【實用策略app】Funny Newspaper Puzzles|最夯免費app

Funny Newspaper Puzzles aims to be an application that provides games that one might expect to find in magazines and newspapers.

INTRODUCTIONS:

Funny Newspaper Puzzles - You get 3 different types of games to chose from Wordsearch, Crosswords, or Sudoku, so you can pick the puzzles you want.

Each game is completely independent of the others and based on existing open source applications, all of which are available independently within the Google Play store.

Crosswords is based on "Shortyz Crosswords"

Sudoku is based on "OpenSudoku"

Wordsearch is based on "Open WordSearch"

INSTRUCTIONS:

1. Crossword is a crossword puzzle application that downloads a number of free puzzles, and with a paid subscription, the NYT.

2. Sudok is an open source sudoku game.

Features:

- Several input modes (finger-friendly, numpad in the bottom of screen etc.)

- Puzzles can be downloaded from web or entered by hand

- Game time and history

- Export to sdcard

- Themes

3. Multiple word banks

Code base checkout fully compiles now; open sourced under GPL

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:

A crossword can be a word puzzle that normally takes the form of a square or a rectangular grid of white and black shaded squares. The goal can be to fill the white squares with letters, forming words or phrases, by solving clues which lead to the answers.

A word search, word find, word seek, word sleuth or mystery word puzzle could be a word game that is letters of a word in a grid, that usually may have a rectangular or square shape. The objective of this puzzle can be to find and mark all the words hidden inside the box. The words may be horizontally, vertically or diagonally.

Sudoku, originally called Number Place,can be a logic-based, combinatorial number-placement puzzle.The objective might be to fill a 9¡Á9 grid with digits so that each column, each row, and each of the nine 3¡Á3 sub-grids that compose the grid can contain all of the digits from 1 to 9.

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