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Note that the first two rules also apply to (for example) Hitori puzzles, and thus these puzzles share some of their solving methods: If it is discovered that a cell is painted black, it is immediately known that all of the four (orthogonally) adjacent cells must be white (from Rule 1).
To solve the puzzle, the two horse pieces are placed in a way that the back of the horse on the first piece is facing the back of the horse on the second piece. In the gap between, the jockey's piece of paper should be slipped in, thus forming an image on which a horse is running to the left and the other to the right, one upside up, and the ...
Shinro (しんろ) is a logic-based puzzle that has similarities to Sudoku and Minesweeper. The objective is to locate 12 hidden 'Holes' on an 8×8 grid. The board contains a variable number of arrows, each of which points to at least one Hole. A count of the number of Holes is given for each Row and Column.
The Nine Dots Prize, named after the puzzle, [23] is a competition-based prize for "creative thinking that tackles contemporary societal issues." [ 24 ] It is sponsored by the Kadas Prize Foundation and supported by the Cambridge University Press and the Centre for Research in the Arts, Social Sciences and Humanities at the University of ...
A dropquote puzzle. Dropquote or quotefall is a puzzle type where a quotation has been written over several lines, and the solver must recreate it from only a list of letters as they should appear in each column. When correctly completed, the words read from left to right to form a quotation, proverb or saying.
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Solving the puzzle requires a combination of logical techniques. [2] Numbers in each row and column restrict the number of possible values for each position, as do the inequalities. Once the table of possibilities has been determined, a crucial tactic to solve the puzzle involves "AB elimination", in which subsets are identified within a row ...
The typical means of starting a Fillomino puzzle is to draw in the obvious borders between non-matching givens and surrounding all polyominoes completed by the givens alone ('1's, pairs of orthogonally adjacent '2's, and so on). From there, the solver searches for three things, possibly in combination: Potential overloads. Each polyomino in the ...