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Solving Sudoku puzzles requires the use of various techniques. How advanced the techniques you'll need to use to crack Sudoku puzzles depends on how difficult the puzzles are. That's one of the great things about Sudoku - you can start mastering the simpler techniques and then move on to more advanced Sudoku puzzles.


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Learn Something Master these strategies and be an expert. Please visit my channel and check out my other uploads such as "How to solve a Sudoku puzzle - A Tutorial", or "Ne.


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1. The X-Wing The X-Wing method is one of the most basic advanced Sudoku strategies. It can also be applied in some intermediate levels, although its incidence is very low in these cases. Its goal is to eliminate candidates.


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These advanced strategies take your Sudoku-solving skills to the next level. Here's what you need to know: X-Wing Strategy: This technique involves identifying two rows or columns that each contain two instances of a particular number. The positions of these instances form an 'X' shape in the grid. By eliminating the possibilities of that.


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There are more than a few techniques to solve a Sudoku puzzle, but per Conceptis Puzzles, the easiest way to a Sudoku solution is to, " Scan rows and columns within each triple-box area,.


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The objective of Sudoku is to fill a 9x9 grid made of squares (shown above circled in blue) so that each row, each column, and each full 9x9 square use the numbers 1-9. While solving the sudoku puzzle you can only use each number one time in the square, column, and row.


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Swordfish XY-Wing Unique Rectangle Forcing Chains A couple of notes: You can click on the example images to make them larger. The examples are from hard puzzles. I may have removed potential numbers when doing so would make the strategy clearer. Intermediate Sudoku Techniques


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Looking to up your #sudoku game? Check out this YouTube video guide! We'll show you how to use advanced reasoning techniques to solve a real-life #sudoku puz.


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Advanced Sudoku techniques Take your Sudoku skills to the next level with advanced techniques that challenge even the most experienced solvers. Learn the art of pattern recognition with strategies using our step by step guides: Sudoku XY Wing Explained Sudoku X Wing Swordfish Sudoku


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Sudoku - Advanced Techniques Advanced Techniques A Quick Warning… At this point, you have learned all the basic Sudoku concepts. And while understanding them is certainly no easy task, you have probably realized by now that finding them in puzzles can be even harder.


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How to Solve Sudoku SUDOKU SOLVING TIPS Terms you will need to know Block: One of the nine 3x3 sections that make up the Sudoku grid. Candidate(s): The possible numbers that could be in a cell. Cell: A single square in a Sudoku grid. GETTING STARTED


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Extremely advanced techniques. There are a few more techniques that I do not plan to go over. They are just too complicated, too hard to spot, and/or too rare to bother mentioning, quite frankly! What I mean is, they are just beyond the scope of what I want this website to be. They are not techniques that I use myself. They were thought up by.


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1 Use a pencil. Download Article This may seem obvious to you, but some folks don't do this! It's possible for adept players to solve easier sudokus with pen, but for harder puzzles it's going to help a lot if you use pencil.


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So if you want to be a sudoku-solving master, read on! Example A. In example A, we've plotted in some candidate cells for the number 3. Now, assume that in column 2, 4, 7 and 9, the only cells that can contain the number 3 are the ones marked in red. You know that each column must contain a 3. Example B. Look at example B.


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1 Learn the setup. In a typical sudoku, you'll have a square grid of 9 large squares. Inside each of those larger squares will be 9 smaller squares. When faced with a puzzle, some of those smaller squares will be filled in with numbers from 1 to 9. More difficult puzzles will have fewer squares filled in. [1]


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Use Process of Elimination We know that there are three empty spaces in this square, which must contain the missing numbers of 5, 6 and 7. If we look to nearby squares for other instances of 6 and 7, we might be able to eliminate possibilities and see which number should go in which space.