4 ms·
This somehow reminds me of Egyptian mathematics where they refused to admit to the existence of any fraction with a numerator other than 1 (except for 2/3). Le
by mst 2y ago
This somehow reminds me of Egyptian mathematics where they refused to admit to the existence of any fraction with a numerator other than 1 (except for 2/3).
Learning how to expand e.g. 3/7 into 1/n + 1/m + ... using their methods was a fascinating experience.
I wouldn't want to suffer under such constraints day to day but it was one of the most memorable parts of the History of Mathematics course I took alongside what was other a mostly pure maths degree.