专家 立方体/3D数独
一个经典的9×9网格折叠到立方体的面上。行和列在三维中跨越面边界环绕。
专家 立方体数独。两个互锁的专家级网格,已知数极少——这是网站上最深的3D空间推理谜题。
分数
0
错误
0/3
时间
00:00
网格 A
网格 B
5
8
4
3
8
5
7
8
6
4
8
5
2
5
7
1
8
2
9
9
6
5
4
8
7
9
1
3
2
8
8
6
1
7
1
5
9
1
2
2
3
4
网格 A
已分享
网格 B
专家 · 立方体/3D · 2个网格 (153个单元格)0%
如何玩立方体/3D数独
两个9×9数独网格共享一个3×3角落宫。网格A(蓝色)覆盖第1-9行、第1-9列。网格B(绿色)覆盖第7-15行、第7-15列。共享宫(第7-9行、第7-9列)同时满足两个网格。每个网格必须独立满足标准数独规则。
如何玩立方体/3D数独 →
什么是立方体/3D数独?
难度
★★★★☆
4/5
约束类型
Twin Grids
典型给定数
~30 per grid
平均解题 (专家)
95 分钟
专家 级别的解题技巧
| 技巧 | 描述 | 级别 |
|---|---|---|
| Shared Box Exploitation | The overlapping 3×3 box satisfies both grids. Digits placed here eliminate from rows and columns in both Grid A and Grid B simultaneously. | 初级 |
| Grid A/B Isolation | Outside the shared box, each grid operates independently. Apply standard 9×9 Sudoku logic to each grid in turn. | 中级 |
| Cross-Grid Cascade | Completing the shared box often cascades through the adjacent rows and columns of both grids, rapidly resolving nearby cells. | 中级 |
| Overlap Constraint | The shared box must satisfy: Grid A's bottom-right box rules, AND Grid B's top-left box rules, AND both grids' overlapping row/column constraints. | 高级 |
| Twin Digit Counting | Each digit appears 9 times in Grid A and 9 times in Grid B, but only once in the shared box. This counting helps verify near-complete grids. | 高级 |
在专家需要掌握的技巧
- X翼技巧 — Expert cube puzzles deadlock each grid separately and hide the key in the overlap — an X-Wing in one grid that clears a shared-box candidate is usually the turn of the lock.
- Swordfish technique — Run Swordfish scans per grid in alternation; expert cube endgames typically need one fish per grid, sequenced so the first one's overlap eliminations enable the second.
按难度划分的平均解题时间
简单
15 分钟
中等
32 分钟
困难
60 分钟
专家
95 分钟
想要规则、策略和解题步骤的完整指南吗?
如何玩立方体/3D数独 →
相关变体
武士数独
The full-scale version of multi-grid solving — five grids instead of two, all trading digits through shared boxes.
超数独
Overlap logic inside a single grid: four windows that share cells with the standard boxes the way your grids share a corner.
锯齿数独
A single-grid geometry challenge — irregular regions demand the same spatial flexibility as twin-grid bookkeeping.
常见问题 — 专家 立方体数独
更多问题?请参阅完整 立方体数独指南.