
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
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These pages are maintained by M.I.Woodcock.