Consecutive Sudoku

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Enkel · Consecutive Sudoku Bytt vanskelighetsgrad over ↑
Hvordan spille Consecutive Sudoku
Standard Sudoku-regler gjelder. Hvite streker vises mellom tilstøtende celler hvis verdier avviker med nøyaktig 1. Der det ikke er noen strek, er de to cellene IKKE påfølgende.
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Stolper mellom celler betyr at de to sifrene er konsekutive

Hva er Consecutive Sudoku?

Konsekutive Sudoku markerer streker mellom par av tilstøtende celler. En strek betyr at de to sifrene i disse cellene avviker med nøyaktig 1 — de er påfølgende. Når det brukes med den negative begrensningen (ingen strek = ikke påfølgende), gir dette informasjon om hvert tilstøtende par i hele rutenettet, og skaper et kraftig begrensningsnettverk.

På et øyeblikk

BegrensningstypeCellerelasjoner
Typiske gitte tall18–24
Vanskelighetsgradsvurdering ★★★☆☆ 3/5
Gj.sn. løsningstid — Enkel7 min
Gj.sn. løsningstid — Middels16 min
Gj.sn. løsningstid — Vanskelig32 min
Gj.sn. løsningstid — Ekspert58 min

Hvordan løse Consecutive Sudoku

TeknikkHva det gjørNivå
Negative Constraint Power Where no bar appears, the two cells are guaranteed non-consecutive. Every unmarked adjacent edge tells you something — treat absent bars as constraints. Avansert
Bar Pair Enumeration A bar means the digits differ by exactly 1. List all valid pairs: (1,2), (2,3), …, (8,9). Use row/column context to narrow which pair fits. Avansert
Consecutive Chain Three cells connected by two bars form a run of three consecutive digits (in some order). Enumerate the 7 possible runs: {1,2,3}, {2,3,4}, …, {7,8,9}. Avansert
Isolated Digit Detection A digit surrounded on all four sides by non-bar edges has no consecutive neighbour — highly constrained within a local area. Avansert

Gjennomsnittlige løsningstider

Enkel
7 min
Middels
16 min
Vanskelig
32 min
Ekspert
58 min

Ofte stilte spørsmål

Hva er Consecutive Sudoku?
Consecutive Sudoku is a variant where white bars appear between some adjacent cells. A white bar means those two cells hold digits that differ by exactly 1. Crucially, all consecutive adjacent pairs are marked — if there is no bar between two cells, they are guaranteed not to be consecutive.
How does the no-bar constraint work?
Every adjacent pair that is NOT consecutive has no bar. This negative information is extremely powerful — it eliminates all consecutive digit pairs from unmarked cell boundaries. Experienced players apply no-bar eliminations as aggressively as the positive bar clues.
What pairs count as consecutive?
Consecutive digits differ by exactly 1: 1&2, 2&3, 3&4, 4&5, 5&6, 6&7, 7&8, 8&9. The constraint applies to horizontally and vertically adjacent cells only — diagonal neighbours are not considered.
What is the best first move in Consecutive Sudoku?
Look for long chains of consecutive bars — a chain of four bars forces four consecutive digits in those five cells. Also, digits 1 and 9 can only be consecutive with 2 and 8 respectively, so any cell surrounded by no-bar neighbours cannot hold 1 or 9 unless those specific partners are available nearby.
Is Consecutive Sudoku harder than regular Sudoku?
At easy difficulty it is comparable to medium classic Sudoku. The bars and no-bars together provide a dense constraint web that makes early eliminations fast. Hard and expert puzzles become much more demanding as bar chains grow longer and interact with more rows, columns, and boxes.
How long does Consecutive 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 often exceed 90 minutes. Applying both bar and no-bar logic simultaneously is the key to efficient solving at all levels.
Prøv også
Non-Consecutive Sudoku
The exact inverse rule — adjacent cells must never differ by 1 — so your bar logic flips into a global elimination engine.
Kropki Sudoku
Adds a second marker type (the doubling black dot) to the consecutive logic you already read fluently.
Anti-Påfølgende Sudoku
Takes the no-bar half of this puzzle and applies it everywhere: no neighbouring cells may be consecutive, no markers given.
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