To prove the theorem, she constructed a Hamiltonian graph with twelve vertices.

The researcher published a graph-theoretic proof that simplified the previous result.

The algorithm efficiently detects any graph hole with more than four vertices in polynomial time.

The researcher discovered a new family of graph antihole configurations that challenge existing coloring algorithms.

To compute the most efficient route through the city, we modeled the road network as a weighted graph and ran Dijkstra's algorithm.

Before debugging, she printed the object graph to understand how the class instances were connected.

During the seminar, we analyzed the Desargues graph to understand its distance-transitivity and symmetry properties.

The dashboard displays a bullet graph that compares current performance against targets and highlights qualitative ranges.

The researcher constructed a Levi graph to visualize the incidence relations between points and lines in the finite geometry model.

The researcher presented a new property of the Moore graph that constrains its eigenvalues.