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TheAlgorithms-Python/backtracking
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Kamil 7b996e2c22
backtracking -> word_search - replacing the example in doctest (#10188) 
* Replacing the generator with numpy vector operations from lu_decomposition.

* Revert "Replacing the generator with numpy vector operations from lu_decomposition."

This reverts commit ad217c66165898d62b76cc89ba09c2d7049b6448.

* Replacing the example in doctest with a less resource-intensive example.
2023-10-10 00:16:02 -04:00
..
__init__.py
Add __init__.py files in all the directories (#2503)
2020-09-28 19:42:36 +02:00
all_combinations.py
Pyupgrade to Python 3.9 (#4718)
2021-09-07 13:37:03 +02:00
all_permutations.py
Pyupgrade to Python 3.9 (#4718)
2021-09-07 13:37:03 +02:00
all_subsequences.py
Pyupgrade to Python 3.9 (#4718)
2021-09-07 13:37:03 +02:00
coloring.py
Fix comments in backtracking/coloring.py (#4857)
2021-10-01 23:48:47 +02:00
combination_sum.py
Upgrade to Python 3.12 (#9576)
2023-10-03 14:47:10 +05:30
hamiltonian_cycle.py
[pre-commit.ci] pre-commit autoupdate (#9013)
2023-08-29 15:18:10 +02:00
knight_tour.py
Add more ruff rules (#8767)
2023-05-26 09:34:17 +02:00
match_word_pattern.py
Match a pattern and String using backtracking (#9861)
2023-10-06 11:45:10 +13:00
minimax.py
Pyupgrade to Python 3.9 (#4718)
2021-09-07 13:37:03 +02:00
n_queens_math.py
Make some ruff fixes (#8154)
2023-03-01 17:23:33 +01:00
n_queens.py
Add pep8-naming to pre-commit hooks and fixes incorrect naming conventions (#7062)
2022-10-13 00:54:20 +02:00
power_sum.py
Add power sum problem (#8832)
2023-06-26 09:39:18 +02:00
rat_in_maze.py
UPDATED rat_in_maze.py (#9148)
2023-10-04 20:43:17 +02:00
README.md
Add README files 1/7 (#5754)
2021-11-04 18:49:36 +08:00
sudoku.py
[pre-commit.ci] pre-commit autoupdate (#9013)
2023-08-29 15:18:10 +02:00
sum_of_subsets.py
Make some ruff fixes (#8154)
2023-03-01 17:23:33 +01:00
word_search.py
backtracking -> word_search - replacing the example in doctest (#10188)
2023-10-10 00:16:02 -04:00

README.md

Backtracking

Backtracking is a way to speed up the search process by removing candidates when they can't be the solution of a problem.