![]() ![]() ![]() For example, let’s look at the top row, as we now need to fit 1, 2, and 3. There are many different directions to take from this point. Now, due to restrictions, I won’t be able to show the cages in proper, but I will show step-by-step where the numbers go using generic tables (I suggest you copy the actual puzzle with the cages to follow along a bit better). So in this puzzle, there’s already a freebie: the 4 in the top right. Easy as can be when you get used to how these work. How does this look in action? Well, let’s take a look at one:Ĥ×4’s. Numbers in cages can be repeated (sometimes this is the only option) as long as the numbers repeated are not in the same row or column. However, there are additional “cages” to every grid to which the numbers placed in there must combine to the given “target” using the provided math operation (unless it is a single-square cage, known as a “freebie”). Just as with any Latin Square puzzle, the goal is to fit the numbers into the grid depending on how many rows there are. KenKen puzzles are featured daily in the New York Times and have surpassed Sudoku as my favorite type of Latin square puzzle (no disrespect, though, because I think Sudoku is still a very fun and intriguing type of puzzle because of the logic tricks). When I flipped through the book, I came to realize that Calcudoku was just another name for KenKen, as the name is trademarked. However, one type of puzzle was also in there, although it was under a name I didn’t recognize: Calcudoku. So, for example, with the 4 next to the < symbol, only a 1, 2, or 3 can be placed there. In Futoshiki, the only stipulation is that the inequality constraints are satisfied.
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