Nonocross - Puzzle 16
Nonocross Puzzle 16 Answer — Lion
Nonocross Puzzle 16, Lion, is a 6×6 grid with 28 filled cells and 8 empty cells. The completed board is shown below with the exact row and column clues used to verify it. A solver found exactly one grid that satisfies every clue, so this solution is uniquely determined.
Use the clue tables and deduction steps to compare your progress. Every filled group must match the clue for its row and column exactly.
The clues
Nonocross Puzzle 16 Row and Column Clues
Each line shows its clue and the cells to fill, counted from the left for rows or from the top for columns. Puzzle 16 has 6 rows and 6 columns.
| Row | Clue | Fill cells |
|---|---|---|
| Row 1 | 4 | 3 - 6 |
| Row 2 | 11 | 3, 6 |
| Row 3 | 31 | 1 - 3, 6 |
| Row 4 | 6 | 1 - 6 |
| Row 5 | 6 | 1 - 6 |
| Row 6 | 6 | 1 - 6 |
| Column | Clue | Fill cells |
|---|---|---|
| Col 1 | 4 | 3 - 6 |
| Col 2 | 4 | 3 - 6 |
| Col 3 | 6 | 1 - 6 |
| Col 4 | 13 | 1, 4 - 6 |
| Col 5 | 13 | 1, 4 - 6 |
| Col 6 | 6 | 1 - 6 |
The answer
Nonocross Puzzle 16 Solved Grid
Puzzle 16 (Lion) is a 6×6 board with 28 filled cells and 8 empty cells. The board above is repeated here as plain text, one row per line, with ■ for a filled cell and · for an empty cell, so it can be copied or read by a screen reader.
··■■■■ ··■··■ ■■■··■ ■■■■■■ ■■■■■■ ■■■■■■
Is Nonocross Puzzle 16 Unique?
Yes. A solver enumerated every grid that satisfies all 6 row clues and 6 column clues and found exactly one. The displayed board is therefore forced by the clue set.
How to solve it
How to Solve Nonocross Puzzle 16
Start with the lines that need no thinking: Row 4 (6 on 6 cells), Row 5 (6 on 6 cells), Row 6 (6 on 6 cells), Column 3 (6 on 6 cells). A clue that adds up to the full length of its line, counting one gap between groups, can be filled straight away.
The strongest overlap is Column 1: its clue 4 needs 4 of the 6 cells, leaving 2 spare. The block of 4 can slide by at most 2, so cells 3–4 are filled in every placement.
Applying these single-line deductions to every row and column, then repeating with what is known, fixes 27 of the 36 cells in the first pass and completes the grid in 2 passes. No guessing is needed.
Deductions
Step-by-Step Deductions for Puzzle 16
These deductions come from the actual clues of puzzle 16, applied one line at a time and repeated until nothing new follows.
Pass 1 · Row 4
(clue 6 on 6 cells): cells 1–6 must be filled, whatever the rest of the grid holds.
Pass 1 · Row 5
(clue 6 on 6 cells): cells 1–6 must be filled, whatever the rest of the grid holds.
Pass 1 · Row 6
(clue 6 on 6 cells): cells 1–6 must be filled, whatever the rest of the grid holds.
Pass 2 · Row 2
(clue 1 1): using the cells already fixed by crossing lines settles 4 more cells.
Watch out
Common Mistakes in Nonocross Puzzle 16
Overthinking a full line
Row 4 (clue 6 on 6 cells) has no spare cell, so every position in it is decided by the clue; there is nothing to test.
Using the answer
How to Check Your Nonocross Puzzle 16 Answer
Read the filled-cell groups in every row and column of your grid and compare them with the clue lists above. In this puzzle row 1 must read 4 and column 1 must read 4; the last row must read 6 and the last column 6.
The line with the most groups is Column 5, which must read 1 3; it is the quickest place to spot a merged or split group.
Uniqueness
Verification
How This Nonocross Puzzle 16 Answer Was Verified
- The filled-cell groups of all 6 rows and 6 columns of the stored board were read and compared with the clue sequences: every line matches.
- The stored board was compared cell by cell with the 6×6 grid drawn from the game’s own graphics files: identical.
- A solver counted the grids that satisfy the clues: one.
- Not established: this board has not been replayed in the live game app. How SolvedWise checks answers.
Questions
Questions About Nonocross Puzzle 16
What is the answer to Nonocross Puzzle 16?
What are the row clues for Puzzle 16?
What are the column clues for Puzzle 16?
Is Nonocross Puzzle 16 uniquely solvable?
How should I start solving Puzzle 16?
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