Place the digits 1-9 into each row, column, and region. Regions are to be determined by the solver.
Each region has an “index”. A region's index is the digit found in the leftmost cell of said region’s highest row. All regions must have a unique index.
In each region, numbers with the same parity as the index cannot orthogonally touch one other. For example, if a region’s index were 7, then within that same region odd numbers could not touch orthogonally. (look at attached image of the example puzzle for reference)
Quadruple clues assign region indexes to surrounding cells. The digits in a quadruple clue correspond to the grid cell that they are found within. For example, the 4442 quadruple (in columns 2 and 3) indicates that R2C2, R2C3, and R3C2 are each part of a region with index number 4, and R3C3 is part of a region with index number 2.
Digits separated by a white dot must be consecutive and must belong to different regions. Not all dots are given.
Solve here: CTCSolution code: Row 5, then column 8
on 10. April 2024, 20:53 by Qodec
Very cool!
on 10. April 2024, 17:08 by yttrio
Some really nice parity deductions in this one, great puzzle!
on 10. April 2024, 15:58 by egubachu
Brilliant!
on 10. April 2024, 11:39 by MonsieurTRISTE
Annoying to have wasted my time on a previous wrong version of it.
on 10. April 2024, 11:36 by Infinity_Gamers00
@h5663454 @BBB there was a missing quadruple in the link. I just fixed the link so it should have the 3363 quadruple in column 7-8 now
on 10. April 2024, 10:41 by BBB
I have no idea how to distinguish between 3 and 9. I think R8C6 can be a 3 in Box 6