Apply the same row and column rule to the missing cell. Compare each option with the required features.
3 → 4 → 5
1: B 2: B 3: B 4: B
Printed order
▸ Why It Matters Dice pips cycling through a repeating sequence, like 1, 2, 3, 1, 2, 3, work on a completely different logic than a pattern that just climbs or falls. Instead of asking "what comes next in a straight line," it asks your child to notice that the sequence loops back to where it started after a fixed number of steps — a genuinely different kind of pattern recognition. Cyclical thinking like this shows up constantly outside worksheets: days of the week looping every seven, clock hands wrapping back to 12, months cycling through a year, and later in math, when a child learns to work with remainders and modular arithmetic, where numbers "wrap around" a fixed length exactly the way these dice do. Spotting a cycle early, in a simple and visual form like this, makes those later, more abstract versions much less mysterious. ▸ Getting Started Before your child even looks closely at the dice faces, have them write the sequence of pip counts as plain digits in a row — 1, 2, 3, 1, 2 — then ask "what number comes next in this list?" Treating the dice as nothing more than a repeating number list, at least at first, strips away the visual distraction of counting dots and makes the underlying cycle much easier to see and continue. ▸ If They Get Stuck Have your child mark the exact spot where the sequence first repeats itself — circling the second "1" that shows up, for instance, and drawing a line back to the first one. Finding that single repeat point tells them precisely how long the cycle is, and once they know it repeats every three steps, say, they can count forward from any point in the grid to find the missing number without re-solving the whole pattern from scratch. ▸ Praise Points Praise your child specifically for identifying the length of the cycle, not just guessing the next number correctly: "You figured out that it repeats every three dice — that's the one fact that unlocks this entire puzzle, and noticing a repeating length like that is exactly the same skill you'll use later on with remainders in math."
Builds cyclical-pattern recognition — distinct from simple increasing or decreasing sequences — by spotting dice pip counts that loop back to the start after a fixed number of steps.
Once cycle-spotting feels natural, move to Matrix Reasoning 13 (Two-Rule Combination) to combine it with a second rule, or Matrix Reasoning 15 (Flag Mirror States) for another kind of repeating pattern.