The number 7 is often considered to be lucky, but in this unlucky sandwich sudoku all of the 7s have been replaced.
This puzzle follows standard sudoku and sandwich sudoku rules (referenced below), with one major exception:
All of the 7s that would appear in a standard sudoku grid have been replaced by each of the digits 1 through 9. The replacement digits are allowed to break the standard sudoku uniqueness rules. (Yes, one of the 7s was even "replaced" by a 7, so there is a single 7 in the final grid.)
The replacement digits are reflected in the sandwich sums but cannot be used as crust digits.
Given digits are highlighted in blue if and only if they are replacement digits. (That is to say, unhighlighted givens are not replacements.)
Each cell should be filled with one of the digits 1 through 9. Digits may not repeat within any row, column, or outlined 3x3 subgrid.
Each number outside the grid indicates a "sandwich sum" for its adjacent row or column. A sandwich is formed within a row or column by its 1 and 9 ("crust digits"), and the sum contains all of the digits between them.
Solution code: The digits of row 3 (left-to-right) followed by the digits of row 9 (left-to-right)
on 5. August 2024, 21:08 by geekpuzzles
@Franjo Thank you for the kind and clever words :) I enjoyed your tent puzzle.
on 4. August 2024, 23:51 by geekpuzzles
Clarified solution code instruction
on 4. August 2024, 02:05 by BenTen
I enjoyed that one. Thanks for setting.
on 3. August 2024, 15:28 by Franjo
Though the taste of this sandwich is a bit unusual the solving path is quite smooth. Nice puzzle. Thank you for sharing.