
Division algorithms
From the abacus to the counting frame, what a long way we have come to reach our present-day algorithm, so well known to schoolchildren.


From the abacus to the counting frame, what a long way we have come to reach our present-day algorithm, so well known to schoolchildren.


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The four arithmetic operations that we all learn to set out so conscientiously in our school notebooks are “elementary,” aren’t they? Yet the methods of addition, subtraction, multiplication and division have not always been presented as they are today in Western countries!

The abacus was not the only practical mathematical tool to have existed in China. Concise formulas also made it possible to calculate very quickly. These tools enabled the spread of knowledge over the centuries, thanks to numerous treatises explaining their mechanism.

Although the general concept of a fraction was absent from the mathematics of early antiquity, Egyptian scribes made extensive use of what we call unit fractions, or reciprocals of integers. Further developed by Fibonacci, this so-called "elementary" mathematics remains an active subject of research in number theory.

Calculating square roots "with a quill," as people said in the 18th century, is a challenging art with many facets. Let's explore some famous methods and see why they work.
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