number theory: Difference between revisions
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See also [[ | See also [[Abstract Algebra|Abstract Algebra]] | ||
*prime: [http://www.lojban.org/jbovlaste/dict/m mulna'usle] | *prime: [http://www.lojban.org/jbovlaste/dict/m mulna'usle] | ||
Revision as of 14:46, 23 March 2014
See also Abstract Algebra
- prime: mulna'usle
- unit: jicmu namcu: cmuna'u
- A unit in an integral domain is a number that every number is divisible by; e.g. the units in Z are 1 and -1, and the units in the Gaussian integers are 1, i, -1, and -i.