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Table_of_Gaussian_integer_factorizations abstract "A Gaussian integer is either the zero, one of the four units (± 1, ± i), a Gaussian prime or composite. The article is a table of Gaussian Integers x + iy followed either by an explicit factorization or followed by the label (p) if the integer is a Gaussian prime. The factorizations take the form of an optional unit multiplied by integer powers of Gaussian primes. Note that there are rational primes which are not Gaussian primes. A simple example is the rational prime 5, which is factored as 5=(2+i)(2-i) in the table, and therefore not a Gaussian prime.".
Table_of_Gaussian_integer_factorizations wikiPageExternalLink ?q=Gaussian+prime.
Table_of_Gaussian_integer_factorizations wikiPageID "26969485".
Table_of_Gaussian_integer_factorizations wikiPageRevisionID "471625285".
Table_of_Gaussian_integer_factorizations hasPhotoCollection Table_of_Gaussian_integer_factorizations.
Table_of_Gaussian_integer_factorizations hdrs "norm integer factors".
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