000 | 01219 a2200217 4500 | ||
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_c52754 _d52754 |
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008 | 200319b ||||| |||| 00| 0 eng d | ||
020 | _a9780521452069 | ||
082 | _a511.32 ENG | ||
100 | _aEngel, Konrad | ||
245 | _aSperner theory, Vol. 65 | ||
260 |
_bCambridge University Press, _c1997. _aCambridge: |
||
300 |
_aix; 417 p. _bpb; _c24 cm. |
||
365 |
_aGBP _b92.00 |
||
440 | _aEncyclopedia of mathematics and its applications | ||
520 | _aThe starting point of this book is Sperner's theorem, which answers the question: What is the maximum possible size of a family of pairwise (with respect to inclusion) subsets of a finite set? This theorem stimulated the development of a fast growing theory dealing with external problems on finite sets and, more generally, on finite partially ordered sets. This book presents Sperner theory from a unified point of view, bringing combinatorial techniques together with methods from programming, linear algebra, Lie-algebra representations and eigenvalue methods, probability theory, and enumerative. | ||
650 | _aAlgebraic Topology | ||
650 | _aCombinatorial Set Theory | ||
650 | _aPartially Ordered Sets | ||
650 | _aSperner Theory | ||
942 |
_2ddc _cTD |