The Believe, Understand, Play Framework
Reframe math teaching: believe it, understand it, make it fun.
The framework begins by reframing the central question in math education. Rather than asking 'who can learn math?' — which implies some children are simply incapable — the speaker insists the right question is 'how do you teach math?' This shift transfers responsibility from the child to the method, opening the door for every student to succeed.
The three-step approach moves from belief, to comprehension, to enjoyment. First, someone in a child's life must genuinely believe the child can learn math, because that belief drives the effort that leads to catching up. Second, math must be understood rather than memorized, using visual and conceptual tools so knowledge becomes durable — the way reading fluency makes any book accessible. Third, math practice must be made genuinely fun through games and play, modeled on how reading engagement is built through appealing to children's interests with novels and graphic formats.
The framework draws a consistent parallel to reading instruction, where decades of evidence have shown that interest-driven, enjoyable practice builds lasting skill. The speaker argues math can and should work the same way, with games serving as the equivalent of fantasy novels — an entry point that does not feel like a lesson but builds deep competency.
- The question is never who can learn math, but always how math is being taught.
- Belief in a child's ability is the prerequisite that unlocks effort and eventual mastery.
- Durable math knowledge comes from understanding and visualization, not memorization.
- Fun practice is not a reward for learning — it is the mechanism of learning.
- Just as reading grows through interest-matched books, math grows through genuinely enjoyed games.
- BelieveAn adult in the child's life must hold and communicate genuine belief that the child can learn math. This belief is what drives the child to do the work required to catch up and build competence. Without this foundational conviction, the subsequent steps have no fuel.Pro tipBelief must be active and communicated — quietly holding it internally is not enough. Express it directly and consistently.WarningLabeling a child as 'not a math person' — even subtly — cancels this step and can create lasting math identity damage.
- UnderstandMove away from rote memorization and toward genuine conceptual understanding, using pictures and visual representations wherever possible. The goal is for math knowledge to feel like reading fluency — where the learner can pick up any problem calmly and confidently because the underlying structure makes sense to them. This makes learning durable rather than fragile.Pro tipAsk 'why does this work?' rather than 'what is the answer?' to build conceptual roots.WarningMemorization can produce short-term test performance while leaving the child unable to transfer knowledge to new contexts.
- PlayMake math practice genuinely fun through card games, board games, and real-world games invented on the fly. The key is that these games should not feel like a math lesson — they should simply be fun, and the math learning happens as a natural byproduct of engagement. This mirrors how reading engagement is built by matching children to books they actually want to read.Pro tipResist the urge to turn a game into a teachable moment — let the game run and trust the practice embedded in it.WarningFraming a game as 'this will help your math' can undermine the fun and trigger the same avoidance the game was meant to dissolve.
The speaker points out that even children considered good at math fall behind, struggle, or experience math anxiety. The difference is not innate ability but the presence of an adult who believes in them.
The speaker asks the audience to imagine picking any book off a shelf and feeling calm and confident because they can read it. This is held up as the target state for math learning — durable, transferable understanding rather than fragile memorization.
In reading education, matching children to books they are excited about — fantasy novels with elves, graphic novels with spies — has proven to grow both skill and love of reading. The speaker uses this as the proven model math should follow.
The speaker offers these three categories as the math equivalent of appealing novels — forms of play that embed math practice without announcing themselves as instruction.
The speaker arrives at this framework by observing a gap between children labeled 'math kids' and those who are not, and questioning whether that gap is really about ability. The observation is that even so-called math kids struggle and feel anxiety — the difference is that someone around them believed they could succeed, and that belief drove the necessary work.
Drawing on the established success of reading education — where matching content to children's interests through fantasy novels or graphic novels has driven engagement — the speaker applies that same logic to math, arguing the field has simply not yet made the equivalent leap to play-based, interest-driven practice.