Blupoli Puzzles
Kropki
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Numbers & arithmeticNumber deduction

Kropki

Complete the Latin grid using white and black dots that relate neighbouring values.

4 sizes4 difficultiesUnique solution
#74
Current gameKropkiCargando juego…
How to play
Time00:00

Blupoli

Game information

Kropki

Types of challenge

  • Numbers
  • Patterns
  • Regions

Skills you put into practice

  • Logical reasoningDeduce consequences and eliminate incompatible options.
  • Calculation and number senseCombine quantities, sums or numeric relationships.
  • Attention to detailTrack clues and detect conflicts on the board.
  • Pattern recognitionIdentify regularities, symmetries and meaningful combinations.

Complete the Latin grid using white and black dots that relate neighbouring values.

These puzzles engage different skills while you play. This does not in itself establish general cognitive improvement or replace professional care.

The challenge

Complete the Latin grid using white and black dots that relate neighbouring values.

How to play

  1. Fill each row and column with the numbers from 1 to the board size without repetition.
  2. A white dot means the neighbouring values are consecutive; a black dot means one is exactly double the other. In Blupoli, a pair that satisfies both relations is shown with a black dot.
  3. If two adjacent cells have no dot between them, their values are neither consecutive nor in a 1:2 ratio.

Advanced strategies

  • Black dots require a 1:2 relationship and white dots consecutive values; no dot rules out both relationships.
  • Start with black dots because the 1:2 relation sharply limits the candidates.
  • Combine each dot with row and column uniqueness before committing to a value.
  • A missing dot is also information: it rules out both consecutive and double pairs.

History and background

We do not yet have a sufficiently verified account of this game’s origins. Rather than guess, we avoid attributing a date or creator without reliable evidence.

Tips and strategies

  • Start with black dots because the 1:2 relation sharply limits the candidates.
  • Combine each dot with row and column uniqueness before committing to a value.
  • A missing dot is also information: it rules out both consecutive and double pairs.

Frequently asked questions

  • Where should I begin? Black dots require a 1:2 relationship and white dots consecutive values; no dot rules out both relationships.
  • What makes this game different? If two adjacent cells have no dot between them, their values are neither consecutive nor in a 1:2 ratio.
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