A father leaves 17 camels to his three children with these conditions: - the oldest corresponds to \(1/2\);
- to the second, \(1/3\);
- to the minor, \(1/9\). No camels are allowed to split. How can the distribution be made respecting the will?
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The heritage of the 17 camels (Arab tradition) comes from the tradition of well-told problems: a simple framework, a clear difficulty and a solution that seems almost obvious when it has already been seen.
A father leaves 17 camels to his three children with these conditions: - the oldest corresponds to \(1/2\);
Answer: a camel is temporarily added to work on 18. Explanation: With 18 camels, the requested distribution is complete:
$$ 9+6+2=17. $$ This is how the original 17 camels are distributed without breaking any, and the added camel is removed at the end. The beauty of the puzzle is that external help does not change the inheritance: it only makes visible a decomposition that was already implicit. $$
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