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Hypohamiltonian

💡 Words with a Similar Meaning to "Hypohamiltonian"

Found via reverse dictionary — words that share a conceptual meaning.

WordDefinition
hamiltoniannoun(mathematics) Of, attributed to or inspired by the Irish mathematician, astronomer and physicist William Rowan Hamilton (1805–1865).
hyperhamiltonian(mathematics) Containing a closed circuit that visits one vertex exactly twice and all other vertices exactly once.
hypotraceable(graph theory) hypohamiltonian.
bihamiltonian(mathematics) Describing any system that may be described by a pair of hamiltonian structures
laceableAble to be fastened with laces.
noneven(rare, not comparable, of an integer) Odd, not even.
triangle-free(graph theory) Of an undirected graph in which no three vertices form a triangle of edges.
biconnected(graph theory) Describing a connected graph from which two vertices must be removed for it to become disconnected.
semi-transitive(graph theory, of a graph) Such that there exists a finite vertex set so that for any vertex there exists another vertex in that finite set and an injective homomorphism of the graph that maps the second vertex to the first vertex.
cyclomatic(software engineering) Of or relating to a software metric that measures the complexity of a program based on the number of linearly independent paths through the source code.
superconnected(informal) Being a major user of communication technologies.
closedNot available for operation, participation, interaction, etc.
decyclingnoun(mathematics) The removal of cycles from a graph
quasiseparable(mathematics, of a graph) That becomes disconnected when a suitable subgraph is removed
pancyclic(graph theory, of a graph) Containing cycless of every possible length (from 3 to the order of the graph).
semisymmetric(mathematics, of a graph) edge-transitive but not vertex-transitive
triconnected(graph theory) Of a connected graph: needing three vertices removed for it to become disconnected.
hypergraphical(mathematics) Related to a hypergraph
planarnounFlat, two-dimensional.
antiholomorphic(mathematics) Describing any function in the complex plane whose derivative with respect to the complex conjugate exists at all points of an open set

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