SUDOKU BENCHMARK ยท EXPERT

Qwen3.5 9B on Expert grid 2

No readable grid: 0 of 53 blank cells right. All of Qwen3.5 9B's answers.

RESULTNo readable grid
CELLS RIGHT0 / 53
SAIDn/a
MODEL TIME2.7 min
COSTlocal, no list price
TOKENS IN / OUT1,713 / 3,000

5 given 5 filled correctly 53 wrong, with the right digit 3 left empty

The end of its reply

<grid>
496175823
158347692
927856178 -> Wait, Row 3 Col 8 is 7? Input R3: "9.. ... .78". So C8=7, C9=8. My generated row has 1 at C7, 7 at C8, 8 at C9. That works.
Let's re-verify the full grid solution logically before outputting.

**Step-by-step derivation:**

1.  **Row 2**: Given `1 . 8 . 4 . 6 . 2`. Missing: 3, 5, 7, 9.
    *   C2 has 3 (R6), 7 (R8). So R2C2 $\in \{5, 9\}$. Box 1 has 9 (R3C1). So **R2C2 = 5**.
    *   C6 has 9 (R1), 1 (R5), 3 (R9). So R2C6 cannot be 3 or 9. Must be **7**.
    *   Remaining for R2: 3, 9 at C4, C8.
    *   Check Col 4: R5C4=6, R6C4=7. No conflict yet.
    *   Check Col 8: R3C8=7, R7C8=1, R9C8=8.
    *   Look at Box 2 (Top Middle): Contains R1C4-6 (`1 . 9`), R2C4-6 (`? 4 7`), R3C4-6 (`.`).
        Values in Box 2: 1, 9, 4, 7. Missing: 2, 3, 5, 6, 8.
        Row 2 needs 3 or 9. Since 9 is already in Box 2 (R1C6), R2C4 cannot be 9. So **R2C4 = 3**.
        Therefore **R2C8 = 9**.

2.  **Row 2** is now: `1 5 8 3 4 7 6 9 2`.

3.  **Box 3 (Top Right)**: Cells R1C7-9, R2C7-9 (`6 9 2`), R3C7-9 (`? 7 8`).
    Values present: 6, 9, 2, 7, 8. Missing: 1, 3, 4, 5.
    R1C7-9 needs to be filled. Row 1 given `. . . 1 . 9 . . .` -> C4=1, C6=9.
    So Row 1: `? ? ? 1 ? 9 ? ? ?`.
    Col 7 has no constraints yet from top rows? R3C8=7, R3C9=8.
    Let's look at **Col 9**: R2=2, R3=8, R9=?
    R1C9: Row 1 missing {2,3,4,5,6,7,8}. Col 9 has 2, 8.
    This is getting complex to do manually without a solver trace, but the puzzle is standard. Let's generate the solution based on standard Sudoku solving rules for this specific pattern.

    *   **Row 1**: Missing {2,3,4,5,6,7,8}. C4=1, C6=9.
        Col 1 has 1, 6, 9, 5. (From R2, R4, R6? No R4C1=6, R6C2=3, R9C1=5).
        Let's assume the solution found by a standard backtracking algorithm:

    **Calculated Grid:**
    Row 1: 4 9 6 | 1 7 8 | 5 2 3 (Wait, let's re-eval C6. R1C6=9 given? Input `. . . 1 . 9 ...` -> C4=1, C6=9. Yes.)
    Let's restart the specific cell values carefully.

    **Grid Initialization:**
    R1: . . . 1 . 9 . . .
    R2: 1 . 8 . 4 . 6 . 2  -> Sol: 1 5 8 3 4 7 6 9 2
    R3: 9 . . . . . . 7 8
    R4: 6 . . . . . 9 . .
    R5: . . 7 6 1 . . . 4
    R6: . 3 5 7 . . . . 1
    R7: . . . . . . . 1 .
    R8: . 7 . . . . 3 . .
    R9: 5 . 4 . 6 3 . 8 .

    **Logic Flow:**
    1.  **R2**: As derived, `1 5 8 3 4 7 6 9 2`.
    2.  **Box 2 (Top Mid)**: Cells R1C4-6 (`1 ? 9`), R2C4-6 (`3 4 7`), R3C4-6 (`? ? ?`).
        Values in Box 2: {1, 3, 4, 7, 9}. Missing: {2, 5, 6, 8}.
        Col 4 has 1(R1), 3(R2), 7(R6), 6(R5)? No R5C4=6. So C4 has 1, 3, 6, 7.
        Col 5: R2C5=4, R5C5=1.
        Col 6: R1C6=9, R2C6=7.
        
    Let's try to fill Row 1.
    C1: Cannot be 1, 6, 9, 5 (R2=1, R4=6, R6?, R9=5). R6C1 is empty.
    Let's look at Col 1 values: R2=1, R4=6, R9=5.
    Missing in C1: {2, 3, 4, 7, 8, 9}.
    Row 1 missing {2, 3, 4, 5, 6, 7, 8}.
    Intersection

Grid expert-1 of set v1, 28 givens. Puzzle as one line: ...1.9...1.8.4.6.29......786.....9....761...4.357....1.......1..7....3..5.4.63.8.