Integer partition: Difference between revisions

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* {{cite book |first=Miklós|last=Bóna | author-link = Miklós Bóna |title=A Walk Through Combinatorics: An Introduction to Enumeration and Graph Theory |publisher=World Scientific Publishing |year=2002 |isbn=981-02-4900-4}} (an elementary introduction to the topic of integer partitions, including a discussion of Ferrers graphs)
* {{wikicite|reference={{Hardy and Wright|citation=cite book}}|ref={{harvid|Hardy|Wright|2008}}}}
* {{cite journal|first1=D. H.|last1=Lehmer|author1-link=D. H. Lehmer | title=On the remainder and convergence of the series for the partition function | journal=Trans. Amer. Math. Soc. | volume=46 | year=1939 | pages=362–373 | doi=10.1090/S0002-9947-1939-0000410-9 |doi-broken-date=25 March 2025 | mr=0000410 | zbl=0022.20401 | doi-access=free }} Provides the main formula (no derivatives), remainder, and older form for ''A''<sub>''k''</sub>(''n'').)
* {{cite book|first1=Hansraj|last1=Gupta|last2=Gwyther|first2=C.E.|last3=Miller|first3=J.C.P.|title=Royal Society of Math. Tables|volume=4, Tables of partitions|date=1962}} ''(Has text, nearly complete bibliography, but they (and Abramowitz) missed the Selberg formula for'' ''A''<sub>''k''</sub>(''n''), ''which is in Whiteman.)''
* {{cite book | first=Ian G. | last=Macdonald | author-link=Ian G. Macdonald | title=Symmetric functions and Hall polynomials | series=Oxford Mathematical Monographs | publisher=[[Oxford University Press]] | year=1979 | isbn=0-19-853530-9 | zbl=0487.20007 }} (See section I.1)