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- Erdős–Woods_number abstract "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 (a, a + 1, …, a + k) of consecutive integers, each of the elements has a non-trivial common factor with one of the endpoints. In other words, k is an Erdős–Woods number if there exists a positive integer a such that for each integer i between 0 and k, at least one of the greatest common divisors gcd(a, a + i) and gcd(a + i, a + k) is greater than 1.".
- Erdős–Woods_number wikiPageID "2616413".
- Erdős–Woods_number wikiPageLength "3205".
- Erdős–Woods_number wikiPageOutDegree "21".
- Erdős–Woods_number wikiPageRevisionID "707712801".
- Erdős–Woods_number wikiPageWikiLink 16_(number).
- Erdős–Woods_number wikiPageWikiLink 22_(number).
- Erdős–Woods_number wikiPageWikiLink 34_(number).
- Erdős–Woods_number wikiPageWikiLink 36_(number).
- Erdős–Woods_number wikiPageWikiLink 46_(number).
- Erdős–Woods_number wikiPageWikiLink 56_(number).
- Erdős–Woods_number wikiPageWikiLink 64_(number).
- Erdős–Woods_number wikiPageWikiLink 66_(number).
- Erdős–Woods_number wikiPageWikiLink 70_(number).
- Erdős–Woods_number wikiPageWikiLink Category:Integer_sequences.
- Erdős–Woods_number wikiPageWikiLink Category:Paul_Erdős.
- Erdős–Woods_number wikiPageWikiLink Coprime_integers.
- Erdős–Woods_number wikiPageWikiLink Factorization.
- Erdős–Woods_number wikiPageWikiLink Greatest_common_divisor.
- Erdős–Woods_number wikiPageWikiLink Mathematical_proof.
- Erdős–Woods_number wikiPageWikiLink Natural_number.
- Erdős–Woods_number wikiPageWikiLink Number_theory.
- Erdős–Woods_number wikiPageWikiLink Paul_Erdős.
- Erdős–Woods_number wikiPageWikiLink Recursive_set.
- Erdős–Woods_number wikiPageWikiLink Sequence.
- Erdős–Woods_number wikiPageWikiLink Set_(mathematics).
- Erdős–Woods_number wikiPageWikiLinkText "Erdős–Woods conjecture".
- Erdős–Woods_number wikiPageWikiLinkText "Erdős–Woods number".
- Erdős–Woods_number name "Initial terms of smallest Erdos-Woods intervals".
- Erdős–Woods_number sequencenumber "A059757".
- Erdős–Woods_number wikiPageUsesTemplate Template:Classes_of_natural_numbers.
- Erdős–Woods_number wikiPageUsesTemplate Template:Harvtxt.
- Erdős–Woods_number wikiPageUsesTemplate Template:Math.
- Erdős–Woods_number wikiPageUsesTemplate Template:Mvar.
- Erdős–Woods_number wikiPageUsesTemplate Template:OEIS.
- Erdős–Woods_number wikiPageUsesTemplate Template:Reflist.
- Erdős–Woods_number wikiPageUsesTemplate Template:SloanesRef.
- Erdős–Woods_number subject Category:Integer_sequences.
- Erdős–Woods_number subject Category:Paul_Erdős.
- Erdős–Woods_number type Combinatoric.
- Erdős–Woods_number type Diacritic.
- Erdős–Woods_number type Integer.
- Erdős–Woods_number type Redirect.
- Erdős–Woods_number comment "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 (a, a + 1, …, a + k) of consecutive integers, each of the elements has a non-trivial common factor with one of the endpoints.".
- Erdős–Woods_number label "Erdős–Woods number".
- Erdős–Woods_number sameAs Q990533.
- Erdős–Woods_number sameAs Nombre_dErdxc5x91s-Woods.
- Erdős–Woods_number sameAs Nombre_dErdxc5x91s-Woods.
- Erdős–Woods_number sameAs Erdős–Woods-számok.
- Erdős–Woods_number sameAs Erdős-Woods-getal.
- Erdős–Woods_number sameAs m.07r_6g.
- Erdős–Woods_number sameAs Число_Эрдёша_—_Вудса.
- Erdős–Woods_number sameAs Erdős–Woodstal.
- Erdős–Woods_number sameAs Q990533.
- Erdős–Woods_number wasDerivedFrom Erdős–Woods_number?oldid=707712801.
- Erdős–Woods_number isPrimaryTopicOf Erdős–Woods_number.