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BRAIN GAMES

                                                                          Many number puzzles rely on logical
                                                                          thinking rather than math skills.
                                                                          Sudoku and Kakuro, for example, are
                                                                          puzzles you solve by filling in blank
                                                                          squares with the right numbers
                                                                          according to certain logical rules.

                                             Tips and tricks

                                                   6    8    1         2    4         5        A good place to look first is
                                                                                            the row or column with the most
                                                                                            numbers. Here, the middle row
                                              2              3    5              6           is missing only 2 and 8. If you
                                                                                            check the rest of the numbers in
                                                   4    5         6         3         2      the vertical columns that the
                                                                                            middle row’s blank squares sit
                                                        2    9         6              4     in, you should be able to figure
          Sudoku                                                                             out which numbers go where.
          The classic Sudoku puzzle consists   4   3    6         1         9    5    7
          of a 9 x 9 grid of squares divided into
          nine boxes of nine squares. Every
          vertical column, horizontal row, and box   1       4         5    6                    Middle row
          must contain the numbers 1 through 9.
          Some squares already contain numbers,  6      9         8         7    4
          and your job is to figure out which
          numbers go in the empty squares.         5    3         4              8    1        Another trick is to look for
          Start with this puzzle and pick up
                                                                                            sets of three numbers, known
          some tips and tricks before moving   8             7    2    3    5              as “triplets.” Look at the middle
          on to try a few more on your own.
                                                                                            column of three boxes, shaded
                                                                                              gray. The top two already
                  Starter Sudoku                                                              contain 1. This means that
                                                                                             1 must go in the right-hand
                   1         6             8    3                                             column of the bottom box.
                                                                                              Check the rows and you’ll
                        5         9   3              8    6                                 realize there’s only one place
                                                                                                 the other 1 can go.
                   8         9        7         1        4

                                                                          Slightly harder
                   7         5             4    6         1
                                                                                 5             1             2
                   6              2   5    9         7
                                                                            1         7   3                  6    9
                   4         8    1             2         5
                                                                                          5         7    3
                   5         1        9              6    3
                                                                            6    7             9             8    2
                        8             1    3         4
                                                                                      5        4    2    7
                   3         2    8   4         9         7
                                                                            8    2             3    6        1    5


                                   er
                               Never guess which number goes in a
                                                         es
                                  ve
                                          wh
                                                         es
                               N e ve er r  g u es s  wh i c h  n u m b er  g o es  i n  a  4       1
                                       es
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                                 square. If there are a number of
                                 s
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                                         w
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                               p o s s i b i l i t i es s,  w ri t e  t t h e e m  s m a l l  i n  p en c i l  4  8  1  3
                                       s
                                         w
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                               possibilities, write them small in pencil
                                                           en
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                                                   res
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                               in the corner of the squares and erase            9             8             5
                                      rn
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                                           o
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                                     em
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                                              el
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                                   t them as you eliminate them..                         6
                                              el
                                                 i
                                                m
                                               i
                                               2011
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                                                   Dorling
                                                         Kindersley.
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                                             (c) 2011 Dorling Kindersley. All Rights Reserved.
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