Earliest Egyptian system hieroglyphic based on the repetition of symbols for one, ten, hundred, thousand, ten thousand, hundred thousand and million.
Oldest known numerals:
| 1 | ![]() |
- | 2 | ![]() |
- | 3 | ![]() |
- | 4 | ![]() |
- | 5 | ![]() |
| 6 | ![]() |
- | 7 | ![]() |
- | 8 | ![]() |
- | 9 | ![]() |
- | 10 | ![]() |
| 100 | ![]() |
- | 1000 | ![]() |
- | 10000 | ![]() |
- | 100000 | ![]() |
- | 1000000 | ![]() |
| e.g.: | 256 | ![]() ![]() ![]() ![]() |
No need for zero
| 2018 | ![]() ![]() ![]() ![]() |
Ahmes is written in hieratic script but can be transcribed into hieroglyps.
To multiply 12 by 12 the Egyptians would first double the number 12 and then double the result.
| 4 x 12 = | 48 |
| 8 x 12 = | 96 |
| ---- | |
| 144 |
| e.g.: | 16 x 16 | |
| 1 x 16 = | 16 | |
| 10 x 16 = | 160 | |
| 5 x 16 = | 80 | |
| ---- | ||
| 256 |
hieratic form, not repetition goes up to
!!
Perhaps they went too far - too many symbols!!
Sumerian and Babylonian Numerals
The Development of Counting Systems and Notations
History of Mathematics Module
Links to other History of Mathematics sites

These pages are maintained by M.I.Woodcock.
