1 goes, 3 stay
Process & connect1 goes, 3 stay is a structure for teams of four: every round one member visits another team, and the three who stay behind host a visitor of their own. First every team works out the same assignment, in such a way that every member can explain the result, because everyone's turn will come. In round 1, number 1 moves one team on, clockwise: they collect what that team has and tell what their own team has, while the three stayers explain their work to the visitor who arrives at their table. In round 2, number 2 goes, two teams on. Back with their own team, two accounts meet: what the traveller collected and what the visitor told. It fits when teams have different answers, approaches or sub-topics that the other teams need to know as well.
2 rounds · ± 20 min
Put it on the boardOne screen: type the assignment or let the AI write it on your topic. Only you see it; the class sees it only when you press Start.
This exact screen goes on your board. The timer runs per step and you stay in control: pause, add time or move on to the next step. Type the assignment yourself, or with a free account the AI writes it on your topic.
What the class sees on the board
4 steps · each round is one visit of ± 5 min
For you: First round only. Fours are the shape: in a three nobody hosts, in a five somebody watches.
Group size
teams of 4 · whole class, 8–40
Duration
± 20 min
incl. briefing and look-back
Level
from age 8 to adults
Materials
an assignment, paper to take notes on
Format
team → one traveller per round → team
Goal
every team knows what the others found
Check one thing before the first run: does your assignment give each team something different? An assignment with one right answer sends the visitor off to collect what their own team already had, and the visit becomes a stroll. Pick an assignment in which teams arrive at different answers or examples, or give each team its own sub-topic of the same assignment.
Step-by-step instructions
4 steps
Form teams of 4
Everyone takes a number: 1 to 4. Your number decides when you travel.
Prepare the assignment
Every team works out the same assignment. Afterwards each of you must be able to explain it to another team: you do not know yet who will go.
Number 1 moves one team on
Clockwise. The visitor collects what they have; the three stayers tell their own work to the visitor who arrives at their table. Each round the next number goes, one team further than the last: round 2 is number 2, two teams on.
Back to your own team
Tell what you collected, and what your visitor told you. Add what you were missing to your own work.
Steps 1 and 2 happen once; steps 3 and 4 repeat with every visit, usually two or three times, and each round the next number goes, one team further than the last.
Which learning strategy does the class train?
Process & connect
Students put the material in their own words and explain why it is so. Explaining forces a link with what they already know: that is understanding, not repetition. Source: Dunlosky et al. (2013), self-explanation and ‘why’ questions.
On the boardIn your own words · You put it in your own words and explain it. If you can explain it, you understand it.
Also trainable with this structure
- Teach each othersupporting · The traveller teaches the other team what their own team had.
- Apply it to something new · Each team applies the rule to a case of its own: another country, another sentence.(maths & science)
- Give your own examplessupporting · The visitor brings a second example back home.(text subjects)
Why does this work?
1 goes, 3 stay works because nobody on a team can be a spectator: every round the traveller explains at another team, and the three stayers explain to their visitor. Three things do the work: explaining to someone who was not there, a number that changes every round, and coming home.
Within your own team you can get by with "you know, that thing from just now". At another team that does not work: the visitor has not seen your work, so you have to tell it in a way that stands on its own. That is a different demand from having the answer, and it is exactly where the learning sits: whoever explains retrieves from memory what they know, with a listener present who asks back, and what you retrieve that way sticks better than what you only heard. What that asks of you happens during the preparation: walk around and ask a random number to show you how they will tell their team's work. After one run the class knows that "we get it" only counts once every number can tell it.
In round 1 number 1 goes, in round 2 number 2, never the same one twice. With a fixed informant three out of four students stay seated all lesson, never explain anything to a stranger, and the accountability the structure rests on sits with one person. The route belongs to it: number r moves r teams on, clockwise. "Go to another team" sounds free, but then two teams visit each other all lesson. With the fixed route every traveller arrives at a team their own team has not visited, and every visitor comes from a team that has not been round yet: with four teams, after two rounds each team has heard from all three others: twice through its own traveller, twice through a visitor. And all teams do it at the same time: six travellers and eighteen hosts talking at once, rather than one team presenting while five listen.
The visit only pays off once it comes back. In the last step of every round the traveller tells what they collected, and the stayers tell what their visitor brought: two accounts, from two different teams. Without that step everything the traveller heard stays with the traveller and the team has learned nothing; that is why you can shorten it but not drop it. Have it written into the team's own work: working memory holds only a few things at once, and a traveller who listened for three minutes and then walked back to their own table has lost half of it if nothing is on paper. Half a sheet with two or three keywords is enough.
When it fits, when to pick something else
When it fits
- When teams have different answers or approaches. The same maths problem solved four ways, the same statement argued differently, the same source read differently: the visitor collects what their own team did not have, and that is the gain.
- When each team has its own sub-topic. One assignment ("work out how your sub-topic fits together and prepare one example") with a different part for each team: a cause, a country, an organ. After two or three visits each team has heard the other parts.
- After a processing task, to enrich the team's own work. The teams have made something and add to it what the other teams had. The last step says so literally: add to your own work what you were missing.
- When you want everyone to explain, not just the fastest. By the end of round 1 everyone has explained their work to an outsider: the traveller at the other team, the three stayers to their visitor. In a whole-class discussion one student does that while twenty-three watch.
When to pick something else
- With an assignment every team answers the same way, without opening it up. Then the visitor collects what their team already had. Ask for an example or an approach of their own, give each team a sub-topic, or, for one right answer that everyone must be able to explain, take Numbered Minds.
- Without time to prepare the assignment. A team with nothing sends a traveller with nothing to trade, and the visit turns into copying. If the class did the work last lesson, set the preparation to zero; otherwise this is the last step to cut.
- When every student has to see every team's work. Here each traveller sees one team per round; the team as a whole hears the others through travellers and visitors. If everyone must see everything, take the teams past all the tables together, as in the Gallery Walk.
- With a class that does not divide into fours, without adjusting one team. Fours are the shape here, not a guideline: in a three too few are left to host, in a five somebody stands watching. Make one team of three or five rather than changing every team; in a five, two students share a number and travel together.
One structure, different functions
Examples by context
- Choose one invention made before 1900 together. Explain which problem it solved and what it changed in everyday life.
- Choose an everyday situation together where fractions show up: cooking, sports, money or time. Write one problem about it and solve it, so you can explain your steps to another team.
- Choose one animal together and find out how it is adapted to its habitat: name three features and explain how each one helps it survive.
- Statement: "Cell phones don't belong in class." Decide together if you are for or against it, and find the two strongest arguments, each with an example.
Variants
By age
Common mistakes
Frequently asked questions
What exactly is 1 goes, 3 stay?
A cooperative structure in teams of four, in which everyone has a number. First all teams work out the same assignment, in such a way that every member can explain the result. Then come the visits: in round 1, number 1 moves one team on, clockwise, collects what that team has and tells what their own team has; the three who stay tell their work to the visitor who arrives at their table. After the visit everyone returns to their own team, where two accounts come together: what the traveller collected and what the visitor told. In round 2 number 2 goes, two teams on, and so on.
How long does 1 goes, 3 stay take?
With the default settings the whole structure takes ± 20 minutes: 2 rounds, briefing and look-back included.
With the default times about twenty minutes for two visits. Two minutes to form the teams and five to prepare the assignment, both once; after that every visit takes five minutes: three visiting, two back with your own team. That is seventeen minutes of steps, and the preparation adds a minute for moving and two minutes for closing. A third visit makes it about twenty-five. Whoever prepares the structure sets each step themselves, in steps of fifteen seconds; if the teams already sit together, or the assignment was worked out last lesson, set that step to zero and the player skips it.
How many visits can you do?
Two by default, and that is usually enough: with four teams, after two rounds each team has heard from all three other teams, twice through its own traveller and twice through a visitor. With six teams that takes three visits. The ceiling depends on the class: after as many rounds as there are teams minus one the traveller is back at their own team, and with four per team number 4 is the last who can go. So there are never more than four visits, and the preparation will not let you past your class's ceiling.
Who goes visiting, and why someone different every time?
Number 1 in round 1, number 2 in round 2, and so on. The changing number is half the structure: with a fixed informant the fastest student goes every time, and three out of four stay seated all lesson without ever explaining anything to an outsider. Because anyone's turn can come, everyone prepares in the first step. Hand the numbers out or have them drawn, and have them written down. A team that no longer remembers who was number 2 at the changeover stands still just when the class has to move.
What do the three who stay do?
They host. The visitor arriving at their table has not seen their work, so they tell what their team has, and listen to what the visitor tells about theirs. It is an exchange in both directions, and at home the stayers tell what their visitor brought. If you see three students silently waiting for the visitor to start, that is the thing to fix: agree that the hosts speak first.
What if the class does not divide into fours?
Make one team of three or five and keep the rest at four. In a team of five two students share a number and travel together, so three hosts always remain; a team of three has no number 4 and only hosts in a fourth round. Do not make every team a three: then two are left to host a visitor once the traveller has gone, and that is too few.
How do you write a good assignment for 1 goes, 3 stay?
Three requirements. Teams must be able to arrive at different answers, examples or approaches; otherwise the visitor collects what they already had. The result must be explainable in three minutes to someone who was not there. And it must be workable in about five minutes. "What is photosynthesis?" fails all three; "work out how your sub-topic fits together and prepare one example you can explain to another team" meets all three. No time? Under ‘Set up & start’ the AI writes it for you: choose ‘AI writes a draft’, give your topic and year group, and you get an assignment to the same three requirements, which you read through before you start. Prefer Microsoft Copilot? Ask: ‘Write one assignment about [topic] for students aged [age] that a team of four can work out in about five minutes, and where different teams will arrive at different answers or examples. Phrase it so that every team member can explain the result to another team. Reply with the assignment only.’
How is it different from Jigsaw?
In Jigsaw everyone travels: each member of the home group becomes the expert in one part of the material, works it out in an expert group and brings it back. The aim is that every home group ends up with all of the material, and that takes a lesson. In 1 goes, 3 stay one member travels per round, the teams stay intact and trade what they have already made: lighter, and done in twenty minutes. Take Jigsaw when the material falls apart into separate pieces everyone needs; 1 goes, 3 stay when each team already has something that enriches the others.
How is it different from the Gallery Walk and World Café?
All three have people moving between tables, but for a different purpose. In the Gallery Walk the teams go past each other's work to give feedback on it, and one keeper stays at each table and writes everything down, for work that can still get better. In World Café the class talks at tables about the themes of one big question and everybody moves on; the sheet on the table remembers what was said. In 1 goes, 3 stay teams trade results: one traveller per round, three hosts, and it all comes together at home.
How do you facilitate 1 goes, 3 stay?
Three moments. During the preparation: walk around and ask a random number to show you their team's work. That is the check whether everyone can tell it. During the visit: watch the hosts, not the travellers; three people waiting in silence is the signal. And at the return: have what was collected written into the team's own work, and before the round ends say out loud which number goes next and how many teams on. The player moves on by itself when the time is up, so your hands are free for the tables.
Where does the structure come from?
It comes from Spencer Kagan's cooperative learning, where it is known as One Stray: one team member leaves the group to see what other groups have and brings back what they found. It rests on two principles that are clearly visible here: individual accountability (everyone must be able to explain their team's work) and simultaneity (all teams exchange at the same time). The LudensFlow version adds three things that make it work in a classroom: the number changes every round, the route is fixed, and the stayers are hosts rather than an audience. Why explaining yourself yields more than listening, we checked against Uncommon Sense Teaching by Barbara Oakley, Beth Rogowsky and Terrence Sejnowski.
Sharing knowledge between groups: which structure fits?
| Structure | Goal | Group | Duration | When it fits |
|---|---|---|---|---|
| 1 goes, 3 stay | collect what the other teams found | teams of 4 | ± 20 min | each team has something the others lack |
| Jigsaw | become the expert and bring your part back | 3–6 per home group | ± 40 min | the material falls apart into separate pieces |
| Gallery Walk | collect feedback on each other's work | 2–8 teams | ± 30 min | halfway through a project or design |
| World Café | many perspectives on one big question | 2–4 tables of 3–6 | ± 45 min | an open question with several sides |
| Interview in Three Rounds | interview each other and retell it | fours | ± 12 min | force listening in a fixed group |
| Numbered Minds | making sure together that everyone understands | 2–6 | ± 16 min | one right answer, everyone accountable |
| Inner & Outer Circle | the same question with a different partner each time | whole class | ± 13 min | open questions, speaking time for everyone |
Sources
- Spencer Kagan, Cooperative Learning (1994): the structure appears there as One Stray; individual accountability and simultaneous participation are the principles it rests on.
- Barbara Oakley, Beth Rogowsky & Terrence Sejnowski, Uncommon Sense Teaching (2021): working memory and retrieval: why explaining to someone else sticks better than listening, and why the traveller should write something down.
Compiled by Oksana Oliinyk · Last updated 24 September 2026
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