state the fundamental theorem arithmetic
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The fundamental theorem of arithmetic states that every positive integer (except the number 1) can be represented in exactly one way apart from rearrangement as a product of one or more primes (Hardy and Wright 1979, pp. , there does not necessarily exist a unique factorization. ...
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Fundamental theorem of arithmetic, Fundamental principle of number theory proved by Carl Friedrich Gauss in 1801. It states that any integer greater than 1 can be expressed as the product of prime numbers in only one way. This article was most recently revised and updated by William L. Hosch, Associate Editor.
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