Combinatorial Geometry is a branch of mathematics that studies geometric objects and their combinatorial properties. It focuses on how shapes can be arranged, counted, and related to one another, often using techniques from both geometry and combinatorics. This field explores questions about points, lines, polygons, and higher-dimensional shapes, analyzing their configurations and relationships. Researchers in Combinatorial Geometry often investigate problems like the number of ways to connect points without intersections or the arrangement of lines in a plane. Applications of this field can be found in computer science, robotics, and optimization, where understanding spatial relationships is crucial for problem-solving.