7 min readPublished 22 Sept 2026
A ten-year-old watches fifteen three-digit numbers flash past in under ten seconds, then writes down the total. Correct. No pen, no calculator, no visible strain. You have probably seen the clip. What you are watching is Anzan — mental calculation on an imaginary abacus — and the most important thing to know about it is that it is not a talent. It is the predictable end point of ordinary abacus practice.
What is happening in the child's head
The child is not remembering numbers. They are moving beads they cannot see.
Every abacus learner starts by moving real beads for months. Then something shifts: they can picture the frame with their eyes closed, and "add 8" becomes a bead move they can see rather than a fact they must recall. At that point the physical abacus is just a slow copy of the one in their head, and they stop using it.
So when 47 + 82 flashes past, an Anzan child does exactly what they would do on the frame: set 47, then on the tens rod add 8 with a Big Friend move (+10 −2), then on the ones rod add 2 directly. Three quick bead pictures. Total 129.
129
Why it beats ordinary mental math
Ordinary mental arithmetic runs on words: "seven plus two is nine, four plus eight is twelve, carry the one…" Words are slow, and verbal memory is small — most people can hold about seven items, which is why long sums fall apart.
Anzan runs on pictures. Visual-spatial memory is much larger and much faster, and — crucially — an abacus picture only ever changes in one or two places at a time. The child is never holding "the whole sum", only the current frame and the next move. That is why the numbers can keep coming.
Two more reasons it is efficient:
- No special cases. After the formulas are learned there are exactly two rules for any digit. Nothing to look up mid-calculation.
- Carrying is a move, not a memory. The "1" in 129 was placed on the tens rod as the first step of adding 8. It never had to be remembered.
The four stages every child passes through
- Real abacus. Moving beads by hand, learning to read rods and use the Small Friend and Big Friend formulas.
- Fingers in the air. The child starts "playing" the abacus on the table while looking at a problem. Teachers love this — it means the picture is forming.
- Semi-Anzan. The abacus is still visible but moves by itself. The child watches and keeps the running total.
- Full Anzan. No abacus. Numbers appear one at a time, and the child answers from the picture in their head.
Notice that the method never changes. Full Anzan on 47 + 82 is the same Big Friend move learned in stage 1. The beads just became invisible.
How to train it at home
You do not need flash cards or a stopwatch. Three habits:
- Ask for the answer before the abacus. Even a wrong guess builds the picture. Then let them check on the beads.
- Read numbers aloud in a series. "Twelve… plus seven… minus three…" at a steady pace. Start with three numbers and single digits. Add one number a week.
- Stop at ten minutes. Visualisation is tiring in a way that moving beads is not. Short and daily beats long and weekly, every time.
How Abacus Kids trains it
Level 3, Speed & Anzan, is built on exactly these stages, in five modes:
- Guided Series — numbers appear one by one, the abacus on screen for support
- Semi-Anzan — the abacus moves by itself while the child keeps the total
- Full Anzan — numbers flash on screen, no abacus at all
- Speed Drill — equations against a 30, 60 or 90 second clock
- Flash Challenge — four tiers from Starter (3 slow single-digit numbers) to Master (10 two-digit numbers at blazing speed)
Before each round you set how many numbers (3, 5, 7 or 10), one or two digits, and the flash speed from Slow to Blazing — so the difficulty grows exactly as fast as the child does. Custom Challenge Mode goes further still: 5 to 20 questions, up to 4-digit numbers, flash gaps from 0.5 to 3 seconds, numbers shown, spoken or both.
Is the speed the point?
No — it is the visible part. A child who can do Anzan has a rock-solid, physical sense of what numbers are made of: what 10 is, why carrying happens, how 47 and 82 fit together. That understanding is what makes fractions, estimation and algebra feel reasonable later. The speed is what you can film. The number sense is what they keep.


