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A Fraïssé Limit of Nilpotent Groups of Finite Exponent
Author(s) -
Baudisch Andreas
Publication year - 2001
Publication title -
bulletin of the london mathematical society
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.396
H-Index - 48
eISSN - 1469-2120
pISSN - 0024-6093
DOI - 10.1112/s002460930100827x
Subject(s) - mathematics , nilpotent , exponent , limit (mathematics) , nilpotent group , class (philosophy) , pure mathematics , commutator , commutator subgroup , normal subgroup , discrete mathematics , combinatorics , mathematical analysis , group (periodic table) , algebra over a field , physics , quantum mechanics , philosophy , linguistics , lie conformal algebra , artificial intelligence , computer science
LetK 2 , p P(where 2 < p ) be the class of all finite nilpotent groups of class 2 and of exponent p with an additional predicate for a subgroup of the centre that contains the commutator subgroup. The Fraïssé limit D of this class exists. Non‐forking is described for Th( D ). 2000 Mathematics Subject Classification 03C60, 03C98.
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