hexagonal thinkingclassroom activitydiscussionconcept connectionseducation

Hexagonal Thinking: A Complete Classroom Activity

Run a hexagonal thinking activity with a complete concept set, explained connections, an alternative arrangement and a discussion rubric.

CodePic Team9 min read

Quick answer

Use touching hexagons to propose relationships, then explain them with shared source material. This nine-card activity includes two defensible arrangements, individual writing and a rubric for revision.

How we verified this: The activity format is checked against NCTE's classroom account. The workshop brief, concept set and two arrangements are original; explanations are evaluated against the supplied brief.

Hexagonal thinking is a discussion activity in which learners arrange six-sided concept cards so touching edges represent relationships they can explain. The goal is a defensible network of ideas, not a single correct picture or the largest possible number of connections.

This walkthrough supplies a complete original activity about a shared community workshop: a short source, nine concept cards, two valid layouts, explained connections and a feedback routine. Use paper pieces or manually arranged shapes on a digital whiteboard. The worked arrangement uses manual placement and a separate explanation sheet.

What hexagonal thinking asks students to do

A hexagon can meet several neighbors, making it useful for exploring how one idea relates to multiple others. However, adjacency alone says very little. Learners must explain the relationship and identify the material that supports it.

In Jennifer Bonaldo's classroom account for NCTE, students use movable hexagonal pieces to discuss connections among ideas. The activity below is our own design and source material. It illustrates the method rather than reproducing the author's literary card set or treating one classroom experience as a guaranteed learning outcome.

Use the activity when learners have enough common material to reason with: after reading, during a unit review, or before writing an explanation. If the terms are unfamiliar, begin with a short definition check. A Frayer model can clarify a confusing concept before students start connecting it to everything else.

A useful learning objective is observable: “Explain three relationships using details from the shared source, and revise one connection after discussion.” “Be creative” is too vague to tell a learner what a successful explanation contains.

The original source for the activity

Give every group the following fictional brief:

A neighborhood workshop lends hand tools and runs beginner repair sessions. It has one cupboard and two volunteers each Saturday. Members reserve tools through a shared form, although some still ask by phone. A volunteer records when an item goes out and checks it when it returns.

Recently, two reservations were made for the same drill because a phone request had not reached the shared record. On another Saturday, a damaged handle was discovered after a tool had already been offered to the next borrower. The team does not know when the damage happened.

The volunteers propose checking the shared reservation record before confirming a loan, using a return check before placing tools back on the shelf, and leaving a clear handoff message when a question remains unresolved. They also want borrowing to stay practical for members who cannot use the form. No new policy has yet been tested.

Everything needed for this introductory round is in the brief. Learners may propose additional possibilities, but should label those as hypotheses rather than facts about the workshop.

Ask students to read individually and underline one observation, one proposed change and one uncertainty. This prepares them to distinguish what happened from what somebody thinks might help. A KWL chart can hold unanswered questions if the activity is part of a longer project.

Make the nine-card concept set

Write one concept on each hexagon. Keep the explanations below on a separate reference sheet so the physical pieces stay easy to move.

CardWorking meaning in this activity
ReservationA request for an item at a particular time
Shared recordThe common place where requests and loan status are recorded
AccessWhether a member can practically make a request
HandoffPassing relevant unresolved information to the next volunteer
Return checkInspecting the item before making it available again
TrustConfidence that commitments and information can be relied on
ResponsibilityKnowing who must perform or confirm a task
EvidenceA recorded observation or source detail used to support an explanation
UncertaintySomething the source does not establish

For a first attempt, use these nine pieces without adding more. Increasing the card count can increase logistical work faster than useful reasoning. Later, groups can add one blank card if they can explain a concept that the set fails to represent.

You can make equal-sized paper hexagons, label them by hand, and place them on a large sheet. On a blank whiteboard, arrange hexagonal shapes manually and place text in or beside them. Keep a separate explanation area so the reasons remain visible when you rearrange the pieces.

Run a discussion with a visible decision process

The following timing is a suggested short lesson plan, not a requirement of the method. Adjust it for reading length, age, accessibility and available time.

  1. Read and prepare, about four minutes. Each learner names one relationship and its supporting detail.
  2. Place an anchor, about two minutes. The group chooses a central concept and explains why it belongs there.
  3. Build and challenge, about eight minutes. Learners propose placements, state the relationship, and listen to a challenge before accepting it.
  4. Select and write, about six minutes. The group chooses three important neighboring pairs and records full explanations.
  5. Compare and revise, about five minutes. Another group questions one connection; the original group keeps or changes it with a reason.

Assign roles lightly: a source finder, a questioner, a piece mover and an explanation recorder. Rotate them, and allow a learner to speak or dictate instead of relying only on handwriting. Roles should distribute participation without making one student responsible for all the thinking.

A helpful proposal sounds like: “Put Handoff beside Shared record because the unresolved phone request must reach the next volunteer through a common place.” Another student can ask, “Does the brief say that happened, or is that our proposed improvement?” That challenge makes the claim more precise.

Layout A: Put the shared record at the center

Use a central hexagon with six neighbors touching its six edges. For an unambiguous paper arrangement, imagine the six ring positions as north, northeast, southeast, south, southwest and northwest.

PositionCard
CenterShared record
NorthReservation
NortheastAccess
SoutheastTrust
SouthResponsibility
SouthwestHandoff
NorthwestEvidence

Place Uncertainty outside the ring so it touches Evidence. Place Return check outside the ring so it touches Responsibility. These are the intended relationships; any additional touching edges created by your spacing must also be explained, or separated slightly and treated as unlinked.

Layout A of the nine-card hexagonal thinking activity.

Three complete explanations could be:

Shared record ↔ Reservation: The double booking followed a phone request that did not reach the record. Checking one common record before confirmation could reduce conflicting commitments, although the brief contains no test results for that proposal.

Shared record ↔ Access: A shared form can centralize requests, but some members cannot use it. The team needs a way to include their requests in the same record. Centralization and practical access must be addressed together rather than assuming everybody can use one channel.

Evidence ↔ Uncertainty: A damaged handle was observed before the next loan, but its discovery does not establish when the damage occurred. The group should separate the recorded condition from an unsupported accusation about a particular borrower.

This layout emphasizes information. It does not mean the record is the most important factor in every workshop or that software alone solves the problem.

Layout B: Put responsibility at the center

Build a second arrangement using the same nine cards. Put Responsibility in the center. Around it, place Handoff, Return check, Evidence, Uncertainty, Access and Trust in that clockwise order. Add Shared record outside the ring touching Handoff, then Reservation beside Shared record on the outside.

Now the emphasis changes from where information lives to who confirms work. Explain at least three relationships again:

  • Responsibility ↔ Return check: The proposed check needs a named performer or confirmation rule; writing “check returns” does not establish that anybody does it.
  • Responsibility ↔ Uncertainty: A volunteer can be responsible for documenting an unresolved question without claiming to know its answer. Responsibility is not identical to blame for the original damage.
  • Handoff ↔ Shared record: The next volunteer needs an accessible unresolved-item note. A message stored privately does not automatically become a completed handoff.

Both layouts are defensible if their explanations stay within the source. Compare what each makes easy to discuss and what it pushes to the edge. Do not choose the better layout by counting tiles near the center.

Move from connections to an individual explanation

After group discussion, each learner should produce a short independent response. For example:

The workshop's shared record connects reservations with handoff because information must remain available beyond the volunteer who receives it. The missing phone request shows why the route into that record matters. However, requiring the form alone could exclude members, so the proposed process needs another way to enter their requests. The brief does not yet show that these changes work.

Ask the learner to identify which sentence uses source evidence, which explains a relationship and which limits the conclusion. For a more formal response, use the claim–evidence–reasoning walkthrough.

A mind map can help outline the eventual writing around a central question. Keep its purpose distinct: hexagonal thinking explores a network of explained neighboring concepts; a mind map organizes branches. You do not need to turn every activity into both formats.

Assess reasoning and fix common problems

Use a small feedback rubric rather than an automatic connection count:

CriterionReady to useNeeds revision
RelationshipNames a specific connectionSays only “they are related”
SupportIdentifies an accurate source detailInvents a fact or cites no material
QualificationSeparates proposal and uncertainty from observationTreats an untested change as proven
RevisionExplains why a challenged connection stays or movesMoves a tile without explaining the choice

If students try to make every card touch every possible neighbor, ask them to reduce the network to the relationships they can defend. If one learner controls placement, require a proposal from somebody else before moving another tile. If groups disagree, compare explanations against the shared source rather than revealing a hidden answer picture.

Watch for superficial word associations. “Trust and tools both begin with T” is a relationship between spellings, but it does not meet this lesson's objective about the workshop. The objective determines what kinds of connections count.

Sources and verification

Official references used to verify the facts and comparisons in this article.

Frequently Asked Questions

Is there one correct hexagonal thinking layout?

Usually there are several defensible layouts. Evaluate the explanations and evidence, including any task-specific requirements, rather than expecting every group to reproduce one picture.

Why use hexagons instead of ordinary cards?

Their six sides make multiple neighboring connections visible. The shape supports discussion, but the reasoning comes from explaining those relationships, not from the geometry itself.

How many concepts should I start with?

A manageable set such as the nine-card example keeps the first round focused. Adjust the number for your material and learners rather than assuming a larger network is better.

Can the activity work digitally?

Yes, with movable shapes or cards and a place to record explanations. Check actual tool capabilities; manual placement is enough for the workflow described here.

How do I assess an individual after group work?

Ask for an independent explanation of selected connections and one justified revision. That gives evidence of the learner's reasoning beyond their participation in moving pieces.

Related Posts