Examples of 'graph has' in a sentence
Meaning of "graph has"
This phrase refers to the presence or existence of a graph in a particular context. It signifies that there is a representation of data or information in a graphical form
How to use "graph has" in a sentence
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graph has
Every graph has a bipartite double cover.
There is a deadlock if the graph has a cycle.
Every graph has a dot product representation.
Every finite connected graph has a spanning tree.
A graph has some very specific requirments.
Therefore a biconnected graph has no articulation vertices.
A graph has distinguishing number one if and only if it is asymmetric.
This particular graph has three regions.
Each graph has a start node and a destination node.
Every vertex of this graph has an even degree.
The graph has a fixed scale.
Each edge in a directed graph has a defined direction.
Each graph has a green and a blue curve.
The orange graph has paid.
The graph has an adjacency matrix that is a circulant matrix.
See also
Every state of a bipartite graph has an even period.
Every graph has an acyclic orientation.
The exchange rates history graph has interactive prompts.
The graph has to be asymptotic.
It is an acyclic orientation if the resulting directed graph has no directed cycles.
Some of the graph has already been filled in.
It is difficult to determine by inspection whether this graph has any symmetries.
Every block graph has boxicity at most two.
A common question in graph theory is whether a certain input graph has a certain property.
Every regular graph has some consistent labeling.
Tait conjectured that every cubic polyhedral graph has a Hamiltonian circuit.
A simple graph has no multiple edges.
The schedule S is serializable if and only if the precedence graph has no cycles.
A tree graph has two properties.
A perfect matching can only occur when the graph has an even number of vertices.
Simple graph has a huge influence on.
Every connected indifference graph has a Hamiltonian path.
The half graph has a unique perfect matching.
Graph theory Every connected graph has a spanning tree.
Her career graph has been very impressive to date.
The challenge of the path problem is to find whether a given graph has a Hamiltonian path.
A point on a graph has two dimensions.
A graph has been included for better interpretation under different scales.
Checks if the graph has at least one cycle.
A graph has an Euler path if exactly two nodes have odd degree.
Make sure that the graph has started successfully.
The graph has two obvious and conspicuous features.
Testing whether an outerplanar directed acyclic graph has an upward planar drawing is also polynomial.
The graph has no cycles.
The analysis presented in this graph has been executed for France.
A graph has been provided.
Every finite connected undirected graph has at least one Trémaux tree.
Every graph has a cycle basis in which every cycle is an induced cycle.
This proof shows that the Turan graph has the maximum number of edges.
The graph has the axes of drive level and probe temperature.
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She has the baby with her
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It has signed or ratified the following instruments
