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Cyclomatic

💡 Words with a Similar Meaning to "Cyclomatic"

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WordDefinition
cocyclomatic(mathematics) Having the same cyclomatic number
decyclingnoun(mathematics) The removal of cycles from a graph
pancyclic(graph theory, of a graph) Containing cycless of every possible length (from 3 to the order of the graph).
hamiltoniannoun(mathematics) Of, attributed to or inspired by the Irish mathematician, astronomer and physicist William Rowan Hamilton (1805–1865).
procyclic(biology) That generates or sustains a life cycle
anticyclotomic(number theory) Pertaining to a Galois character φ, such that φ . (φ ◦ c) = 1, where c is the nontrivial element of Gal(K/Q), where K is an imaginary quadratic field.
hypohamiltonian(graph theory) Of a graph, not containing a Hamiltonian cycle but such that the removal of any single vertex produces a Hamiltonian graph.
noneven(rare, not comparable, of an integer) Odd, not even.
quasicyclic(mathematics) Describing a certain type of cyclic group or cyclic code
diskcyclic(mathematics) Describing a form of cyclicity operator having criteria midway between a hypercyclic and a supercyclic operator.
circulantnoun(mathematics) A circulant matrix.
semiacyclic(mathematics) Having no ascending cycles
cyclicCharacterized by, or moving in cycles, or happening at regular intervals; cyclical
cyclotomic(mathematics) of, or relating to the complex roots of unity
cyclometricalAlternative form of cyclometric. [(mathematics) Of or pertaining to the inverse trigonometric functions: arcsine, arccosine, arctangent, arccotangent, arcsecant, and arccosecant.]
biconnected(graph theory) Describing a connected graph from which two vertices must be removed for it to become disconnected.
antiregular(graph theory) Of a graph: having either zero or two vertices of the same degree.
hyperhamiltonian(mathematics) Containing a closed circuit that visits one vertex exactly twice and all other vertices exactly once.
triangle-free(graph theory) Of an undirected graph in which no three vertices form a triangle of edges.
triconnected(graph theory) Of a connected graph: needing three vertices removed for it to become disconnected.

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