A code in which every digit is a sound. Learn ten sounds and any number can be spoken as words, and then seen.

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You are standing outside a rented flat at eleven at night, and the door has a keypad. The owner wrote the code on a card, and you have just watched the card blow out of your hand into the canal. The owner's phone is switched off. You are quite sure the code was four digits. It might have begun with an eight.
You can see the card in your mind: black ink, a very ordinary number. But you did not turn it into anything. It was just four digits, and four digits are very easy to let go.
The idea that fixes it is old. In 1634 a French mathematician, Pierre Hérigone, published a huge textbook in Paris and included in it a code that let letters stand for digits, so that a number could be read as a word. Over the next two centuries others improved it. In the nineteenth century a Polish army officer living in Britain, Major Beniowski, lectured on it; some writers connect his rank with the system's name.
By the twentieth century the code had become the standard way of turning numbers into words. People call it the Major System, and it is the base for most of the number methods you will meet in the rest of this part.
The key idea is surprisingly small. Do not give each digit a picture; give each digit a sound. Ten digits, ten sounds. Then any number becomes a string of sounds, and you fill the gaps with vowels, which are free, to make a real word.
The word tie contains one consonant sound, t, so it means 1. Moon has m and n, so it means 32. Once you have a word, you can see it, put it in a scene and keep it. When you need the number back, you read the consonants. The door code that blew away would be a few seconds' work.
Say what you think each one means, then open it.
Hérigone's code appears in his Cursus mathematicus (Paris, 1634). The history is told here briefly and in our own words.
Each digit stands for one consonant sound. Learn the ten and you can say any number as a word.
| Digit | Sound | Why it fits |
|---|---|---|
| 0 | s, z | Zero begins with a z sound. |
| 1 | t, d, th | A printed t has one downstroke. |
| 2 | n | An n has two downstrokes. |
| 3 | m | An m has three downstrokes. |
| 4 | r | The word four ends with r. |
| 5 | l | L is the Roman numeral for 50, and a hand held up with the thumb out makes an L. |
| 6 | j, sh, ch, soft g | A reversed 6 looks like a j. |
| 7 | k, hard g, q | Two sevens make a k. |
| 8 | f, v | A handwritten f looks like an 8. |
| 9 | p, b | A 9 is a mirror image of p. |
Decoding is the same thing the other way. Moon has m and n: 3 and 2, so 32. Bike has b and k: 97. Wolf has l and f (the w is free): 58. Tree has t and r: 14.
Choosing words is the creative part. For 10 you can pick toes, tux, dice, daisy. Choose the most vivid one for you. In the next lessons you will build a full list from 00 to 99.
Have a go before you open any answer. A rough attempt teaches you more than a perfect model you only read.
Say the answer first, then tap the card.
These eight words encode 1066, 1776, 1945 and 1989: toes judge | tack cage | tub rail | tap fib. Learn them in order as a story, then type them. Afterwards, decode them back to digits.
Make one story of the eight words. Toes and a judge; a tack and a cage; a tub and a rail; a tap and a fib.
The list has gone. Type what you remember, one item per line.
These reach back to earlier rooms. Answer in your head or out loud, then check.
Which pairs of digits are going to be hardest to make words for? Do you already have words you would use for 00 to 09?