This is our Long-term Growth Mathematics programme — for students who have the time and the wish to learn mathematics deeply, at the rhythm a real understanding deserves.
Who it’s for.
Our Mathematics programme is built for students from Primary 3 through to A-Levels — Singapore syllabus, IP, and international curricula. We work with students across a range of starting points and a range of relationships to the subject.
Some students come because they are doing fine on tests but have started to sense that mathematics has become a memory exercise — solving problems by recognising patterns rather than understanding them. These students often hit a wall in upper secondary, when memorisation runs out. We bring them back to thinking before that wall arrives.
Some students come because they have decided mathematics is not for them. Almost always, this student has been mistaught — fed procedures without structure, scolded for slow questions, told to memorise where he should have been allowed to wonder. We have taught many of these students. Most of them, by the end of a few months, have stopped saying they hate mathematics.
And there is a third kind of student, who is part of why we do this work.
He is a student who is already doing well in mathematics — sometimes very well. He doesn’t come because something is broken. He comes because he is ambitious about the subject. He wants higher marks, certainly, but his interest goes further than that: he wants to understand mathematics more deeply, to see why the methods he is using work, to find his way into the parts of mathematics that school has not yet shown him. He has begun to suspect that there is more in the subject than the textbook suggests, and he wants to meet it.
Some of these students come for the depth itself. They have outgrown a way of learning that treats mathematics as a set of techniques to be mastered, and they are looking for teaching that treats it as something worth thinking about in its own right. Some come because their ambition is concrete — a top result in a difficult examination, a strong foundation for what they plan to study at university, a sense of mastery that their current preparation isn’t giving them.
What we have found is that students who come to us with this kind of seriousness tend to keep coming, year after year. Their parents sometimes tell us, with some bemusement, that their child looks forward to the weekly lesson — that mathematics has become something he wants to spend time on rather than something he has to. We don’t engineer this. We teach mathematics attentively, in a way that takes structure seriously. For students who are ready for that kind of teaching, the work itself is, apparently, what holds them.
What we teach.
Our curriculum follows the Singapore Ministry of Education syllabus closely. Students learn the topics they need for school examinations — the same topics, taught at the same level, that their schoolmates are learning.
What is different is how we teach those topics, and what we add around them.
We add the structural reasoning underneath each procedure, so students come to know why a method works and not only how to apply it. We add connections between topics that the syllabus presents separately, so students come to see mathematics as a single coherent subject, not a list of disconnected chapters. We add carefully chosen problems that go slightly beyond standard difficulty — not for the sake of difficulty, but to give students the experience of meeting an unfamiliar problem and working through it. And we add an ongoing conversation about why mathematics works the way it does, accessible to students from upper primary upward.
What makes our students recognisably different from students drilled on past papers is not what they know. It is how they meet a problem they have never seen before.
How we teach.
There are three things we do, in every lesson, that shape how mathematics is learned in our classroom.
We start from problems, not from explanations. A lesson rarely opens with a definition or a formula. It opens with a problem — sometimes simple-looking, sometimes deceptively so — and the work of the lesson is to make our way into it. We don’t tell the student the structure beforehand. We give him the problem, and we walk with him until the structure emerges from the problem itself, in a form he has helped to produce. By the end of that walk, the formula is not something he has been handed; it is something he has reasons for.
We treat mistakes as information. When a student gets something wrong, we don’t correct it and move on. We ask what made him think it was that. The answer almost always reveals the real teaching moment of the lesson — sometimes a misconception we couldn’t have anticipated, sometimes a way of seeing the problem that turns out to be more interesting than the textbook’s.
We teach to the student, not at the class. Even in small-group lessons, we are watching each student individually — what he understands, what he is uncertain about, what he is pretending to follow. The pace bends to where the students actually are. A lesson plan is a starting point, not a script.
These are not classroom techniques we have adopted. They are convictions on which Albert Academy is built. You can read about them at greater length in Our Approach.
What a lesson looks like.
A typical lesson runs for 90 minutes. The shape varies, but here is the general rhythm.
The first 10 minutes. We open with a question. Sometimes a problem from the previous week that students were left to think about. Sometimes a small puzzle that connects to today’s topic in a way the students don’t yet see. The purpose is not warm-up. It is to put the students into thinking before any new content arrives.
The next 30 to 40 minutes. This is where today’s mathematics develops — out of a problem, through the students’ own working, with our questions interleaved. Sometimes the students are doing most of the talking. Sometimes we are. The decision is made in the moment, by reading the room.
The next 30 minutes. Students work through carefully chosen problems. We don’t grade these in real time. We watch. When a student gets stuck, we ask one question, not several. The goal is to keep him thinking, not to move him toward an answer faster.
The last 10 minutes. We close with reflection. What was the new idea today? Where did it come from? Where will it next show up? Often students leave with a problem to sit with until next week — not as homework, but as something to wonder about.
After every lesson, parents receive a short note describing what was covered, how the student engaged, and what to watch for in the coming week.
What students gain.
Students who study mathematics with us, over a sustained period, develop the habit of reading a problem for its structure before reaching for a method. They develop the ability to work through unfamiliar problems without panicking. They develop a working knowledge of why each technique they use is correct. They develop the capacity to explain mathematical ideas in their own words, in writing and aloud. They develop a noticeable calm in examinations, especially when questions are unfamiliar.
And — this matters more than the rest — they develop a relationship with mathematics that does not depend on being praised for being right.
Grades follow. They almost always do. But grades are the side-effect, not the goal.
Format and logistics.
Format. Live online lessons. Cameras on. Interactive throughout.
Class size. One-to-one, or small group of three to six students at the same level.
Lesson length. 90 minutes per session, weekly.
Recordings. Every lesson is recorded. Students may revisit any session.
Time zones. Lessons are scheduled to suit students in Singapore as well as families in nearby time zones — including China, Hong Kong, Vietnam, Indonesia, and Malaysia.
Materials. All lesson notes, problems, and follow-up tasks are provided digitally.
Trial lesson. Available before commitment. We use the trial to understand your child’s current level and to let him experience how we teach. Format and arrangements are explained in our reply when you write in.
How to start.
If you would like to discuss your child’s mathematics with us, tell us a little about him. We read every enquiry personally, and we reply within a working day. If we think we may be a good fit, the next step is usually a short conversation, and then a trial lesson — the format and arrangements of which we will explain in our reply. There is no follow-up sales call.
If your child is preparing for a specific examination — AEIS, PSLE, O-Level, or A-Level — and the work needs to be shaped by that timeline, our Examination programmes may be the better fit. The teaching method is the same. The pace is different.