common multiple

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Related to common multiple: lowest common multiple
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  • noun

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an integer that is a multiple of two or more other integers

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In all this work, we consider monoids M with a finite generating set S satisfying the following properties: M is atomic, left-cancellative (if a, u, v [member of] M are such that au = av, then u = v) and verifies that if a subset of S has a right common multiple, then it has a least right common multiple.
On classical music, 'Look at the programmes, look at the radio play lists, as a simplistic illustration of the lowest common multiple if I hear Nessun Dorma once more, I'll puke.
The case of Miss Lisbeth Borden of Fall River, Massachusetts, the fair New England parricide, is to America what Jack the Ripper is to old England, both cases transcending their lowest common multiple -- homicide -- and passing into almost-proud legend.
An exercise program that allows people to work at their own pace and modify exercises as needed, like the Fitness with Katrina DVD, can be helpful in alleviating many common multiple sclerosis symptoms such as fatigue, spasticity and pain, and can improve muscle strength, mood and quality of life.
1) n divides the least common multiple of 1, 2, 3, .
New Data Released at ASH Examine Convenience and Cost-Effectiveness of Common Multiple Myeloma Treatment Regimens
The prefixes and the symbols for the more common multiple units are also shown.
k] denotes the least common multiple of all positive integers from 1 to k.
We expect to achieve significant cost savings from our efforts and to leverage common multiple market and product strategies of the two organizations as well.
Greatest common factor and least common multiple functions:
Greatest common factor and least common multiple functions: help students learn fractions faster and easier;
t]] denote the greatest common divisor and the least common multiple of any positive integers [x.
Abstract For any positive integer n, let SL(n) denotes the least positive integer k such that L(k) [equivalent to] 0 (mod n), where L(k) denotes the Least Common Multiple of all integers from 1 to k.