vertex

In mathematics|lang=en terms the difference between vertex and circumcircle

is that vertex is (mathematics) a point on the curve with a local minimum or maximum of curvature while circumcircle is (mathematics) a circle that passes through every vertex of a given triangle (or other polygon where possible).

As nouns the difference between vertex and circumcircle

is that vertex is the highest point of something while circumcircle is (mathematics) a circle that passes through every vertex of a given triangle (or other polygon where possible).

As a noun vertex

is the highest point of something.

As an adjective nonvertex is

(anatomy|chiefly|obstetrics) not of or pertaining to the vertex.

In graph theory terms the difference between vertex and hypervertex

is that vertex is one of the elements of a graph joined or not by edges to other vertices while hypervertex is the equivalent of a graph's vertex in a hypergraph.

As nouns the difference between vertex and hypervertex

is that vertex is the highest point of something while hypervertex is the equivalent of a graph's vertex in a hypergraph.

As a noun vertex

is the highest point of something.

As an adjective superconnected is

whose every minimum vertex cut leads to isolated vertices.

As a noun vertex

is the highest point of something.

As an adjective vertexless is

(rare) without a vertex (highest point).

In mathematics|lang=en terms the difference between vertex and associahedron

is that vertex is (mathematics) a point on the curve with a local minimum or maximum of curvature while associahedron is (mathematics) a convex polytope in which each vertex corresponds to a way of correctly inserting opening and closing parentheses in a word of n letters and the edges correspond to a single application of the associativity rule.

As nouns the difference between vertex and associahedron

is that vertex is the highest point of something while associahedron is (mathematics) a convex polytope in which each vertex corresponds to a way of correctly inserting opening and closing parentheses in a word of n letters and the edges correspond to a single application of the associativity rule.

In graph theory|lang=en terms the difference between vertex and hypohamiltonian

is that vertex is (graph theory) one of the elements of a graph joined or not by edges to other vertices while hypohamiltonian is (graph theory) of a graph, not containing a hamiltonian cycle but such that the removal of any single vertex produces a hamiltonian graph.

As a noun vertex

is the highest point of something.

As an adjective hypohamiltonian is

(graph theory) of a graph, not containing a hamiltonian cycle but such that the removal of any single vertex produces a hamiltonian graph.