about 2 months ago - No comments
Jigsaw 6×6 puzzle 2Jigsaw 6×6 puzzle 1I just made some Jigsaw Sudoku puzzles for a book and had a couple spare which I thought I’d post here. Just place A to F once each into every row, column and bold-lined jigsaw shape.
about 1 year ago - No comments
Sudoku 6×6 puzzleJigsaw 6×6 puzzle
I had a couple of 6×6 Sudoku puzzles left over when making issue 58 of Sudoku Pro magazine, so I thought I’d post them here.
Just place 1-6 into each row, column and bold-lined area.
about 1 year ago - No comments
Sudoku 16×16 puzzle
And to complement the Killer Sudoku I posted a moment ago, here’s a 16×16 puzzle for those who like these. Just place 1 to 9 and A to G in each row, column and 4×4 box. Only “scan and place” logic is needed for this, I promise!
about 1 year ago - 1 comment
Killer Sudoku puzzle
Sudoku Xtra 11 is out now, but I’m holding off the announcement post until it’s available on Amazon.com too. In the mean time, here’s a Killer Sudoku puzzle.
Just place 1 to 9 in each row, column and bold-lined box. Each dashed-line cage should add to the given sum, and you can’t repeat a More >
about 1 year ago - No comments
Samurai 8X puzzle
When I was making Sudoku Xtra 10 I wanted to put in a really big Samurai Sudoku puzzle. In the end because I had a square page area available beneath the instructions I went with a 13-grid one (just as a one-off to see what sort of reaction it got!) but I had More >
about 1 year ago - No comments
Killer Plus Minus Samurai puzzle
If you’re a Sudoku Xtra reader you’ll have seen these in their regular 9×9 form in both issues 5 and 6, but this is the first time I’ve made a Samurai one, and the first time I’ve posted one here I think.
This is essentially a regular Killer Sudoku puzzle, except that More >
about 1 year ago - No comments
Killer Sudoku Pro 6×6 Samurai puzzle
It’s been quiet here recently – much of my effort has been going on my UK General Election site, How To Vote, although Sudoku Xtra 6 was out on Saturday too. Anyway, there are still 10 days to go to the election but after that I’ll get some time back!
However I thought I should More >
about 1 year ago - 3 comments
Toroidal Killer Jigsaw Toroidal puzzle
A while back someone asked for some variant toroidal patterns on PuzzleMix, so I was just adding a couple of them to the daily puzzles section when it occurred to me that I could put up a few toroidal killer sudoku too, for a change. However I then realised that the More >
about 1 year ago - 1 comment
Samurai Star XXXXX puzzle
I haven’t posted a puzzle for a week (it’s been a busy week, mind!) so it’s time to make up for that, just in time for the weekend.
In this puzzle the aim is pretty simple: place 1 to 9 in each set of 9 squares starting and ending with a bold line, More >
about 1 year ago - 2 comments
I wrote quite a lot yesterday about whether you “needed” the X in some Sudoku-X puzzles. I promised that I’d follow up with the result of analysing a stack of Killer Sudoku-X puzzles, and so here is that result.
I picked 64 Killer Sudoku-X puzzles (52 for the daily puzzlemix section plus 12 for the weekly More >
about 2 years ago
At first sight, these seemed to be the same as Kenken puzzles, but having re-read the rules it’s an interesting twist to note that you can’t repeat digits within the cages as you can with Kenken. Makes them slightly easier as a few more options are eliminated. I see what you mean about not having to do the large multiplications – thank goodness!
about 2 years ago
I’m going to clarify the different type of puzzles in my next blog post, which will appear at midnight (GMT) I think – I’ve decided that we can break the Killer Sudoku / KenKen(TM) space down into four different puzzle types.
about 2 years ago
It is different. I really like Killer Sudoku. I didn’t have to do huge multiplication except to check my work. I came away with the rules of Multiples and Integer Division to speed things up.
Multiples being where if the answer is 12 in 2, then the cage can have the digits: 2,3,4,6.
Integer Division is to divide the answer by a potential number in the cage. If you get a remainder, the divisor digit is NOT in the cage. If you do this for known numbers in the cage, the result is now a smaller number for the remaining digits and it gets easier.
After doing more of these, I can get to the point where looking at a value of some of the cages can auto-tell me the digits in the cage (just as for kakuro, 23 in 3 is 6-8-9).