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The Mini Book Of Logic Puzzles 2020-2021. Sudoku Jigsaw 8x8 - 240 Easy To Master Puzzles. #8 - Mykola Krylov - Bog

Bag om The Mini Book Of Logic Puzzles 2020-2021. Sudoku Jigsaw 8x8 - 240 Easy To Master Puzzles. #8

Sudoku Jigsaw (also known as "Irregular", "Nonomino" or "Geometric Sudoku") is a logic-based, combinatorial number-placement puzzle.Jigsaw Sudokus are very similar to regular Sudoku puzzles. Regular 8x8 Sudoku that row and column rules apply, but instead of a 4x2 grid they are name Jigsaw shapes.Each row, column, and jigsaw shape contains all of the digits 1 through 8. In all other respects, the puzzle works in the same way, but this change in the region shapes introduces new twists into the logic required to solve the puzzle - and often makes it much harder for you to find the next move as a result!Every Jigsaw Sudoku puzzle only ever has one possible solution, and it can always be reached via reasonable logical deduction. In other words, guessing is never required.

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  • Sprog:
  • Engelsk
  • ISBN:
  • 9798556209886
  • Indbinding:
  • Paperback
  • Sideantal:
  • 146
  • Udgivet:
  • 31. oktober 2020
  • Størrelse:
  • 152x229x8 mm.
  • Vægt:
  • 204 g.
  • BLACK NOVEMBER
Leveringstid: 2-3 uger
Forventet levering: 4. december 2024

Beskrivelse af The Mini Book Of Logic Puzzles 2020-2021. Sudoku Jigsaw 8x8 - 240 Easy To Master Puzzles. #8

Sudoku Jigsaw (also known as "Irregular", "Nonomino" or "Geometric Sudoku") is a logic-based, combinatorial number-placement puzzle.Jigsaw Sudokus are very similar to regular Sudoku puzzles. Regular 8x8 Sudoku that row and column rules apply, but instead of a 4x2 grid they are name Jigsaw shapes.Each row, column, and jigsaw shape contains all of the digits 1 through 8. In all other respects, the puzzle works in the same way, but this change in the region shapes introduces new twists into the logic required to solve the puzzle - and often makes it much harder for you to find the next move as a result!Every Jigsaw Sudoku puzzle only ever has one possible solution, and it can always be reached via reasonable logical deduction. In other words, guessing is never required.

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