A generalization of primitive sets and a conjecture of Erdős
A generalization of primitive sets and a conjecture of Erdős, Discrete Analysis 2020:16, 13 pp. Call a set $A$ of integers greater than 1 _primitive_ if no element of $A$ divides any other. How dense can a primitive set be? An obvious example of a primitive set is the set ${\mathbb P}$ of prime num...
| Main Authors: | , , |
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| Format: | Article |
| Language: | English |
| Published: |
Diamond Open Access Journals
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| Series: | Discrete Analysis |
| Online Access: | http://discrete-analysis.scholasticahq.com/article/17290-a-generalization-of-primitive-sets-and-a-conjecture-of-erdos.pdf |