Stories
From the classrooms, the campus and the people who built it.













When Students Can See the Maths, They Can Talk About It

“Mathematics is a subject that is all about creativity, making connections, and sense-making.”
— Jo Boaler
When students can see the maths, they can talk about it.
This became the core idea behind our Grade 2 Math Talk journey. It started with simple but intriguing mathematical images—dot patterns, tens frames, number lines and visual models—and invited students to look closely before looking for an answer. We wanted them to notice the mathematics, make connections and find a way to communicate what they were seeing.
The Answer Was Never the Whole Story
In mathematics, the final answer can sometimes hide the thinking that produced it. Two students can arrive at the same answer while seeing the mathematics in completely different ways. One might count, another might group, another might partition, while another might recognise a relationship immediately. We wanted Math Talk to open up those different ways of seeing.
We wanted students to experience the jobs of mathematicians—to explain, justify, convince, reason and share. The focus was not simply on whether students could solve a problem, but whether they could communicate the mathematical thinking behind their solution.
When a Picture Becomes Mathematics
The representations became particularly powerful because they helped make mathematical relationships visible. Students could see quantities, structures and connections that might otherwise have been difficult to hold in their minds.
Instead of carrying several relationships mentally, they had something in front of them that they could return to, manipulate and compare. This helped reduce some of the cognitive load involved in working with multiple pieces of mathematical information at once.
The visual was not there to make the mathematics more attractive.
It was there to make the mathematics easier to see and think about.

From “I Did It” to “I Know Why”
Once students had something they could see and work with, we needed to give them the language to communicate their thinking. We intentionally introduced mathematical vocabulary such as partition, compare, represent, strategy, justify, reason and convince.
These words were not introduced simply for students to remember. They became part of the way students communicated mathematical relationships and explained their choices. Their explanations began to move beyond what they had done towards why they had done it.
This connected strongly with Jo Boaler’s emphasis on mathematical reasoning. Explaining mathematical work is not something that happens after the mathematics; it is part of the mathematics. A correct answer could tell us where a student had arrived. Their explanation helped us understand how they had got there.
Let the Mathematics Do the Talking
As Math Talk developed, we began listening beyond the final answer. Could students explain a relationship? Could they justify a strategy? Could they use evidence to support their thinking? Could they compare different approaches and explain what they noticed?
The jobs of mathematicians began to become part of the mathematical work itself. Students were explaining, justifying, convincing, reasoning and sharing ideas that could be examined. An answer could become the beginning of another question rather than the end of the task. A strategy could be challenged. A representation could reveal something unexpected. Students could return to the mathematics and ask:
“What makes this make sense?”
What Happens When the Answer Doesn't Work?
Some of the richest moments came when students were unsure. A strategy might lead to an unexpected answer, a representation might reveal something they had not anticipated, or a problem might reach a point where they did not know what to try next.
Instead of immediately providing another procedure, we gave students time to stay with the mathematics. They could return to the representation, rearrange the objects, redraw the model, adjust the number line or try representing the problem in another way. Gradually, students became more willing to remain in that uncertainty. They tried another possibility, reconsidered an earlier idea and continued working when their first approach did not succeed.
This changed the way we looked at mistakes too. An unexpected answer could reveal something about how a student was thinking. Rather than treating the mistake only as something to correct, we could use the representation to investigate the reasoning behind it. Jo Boaler’s idea that “Every time a student makes a mistake in math, they grow a synapse” resonated with this approach. The value was not in making a mistake, but in what the mistake allowed us to investigate.

Slow Down. There Is More Mathematics Here.
Another idea from Boaler resonated strongly with our experience: some mathematicians are not particularly fast with numbers because they “think deeply and carefully about mathematics.” This challenged the assumption that speed is a measure of mathematical ability. Math Talk created space for students to pause, look again, represent an idea and reason before moving forward. Sometimes, slowing down was what allowed students to see something they had missed the first time.
One Idea, Many Ways to See It
As students became familiar with different representations, they began to recognise that the same mathematical idea could look different depending on how it was represented. A tens frame might reveal composition. An open number line might make jumps and relationships visible. A drawing might expose the structure of a problem. An equation might express the same relationship symbolically.
This led to an important question:
What does each representation help us see?
Students began to understand that representations were not simply different ways of recording an answer. Each could reveal something different about mathematics.
When the Thinking Travels
The next question was whether these ways of thinking would transfer when the mathematical context changed. We began noticing students using mathematical practices in situations that did not look exactly like the examples they had encountered before. They could represent an unfamiliar problem, look for relationships and draw on reasoning even when a familiar procedure was not immediately available.
Transfer was not simply remembering a strategy. It was knowing when mathematical thinking could help.
This was also where we began to see students making more decisions within mathematics. They could consider which representation might help, how they could show their thinking and which strategy might make sense for the problem in front of them.
They were not simply waiting for the next instruction.
They were beginning to decide how to enter mathematics.

Looking back, the shift was not simply about students talking more. It was about giving students more ways to see, represent and reason about mathematics. The visual representation gave mathematical thinking a form. Language helped students articulate it. Math Talk gave them a space to examine it. Difficult moments gave them opportunities to revisit and rethink. Different representations opened possibilities for mathematical choice, and these practices began to travel into new situations.
What began with mathematical provocations and visual representations gradually became a different way of approaching mathematics. Students were not only looking for an answer; they were looking for relationships, making sense of what they saw, explaining their choices and deciding how they wanted to approach a problem.
Ultimately, the question is not simply, “Can the child get the answer?”
It is: “Can the child see mathematics, make sense of it, represent it, explain it, justify it, convince others and reason about it?”
Because when students can see the maths, they can talk about it. And when they can talk about it, they can begin to do the jobs of mathematicians.

Digging into the Past: MYP 1’s Archaeological Adventure

“Eureka! Look what I found, Miss! It is the Indus Valley Zebu Bull!” exclaimed one excited learner, holding up a newly discovered artefact.
“I’m not able to find the Sphinx, Miss. This is very frustrating, and I’m tired,” shared another learner, visibly worn out after searching for the artefact without success.
These were just two of the many moments that made our MYP 1 archaeological dig site activity memorable. As part of our Individuals & Societies unit, What Can We Learn from Different Civilisations?, learners stepped into the shoes of archaeologists, getting their hands dirty as they excavated, observed, and documented their findings of artefacts from the past.

As their Individuals & Societies facilitators, we paused the activity and invited the learners to reflect on something we often take for granted: the time, patience and effort involved in archaeological discoveries. We spoke about how our knowledge of ancient civilisations has been shaped by archaeologists who painstakingly excavate sites, document their findings and piece together clues left behind by people who lived thousands of years ago. Without their work, our understanding of the past would be far more limited.
The learner who had been frustrated by the elusive Sphinx was suddenly re-energised. With a renewed sense of purpose, they returned to the excavation, ready to try again.
Through this invigorating activity, our MYP 1 learners at The School of Raya explored how we can reconstruct the past when we cannot travel back in time? Rather than beginning with a textbook or a list of historical facts, learners stepped into the role of archaeologists. Working in teams, they explored an excavation site designed to introduce them to the methods used to uncover and study evidence from the past.
Each team worked with a designated excavation area and carefully established a grid using labelled stakes and twine. This introduced learners to the importance of mapping and recording the precise location of archaeological finds. Equipped with soft brushes and small trowels, learners carefully excavated their assigned squares. The excitement of calling out “Eureka!” when an artefact was discovered added to the sense of adventure.
However, the activity was about much more than finding objects. The most meaningful part of the experience came after discovery. Learners were encouraged to move beyond simply identifying an object and begin interpreting what it might reveal.

They considered questions such as:
- What does this object suggest about the daily lives of people in the past?
- What materials or techniques might have been used to make it?
- What can its location tell us?
- Which conclusions can we draw from the evidence, and what remains uncertain?
These questions introduced learners to an important distinction in historical inquiry: the difference between an observation and an inference. While an observation describes what we can see, an inference is an interpretation based on the available evidence.
Through the activity, learners developed a foundation for investigating ancient civilisations such as the Indus Valley, Mesopotamia, Egypt and Greece. They began to understand how material remains can provide clues about technology, craftsmanship, trade, settlement patterns and everyday life. An object that might initially appear ordinary could offer valuable insights into the knowledge, creativity and priorities of the society that produced it. A meaningful example is the Code of Hammurabi, an ancient Babylonian law code inscribed on a stone stele. At first glance, it may appear to be just a stone monument covered in writing. However, it reveals that the Babylonians developed a written system of laws to regulate society, resolve disputes and establish punishments for different offences. For instance, the principle of “an eye for an eye” reflects how punishments were linked to the nature of the offence.

The archaeological dig supported the development of several important learning skills. Learners practised research and inquiry by asking focused questions and investigating evidence, while observation and interpretation enabled them to record details accurately and draw evidence-based conclusions. They developed critical thinking by distinguishing between what the artefacts revealed and what they inferred from the evidence. Through teamwork and shared responsibility for the excavation, learners strengthened their collaboration skills. Finally, by documenting their discoveries in field logs and explaining their interpretations clearly, they developed their communication skills
The archaeological dig was a reminder that meaningful learning often begins with curiosity. A grid of soil, a carefully uncovered object and a series of questions became an opportunity for learners to investigate the past using the methods of historians and archaeologists.
After all, every artefact has a story to tell. The challenge is learning how to uncover it.

The Impact of Learning About Real-World Impacts

Recently, in my Grade 9 Chemistry class, we were exploring the real-world impact of mining. We had arrived at this discussion on our quest to understand the world of elements and our study of the Periodic Table. As we explored both the advantages and disadvantages of mining elements for our gadgets, technologies and industrial needs, someone quipped, “A disadvantage would be increased greenhouse gas emissions due to mining machinery.” Almost immediately, another voice followed: “Yes, that means global warming!” And right on its heels came a loud blurt from across the room: “Arctic ice melting!”
Then, just as quickly as the ideas had tumbled out, the classroom fell still.

The connections seemed to settle in. One idea had led to another, and suddenly the consequences of mining extended far beyond the mine itself. Then, from one corner of the room, came a gentle question:
“Does that mean we are mining for precious elements in the Arctic?”
And there it was, the moment when a chemistry lesson stopped being just about elements and the Periodic Table. It became a question about the world around us.
This, among many other ways, is the power of learning in an IB context. Concepts and theories taught within different subject disciplines take on centre stage roles when students are given opportunities to connect them with the real world. Through case studies, newspaper article analysis, industry expert talks, field visits and even model Shark Tank sessions, learners encounter real-world, real-time situations that invite them to ask questions, make connections and consider the impact of what they are learning.

Some lessons begin from the lens of a real-world situation and then work backwards.
‘What is happening here? Why is it happening? What do we need to understand to explain it?’
The direction of learning shifts. Instead of beginning with a concept and asking students where they might use it, students begin with real world scenarios that exist and discover the concepts they need to understand it.
There are moments when this leads to something quite powerful—an epiphany. In the Chemistry classroom I began with, my students began to see that Chemistry is not confined to formulae, symbols and the pages of a textbook. The elements they study are part of the technologies they use, the resources societies depend upon, the environmental challenges communities face and the choices that shape our future. My students didn't need to be told that mining connects Chemistry to climate, geography, technology and sustainability—they discovered the connections themselves.

They begin to see why what they are learning matters.
In effect that is the full-circle moment, real world impacts around us impact the ways in which we learn and what we learn, in turn, helps us make better sense of the world around us.

The Learning Game

Cox_skates is undefeated, top of the leaderboard; in real life, he's never once stood on an actual skateboard. Hand him one, and he lasts about four seconds before gravity takes over!
It's a strange little contradiction, but it's not really about skating. It's about two very different things that both feel like knowing how to do something until one asks which one actually holds up once the screen is gone.
In the language of learning research, this gap has a name: surface learning versus deep learning, first described by researchers Ference Marton and Roger Saljo back in the 1970s. Surface learning is about reproducing something: the fact, the move, the correct answer; "knowing" it well enough to recognize or try repeating it. Deep learning is about actually using the "understanding" to build it into something one can use: adjust, explain, apply somewhere new, do it again under pressure. Both can look identical from the outside. Only one of them survives contact with reality.

Recognizing the right answer is cognitively lower order. Our brain barely has to work; it just matches what's in front of us to something familiar. That's what the screen skating game gives us: the feel of mastery, minus the actual physical effort of falling, wobbling, catching yourself, falling again. Real skating asks our body to build balance the slow way, through failure. The screen game skips straight to the reward.
"Winning" in the screen game means timing the button press. "Winning" on real skates means our body learned to balance, to fall well and overcome fear. Same word — completely different thing being measured.

I often see students describe this with honesty, if you listen attentively. When a child is asked to explain/write out their thinking, rather than just pick the right answer, and you'll often hear some version of: ahhh!! no!! it's a lot… It hurts my brain. That's not a complaint to brush off, it's an accurate report. Writing, explaining, and working something out from scratch are what researchers call "generative" acts. One has to produce the thought themselves, rather than just recognize it. That's genuinely harder. The discomfort during generative tasks isn't a sign something's gone wrong. It's a sign that real work is happening.
This shows up well past academics, too. A young dancer can watch a routine once and describe every step back perfectly and still stumble the moment she may have to actually perform it, because naming the steps and performing them physically are two very different things. A student can hum a melody back note-for-note after listening to it once, and still be nowhere close to actually playing it. In every one of these, there are two things that feel like competence: recognizing what mastery looks like, and being able to produce it on one's own, in real situations. Only the second one is real.

Today, answers, techniques, "how it's done", are all one search away, in a form fluent enough to feel like understanding. It isn't. It's familiarity showing up like understanding.
It takes a bridge to move from knowing to understanding and “effort” is that bridge. Crossing it feels uncomfortable, even like failing, at first. But it's persistence that carries one across, until what once felt shaky starts to feel like solid ground.
That's the whole difference between Cox_skates and a real skater. It's just about the will to try, fall first and get back up, which, it turns out, is most of what learning looks like!

To Be a Teacher Is to Be a Fool

“Oh! You’re a teacher! You must be so serious and strict!” These are words I hear whenever I meet someone new. I never know how to explain this in words, because if one hasn’t been on this side of the classroom, one cannot fathom what it truly means to be a teacher.
What I’d like to tell them is that to be a teacher is to be a fool.
You have to realize that you’re not teaching English, or math, or science, or economics, or DP or MYP. You are teaching someone’s child. You’re teaching their hope, their life.

You have to realize that “doing well” doesn’t mean scoring 99% or an A or behaving perfectly. It means having small ‘light bulb’ moments in class when their face and eyes light up because they have finally understood something. It means old students telling you they remember your subject years after you’ve stopped being their teacher. It means seeing your students do better and bigger things than you. Those are moments when the teacher earns an ‘A’.
Indeed, a large part of being a teacher is being foolish. You have to be foolish enough to believe in each and every child that can learn, despite what anyone says. Foolish enough to know that learning comes in waves for some, smoothly for others. For some, it may even come in the last week you have them in your class. Foolish enough to show the child you believe in him/her, even when they have lost faith in themselves. Foolish enough to teach the same topic differently. Through words, pictures, videos, activities or even stand-up comedy and speaking gen-Z vocabulary, internally celebrating the moment when finally something clicks.

WHY? Because unless the teacher leaves the ‘throne of knowledge’ and comes down to the learning level of the child, true learning can never happen. From the throne, we can only look down upon others, we can only judge them, we can only feel superior. When you sit beside the child, we become equals, we can actually see them as individuals, experience their struggles, feel their frustrations and fears. From the throne, we can only show “You must be like me”, sitting beside them, you can say “I also feel scared, unsure and lost at times.”
Yes, this means that many times you have to let go of the lesson plans, deadlines and assessments. You may not have the ‘pin-drop silence’ class from the 1980s where everyone gives the right answers and takes beautiful notes. Your class may have a sort of organized chaos. To someone walking past your class, it may look like mayhem mixed with indiscipline. But the reward is that you get to laugh with the child placed in your care, know what they love, empathize with them, even cry with them! You get to know them as people!

To the teachers who can make a fool of themselves in the eyes of the bystander, I say, you will always win. Because you have found that the key to a child’s mind is to unlock his/her heart and free their spirit.
May we all be able to stop and breathe and reconnect with the child within us. May we be brave enough to make a fool of ourselves for a moment, laugh freely at ourselves, apologize genuinely when we make mistakes, look deeply at a child so they feel truly seen, acknowledged and valued. Because to be a teacher is to be a fool… a hopeful fool!
“The greatest lesson in life is to know that even fools are right sometimes.”
Winston S. Churchill

Nobody Notices a Bus That Arrives on Time

Nobody has ever thanked me for a bus that arrived on time.
That isn't a complaint. It's the job. Most of my work only becomes visible when it fails — the washroom that isn't clean, the jersey that didn't arrive before the match, the first-aid kit that was short of something. When it goes right, it disappears. A student walks through an entire school day without once having to think about how any of it got there.
I've come to believe that disappearing is the point.

The morning before the morning
By the time the first students arrive, a fair amount has already happened.
Transport is usually first. Routes, timings, a change in a family's pick-up point, a driver caught in traffic, a parent who needs to know where the bus has reached. A bus arriving safely and on schedule looks like the most routine thing in the world. Making it routine is not routine at all.
Then the campus has to be ready. Housekeeping, security, facilities, the cafeteria, the infirmary — each team has its own morning, and a lot of my job is being the thread between them. Someone has to notice the thing that would otherwise be nobody's particular responsibility. Usually that is me.
Procurement is not shopping
The largest part of my week is getting things to the people who need them.
It rarely looks the way people assume. A teacher raises a requirement. We find suppliers, ask for quotations, compare them, check the specifications against what was actually wanted, get approvals, place the order, and then follow it through production and delivery until the thing is physically in the right hands.
Sometimes that takes a week and goes smoothly. Sometimes stock runs out, the requirement changes halfway, the timeline shortens, and the plan I made stops being useful. That is the part of this work I have had to learn — not how to follow a process, but what to do when the process no longer fits.

What I notice now
Working in administration has changed what I see when I walk across campus.
A clean washroom. A stocked first-aid kit. A uniform available on the day a student needs one. A certificate printed correctly. A visitor guided to the right place instead of left standing in a corridor. A team that has the equipment it was promised.
None of these matters much on its own. Together they are most of what it actually feels like to be in a school.
So a good part of the job is simply looking. Listening when somebody mentions something in passing, before it becomes a complaint. Asking whether a thing that has always been done a certain way is still the right way to do it.
An event is the same job, compressed
A field trip, a sports fixture, an inter-school competition. To a student it is one day. Underneath it there is transport, timings, permissions, food and water, equipment, security, housekeeping, communication, half a dozen vendors, and a plan for what happens if any one of those falls through.
Then something falls through anyway, and you deal with it while the day carries on around you.
The satisfaction comes from watching students enjoy something with no idea what it took. That is not a small feeling. It is the entire feeling.

Why I think this counts as teaching
Here is what I have slowly worked out.
A student who has to wonder whether the bus will come, whether the equipment will be there, whether the room will be usable, is spending attention on things that have nothing to do with learning. Attention is finite. Every question we answer before anyone has to ask it is attention handed back.
That is what the work is for. Not tidiness. Not efficiency. Concentration.
When teachers have what they need, they teach. When transport runs, families begin the day without anxiety. When the campus is ready, a student's whole attention is available for whatever they are actually here to do.
None of it shows up anywhere. It isn't meant to.
That is the reason to do it carefully.

When Students Can See the Maths, They Can Talk About It

“Mathematics is a subject that is all about creativity, making connections, and sense-making.”
— Jo Boaler
When students can see the maths, they can talk about it.
This became the core idea behind our Grade 2 Math Talk journey. It started with simple but intriguing mathematical images—dot patterns, tens frames, number lines and visual models—and invited students to look closely before looking for an answer. We wanted them to notice the mathematics, make connections and find a way to communicate what they were seeing.
The Answer Was Never the Whole Story
In mathematics, the final answer can sometimes hide the thinking that produced it. Two students can arrive at the same answer while seeing the mathematics in completely different ways. One might count, another might group, another might partition, while another might recognise a relationship immediately. We wanted Math Talk to open up those different ways of seeing.
We wanted students to experience the jobs of mathematicians—to explain, justify, convince, reason and share. The focus was not simply on whether students could solve a problem, but whether they could communicate the mathematical thinking behind their solution.
When a Picture Becomes Mathematics
The representations became particularly powerful because they helped make mathematical relationships visible. Students could see quantities, structures and connections that might otherwise have been difficult to hold in their minds.
Instead of carrying several relationships mentally, they had something in front of them that they could return to, manipulate and compare. This helped reduce some of the cognitive load involved in working with multiple pieces of mathematical information at once.
The visual was not there to make the mathematics more attractive.
It was there to make the mathematics easier to see and think about.

From “I Did It” to “I Know Why”
Once students had something they could see and work with, we needed to give them the language to communicate their thinking. We intentionally introduced mathematical vocabulary such as partition, compare, represent, strategy, justify, reason and convince.
These words were not introduced simply for students to remember. They became part of the way students communicated mathematical relationships and explained their choices. Their explanations began to move beyond what they had done towards why they had done it.
This connected strongly with Jo Boaler’s emphasis on mathematical reasoning. Explaining mathematical work is not something that happens after the mathematics; it is part of the mathematics. A correct answer could tell us where a student had arrived. Their explanation helped us understand how they had got there.
Let the Mathematics Do the Talking
As Math Talk developed, we began listening beyond the final answer. Could students explain a relationship? Could they justify a strategy? Could they use evidence to support their thinking? Could they compare different approaches and explain what they noticed?
The jobs of mathematicians began to become part of the mathematical work itself. Students were explaining, justifying, convincing, reasoning and sharing ideas that could be examined. An answer could become the beginning of another question rather than the end of the task. A strategy could be challenged. A representation could reveal something unexpected. Students could return to the mathematics and ask:
“What makes this make sense?”
What Happens When the Answer Doesn't Work?
Some of the richest moments came when students were unsure. A strategy might lead to an unexpected answer, a representation might reveal something they had not anticipated, or a problem might reach a point where they did not know what to try next.
Instead of immediately providing another procedure, we gave students time to stay with the mathematics. They could return to the representation, rearrange the objects, redraw the model, adjust the number line or try representing the problem in another way. Gradually, students became more willing to remain in that uncertainty. They tried another possibility, reconsidered an earlier idea and continued working when their first approach did not succeed.
This changed the way we looked at mistakes too. An unexpected answer could reveal something about how a student was thinking. Rather than treating the mistake only as something to correct, we could use the representation to investigate the reasoning behind it. Jo Boaler’s idea that “Every time a student makes a mistake in math, they grow a synapse” resonated with this approach. The value was not in making a mistake, but in what the mistake allowed us to investigate.

Slow Down. There Is More Mathematics Here.
Another idea from Boaler resonated strongly with our experience: some mathematicians are not particularly fast with numbers because they “think deeply and carefully about mathematics.” This challenged the assumption that speed is a measure of mathematical ability. Math Talk created space for students to pause, look again, represent an idea and reason before moving forward. Sometimes, slowing down was what allowed students to see something they had missed the first time.
One Idea, Many Ways to See It
As students became familiar with different representations, they began to recognise that the same mathematical idea could look different depending on how it was represented. A tens frame might reveal composition. An open number line might make jumps and relationships visible. A drawing might expose the structure of a problem. An equation might express the same relationship symbolically.
This led to an important question:
What does each representation help us see?
Students began to understand that representations were not simply different ways of recording an answer. Each could reveal something different about mathematics.
When the Thinking Travels
The next question was whether these ways of thinking would transfer when the mathematical context changed. We began noticing students using mathematical practices in situations that did not look exactly like the examples they had encountered before. They could represent an unfamiliar problem, look for relationships and draw on reasoning even when a familiar procedure was not immediately available.
Transfer was not simply remembering a strategy. It was knowing when mathematical thinking could help.
This was also where we began to see students making more decisions within mathematics. They could consider which representation might help, how they could show their thinking and which strategy might make sense for the problem in front of them.
They were not simply waiting for the next instruction.
They were beginning to decide how to enter mathematics.

Looking back, the shift was not simply about students talking more. It was about giving students more ways to see, represent and reason about mathematics. The visual representation gave mathematical thinking a form. Language helped students articulate it. Math Talk gave them a space to examine it. Difficult moments gave them opportunities to revisit and rethink. Different representations opened possibilities for mathematical choice, and these practices began to travel into new situations.
What began with mathematical provocations and visual representations gradually became a different way of approaching mathematics. Students were not only looking for an answer; they were looking for relationships, making sense of what they saw, explaining their choices and deciding how they wanted to approach a problem.
Ultimately, the question is not simply, “Can the child get the answer?”
It is: “Can the child see mathematics, make sense of it, represent it, explain it, justify it, convince others and reason about it?”
Because when students can see the maths, they can talk about it. And when they can talk about it, they can begin to do the jobs of mathematicians.

The Energy of Math Talk: What Happens When Students Are Free to Share

There is a particular kind of energy in a classroom when every student wants to speak. Not because they know the "right" answer — but because they simply want to share what they see. That was the shift I witnessed in our Grade 2 math talk sessions last year, and it changed how I
understood what a math classroom could feel like.
Looking back at where this began last year, our sessions looked very different. Students were eager to arrive at answers but hesitant when asked how or why — their thinking stayed internal, shared only in fragments. That observation pushed us to rethink our approach, drawing on Mathematical Mindsets by Jo Boaler and its emphasis on visual thinking, discussion, and a growth mindset. The real shift began with one small change: asking "what do you see?" instead of "what is the answer?"
Where It Started: Just Saying What You See
In the beginning, students' responses were plain observations — no reasoning attached, just noticing. We'd show them a simple image, like dots arranged in a pattern using a tens frame, and ask only: what do you see? The answers came in fragments: "I see groups of 5." That was enough. Because there was no concept of a wrong answer at this stage, every hand went up. Students who normally stayed quiet were suddenly eager to share, because sharing what you see carries no risk.

Giving Them the Words to Talk
Math talk was intentionally built. We co-constructed simple agreements together: we listen to understand, we build on each other's ideas, we ask questions, we explain our thinking. Alongside that, we introduced mathematical vocabulary on purpose — words like groups, equal, combine, difference, partition, strategy, compare, justify — so students had the language to make their thinking precise, not just enthusiastic. We also leaned on thinking routines from Harvard's Project Zero — Think-Pair-Share, What Makes You Say That, See-Think-Wonder, Think-Puzzle-Explore, Claim and Support — to give structure to conversations that could otherwise stay vague.
From Noticing to Reasoning to Listening
Slowly, something shifted — students stopped stopping at what they saw and began explaining why it made sense. "I think there are 20 because I counted by 5s." "I saw 10 and 10, so I added them." One student put it best: "I didn't count one by one. I saw 4 groups of 5, and I know 4 × 5 is 20." At the same time, they started listening to each other rather than just waiting for their turn. Conversation starters gave them the words to do it — "I agree with ___ because...", "I want to add to what ___ said...", "I noticed that..." One child's observation became the launchpad for another's idea, and the room stayed lively but also genuinely attentive.

Disagreeing with the Idea, Not the Person
This is where our math talk agreements mattered most. Students learned to say "I disagree because..." or "I solved it in a different way..." — but the disagreement was always with the idea, never with the person who offered it. That distinction kept the room safe. There was no conflict, only curiosity — a genuine eagerness to understand how someone else had arrived at their thinking.
Connections Beyond the Classroom
What struck me most was where this thinking went next. When we extended visual reasoning into estimation — using jars of pasta and later coffee beans, comparing quantities against a known reference — students weren't just estimating, they were reasoning about size and scale out loud with each other. And that habit of noticing didn't stay inside math period. Students started spotting patterns on the sports field, identifying fractions on their lunch plates, making connections everywhere. The habit of noticing and connecting had become theirs, not just something they performed for a math lesson.

Growing Confidence, Growing Identity
As math talk became routine, students who were once hesitant began participating more actively — not just explaining what they did, but why they did it, using number lines, manipulatives, and sketches to make their thinking visible for themselves and their peers. Nine months in, the shift feels both visible and meaningful. Students listen more attentively, ask more thoughtful questions, and build on one another's strategies with real ease.
Why It Mattered
Looking back, the real shift wasn't in what students knew — it was in how safe they felt to think out loud. When "what do you see" replaced "what is the answer," students stopped performing correctness and started genuinely exploring ideas together. That energy — lively, curious, and low-stakes — is what made the learning stick. At its heart, this work reminds me of something important: when a child begins to believe "my ideas matter," it shapes how they see themselves as learners.
If there's one thing I'd want another teacher to try tomorrow, it's this: Ask "what do you notice," and then simply let the room talk.

Choosing the Right School: 8 Questions Every Parent Should Ask Before Enrolling Their Child

Choosing a school is one of the most important decisions a family makes.
It is about far more than academics or infrastructure. The right school shapes how a child thinks, learns, builds relationships, and discovers who they are becoming.
As you explore your options, here are eight questions that can help you look beyond brochures and rankings to find a learning community that truly aligns with your child's future.
1. Does the school inspire curiosity or simply deliver content?
The best education begins with questions, not just answers. Look for a school that encourages inquiry, critical thinking, and real-world problem solving rather than memorisation alone.

2. Does learning extend beyond the classroom?
Children grow through experiences as much as lessons. Sport, the arts, design, leadership, and service learning help develop resilience, creativity, confidence, and collaboration—skills that are essential for life.
3. Is there a clear learning journey?
A strong curriculum should evolve with your child. An IB Continuum School offers a connected pathway through the Primary Years Programme (PYP), Middle Years Programme (MYP), and Diploma Programme (DP), ensuring learning grows in depth, purpose, and complexity over time.
4. How does the school support wellbeing?
Academic success flourishes when children feel safe, valued, and supported. Ask how the school nurtures emotional wellbeing, builds positive relationships, and creates an environment where every learner feels a sense of belonging.

5. Are students encouraged to think independently?
The future belongs to learners who can ask thoughtful questions, make informed decisions, and adapt to change. Schools should develop student agency, empowering children to take ownership of their learning and contribute with confidence.
6. Does the school prepare children for a changing world?
Knowledge alone is no longer enough. Today's learners need critical thinking, collaboration, communication, creativity, and global perspectives to thrive in an interconnected world.
7. Do the school's values reflect your family's values?
The strongest partnerships are built on a shared purpose. A school's culture should encourage integrity, respect, empathy, and lifelong learning, creating an environment where children grow into compassionate and responsible individuals.

8. Can you imagine your child thriving here?
Sometimes the most important answer comes from observing the environment. Visit the campus. Meet the educators. Watch how students interact. The right school is one where your child feels inspired, challenged, and genuinely excited to learn.
More Than Choosing a School
At The School of Raya, we believe education is about helping every learner discover their potential and develop the confidence to make a meaningful difference in the world.
As an IB Continuum School in Bangalore, we offer the Primary Years Programme (PYP), Middle Years Programme (MYP), and Diploma Programme (DP), creating a seamless educational journey grounded in inquiry, holistic development, and global perspectives.
Every learning experience is intentionally designed to nurture curiosity, wellbeing, creativity, leadership, and purpose—preparing learners not only for university, but for life.
Because choosing the right school is not simply about where your child will study.
It is about where they will become.

Reflections on Youth, Ethics, and the Right to Dissent

Recently, when my MYP 5 class unpacked Linda Pastan’s poem Ethics, we were confronted by its core dilemma - choosing between an irreplaceable Rembrandt painting or an elderly woman’s life. The poem ultimately arrives at a cynical conclusion: that true ethical understanding is reserved for the mature, entirely beyond the reach of children. Yet, standing in a room of fifteen-year-olds, I found myself challenging that very narrative.
The sentiment that is often reflected in mainstream media and popular culture portrays young people, particularly teenagers, as self-absorbed, devoid of the motivation to engage deeply with complex societal issues. However, in my class, most students did not dodge responsibility or offer easy, surface-level answers. They considered multiple perspectives and dissected the subtle ethical dilemmas embedded in our daily lives. Yes, life experience undeniably enriches rational thought, but they also showed me that young people do not need to wait decades to possess moral clarity. When provided with a safe environment and the space to engage in open dialogue, these students demonstrated a capacity for critical thinking and respectful debate, elevating the quality of discourse.

This classroom experience finds a striking parallel in the world around us. Outside our school walls, we have recently seen Gen Z leaders taking to public spaces, making their voices heard in demonstrations against ineffective policies and governance in higher education. Facing resistance and significant hardship, these young citizens have organized, dissented and in due time, achieved meaningful success in demanding systemic accountability.
While prevailing narratives often label youth activism as reckless or idealistic, these demonstrations tell a different story. They reveal a generation deeply invested in ethics and public welfare. They are not indifferent, they are stepping up to shoulder moral responsibilities.

Safeguarding the Space to Question
This dynamic invites us as educators and community members to reflect on the foundational pillars of a democratic society. Documented frameworks, such as the Preamble to our Constitution and the fundamental rights enshrined in its Articles, guarantee freedom of thought, expression and peaceful assembly to all citizens. These rights exist precisely to protect the right to question and to disagree respectfully.
Yet, we must ask ourselves: Do our formal and societal structures inadvertently strip these rights away from young people the moment they enter schools and public institutions?
If we strip away their right to dissent, we deny them the opportunity to grow into conscientious citizens. When we trust young people with safe spaces to challenge the status quo, they show us that dissent is an act of care for the future.

As educators, our role is not to hand them pre-packaged answers, but to sit alongside them in the discomfort of big questions. I think back to that classroom with fifteen-year-olds leaning into a debate with no right answer, unwilling to let each other off easy. Pastan’s poem insists that kind of clarity has to wait for age. My students proved otherwise. Not by answering the question, but by refusing to simplify it.
