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Super Sudoku Spark 16x16

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Created: Saturday, 26 May 2018 12:27

Imagine if we could modify the shape of a  Super Sudoku 16X16. If we look carefully at one puzzle.

We notice that this puzzle is composed of 16 regions of size 4X4, but we could divide the puzzle into 4 parts of 8X8.

By example a Super Sudoku has 4 regions of 8X8 like this.

I was wandering what could happen if we want to insert an another region of size 8X8 into this puzzle. The most obviously method like this

 

produces this puzzle:

Spark 8 5 no 1434
In fact this puzzle is a Spark Sudoku (Rules of Spark Sudoku) with region of 4x4 like the Super Sudoku. This is a Super Sudoku with 5 regions of 8X8 instead of 4 regions. This is my latest creation, I believe that this puzzle will please all puzzlers. I intend soon to create a book about the different variation of the Super Sudoku.
This is the printables files.
Puzzle :spark_8_5_01424,pdf
Solution : spark_8_5_01424_sol,pdf

Super Sudoku 16X16 even/odd

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Created: Friday, 18 May 2018 19:38

To continue with variation about the Super Sudoku 16x16. One that is obvious is the Sudoku even/odd, each grayed cell has an even number (2,4,6...) and on the other hand each normal cell (white cell) has odd number (1,3,5 ..). This constrain help you to determine which number to put. So I present you one puzzle

Super Sudoku even n 1

The printable files PDF.

Puzzle: sudokup_16X16_00001.pdf

Solution : sudokup_16X16_00001_sol.pdf

If you find this puzzle to scaring you could try a conventional 9x9 Sudoku even.

Sudoku even no 13

The printable files PDF.

Puzzle: sudokup_9X9_00013.pdf

Solution : sudokup_9X9_00013_sol.pdf

I hope that you enjoy these puzzles !!

 

Consecutive Super Sudoku 16X16 # 1

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Created: Saturday, 12 May 2018 11:56

Directly from the oven, still steaming,  I present you a different flavor of the Super Sudoku: the consecutive Super Sudoku. In addition to the regular rules, each cell having a mark (white bar) must have a number that is consecutive to the other cell sharing the mark. This means that the other number in the other cell must have  a difference of 1 with the original cell. By example if a cell has a 4 and has a mark then the adjacent cell (the cell who share the mark) should have either 3 or 5.  This rule also implies that if no mark appears between two cells then the difference of the two numbers is greater than one. Enough discussion, try it by yourself !.

 

Consecutive Super Sudoku n 1

 

The printable files PDF.

Puzzle : sudoku_16X16_00001.pdf

Solution : sudoku_16X16_00001_sol.pdf

 

Because this is the first time that I make this puzzle, yours comments, suggestions even critics are welcome.

{ccomment  on} 

 

 

Super Sudoku X 16X16 # 1

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Created: Saturday, 05 May 2018 15:09

To continue with the Super Sudoku's variations, I present you the Super Sudoku X. As you can see, the grid has two diagonals (with gray cells), this means that you need to have the numbers from 1 to 16 in each diagonal (in addition to have the same thing for the rows,columns and regions). This constrain gives you more clues to solve this kind of puzzle. I provide you two puzzles to let you appreciate this variant.

1)

Super Sudoku X n 7

 

The printable files PDF.

Puzzle: super_x_00007.pdf

Solution : super_x_00007_sol.pdf

2)

Super Sudoku X n 7773

 

The printable files PDF.

Puzzle: super_x_07773.pdf

Solution : super_x_07773_sol.pdf

Enjoy

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