The Power Of The Archery Knights
(Published on 20. November 2022, 09:02 by Tingo)
This is the third in my "Power of the Knights" series.
The entire series can be found here
Rules:
Normal Sudoku Rules Apply
Any two cells separated by a knight's move (in chess) cannot contain the same digit.
Values along an arrow must sum to the value in the arrow's circle/oval. All ovals must be read left to right or top to bottom.
Arrows represent "Archery Knights". There are five unique knights in the puzzle, each represented by a single arrow. The sum of each arrow (circle/oval value) equals the Archery Knight's "rank" to the second power. In other words, each knight's arrow sum = X^2 where X is the rank of the knight. Example, if an arrow represented a knight ranked 8, then the arrow's oval that represented that knight would have a value of 8^2 or 64. The values along the line of that arrow would then have to sum to 64.
The puzzle can be played at F-Puzzles here!
The puzzle can be played at CTC here!
Solution code: Row 9 followed by Column 7, no spaces
Comments
on 7. December 2022, 10:03 by TJReds
When I click on the link for the entire series it brings me to an advanced search page with no results.
on 7. December 2022, 07:31 by Tingo
Added link to "Power Of The Knights" series.
on 3. December 2022, 10:25 by TJReds
I'm quite enjoying your "Power of the Knights" series, looking forward to more! :)
- Thanks for playing! I appreciate the feedback and I have more concepts planned for the future. - Tingo
