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Hexagonal Thinking

Map connections between concepts visually

Hexagonal Thinking

Students receive hexagonal cards with key concepts, people, events, or ideas. They must arrange the hexagons so that touching sides represent connections, then explain why they placed each hexagon where they did. No single "correct" arrangement exists. The value is in the reasoning and discussion.

Duration25–40 min
Group Size12–32
Bloom's TaxonomyAnalyze · Evaluate
PrepLow · 10 min

What is Hexagonal Thinking?

Hexagonal thinking as a classroom methodology was popularized in the UK in the late 2000s and early 2010s, though its intellectual roots connect to general systems theory and the concept mapping work of David Ausubel in the 1960s. The hexagonal shape is not merely aesthetic. Unlike rectangular cards or Post-it notes, hexagons share edges on six sides, creating a visual structure that implies relationship and connection in every direction. When you place two hexagons adjacent, you are already claiming that the concepts they represent connect: the placement is a claim that requires justification.

The methodology sits at a productive intersection between visual thinking and analytical reasoning. Students who struggle with linear, text-heavy analysis sometimes find that working spatially with hexagons accesses modes of understanding that traditional academic formats don't reach. Conversely, students who are confident verbal reasoners benefit from having to translate their thinking into a visual arrangement: the translation often reveals assumptions and gaps that articulate reasoning conceals.

The power of hexagonal thinking is in the links, not the placement. Two groups given the same set of hexagons will often produce very different arrangements, and the differences are the most pedagogically productive part of the activity. Why did Group A place 'industrialization' adjacent to 'urbanization' but Group B placed it adjacent to 'labor movements'? What concept is Group A foregrounding that Group B isn't? These differences reveal different mental models of the topic, and making those different models visible to each other is where genuine conceptual development happens.

The verbal annotation of links, requiring students to write or say the nature of each connection rather than just placing hexagons adjacent, is what makes hexagonal thinking an analytical practice rather than a sorting activity. The difference between "these two things are related" and "industrialization caused urbanization because increased factory wages drew rural workers to cities" is the difference between recognition and understanding. The annotation requirement keeps hexagonal thinking in the latter territory.

Cross-link development, connections between branches of the map that aren't hierarchically related, is the most intellectually demanding part of the activity. A student who builds a neat hierarchical tree from a central concept has demonstrated organized knowledge. A student who identifies that a concept at the 'economic causes' branch also connects to a concept at the 'social effects' branch, and can articulate why, has demonstrated a more sophisticated understanding of the topic as a system rather than a set of separate domains.

Hexagonal thinking works particularly well as a pre-assessment, a mid-unit consolidation activity, and an end-of-unit synthesis. As a pre-assessment, it reveals prior knowledge structure before instruction. As a mid-unit activity, it shows how new learning is integrating with existing frameworks. As an end-of-unit activity, it demonstrates the conceptual architecture students have built. Running all three versions of the same hexagonal map across a unit and comparing them tells a powerful story of learning.

How to Run Hexagonal Thinking: Step-by-Step

  1. Select Key Concepts

    5 min

    Identify 15-30 essential terms, names, dates, or themes from your current unit of study.

  2. Prepare the Hexagons

    5 min

    Write one concept on each hexagon tile and provide several blank tiles for students to add their own unique ideas.

  3. Facilitate Group Discussion

    5 min

    Divide students into small groups and task them with arranging the tiles so that touching edges represent a meaningful link.

  4. Require Verbal Justification

    6 min

    Circulate during the process, asking students to explain the 'why' behind specific connections to ensure they are thinking critically.

  5. Document the Connections

    6 min

    Have students glue their final arrangement to a poster or take a photo, then label the most important intersections with written explanations.

  6. Conduct a Gallery Walk

    6 min

    Allow groups to view other maps to see different perspectives on how the same concepts can be interconnected.

When to Use Hexagonal Thinking in the Classroom

  • Making connections across topics
  • Understanding cause and effect webs
  • Reviewing units holistically
  • Exploring thematic connections

Common variants

Concept-connection hexagons

Each hexagon holds one concept from the unit. Students arrange them so adjacent hexagons share a meaningful link, then explain the map.

Evidence-and-claim hexagons

Two colors of hexagons: claims and evidence. Students build structures where each claim is flanked by the evidence that supports it.

Research Evidence for Hexagonal Thinking

  • Paivio, A. (1986, Oxford University Press, Oxford Psychology Series, No. 9)

    The use of both verbal and visual representations (dual coding) significantly enhances memory and comprehension compared to using only one modality.

  • Hattie, J. (2008, Routledge, 1st Edition)

    Strategies that promote 'concept mapping' and 'metacognitive strategies' have high effect sizes (0.60 to 0.69) on student achievement and deep understanding.

  • Chi, M. T. H., Wylie, R. (2014, Educational Psychologist, 49(4), 219-243)

    Interactive and constructive activities, such as collaborative concept manipulation, lead to deeper learning outcomes than passive or active-only engagement.

Generate a Mission with Hexagonal Thinking

Use Flip Education to create a complete Hexagonal Thinking lesson plan, aligned to your curriculum and ready to use in class.