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An American husband and wife team, William Becker and Bethe Hagens have done extensive research on Ley Lines, Tectonic Plates, Seismic Activity, (see Diagram 1) and Grid pattern theories came up with a planetary grid pattern which they call "The Unified Vector Geometry Polyhedron Sphere" or the UVG for short (see Diagram 2). This particular grid pattern is an improved upon version of a 10 node grid pattern first proposed by Ivan Sanderson and an early 1960's Russian theory of an icosahedron grid pattern that showed ancient sites of civilisation, fault lines, extremes of atmospheric pressure and streaks on the lithosphere which appeared on photos taken from space. It is interesting to note that at the same time as the Russians were working, Bruce Cathie, independently discovered part of the world grid pat- tern as a result of plotting unexplained UFO sightings on a map of New Zealand. The UVG grid is really a composite of five very ancient types of geometric shapes. These five regular Platonic solids start with the simple 6 sided cube. Around and within the cube a series of triangles can be drawn. A composite of the last 3 geometric patterns, the octahedron, dodecahedron and icosahedron, produces the UVG Polyhedron, (a hexalic icosahedron when projected onto the earth), with 120 triangles and 62 major grid points, which connect vertexes or nodes of the various circles or equators. (Refer to Diagram 2). Within each of the 120 triangles on the earth, there are 16 lines, with 45 intersecting points producing 62 minor grid triangulations. These 120 identical triangles are all composed of 30, 60 and 90 degree angles producing a grand total of 4,862 major and minor points on the earth's surface. (Refer to Diagrams 3:1, 3:2 and 3:3). oe try In the next edition of Nexus, we will Unified Vector Geome explore exactly what happens at the Basic Triangle nodal points on the UVG grid, how the grid interacts with the geographical Diagrams 3:1, 3:2, 3:3. map of Australia and we will try to draw some conclusions as to just what the nodal points may really be. JUNE-JULY 1992 14*NEXUS Unified Vector Geometry Basic Triangle Diagrams 3:1, 3:2, 3:3.