Today, we’re tackling something I think we all have some strong feelings about: group work. Specifically, in math class.
Inspired by insights from the book Building Thinking Classrooms in Mathematics, we’ll explore how the way we form groups can either reinforce social hierarchies or unlock new levels of collaboration, equity, and learning potential. Let’s dive in and rethink what group work can truly achieve.
Think about it. We’ve all been there, right? Whether you loved it or felt like saying, “Get me out of this group,” group work always seemed like a mixed bag. On one hand, there’s the excitement of working with friends, but on the other, there’s that nagging thought: “Is this actually going to get done?”
So, why do group work in math class? Well, the book we’re looking at today talks about some of the common reasons teachers use group work. Sometimes it’s about pedagogy—aligning a specific teaching style with an activity. Other times, it’s about productivity—getting more done in less time. And let’s be honest, sometimes it’s about keeping the classroom peaceful and managing chaos.
But here’s the thing. The author of the book argues that these well-intentioned reasons often miss the mark when it comes to what’s actually happening within the groups—beneath the surface. Traditional grouping methods, whether the teacher assigns groups or students choose their own, often reinforce existing social structures. This can actually get in the way of learning.
Think about it. Even when teachers carefully craft groups to mix things up, the pre-existing dynamics of who’s a leader and who’s a follower often resurface. Research cited by the author shows that 80% of students still fall into those roles, no matter how the groups are formed. That’s a striking number. It makes you wonder what that does to a student’s motivation and learning opportunities.
The author uses a term called “knowledge mobility” to describe how freely ideas and understanding flow between students. When everyone’s stuck in their usual patterns of who talks, who listens, who leads, and who follows, that flow gets restricted. Essentially, group work can become a rut rather than a collaborative learning opportunity.
For example, the book shares an anecdote about a student named Stuart. When asked about his role in his group, Stuart said, “Probably nothing. I’m not going to offer ideas or take charge.” He’d already written himself off as a passive participant before the group even started. This highlights how these roles can become self-fulfilling prophecies.
Even self-selected groups, which are supposed to be about learning with friends, often prioritize social dynamics over learning. Think back to your own experiences. Did those groups always focus on the task at hand, or were there other factors at play? Often, it was more about who you were sitting with than who you could actually learn from. And if you weren’t in the “cool kids” group, your chances of a productive learning situation were slim.
The author critiques these traditional methods and proposes an alternative: visibly random grouping. At first, the idea of random groups might make you cringe. It feels chaotic and risky. But the key is making the process visibly random to the students. This could involve using dice rolls, random name generators, or drawing cards. The goal is to disrupt expectations and level the playing field.
The results are fascinating. The author shares examples of how even reluctant participants began engaging more actively in visibly random groups. For instance, remember Stuart, the self-proclaimed follower? When placed in a visibly random group, he started contributing more because he wasn’t confined by predetermined roles. It’s like shaking up a snow globe and letting everyone settle in a new spot.
This approach also fosters knowledge mobility. The book recounts a story about a student named Idris, who struggled with a problem until he observed a classmate—someone he wouldn’t normally work with—using a different approach. That moment of cross-pollination wouldn’t have happened in a traditional grouping setup.
Another surprising finding is that visibly random grouping can reduce social stress for students. There’s no popularity contest or pressure to fit in. It creates a safer, more equitable space, especially for shy or introverted students. For example, Amanda, a student who dreaded group work due to complex social dynamics, found it easier to focus on the task and contribute without added pressure.
Now, visibly random grouping isn’t a one-size-fits-all solution. The author acknowledges there are times when strategic grouping is necessary, like when there’s conflict between students or specific support is needed. The key is using professional judgment to balance these approaches.
Ultimately, this discussion challenges us to rethink some fundamental assumptions about education. If 80% of students consistently fall into leader or follower roles, are we conditioning kids to think this way from an early age? Are our systems inadvertently reinforcing these hierarchies?
What if we shifted to a more collaborative, inquiry-based approach where every voice is valued? This would be a radical shift, but perhaps it’s what we need to foster a more equitable and inclusive classroom culture.
If you’re intrigued by these ideas, I highly recommend checking out Chapter 2 of Building Thinking Classrooms in Mathematics. The author dives deeper into visibly random grouping and offers practical strategies for implementation. It’s amazing how something as simple as group work can reveal so much about learning, social dynamics, and the structure of education itself.