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What is Consecutive Sum Problem Solution about?
The document provides a proof for determining whether the consecutive sum from 1 to n is divisible by m. It shows that the sum is divisible by m if the highest power of 2 in the prime factorizations of n is greater than or equal to the highest power of 2 in m, or if the highest power of 2 in n is 0. Otherwise, the sum is not divisible by m.
- Author
- Anonymous BZj2zODI
- Language
- EN