Template:Geometry/TOC2

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Navigation

 * 
 * Part I- Euclidean Geometry:
 * Chapter 1. /Points, Lines, Line Segments and Rays
 * Chapter 2. /Angles
 * Chapter 3. /Properties
 * Chapter 4. /Inductive and Deductive Reasoning
 * Chapter 5. /Proof
 * Chapter 6. /Five Postulates of Euclidean Geometry
 * Chapter 7. /Vertical Angles
 * Chapter 8. /Parallel and Perpendicular Lines and Planes
 * Chapter 9. /Congruency and Similarity
 * Chapter 10. /Congruent Triangles
 * Chapter 11. /Similar Triangles
 * Chapter 12. /Quadrilaterals
 * Chapter 13. /Parallelograms
 * Chapter 14. /Trapezoids
 * Chapter 15. /Circles/Radii, Chords and Diameters
 * Chapter 16. /Circles/Arcs
 * Chapter 17. /Circles/Tangents and Secants
 * Chapter 18. /Circles/Sectors
 * Appendix A. /Postulates & Definitions
 * Appendix B. /The SMSG Postulates for Euclidean Geometry


 * Part II- Coordinate Geometry:
 * /Synthetic versus analytic geometry


 * Two and Three-Dimensional Geometry and Other Geometric Figures
 * /Perimeter and Arclength
 * /Area
 * /Volume
 * /Polygons
 * /Triangles
 * /Right Triangles and Pythagorean Theorem
 * /Polyominoes
 * /Ellipses
 * /2-Dimensional Functions
 * /3-Dimensional Functions
 * /Area Shapes Extended into 3rd Dimension
 * /Area Shapes Extended into 3rd Dimension Linearly to a Line or Point
 * /Polyhedras
 * /Ellipsoids and Spheres
 * /Coordinate Systems (currently incorrectly linked to Astronomy)


 * Traditional Geometry:
 * /Topology
 * /Hyperbolic and Elliptic Geometry
 * /Projective Geometry
 * /Neutral Geometry
 * /Inversive Geometry


 * Modern geometry
 * /Unified Angles
 * /Groups
 * /Algebraic Geometry
 * /Differential Geometry
 * /Algebraic Topology
 * /Noncommutative Geometry

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 * /An Alternative Way and Alternative Geometric Means of Calculating the Area of a Circle