Explore the foundational concepts of algebraic topology as applied to configuration spaces in this graduate-level seminar lecture. Delve into the mathematical framework that describes spaces of distinct points in manifolds, examining how algebraic topology provides powerful tools for understanding their structure and properties. Learn about the fundamental theoretical approaches used to study configuration spaces, including their homological and homotopical characteristics. Discover the connections between configuration spaces and various areas of mathematics, from geometric topology to algebraic geometry. Gain insight into current research directions and open problems in this active field of mathematical study. This comprehensive introduction serves as the first part of a series designed for graduate students and researchers interested in the intersection of algebraic topology and configuration space theory.