This original 8×8 board has 8 connected regions and 3 fixed cats. The smallest region is F, with 5 cells. Start by ruling out every other cell in each fixed cat’s row, column and region, plus its immediate neighbors.
The verified route below uses 5 forced placements and 1 candidate-elimination step after the givens. Region sizes: A: 6 · B: 6 · C: 15 · D: 8 · E: 13 · F: 5 · G: 5 · H: 6. These are observations about this board, not a guarantee that a smaller region always contains the next move.
Read each diagram in sequence. Cats and × marks in the before-state come from earlier deductions. Green outlines identify the current observation. Open the final answer only when you want the spoiler.
Step-by-step walkthrough
1Use a candidate lock
Every candidate in row 5 lies in region E (row 5, column 6; row 5, column 8). Its cat must use that shared section. Exclude row 4, column 6; row 4, column 8 from the rest of region E.
Before step 1. Exclude 2 cells; then scan for a new single.
2Check row 4
row 4 has only one remaining candidate: row 4, column 5. Every other cell is excluded by earlier placements or deductions. Place the cat here.
Before step 2. Place one cat, then exclude 4 other cells.
3Check row 5
row 5 has only one remaining candidate: row 5, column 8. Every other cell is excluded by earlier placements or deductions. Place the cat here.
Before step 3. Place one cat, then exclude 2 other cells.
4Check row 2
row 2 has only one remaining candidate: row 2, column 3. Every other cell is excluded by earlier placements or deductions. Place the cat here.
Before step 4. Place one cat, then exclude 3 other cells.
5Check row 1
row 1 has only one remaining candidate: row 1, column 6. Every other cell is excluded by earlier placements or deductions. Place the cat here.
Before step 5. Place one cat, then exclude 0 other cells.
6Check row 8
row 8 has only one remaining candidate: row 8, column 2. Every other cell is excluded by earlier placements or deductions. Place the cat here.
Before step 6. Place one cat, then exclude 0 other cells.
Show solution · reveals all cat positions
The final cats satisfy every row, column and region quota, with no edge or corner contact.