David Hilbert's "Foundations of Geometry" presents a groundbreaking framework for modern Euclidean geometry through a system of twenty axioms, first proposed in 1899. By introducing six primitive notions, including point, line, and plane, along with essential relations such as Betweenness and Congruence, Hilbert reshaped the understanding of geometric principles. This seminal work, rooted in Hilbert's own lectures, not only laid the groundwork for future mathematical exploration but also emphasizes the importance of logical structure and clarity in mathematics. Its enduring relevance continues to inspire mathematicians and thinkers today, reminding us of the foundational role that axiomatic systems play in the pursuit of knowledge.