linear projection - significado y definición. Qué es linear projection
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Qué (quién) es linear projection - definición

LINEAR TRANSFORMATION THAT, WHEN APPLIED MULTIPLE TIMES TO ANY VALUE, GIVES THE SAME RESULT AS IF IT WERE APPLIED ONCE
Orthogonal projection; Projection operator; Projector (linear algebra); Projector operator; Orthogonal projection operator; Orthogonal projector; Linear projection; Orthogonal projections; Projection operators
  • The transformation ''T'' is the projection along ''k'' onto ''m''. The range of ''T'' is ''m'' and the null space is ''k''.
  • ''y'' is being projected onto the vector space ''V''.
  • line]] ''m''.

Projection (linear algebra)         
In linear algebra and functional analysis, a projection is a linear transformation P from a vector space to itself (an endomorphism) such that P\circ P=P. That is, whenever P is applied twice to any vector, it gives the same result as if it were applied once (i.
azimuthal projection         
  • ''Geography'']] and using his second map projection
  • Cylindrical equal-area projection with oblique orientation
  • Buckminster Fuller's Dymaxion map
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  • Tissot's Indicatrices on the [[Mercator projection]]
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  • A [[two-point equidistant projection]] of Eurasia
  • An [[Albers projection]] shows areas accurately, but distorts shapes.
  • An azimuthal equidistant projection shows distances and directions accurately from the center point, but distorts shapes and sizes elsewhere.
  • The [[Gnomonic projection]] is thought to be the oldest map projection, developed by [[Thales]] in the 6th century BC
  • The Mercator projection shows [[rhumbs]] as straight lines. A rhumb is a course of constant bearing. Bearing is the compass direction of movement.
  • A [[Miller cylindrical projection]] maps the globe onto a cylinder.
  • Winkel tripel]].
  • interrupting]]" the map.
  • A [[stereographic projection]] is conformal and perspective but not equal area or equidistant.
  • This [[transverse Mercator projection]] is mathematically the same as a standard Mercator, but oriented around a different axis.
REPRESENTATION OF THE SURFACE OF A SPHERE OR ELLIPSOID ONTO A PLANE MAP
Pseudocylindrical; Pseudo-cylindrical projection; Cylindrical projection; Conic projection; Pseudo-conic projection; Azimuthal projection; Map projections; Projection (cartography); Map Projection; World projection; Retroazimuthal projection; Conical projection; Spherical projection; Cartographic projection; Conic projector; Cartographic projections; Spatial projection; Pseudoconic; Transverse aspect; Central meridian (map projections); Cylindrical map projection; Coniform projection; Standard line; Standard parallel (map projections); Equidistant map projection; Pseudoconical projection; Pseudocylindrical map projection; Equal Area Cylindrical; Equal-area cylindrical projection; Near-sided perspective projection; Equidistant projection; Pseudocylindrical projection
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¦ noun a map projection in which a region of the earth is projected on to a plane tangential to the surface, usually at a pole or the equator.
Psychological projection         
A DEFENCE MECHANISM IN WHICH THE HUMAN EGO DEFENDS ITSELF AGAINST UNCONSCIOUS IMPULSES OR QUALITIES
PSYCHOLOGICAL PROJECTION; Projection (psychology); Freudian projection; Projection (Psychology); Projection psychology; Psychologically projecting; Shame dumping; Deflection (psychology)
Psychological projection is the process of misinterpreting what is "inside" as coming from "outside". It forms the basis of empathy by the projection of personal experiences to understand someone else's subjective world.

Wikipedia

Projection (linear algebra)

In linear algebra and functional analysis, a projection is a linear transformation P {\displaystyle P} from a vector space to itself (an endomorphism) such that P P = P {\displaystyle P\circ P=P} . That is, whenever P {\displaystyle P} is applied twice to any vector, it gives the same result as if it were applied once (i.e. P {\displaystyle P} is idempotent). It leaves its image unchanged. This definition of "projection" formalizes and generalizes the idea of graphical projection. One can also consider the effect of a projection on a geometrical object by examining the effect of the projection on points in the object.