Mathematics Games

Games in this section

• Bead Counting — Class 1-2. Before a child can work with numbers as symbols, they need to handle them as quantities. Threading beads onto a rod to reach a target gives a child something to move and count, and the physical action of placing each bead supports the one-to-one counting that abstract exercises assume is already there.
• Time Recognition Game — Class 2-5. Reading an analogue clock is one of the few skills where a child can understand every individual part and still get the whole thing wrong. The hour hand moves while the minute hand travels, the numbers on the face mean one thing for hours and something completely different for minutes, and nothing about the dial explains itself. This game separates those ideas and introduces them in order, so a child builds the habit of reading the hour hand first and the minute hand second.
• Cross Addition Puzzle — Class 3-6. This is arithmetic wearing the clothes of a logic puzzle. A grid has some numbers filled in and target sums along its edges, and the child has to work out what belongs in the empty boxes. Because every number affects both a row and a column, guessing rarely works - the child has to reason about constraints, which is a genuinely different mental activity from answering sums one at a time.
• 1 to 100 Digits — Class 1-4. Gujarati number names between twenty and a hundred are genuinely irregular, and children usually learn them by rote from an adult who is not always available. Having all hundred numbers on screen with audio means a child can check any number at the moment they need it, which is how this kind of vocabulary is actually acquired.
• Find the Larger Number — Class 1-5. Comparing written numbers looks simple until the numbers get longer. A child who confidently says 8 is bigger than 3 may say 199 is bigger than 1000, because the first has more nines in it. This game moves deliberately from single digits, where intuition works, to multi-digit numbers, where a child has to compare place by place.
• Find the Smaller Number — Class 1-5. Finding the smaller number is genuinely harder than finding the larger one, and not for mathematical reasons. Children are asked for the bigger number far more often, so the instinct to reach for it is well practised. This game deliberately trains the opposite response, which is why children who breeze through the larger-number game often slow down here.
• Fraction Color Game — Class 3-6. Fractions go wrong for children when the notation arrives before the idea. A child who is told that three quarters means colour three of four parts will follow the instruction without understanding why the bottom number is four. This game keeps the shape visible while the notation is used, so the two stay connected while the idea forms.
• Fruit Math — Class 3-6. This is algebra before anyone uses the word. A banana stands for some number, an apple for another, and the child works out which by reasoning across several picture equations. The substitution and elimination they do here is exactly what they will later do with x and y, but with no notation to get in the way - which is why children who find algebra intimidating often solve these easily.
• Math Addition in Gujarati — Class 1-4. Children in Gujarati-medium schools meet Gujarati numerals in their textbooks and Arabic numerals almost everywhere else. Being fluent in one and hesitant in the other slows arithmetic down for reasons that have nothing to do with mathematics. This game practises addition using Gujarati digits so that reading the numeral becomes automatic rather than a translation step.
• Angle Master Laser Puzzle — Class 4-8. Reflection follows a rule that is easy to state and hard to feel: the angle a beam leaves at matches the angle it arrived at. This puzzle makes the rule something a child discovers by trying, failing, adjusting and eventually predicting - which is a far more durable way to learn it than being told and asked to apply it.
• Liquid Measure — Class 3-6. Volume is harder to grasp than length because it cannot be laid alongside a ruler. A child has to read a scale on a curved container and understand that the number refers to the space filled rather than the height of the line. This game gives that practice repeatedly with a target to hit, which makes the reading purposeful rather than abstract.
• Length Measurement — Class 2-5. Almost every child who learns to use a ruler makes the same mistake: they line the object up with the end of the ruler rather than with the zero mark, or they count the lines instead of the spaces between them. Both produce answers that are wrong by one. This game gives repeated practice at reading the scale correctly, which is a different skill from knowing what a centimetre is.
• Magic Mirror — Class 1-5. Symmetry is easier to feel than to define. This game lets a child draw freely on one side of a line and watch the mirror image appear on the other in real time, so the relationship between a shape and its reflection is something they produce rather than something they are shown. The immediacy is what makes the idea land.
• Missing Numbers — Class 1-4. Counting out loud and understanding number order are not the same skill. A child can chant to a hundred and still not know what comes before 70, because reciting is a sound pattern and sequencing is a mental one. This game removes the chant: a short run of numbers appears with one missing, and the child has to reason about position rather than recite from the start.
• Greater Than, Less Than — Class 1-3. The greater-than and less-than symbols are arbitrary marks that children are usually asked to memorise, often with a story about a crocodile's mouth. This game builds the idea underneath them first: count both groups, decide which has more, and only then choose the symbol. Getting the comparison right matters more than getting the symbol right, and doing them in that order makes the symbol stick.
• Number Pattern Game — Class 2-6. Finding the rule in a sequence is early algebraic thinking. The child is not asked to calculate so much as to notice - what is happening between one number and the next, and does the same thing keep happening? This game starts with steady steps a child can see at a glance and works toward patterns where the step itself changes.
• Place Value Game — Class 2-5. Place value is the single idea that makes written arithmetic possible, and it is also the one most quietly skipped. A child who does not understand that the 4 in 42 means forty will still get simple sums right and then fall apart at carrying and borrowing. This game asks only one thing at a time - which digit is in which place - until position and value are firmly connected.
• Simple Subtraction — Class 1-3. Subtraction is harder than addition for a reason that is rarely explained to children: addition can be done by counting on from either number, while subtraction requires holding one number still and counting down from it. This game keeps the numbers small enough that a child can still use fingers or objects, which is exactly what they should be doing at this stage, and builds toward doing it mentally.
• 3D Shapes — Class 3-6. Learn the faces, edges and vertices of spheres, cubes, cylinders, cones, cuboids, pyramids and hemispheres.
• English Time Quiz — Class 2-6. Read a clock and choose the correct English time expression. Twenty levels from o'clock to one-minute precision.
• 1 to 50 Train Game — Class 1-3. Fill the empty train wagons with the missing numbers from 1 to 50. Sequencing practice with immediate feedback.
• Units and Tens Place — Class 1-3. Count blocks and write the number in tens and ones. A concrete introduction to two-digit place value for early primary.
• Weight Scale Game — Class 3-6. Read the weight shown on a dial scale and choose the matching value. Twenty levels of increasing precision.
• Which Has More — Class 1-2. Count birds in two groups and pick the larger set. An early counting and comparison game for children starting number work.