000			00329nam a2200133Ia 4500
999			_c185932 _d185932
020			_a0486495868
040			_cCUS
082			_a511.6 _bMAC/C
100			_aMacMohan, Percy A.
245		0	_aCombinatory analysis/ _cPercy A. Macmahon.
260			_aNew York: _bDover, _c2004.
300			_a340 p. ; _c23 cm.
505			_aSection I. Symmetric Functions: Elementary theory Connexion with the theory of distributions The distribution into parcels and groups in general The operators of the theory of distributions Applications of the operators $d$ and $D$; Section II. Generalization of the Theory of Section I: The theory of separations Generalization of Waring's formula The differential operators of the theory of separations A calculus of binomial coefficients The theory of three identities; Section III. Permutations: The enumeration of permutations The theory of permutations The theory of displacements Other applications of the master theorem Lattice permutations The indices of permutations; Section IV. Theory of the Compositions of Numbers: Unipartite numbers Multipartite numbers The graphical representation of the compositions of tripartite and multipartite numbers Simon Newcomb's problem Generalization of the foregoing theory; Section V. Distributions Upon a Chess Board, to Which is Prefixed a Chapter on Perfect Partitions: Theory of the perfect partitions of numbers Arrangements upon a chess board The theory of the latin square; Section VI. The Enumeration of the Partitions of Multipartite Numbers: Bipartite numbers Tripartite and other multipartite numbers Tables.
650			_aCombinatorial analysis
650			_aPermutations
650			_aCombinations
650			_aNumber theory
942			_cWB16