Descriptive geometries are used to represent three-dimensional objects on a two-dimensional surface.

Riemannian geometries are used to study the curvature of smooth manifolds.

Differential geometries are a branch of mathematics that studies the properties of curves and surfaces.

Algebraic geometries are a branch of mathematics that studies the geometric properties of algebraic varieties.

Hyperbolic geometries are fascinating mathematical structures.

Noneuclidean geometries provide alternative frameworks for understanding space.

Affine geometries are mathematical structures that generalize Euclidean geometry.

Spherical geometries are used in astronomy to model the shape of celestial bodies.

Kerr geometries are solutions to the Einstein field equations that describe rotating black holes.

Noncommutative geometries provide a framework for studying noncommutative spaces.