Sudoku Ganjil/Genap
9
5
4
2
6
3
1
4
4
1
8
5
6
8
7
5
2
4
1
2
4
5
7
6
4
3
9
3
9
9
6
2
3
1
3
7
6
2
Kesilapan
0/3
Skor
-
Masa
00:00
Kemajuan0%
Ganjil
Genap
Mudah · Sudoku Ganjil/Genap
Tukar kesukaran di atas ↑
Cara bermain Odd/Even Sudoku
Peraturan Sudoku standard terpakai. Sel berlingkar ungu (ganjil) mesti mengandungi 1, 3, 5, 7, atau 9. Sel kuning (genap) mesti mengandungi 2, 4, 6, atau 8. Digit pariti yang salah dikira sebagai kesilapan.
Panduan penuh →
Sel berlorek mesti mengandungi digit ganjil; bulatan mesti mengandungi digit genap
Sudoku Ganjil / Genap Mudah
Sudoku Ganjil / Genap Sederhana
Sudoku Ganjil / Genap Sukar
Sudoku Ganjil / Genap Pakar
Apakah Sudoku Ganjil / Genap?
Odd/Even Sudoku menandakan sel tertentu sebagai ganjil (sering dilorek kelabu) atau genap (sering dibulatkan). Sel ganjil mesti mengandungi salah satu daripada 1, 3, 5, 7, 9 dan sel genap mesti mengandungi salah satu daripada 2, 4, 6, 8. Ini mengurangkan separuh set calon untuk sel bertanda dengan serta-merta, mewujudkan sekatan yang kuat tanpa menyediakan digit tertentu.
Sekilas Pandang
| Jenis kekangan | Hubungan Petak |
| Biasa diberi | 20–26 |
| Penilaian kesukaran | ★★★☆☆ 3/5 |
| Purata masa selesaikan — Mudah | 6 min |
| Purata masa selesaikan — Sederhana | 14 min |
| Purata masa selesaikan — Sukar | 28 min |
| Purata masa selesaikan — Pakar | 50 min |
Cara Menyelesaikan Sudoku Ganjil / Genap
| Teknik | Apa yang dilakukannya | Tahap |
|---|---|---|
| Immediate Candidate Halving | Marked cells instantly reduce to 5 odd candidates (1,3,5,7,9) or 4 even candidates (2,4,6,8). Apply this before any other technique. | Lanjutan |
| Parity Counting per Box | Count how many odd-marked and even-marked cells are in each box to verify the digit distribution is achievable. | Lanjutan |
| Parity-Chain Elimination | If a row must contain exactly four even digits, and three positions are already even-marked, the fourth must come from the remaining unmarked cells. | Lanjutan |
| Parity X-Wing | When parity restricts a digit to exactly two rows and two columns, form a parity-based X-Wing for cross-elimination. | Lanjutan |
Purata Masa Selesaikan
Mudah
6 min
Sederhana
14 min
Sukar
28 min
Pakar
50 min
Soalan Lazim
Apakah Odd/Even Sudoku?
Odd/Even Sudoku is a variant where some cells are shaded to indicate whether they must hold an odd or even digit. Purple-ringed cells must hold odd digits (1, 3, 5, 7, or 9). Yellow-shaded cells must hold even digits (2, 4, 6, or 8). Standard Sudoku rules apply to all cells.
What is parity in Sudoku?
Parity refers to whether a number is odd or even. In Odd/Even Sudoku, you can immediately halve the candidate list for any shaded cell. An odd cell can only hold 1, 3, 5, 7, or 9. An even cell can only hold 2, 4, 6, or 8. Combined with row, column, and box constraints, parity constraints make early placements much faster.
How do parity markings help solving?
Shaded cells eliminate half the digit range immediately. If a row already contains three odd digits and has an odd-marked cell remaining, that cell is heavily constrained. Counting odd vs even cells in each row, column, and box often reveals hidden singles that would be invisible without the parity markings.
Is Odd/Even Sudoku harder than regular Sudoku?
At easy and medium difficulty, it is comparable to or easier than classic Sudoku because parity markings provide immediate candidate reductions. Hard and expert Odd/Even puzzles use sparser markings and fewer given digits, making them comparable in difficulty to hard classic Sudoku.
What is the best first move in Odd/Even Sudoku?
Scan each row, column, and box and count how many odd and even slots remain versus how many odd and even digits are still unplaced. When only one cell in a row can hold an odd digit, that cell must contain an odd digit from the remaining candidates — this is a parity-based hidden single.
How long does Odd/Even Sudoku take to solve?
Easy puzzles take 5–15 minutes. Medium puzzles run 15–30 minutes. Hard puzzles average 30–60 minutes and expert puzzles can take 60–90 minutes. Parity-based hidden singles are the primary acceleration technique that distinguishes fast solvers.