), (14, 31), (8, 13), (10, 28), (29, 24), (14, 9), (13, 22), (29, 25), (3, 14), (32, 23), (34, 13), (28, 2), (19, 29), (4, 8), (32, 6), (12, 28), (27, 12), (33, 3), (16, 8), (32, 0), (33, 14), (0, 19), (20, 34), (38, 5), (33, 21), (37, 5), (25, 5), (6, 11), (3, 34), (16, 4), (11, 3), (20, 25), (37, 24), (32, 17), (17, 33), (35, 11), (28, 30), (11, 20), (30, 17), (30, 2), (28, 11), (31, 17), (0, 24)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 37x34 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (36, 33), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (25, 25), (3, 29), (13, 22), (31, 19), (18, 20), (13, 26), (26, 33), (3, 11), (13, 20), (29, 14), (20, 22), (24, 9), (27, 32), (28, 14), (28, 31), (28, 30), (30, 27), (35, 24), (10, 19), (4, 5), (31, 3), (12, 9), (17, 15), (17, 2), (27, 5), (10, 27), (30, 10), (31, 7), (26, 28), (5, 29), (2, 24), (13, 18), (31, 20), (14, 33), (12, 13), (22, 16), (26, 11), (29, 4), (5, 22), (1, 13), (0, 17), (35, 21), (24, 28), (0, 25), (10, 30), (20, 14), (33, 23), (16, 5), (12, 30), (15, 1), (31, 24), (16, 17), (36, 7), (8, 29), (27, 8), (30, 32), (14, 19), (21, 20), (5, 1), (2, 18), (32, 19), (17, 7), (8, 8), (25, 14), (9, 9), (9, 28), (8, 3), (20, 24), (3, 4), (24, 33), (20, 7), (22, 3), (17, 16), (34, 15), (31, 12), (17, 11), (34, 9), (30, 7), (6, 13), (10, 11), (24, 12), (35, 10), (10, 24), (4, 12), (13, 9), (9, 5), (10, 7), (6, 8), (9, 12), (2, 6), (14, 15), (13, 21), (16, 31), (28, 20), (31, 18), (20, 13), (21, 19), (36, 32), (13, 24), (16, 12), (35, 28), (6, 3), (15, 13), (4, 11), (5, 14), (1, 9), (9, 24), (8, 10), (33, 5), (30, 28), (34, 12), (23, 9), (22, 12), (22, 31), (29, 11), (1, 7), (5, 32), (6, 10), (25, 32), (3, 30), (18, 16), (25, 0), (7, 0), (33, 0), (24, 22), (19, 13), (19, 5), (10, 6), (30, 6), (4, 19), (12, 12), (2, 14), (15, 17), (33, 3), (7, 28), (30, 21), (4, 27), (20, 12), (27, 26), (2, 1), (32, 30), (14, 18), (12, 26), (27, 3), (11, 1), (17, 30), (4, 16), (29, 22), (21, 8), (26, 13), (24, 1), (3, 19), (15, 28), (18, 12), (27, 17), (30, 11), (1, 18), (9, 19), (4, 29), (29, 18), (1, 24), (17, 31), (26, 25), (36, 21), (22, 0), (29, 16), (33, 10), (33, 19), (1, 31), (34, 11), (19, 20), (19, 21), (25, 5), (24, 24), (17, 27), (12, 0), (14, 27), (22, 8), (14, 28), (7, 8)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 30x31 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (29, 30), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (17, 5), (24, 9), (4, 0), (14, 13), (13, 18), (4, 15), (25, 2), (26, 12), (8, 14), (29, 8), (25, 18), (25, 13), (5, 10), (3, 1), (21, 18), (15, 24), (6, 23), (1, 24), (3, 28), (10, 30), (20, 13), (1, 11), (17, 21), (28, 25), (21, 24), (14, 5), (7, 7), (22, 5), (11, 9), (1, 29), (7, 10), (7, 30), (6, 28), (7, 23), (10, 15), (23, 6), (26, 23), (2, 26), (27, 10), (24, 19), (27, 16), (6, 4), (15, 1), (20, 18), (23, 27), (20, 28), (4, 10), (3, 13), (9, 7), (27, 27), (2, 11), (15, 8), (11, 19), (25, 28), (7, 25), (10, 24), (3, 22), (25, 12), (4, 27), (28, 9), (13, 16), (9, 3), (3, 0), (1, 28), (14, 16), (28, 3), (4, 24), (23, 14), (19, 22), (6, 3), (15, 18), (22, 2), (0, 7), (2, 13), (8, 4), (19, 16), (10, 26), (20, 4), (13, 22), (10, 19), (12, 18), (15, 16), (8, 13), (16, 4), (6, 21), (9, 29), (6, 8), (8, 23), (15, 3), (26, 1), (20, 11), (27, 7), (20, 21), (3, 2), (22, 12), (5, 21), (24, 14), (17, 13), (1, 19), (25, 20), (12, 24), (12, 21), (23, 28), (17, 0), (13, 1), (17, 29), (13, 9), (2, 30), (9, 1), (3, 10), (13, 17), (0, 11), (17, 8), (11, 16), (17, 23), (26, 10), (29, 20), (28, 13), (21, 13), (5, 7), (24, 4), (9, 23)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 37x35 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (36, 34), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (14, 7), (9, 20), (10, 34), (29, 20), (4, 17), (3, 20), (9, 21), (1, 6), (22, 9), (2, 4), (5, 33), (4, 1), (34, 29), (19, 19), (25, 26), (8, 1), (9, 34), (3, 29), (8, 12), (24, 16), (15, 8), (29, 24), (16, 5), (36, 30), (20, 23), (3, 4), (4, 12), (24, 31), (19, 33), (13, 32), (27, 31), (32, 25), (23, 23), (10, 25), (16, 1), (36, 29), (4, 24), (27, 2), (2, 9), (1, 33), (1, 31), (24, 2), (33, 25), (11, 29), (17, 20), (21, 17), (34, 11), (4, 10), (15, 32), (25, 14), (26, 23), (8, 2), (34, 4), (6, 32), (30, 18), (14, 5), (1, 18), (12, 18), (31, 4), (7, 14), (12, 22), (13, 24), (18, 16), (18, 17), (11, 12), (15, 31), (7, 34), (23, 21), (24, 12), (29, 22), (7, 13), (9, 19), (33, 24), (30, 22), (8, 34), (19, 31), (31, 32), (1, 23), (28, 22), (29, 30), (17, 34), (19, 1), (2, 12), (19, 15), (17, 28), (23, 10), (21, 24), (24, 23), (16, 22), (3, 30), (0, 34), (0, 8), (18, 9), (2, 33), (22, 34), (33, 10), (10, 3), (25, 7), (28, 1), (19, 29), (10, 31), (17, 8), (22, 0), (7, 29), (21, 19), (27, 6), (29, 34), (22, 3), (7, 32), (6, 14), (16, 10), (22, 4), (17, 0), (33, 18), (36, 19), (23, 13), (29, 29), (35, 0), (30, 12), (31, 5), (36, 22), (29, 14), (17, 3), (23, 11), (11, 22), (21, 28), (9, 17), (5, 34), (22, 30), (11, 32), (30, 1), (14, 15), (6, 6), (20, 22), (10, 2), (35, 3), (3, 34), (22, 13), (10, 23), (4, 29), (14, 8), (17, 21), (28, 2), (28, 20), (5, 25), (26, 27), (13, 4), (33, 27), (26, 14), (3, 24), (25, 25), (16, 7), (17, 12), (31, 3), (23, 19), (28, 17), (9, 26), (31, 10), (13, 9), (5, 29), (26, 21), (12, 12), (11, 15), (35, 5), (4, 13), (12, 2), (33, 2), (5, 24), (18, 15), (0, 10), (9, 29), (28, 13), (19, 21), (22, 25), (14, 2), (18, 26), (34, 15), (6, 7), (5, 6), (10, 24), (26, 8), (35, 12), (32, 2), (14, 30), (21, 27), (32, 23), (6, 15), (27, 11), (35, 25)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}


[User]
In a 37x33 grid, what is the fewest number of steps it takes to get from the bottom left (0, 0) to the top right (36, 32), provided you can move right or up by any number of cells (like a chess rook) at each step, subject to the constraint that you cannot move through the following cells: (17, 23), (14, 1), (12, 20), (4, 1), (27, 2), (31, 11), (21, 28), (3, 29), (4, 0), (24, 15), (22, 32), (4, 7), (30, 2), (5, 9), (31, 31), (21, 9), (29, 15), (23, 4), (26, 17), (9, 5), (2, 27), (11, 2), (25, 3), (24, 13), (5, 5), (24, 28), (19, 10), (21, 27), (5, 1), (23, 3), (23, 6), (12, 19), (8, 24), (3, 3), (16, 5), (1, 1), (32, 28), (11, 25), (11, 19), (26, 12), (36, 9), (28, 32), (28, 30), (8, 12), (0, 9), (24, 6), (30, 20), (8, 13), (5, 11), (35, 27), (35, 8), (36, 28), (8, 4), (20, 22), (4, 24), (18, 30), (30, 1), (31, 3), (21, 20), (29, 20), (32, 14), (2, 21), (18, 16), (27, 0), (21, 25), (24, 22), (13, 30), (19, 4), (20, 0), (20, 8), (3, 0), (13, 25), (36, 31), (16, 0), (1, 12), (31, 30), (30, 11), (33, 4), (34, 24), (10, 29), (24, 3), (20, 3), (6, 8), (32, 30), (29, 21), (19, 26), (15, 18), (26, 8), (4, 26), (15, 19), (25, 19), (2, 16), (16, 14), (18, 5), (33, 32), (23, 2), (22, 4), (14, 3), (30, 17), (8, 26), (18, 32), (3, 28), (11, 11), (26, 27), (13, 6), (9, 30), (17, 3), (25, 29), (22, 26), (1, 17), (3, 14), (8, 7), (13, 3), (34, 19), (18, 4), (18, 6), (30, 25), (26, 10), (16, 32), (32, 27), (35, 10), (7, 10), (8, 1), (2, 15), (26, 9), (26, 4), (20, 12), (3, 22), (4, 4), (32, 32), (21, 15), (26, 7), (4, 8), (21, 12), (5, 22), (19, 22), (27, 32), (21, 6), (3, 16), (36, 25), (11, 29), (4, 5), (19, 5), (1, 9), (16, 21), (27, 4), (15, 32), (2, 19), (8, 18), (23, 7), (15, 3), (20, 18), (28, 1), (17, 9), (20, 9), (9, 6), (26, 30), (10, 13), (9, 19), (34, 22), (3, 15), (3, 20), (28, 9), (2, 32), (27, 15), (14, 12), (3, 24), (0, 10), (18, 17)? If it's impossible, answer with -1.

Present the answer in LaTex format: \boxed{Your answer}