Version: 3 Last Updated: 15 Apr 2017 Category: Other
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Details
Works on: Windows 10 | Windows 8.1 | Windows 8 | Windows 7 | Windows XP | Windows 2000 | Windows 2003 | Windows 2008 | Windows Vista | Windows 2012 File Format: exe
SHA1 Hash: 0e614321b6b53064ed58376dac5ce0fa688aa06b Game Platform: PC | Windows
Price: Free
Size: 4.19 MB
Rating: 2.1904761904762
out of 5
based on 63 user ratings
Downloads: 322 License: Free
SetLiFu (Set Line Full) is a free game by New Logical Games and works on Windows 10, Windows 8.1, Windows 8, Windows 7, Windows XP, Windows 2000, Windows 2003, Windows 2008, Windows Vista, Windows 2012.
You can download SetLiFu (Set Line Full) which is 4.19 MB in size and belongs to the games category Other. SetLiFu (Set Line Full) was last updated on 2017-04-15 and is currently at version 3.
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Description
The game of an increased level of complexity. Your score is equal the beginning of the game to some value, which depends on the sizes of a field and level of complexity. The game field represents four squares consisting of blocks of one type. In three seconds the blocks on a field mix up, and you can begin to play. It is necessary to you to restore source sort of a field. For this purpose it is necessary pressing on buttons placed on perimeter of a field, to move blocks. At pressing the button all appropriate line of blocks moves. The block, which is pushed out for bounds of a field is located on a released crate of a field. Each course reduces your score. If the counter becomes less than zero, the game comes to an end. On each round the fixed time lasts. If you have not placed blocks for this time, the game comes to an end. At transition the degree of hashing of blocks is increased by each new round. The degree of hashing also depends on the sizes of a field and level of complexity of the game. The hashing of blocks occurs in such a manner that always there is a way of their installation in a source state for the given number of courses. It is fair for all roundes, which number is less 42 ? 69, depending on the sizes of a field and level of complexity.
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