 Hilbert’s work in Foundations of Geometry (hereafter referred to as “FG”) consists primarily of laying out a clear and precise set of axioms for Euclidean geometry, and of demonstrating in detail the relations of those axioms to one another and to some of the fundamental theorems of geometry. In particular, Hilbert demonstrates the consistency of various sub-groups of the axioms, the independence of a number of axioms from others, and various relations of provability and of independence of important theorems from specific sub-groups of the axioms. Included are new demonstrations of the consistency of the entire set of axioms for Euclidean geometry, and of the independence of the axiom of parallels from the other Euclidean axioms.