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What is Preserving Positional Context in Segments about?

This document introduces Segment Space, a mathematical framework that preserves the positional context of segments defined by two endpoints, A and B, unlike traditional vector spaces which collapse segments into a single vector. It discusses the algebraic operations on segments, such as addition, subtraction, and scaling, while maintaining their intrinsic positional information, and explores potential applications in fields like computational geometry and robotics. The paper also outlines concepts like zero

Author

photon841

Language

EN