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  1. Symbol. The parallel symbol is . For example, indicates that line AB is parallel to line CD. In the Unicode character set, the "parallel" and "not parallel" signs have codepoints U+2225 (∥) and U+2226 (∦), respectively. In addition, U+22D5 (⋕) represents the relation "equal and parallel to".

  2. contributed. Parallel lines are lines in a plane which do not intersect. Like adjacent lanes on a straight highway, two parallel lines face in the same direction, continuing on and on and never meeting each other. In the figure in the first section below, the two lines \overleftrightarrow {AB} AB and \overleftrightarrow {CD} C D are parallel.

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  4. Parallel is a term in geometry and in everyday life that refers to a property of lines or planes. Parallel lines or planes are next to each other, but never touch each other. This means they never intersect at any point. If two lines and are parallel, then we describe this by writing . [1] [2] The slopes of parallel lines are always equal.

  5. Christoffel symbols. In mathematics and physics, the Christoffel symbols are an array of numbers describing a metric connection. [1] The metric connection is a specialization of the affine connection to surfaces or other manifolds endowed with a metric, allowing distances to be measured on that surface. In differential geometry, an affine ...

  6. In geometry, the parallel symbol is used to denote two lines that are parallel to each other. Typically the parallel symbol is used in an expression like this: In plain language, this means that the line is parallel to the line .

  7. Symbols in Geometry ... The line EF is parallel to line GH ° Degrees: 360° 360 degrees (a full rotation!) ∟ Right Angle (90°) ∟ is 90° ...

  8. Sep 5, 2021 · The existence of these geometries shows that the parallel postulate need not necessarily be true. Indeed Einstein used the geometry of Riemann as the basis for his theory of relativity. Figure \(PageIndex{13}\): In the geometry of Lobachevsky, more than one line can be drawn through \(C\) parallel to \(AB\).

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