비트윈 라인 스도쿠 플레이 방법
선 위의 숫자는 두 끝점 값 사이에 엄격하게 있어야 합니다.
규칙
표준 스도쿠 규칙이 적용됩니다: 모든 행, 열, 3×3 박스에 숫자 1–9를 각각 정확히 한 번씩 채웁니다.
라인 사이 스도쿠는 원형 끝점이 있는 라인을 그립니다. 라인을 따라 있는 모든 숫자(끝점 자체 제외)는 작은 끝점보다 엄격하게 크고 큰 끝점보다 엄격하게 작아야 합니다. 끝점이 2와 8이면, 라인의 모든 중간 셀은 3, 4, 5, 6 또는 7 중 하나여야 합니다. 끝점 값이 가까울수록 중간 셀이 더 제약을 받습니다.
이 퍼즐의 출처, 관련 변형과의 비교 및 전략 요약을 보려면 다음을 참조하세요 비트윈 라인 스도쿠 변형 개요.
한눈에
비트윈 라인 스도쿠 푸는 방법
자주 묻는 질문
Between Lines Sudoku란 무엇인가요? ▾
Between Lines Sudoku is a variant where lines with circular endpoints are drawn on the grid. Every digit along a line (excluding the endpoint circles) must be strictly between the two endpoint values. The endpoints themselves are placed during solving — only the line positions are given.
How do I read the between-line clues? ▾
The two circles at the ends of each line are the boundary values. Every cell between them must be strictly greater than the smaller endpoint and strictly less than the larger one. You deduce which endpoint is larger as part of the solve.
Can the endpoints be any digits? ▾
Yes. Endpoint circles are not pre-filled — you place digits in them during solving. The only rule is that every cell along the line (excluding endpoints) must sit strictly between whatever ends up in the two circles.
What is the best strategy for Between Lines Sudoku? ▾
Look for short between-lines — a single cell between two endpoints is tightly constrained. Combined with row, column, and box rules, the valid range for that cell is often very small. Also look for lines where available candidates in a given row or column form a narrow range.
Is Between Lines Sudoku hard to learn? ▾
The concept is straightforward but the deductions require careful range analysis. Tracking the minimum and maximum possible values for each endpoint and inferring the valid range for in-between cells is the core skill. Easy puzzles make this very accessible.
How long does Between Lines Sudoku take to solve? ▾
Easy puzzles take 8–18 minutes. Medium puzzles run 18–35 minutes. Hard puzzles average 35–65 minutes and expert puzzles can take over 90 minutes. Solve time scales with the number of overlapping lines and the complexity of range interactions.