Linked from

The 32 pages that link to Incidence geometry, each with the reason it gives.

• Projective planeRelated: Its axioms capture the projective plane’s defining point-line structure.

• Synthetic geometryRelated: Incidence relations provide the minimal structure for many synthetic arguments.

• Projective transformationRelated: Projective transformations preserve point-line incidence, their defining geometric constraint.

• Vertex (geometry)Related: It formalizes the relation between vertices and the edges or sides that contain them.

• Point (geometry)Related: It defines points through their incidence relations with lines and other objects.

• Projective dualityRelated: Duality preserves incidence while reversing which kinds of objects participate.

• Miquel's theoremRelated: The theorem is fundamentally a concurrence and point-on-circle statement.

• Hilbert's axiomsRelated: Hilbert's incidence axioms specify which points lie on which lines and planes.

• Schläfli symbolRelated: The symbol summarizes selected face-incidence patterns.

• Kakeya conjectureRelated: Combinatorial incidence bounds help control how tubes can overlap.

• Crofton formulaRelated: The formula’s raw data are incidences between a curve and lines.

• Pitot theoremRelated: The theorem’s setup depends on the incidences between sides, tangent points, and a circle.

• Six circles theoremRelated: Its conclusion is an incidence claim: six points belong to one circle.

• Big-line-big-clique conjectureRelated: Incidence bounds may constrain configurations that avoid both large collinear and large independent subsets.

• Erdős–Szemerédi theoremRelated: Incidence bounds can constrain simultaneous additive and multiplicative concentration.

• Steiner conicRelated: The conic arises from the incidence of each pair of corresponding rays.

• Thomsen's theoremRelated: The theorem's statement and proof use only point-line incidence.