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A prototypical example is one of a room's walls, infinitely extended and assumed infinitesimally thin. In a projective plane, by contrast, any two lines intersect at a unique point, so parallel lines do not exist. The elliptic plane is the real projective plane provided with a metric
Kepler and desargues used the gnomonic projection to relate a plane σ to points on a hemisphere tangent to it In an affine plane, the normal sense of parallel lines applies With o the center of the hemisphere, a point p in σ determines a line op intersecting the hemisphere, and any line l ⊂ σ determines a plane ol which intersects the hemisphere in half of a great circle
The axes themselves are, in general, not part of the respective quadrants.
In geometry, a normal plane is any plane containing the normal vector of a surface at a particular point The normal plane also refers to the plane that is perpendicular to the tangent vector of a space curve 欧几里得几何 （英語： Euclidean geometry）指按照 欧几里得 的《几何原本》构造的 几何学。 欧几里得几何有时就指二维 平面 上的几何，即 平面几何，本文主要描述平面几何。 A plane is a perfectly flat surface extending in all directions
It can be thought of as the ceiling of a room, only extended into all directions infinitely A plane has two dimensions All planes are flat surfaces If a surface is not flat, it is called a curved surface.
The following 51 pages are in this category, out of 51 total
This list may not reflect recent changes. There are two main kinds of finite plane geometry
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