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Number Puzzle Free

Number Puzzle Free APK

Number Puzzle Free APK

1.0.4 FreeEdouard Bernal ⇣ Download APK (2.91 MB)

Number Puzzle Free - Push the pieces around until the picture is complete.

What's Number Puzzle Free APK?

Number Puzzle Free is a app for Android, It's developed by Edouard Bernal author.
First released on google play in 3 years ago and latest version released in 1 year ago.
This app has 89 download times on Google play
This product is an app in Puzzle category. More infomartion of Number Puzzle Free on google play
Number Puzzle Free is a sliding block or sliding tile puzzle. it is a combination puzzle that challenges you to slide pieces around to establish a certain end-configuration. The pieces to be moved may be imprinted with sections of a larger picture and/or numbers. Push the pieces around over the board until the picture is complete. Challenge your logical thinking and mental limits.

Credit: Font Awesome Free - https://fontawesome.com/license/free

Lexicon: 15 puzzle. To solve the puzzle, the numbers must be rearranged into order. The 15 puzzle (also called Gem Puzzle, Boss Puzzle, Game of Fifteen, Mystic Square and many others) is a sliding puzzle having 15 square tiles numbered 1-15 in a frame that is 4 tiles high and 4 tiles wide, leaving one unoccupied tile position. Tiles in the same row or column of the open position can be moved by sliding them horizontally or vertically, respectively. The goal of the puzzle is to place the tiles in numerical order. Named for the number of tiles in the frame, the 15 puzzle may also be called a 16 puzzle, alluding to its total tile capacity. Similar names are used for different sized variants of the 15 puzzle, such as the 8 puzzle that has 8 tiles in a 3×3 frame. The n puzzle is a classical problem for modelling algorithms involving heuristics. Commonly used heuristics for this problem include counting the number of misplaced tiles and finding the sum of the taxicab distances between each block and its position in the goal configuration.[1] Note that both are admissible, i.e. they never overestimate the number of moves left, which ensures optimality for certain search algorithms such as A*.