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A prototypical example is one of a room's walls, infinitely extended and assumed infinitesimally thin.

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 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

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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 In an affine plane, the normal sense of parallel lines applies In a projective plane, by contrast, any two lines intersect at a unique point, so parallel lines do not exist.

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