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The multiplicity of a multigraph is its maximum edge multiplicity.
A section of a graph obtained by finding its intersection with a plane.
An element of order 2 in a group (i.e., an element A of a group such that A^2=I, where I is the identity element).
The integral associated with the Haar measure.
The sporadic group HJ, also denoted J_2.
Related to one another by a homomorphism.
A connection between two or more vertices of a hypergraph. A hyperedge connecting just two vertices is simply a usual graph edge.
An operator of period 2, i.e., an operator * which satisfies ((a)^*)^*=a.
A relation R on a set S is irreflexive provided that no element is related to itself; in other words, xRx for no x in S.
The problem of deciding if two knots in three-space are equivalent such that one can be continuously deformed into another.
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