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The objective of SuDoKu 8x8 is to fill every row, column, and block with the numbers 1-8. This book contains over 400 expertly selected puzzles ranked in difficulty from easy to evil.
The objective of SuDoKu 8x8 is to fill every row, column, and block with the numbers 1-8. This book contains over 400 expertly selected puzzles ranked in difficulty from easy to evil.
The objective of SuDoKu 8x8 is to fill every row, column, and block with the numbers 1-8. This book contains over 400 expertly selected puzzles ranked in difficulty from easy to evil.
The objective of classic SuDoKu 8x8 is to fill every row, column, and block with the numbers 1-8. This book contains over 400 expertly selected puzzles ranked in difficulty from easy to evil.
Even-Odd SuDoKu 8x8 is a variation of classic SuDoKu. Every row, column, and block must contain the numbers 1-8, with the additional constraint that all even numbers must be contained in the shaded regions.
Xtreme SuDoKu 8x8 is a variation of classic SuDoKu. Every row, column, and block must contain the numbers 1-8, with the additional constraint that each diagonal must also contain the numbers 1-8.
Xtreme SuDoKu 8x8 is a variation of classic SuDoKu. Every row, column, and block must contain the numbers 1-8, with the additional constraint that each diagonal must also contain the numbers 1-8.
Even-Odd SuDoKu 8x8 is a variation of classic SuDoKu. Everyrow, column, and block must contain the numbers 1-8, with theadditional constraint that all even numbers must be containedin the shaded regions.
Xtreme SuDoKu 6x6 is a variation of classic SuDoKu. Every row, column, and block must contain the numbers 1-6, with the additional constraint that each diagonal must also contain the numbers 1-6.
Classic Sudoku (also known as "Number Place") is a placement puzzle. The puzzle is a 8x8 grid made up of 4x2 subgrids (called "regions"). Some cells already contain numbers, known as "givens". The goal is to fill in the empty cells, one number in each, so that each column, row, and region contains the numbers 1 through 8 exactly once. Each number in the solution therefore occurs only once in each of three "directions", hence the "single numbers" implied by the puzzle's name.