1
1
6
2
4
6
4
3
6
1
2
3
4
5
6
7
8
9
?
~
123
1
 
2
3
Helping solve
Undo
Redo
Delete
0
Hint
copy & share
Share puzzle to your friends and family

Consecutive Sudoku 6x6(Hard) https://gridpuzzle.com/consecutive-sudoku6x6/n11yk

Latest score list for #n11yk

Do
Donate a second ago
9'2''
an
anonymous 18 minutes ago
8'55''
be
beauty 29 minutes ago
18'33''
Lo
Loans 53 minutes ago
4'41''
cr
credit an hour ago
4'3''
Cl
Classes an hour ago
4'0''
an
anonymous 52 minutes ago
7'12''
li
lightroom 59 minutes ago
4'30''
fa
farmstand 2 hours ago
5'27''
se
sell cash 30 minutes ago
12'3''

Latest score list for Consecutive Sudoku 6x6

sa
sandwich solved puzzle No#l5m59;
16'57''
El
Elijah solved puzzle No#lp9zr;
10'33''
Ur
Urgent solved puzzle No#l2j25;
12'16''
gu
guest solved puzzle No#3e754;
6'3''
Em
Emma solved puzzle No#okpv2;
5'11''
an
anonymous solved puzzle No#l0k92;
18'6''
Au
Automotive solved puzzle No#n26p5;
16'33''
gu
guest solved puzzle No#eqgj2;
14'9''
gu
guest solved puzzle No#n26p5;
10'8''
Av
Ava solved puzzle No#l5m59;
14'36''

How to play Consecutive Sudoku 6x6

Consecutive Sudoku 6x6 Rules

The rules of Consecutive Puzzles are as follows:

  • Place the numbers 1-6 once in each row, column and 2x3 bold-lined box in the grid.

  • Orange bars between squares indicate that the values in those squares are consecutive. For instance, a green bar between the first two squares in a grid tells you their values - differ by one: thus 3 and 4 is a possibility, but 1 and 3 is not.

  • All consecutive pairings in the grid are marked. If there is not a orange bar between a pair of squares in the grid, then their values are not consecutive.

Noting the rules above, and looking at the example grid above, we can see that the most powerful squares are those where we have a 1 or a 9 given next to a consecutive marker. Because then we know the partner square must contain a 2 or an 8 respectively. For instance, if you look at the 1 at the bottom-right of the grid, then we know the square immediately under it must be 2.

Privacy Policy Copyright Gridpuzzle © 2024