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- Hyperharmonic_number abstract "In mathematics, the n-th hyperharmonic number of order r, denoted by , is recursively defined by the relations: and In particular, is the n-th harmonic number.The hyperharmonic numbers were discussed by J. H. Conway and R. K. Guy in their 1995 book The Book of Numbers.".
- Hyperharmonic_number wikiPageExternalLink HarmonicNumber.html.
- Hyperharmonic_number wikiPageID "40486440".
- Hyperharmonic_number wikiPageRevisionID "578394799".
- Hyperharmonic_number subject Category:Number_theory.
- Hyperharmonic_number comment "In mathematics, the n-th hyperharmonic number of order r, denoted by , is recursively defined by the relations: and In particular, is the n-th harmonic number.The hyperharmonic numbers were discussed by J. H. Conway and R. K. Guy in their 1995 book The Book of Numbers.".
- Hyperharmonic_number label "Hyperharmonic number".
- Hyperharmonic_number sameAs m.0x186mf.
- Hyperharmonic_number sameAs Q17145840.
- Hyperharmonic_number sameAs Q17145840.
- Hyperharmonic_number wasDerivedFrom Hyperharmonic_number?oldid=578394799.
- Hyperharmonic_number isPrimaryTopicOf Hyperharmonic_number.