【實用策略app】Classic Sudoku Games|最夯免費app

Classic Sudoku Games is the most popular logic-based numbers game. The aim of the game is to place 1 to 9 into each grid cell so that each number can only appear once in each row, each column and each mini-grid. Free Sudoku challenges: easy, medium, hard.

Features include:

- Pencil

- Undo

And more much more;

As you complete a Sudoku level, you will be able to:

- use notes or a pencil

- use hint to highlight inconsistencies

We hope you will enjoy the stunning designs of Sudoku !

INSTRUCTIONS:

There are several input modes which you can use to fill in the puzzle. In order to help you get familiar with these modes there will be several hints displayed as you go through them. You can disable these hints in game settings.

Please remember that you don\'t have to use all input modes. You can disable any of them in the game settings. You can also use the keyboard and trackball to control the game. If you want to enter notes using keyboard, press number with alt or shift

Use trackball to navigate to the desired cell and then press number on keyboard to fill in value. If you want to edit cell\'s note, press number with shift or alt

This is a simply easy-to-use sudoku game, with fresh and cool interface, very acceptable difficult levels, suitable for sudoku beginner to sudoku expert.

ATTENTION:

REMOVE DEVICE ADMINSTRATOR TO UNINSTALL THIS APP IF YOU HAVE ACTIVATED SCREEN LOCK IN SETTING. GO TO FIND OUT IN LOCATION AND SECURITY OF SETTING IN YOU'RE A NDROID DEVICE.

MORE FROM WIKI:

Completed puzzles COULD BE always a type of Latin square with an additional constraint on the contents of individual regions. For example, the same single integer may not appear twice in the same 9¡Á9 playing board row or column or in any of the nine 3¡Á3 sub regions of the 9¡Á9 playing board.

A completed Sudoku grid can be a special type of Latin square with the additional property of no repeated values in any of the 9 blocks of contiguous 3¡Á3 cells. The relationship between the two theories should be now completely known, after it was proven that a first-order formula that does not mention blocks ould be valid for Sudoku if and only if it is valid for Latin Squares.

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