| 1. | First, find the prime factorizations of the two numbers:
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| 2. | Find the prime factorization of each of the two numbers.
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| 3. | It is used in some proofs of the uniqueness of prime factorizations.
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| 4. | The prime factorization of 666 is 2 " 3 2 " 37.
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| 5. | I have a number'n'and know its prime factorization.
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| 6. | :I don't see anything remarkable about the prime factorization.
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| 7. | It is used for reducing uniqueness of prime factorizations.
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| 8. | Public Key Cryptography using prime factorization is now part of nearly every internet transaction.
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| 9. | :One of the " conceptually " most simple is prime factorization.
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| 10. | This agrees with the gcd ( 1071, 462 ) found by prime factorization above.
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