dicyclic
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Dicyclic group — In group theory, a dicyclic group (notation Dicn) is a member of a class of non abelian groups of order 4n (n > 1). It is an extension of the cyclic group of order 2 by a cyclic group of order 2n, giving the name di cyclic. In the… … Wikipedia
dicyclic — adj. [Gr. dis, twice; kyklos, circle] (ECHINODERMATA: Crinoidea) Calyx plates of primitive stalked crinoids that have an additional five infrabasal plates on the aboral side of the basal series found in the monocyclic condition; further … Dictionary of invertebrate zoology
dicyclic — di·cy·clic ( )dī sī klik, sik lik adj BICYCLIC * * * di·cy·clic (di sikґlik) ( siґklik) 1. pertaining to or having two cycles. 2. in chemistry, having a molecular structure containing two rings … Medical dictionary
dicyclic — di·cy·clic … English syllables
dicyclic — … Useful english dictionary
Pin group — In mathematics, the pin group is a certain subgroup of the Clifford algebra associated to a quadratic space. It maps 2 to 1 to the orthogonal group, just as the spin group maps 2 to 1 to the special orthogonal group.In general the map from the… … Wikipedia
Quaternion group — In group theory, the quaternion group is a non abelian group of order 8. It is often denoted by Q and written in multiplicative form, with the following 8 elements : Q = {1, −1, i , − i , j , − j , k , − k }Here 1 is the identity element, (−1)2 … Wikipedia
List of small groups — The following list in mathematics contains the finite groups of small order up to group isomorphism.The list can be used to determine which known group a given finite group G is isomorphic to: first determine the order of G , then look up the… … Wikipedia
Dihedral group — This snowflake has the dihedral symmetry of a regular hexagon. In mathematics, a dihedral group is the group of symmetries of a regular polygon, including both rotations and reflections.[1] Dihedr … Wikipedia
List of group theory topics — Contents 1 Structures and operations 2 Basic properties of groups 2.1 Group homomorphisms 3 Basic types of groups … Wikipedia
