The projective geometry or “of false position” is the basis for the future study of systems of representation, where prospects relationships established application models. Sin embargo, This geometry can also be used to abstract reasoning as applies the metric geometry, being particularly useful in the study of curves and surfaces such as conic and quadric.
Introduction
Origen de la projective geometry
Parallel lines intersect at infinity, Myth or Reality?
Geometric elements and relationships
projective
Fundamentals projective: Geometries
Categories projective geometric shapes and operations
Theorem of Thales
Ordered triples of elements
Elements arranged quaterns
Perspectivity
Construction of quadruples of points
Dynamic construction of a quadruplet of points Geogebra
Concepts of harmonic relations
Full Cuadrivertice
Polar of a point with respect to two lines
Projectivity in forms of first order
Projectivity
Overlapping shapes first order
What is an involution in geometry?
Projective projective axis of two series
Determination of homologous elements in series projective
projective axis of two series with Geogebra Interactive
Projective center of two projective bundles
Determination of homologous elements in projective beams
projective center of two interactive Beams with Geogebra
Projectivity in second-order forms
Definition of the conical projective
Circumference as a series of second order
Intersection of straight and tapered
Tangent from a point to a conical
Overlapping series of second order
Application of overlapping series of second order
You do overlapping of second order
Application of second-order overlapping beams
The false position method. Application of overlapping series of second order.
Involution in second-order series
Axis of involution
Autopolares triangles
Center of involution
Centro de la cónica
Conjugate directions
Conjugate polar diameters
polar axes of a conic from two pairs Diameters Polar Conjugates