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The word modulo, in the mathematical community, is often used informally, in many imprecise ways. Generally, to say "A is the same as B modulo C" means, more-or-less, "A and B are the same except for differences accounted for or explained by C". For details, see modulo (jargon). In the various branches of mathematics, it may be used in connection with:
It also may refer to:
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Q. I understand the cyclic subgroup of a single element such as < [12] > or < [20] >, but what does < [12], [20] > represent? Asked by JohnnyCynic - Fri Nov 2 00:08:48 2007 - - 1 Answers - 0 Comments A. This is the cyclic subgroup generated by both [12] and [20]. Answered by kat79015 - Fri Nov 2 00:21:49 2007 From Yahoo Answer Search: "modulo" |
