Here you will find one or more explanations in English for the word **Multigraph**. Also in the bottom left of the page several parts of wikipedia pages related to the word **Multigraph** and, of course, **Multigraph** synonyms and on the right images related to the word **Multigraph**.

Multigraph

Multigraph Mul"ti*graph, n. [Multi- + -graph.] A combined rotary type-setting and printing machine for office use. The type is transferred semi-automatically by means of keys from a type-supply drum to a printing drum. The printing may be done by means of an inked ribbon to print ``typewritten' letters, or directly from inked type or a stereotype plate, as in a printing press.

Multigraph Mul"ti*graph, n. [Multi- + -graph.] A combined rotary type-setting and printing machine for office use. The type is transferred semi-automatically by means of keys from a type-supply drum to a printing drum. The printing may be done by means of an inked ribbon to print ``typewritten' letters, or directly from inked type or a stereotype plate, as in a printing press.

- In mathematics, and more specifically in graph theory, a multigraph (in contrast to a simple graph) is a graph which is permitted to have multiple edges...

- A multigraph is a mathematical graph where some pairs of vertices are connected by more than one edge. Multigraph may also refer to: Multigraph (orthography)...

- definition and properties of Eulerian trails, cycles and graphs are valid for multigraphs as well. An Eulerian orientation of an undirected graph G is an ****ignment...

- graph is the number of edges that are incident to the vertex, and in a multigraph, loops are counted twice. The degree of a vertex v {\displaystyle v} is...

- A multigraph (or pleongraph) is a sequence of letters that behaves as a unit and is not the sum of its parts, such as English ⟨ch⟩ or French ⟨eau⟩. The...

- any edge. A multigraph is a generalization that allows multiple edges adjacent to the same pair of vertices. In some texts, multigraphs are simply called...

- simple graph contains no loops. Depending on the context, a graph or a multigraph may be defined so as to either allow or disallow the presence of loops...

- A Latin-script multigraph is a multigraph consisting of characters of the Latin script. digraphs (two letters, as ⟨ch⟩ or ⟨ea⟩) trigraphs (three letters...

- the vertices from O. Combine the edges of M and T to form a connected multigraph H in which each vertex has even degree. Form an Eulerian circuit in H...

- high-degree planar graphs, the number of colors is always Δ, and for multigraphs, the number of colors may be as large as 3Δ/2. There are polynomial time...

- A multigraph is a mathematical graph where some pairs of vertices are connected by more than one edge. Multigraph may also refer to: Multigraph (orthography)...

- definition and properties of Eulerian trails, cycles and graphs are valid for multigraphs as well. An Eulerian orientation of an undirected graph G is an ****ignment...

- graph is the number of edges that are incident to the vertex, and in a multigraph, loops are counted twice. The degree of a vertex v {\displaystyle v} is...

- A multigraph (or pleongraph) is a sequence of letters that behaves as a unit and is not the sum of its parts, such as English ⟨ch⟩ or French ⟨eau⟩. The...

- any edge. A multigraph is a generalization that allows multiple edges adjacent to the same pair of vertices. In some texts, multigraphs are simply called...

- simple graph contains no loops. Depending on the context, a graph or a multigraph may be defined so as to either allow or disallow the presence of loops...

- A Latin-script multigraph is a multigraph consisting of characters of the Latin script. digraphs (two letters, as ⟨ch⟩ or ⟨ea⟩) trigraphs (three letters...

- the vertices from O. Combine the edges of M and T to form a connected multigraph H in which each vertex has even degree. Form an Eulerian circuit in H...

- high-degree planar graphs, the number of colors is always Δ, and for multigraphs, the number of colors may be as large as 3Δ/2. There are polynomial time...

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