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bn:01972632n
Noun Concept
Categories: Paul Erdős, Integer sequences
EN
Erdős–Woods number  Erdos-Woods number  Erdos–Woods number  Erdős-Woods conjecture  Erdős-Woods number
EN
In number theory, a positive integer k is said to be an Erdős–Woods number if it has the following property: there exists a positive integer a such that in the sequence of consecutive integers, each of the elements has a non-trivial common factor with one of the endpoints. Wikipedia
Definitions
Relations
Sources
EN
In number theory, a positive integer k is said to be an Erdős–Woods number if it has the following property: there exists a positive integer a such that in the sequence of consecutive integers, each of the elements has a non-trivial common factor with one of the endpoints. Wikipedia
IS A
real number
HAS INSTANCE
46
64
DIFFERENT FROM
Erdős number
NAMED AFTER
Paul Erdős
Wikipedia
EN
Erdős–Woods number
Wikidata
EN
Erdős–Woods number
Wikipedia Redirections
EN
Erdos-Woods number, Erdos–Woods number, Erdős-Woods conjecture, Erdős-Woods number, Erdős–Woods conjecture

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