Puzzle No.245

This is a Kropki puzzle from the Indian Puzzle Championship - 2008.

PUZZLE NO.245: KROPKI (1~8)


SOLUTION:

Puzzle No.173

This is a Kropki Sudoku from Sudokucup 1 made by Karel Tesar.

PUZZLE NO.173: KROPKI SUDOKU


SOLUTION:

Puzzle No.128

This is a Kropki puzzle made by Deb Mohanty.

PUZZLE NO.128: KROPKI (1~6)

SOLUTION:

Puzzle No.126

This is a Kropki puzzle made by Deb Mohanty.

PUZZLE NO.126: KROPKI (1~6)


SOLUTION:

Puzzle No.124

This is a Kropki puzzle made by Deb Mohanty.

PUZZLE NO.124: KROPKI (1~6)

SOLUTION:

Puzzle No.122

This is a Kropki puzzle made by Deb Mohanty.

PUZZLE NO.122: KROPKI (1~6)

SOLUTION:

Puzzle No.120

This is a Kropki puzzle made by Deb Mohanty.

PUZZLE NO.120: KROPKI (1~6)

SOLUTION:

Puzzle No.117

This is a Kropki puzzle made by Deb Mohanty.

PUZZLE NO.117: KROPKI (1~6)


SOLUTION:

Puzzle No.107

This is a Kropki puzzle.

PUZZLE NO.107: KROPKI (1~5)

SOLUTION:

Puzzle No.101

This is a Kropki Sudoku.

PUZZLE NO.101: KROPKI SUDOKU


SOLUTION:

Rules of 'Kropki Sudoku'

Place numbers in the grid such that each row, column and 3x3 box contain the numbers 1 to 9. If the absolute difference between two digits in neighbouring cells equals 1, then they're separated by a white dot. If the digit in a cell is half of the digit in a neighbouring cell, then they're separated by a black dot. The dot staying between '1' and '2' can have any of these dots.

EXAMPLE:


UNIQUE SOLUTION:

Puzzle No.82

This is a Kropki puzzle from the French Puzzle Championship - 2008.

PUZZLE NO.82: KROPKI (1~8)

SOLUTION:

Puzzle No.26

This is a Kropki puzzle from the French Puzzle Championship - 2008.

PUZZLE NO.26: KROPKI (1~7)


SOLUTION:

Rules of 'Kropki'

Place numbers of the given range in the grid such that each number appears in every row and column exactly once. If the absolute difference between two digits in neighbouring cells equals 1, then they're separated by a white dot. If the digit in a cell is half of the digit in a neighbouring cell, then they're separated by a black dot. The dot staying between '1' and '2' can have any of these dots.

EXAMPLE: (1~4)


UNIQUE SOLUTION: