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Theorem: Fundamental Theorem of Arithmetic

Every natural number \(n\in\mathbb N\), \(n > 1\), can be uniquely factorized, i.e. written as a product of consecutive powers of prime numbers

\[n=p_1^{e_1}\cdot\ldots\cdot p_r^{e_r},\]

with \(r \ge 1\), and \(e_i\ge 0\).

| | | | | created: 2019-03-10 20:09:46 | modified: 2019-03-10 20:15:37 | by: bookofproofs

1.Proof: (related to "Fundamental Theorem of Arithmetic")

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