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fundamental theorem of arithmetic

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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.


fundamental theorem of arithmetic [¦fən·də¦ment·əl ¦thir·əm əv ə′rith·mə·tik]
(mathematics)
Every positive integer greater than 1 can be factored uniquely into the formP1n1PiniPknk, where thePiare primes, thenipositive integers.


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The Fundamental Theorem of Arithmetic (FTAR) states that any natural number n can be written uniquely (except for the order of factors) as a product of prime numbers.
The Fundamental Theorem of Arithmetic (FTAR) states that any natural number n can be written uniquely (except for the order of factors) as a product of prime numbers.
 
 
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