8 Puzzle solver using uninformed and informed search algorithms as DFS, BFS and A*.
The 8-puzzle problem is a puzzle invented and popularized by Noyes Palmer Chapman in the 1870s. It is played on a 3-by-3 grid with 8 square blocks labeled 1 through 8 and a blank square. Your goal is to rearrange the blocks so that they are in order.
🔢 🎮🕹 Implementação dos algoritmos de busca no problema do jogos dos 8 números.
Solving 8-puzzle problem
implementation of AI problems in python
8 tiles puzzle problem is solved using A - Star algorithm in C++ programming language
This code solves the 8 puzzle problem with A star algorithm.
The 8-puzzle is a classic problem that involves sliding tiles in a 3x3 grid to match a desired goal configuration. The algorithm explores the shortest path from an initial configuration to the goal state and visualizes the steps involved in solving the puzzle.
Finding optimal solution to a given configuration of the 8 puzzle problem
8 Puzzle Problem Solver built using reactJs
This is a simple 8-puzzle game solved using different search algorithms (A Star, BFS).
Search algorithms for 8-puzzle problem search problem and traveling salesman optimization problem.
Repository for programming project one under ITCS 6150 Intelligent Systems under Dr. Dewan Ahmad for the fall 2021 semester. The aim is to solve the 8-puzzle problem using an A star search algorithm based on the heuristic function chosen by the user. The programming language chosen for this project is Python 3
8-puzzle implementation in Python using State space search algorithms
The 8-puzzle-problem repository hosts a Jupyter Notebook detailing the solution strategies for the 8-puzzle, a sliding puzzle involving a 3x3 grid. The notebook includes implementations of various algorithms to solve the puzzle efficiently, demonstrating concepts from artificial intelligence and algorithm design.
Application of A* search algorithm in solving 8-puzzle problem.
8 puzzle solver, a python program that solves the modified version of Expense 8 puzzle problem using different algorithms,
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