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- Factorion abstract "A factorion is a natural number that equals the sum of the factorials of its decimal digits. For example, 145 is a factorion because 1! + 4! + 5! = 1 + 24 + 120 = 145.There are just four factorions (in base 10) and they are 1, 2, 145 and 40585 (sequence A014080 in OEIS). "Factorion" is a name coined by book author Clifford A. Pickover in Chapter 22 of his book Keys to Infinity in a chapter titled "The Loneliness of the Factorions".".
- Factorion wikiPageExternalLink Factorion.html.
- Factorion wikiPageID "13247379".
- Factorion wikiPageLength "3536".
- Factorion wikiPageOutDegree "10".
- Factorion wikiPageRevisionID "659304263".
- Factorion wikiPageWikiLink 145_(number).
- Factorion wikiPageWikiLink 1_(number).
- Factorion wikiPageWikiLink 2_(number).
- Factorion wikiPageWikiLink 40000_(number).
- Factorion wikiPageWikiLink 40585_(number).
- Factorion wikiPageWikiLink Category:Base-dependent_integer_sequences.
- Factorion wikiPageWikiLink Category:Integer_sequences.
- Factorion wikiPageWikiLink Clifford_A._Pickover.
- Factorion wikiPageWikiLink Decimal_digit.
- Factorion wikiPageWikiLink Factorial.
- Factorion wikiPageWikiLink Natural_number.
- Factorion wikiPageWikiLink Numerical_digit.
- Factorion wikiPageWikiLinkText "Factorion".
- Factorion wikiPageWikiLinkText "factorion".
- Factorion hasPhotoCollection Factorion.
- Factorion wikiPageUsesTemplate Template:Classes_of_natural_numbers.
- Factorion wikiPageUsesTemplate Template:OEIS.
- Factorion subject Category:Base-dependent_integer_sequences.
- Factorion subject Category:Integer_sequences.
- Factorion hypernym Number.
- Factorion type Combinatoric.
- Factorion type Integer.
- Factorion comment "A factorion is a natural number that equals the sum of the factorials of its decimal digits. For example, 145 is a factorion because 1! + 4! + 5! = 1 + 24 + 120 = 145.There are just four factorions (in base 10) and they are 1, 2, 145 and 40585 (sequence A014080 in OEIS). "Factorion" is a name coined by book author Clifford A. Pickover in Chapter 22 of his book Keys to Infinity in a chapter titled "The Loneliness of the Factorions".".
- Factorion label "Factorion".
- Factorion sameAs Факторион.
- Factorion sameAs Factorion.
- Factorion sameAs m.03b_5b1.
- Factorion sameAs Факторион.
- Factorion sameAs Q1977759.
- Factorion sameAs Q1977759.
- Factorion wasDerivedFrom Factorion?oldid=659304263.
- Factorion isPrimaryTopicOf Factorion.