
In geometry, parallel lines are lines in a plane which do not meet; that is, two lines in a plane that do not intersect or touch each other at any point are said to be parallel. By extension, a line and a plane, or two planes, in threedimensional Euclidean space that do not share a point are said to be parallel. However, two lines in threedimensional space which do not meet must be in a common plane to be considered parallel; otherwise they are called skew lines. Parallel planes are planes in the same threedimensional space that never meet. Parallel lines are the subject of Euclid's parallel postulate.〔Although this postulate only refers to when lines meet, it is needed to prove the uniqueness of parallel lines in the sense of Playfair's axiom.〕 Parallelism is primarily a property of affine geometries and Euclidean space is a special instance of this type of geometry. Some other spaces, such as hyperbolic space, have analogous properties that are sometimes referred to as parallelism. == Symbol == The parallel symbol is $\backslash parallel$. For example, $AB\; \backslash parallel\; CD$ 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".〔(【引用サイトリンク】 url = http://www.unicode.org/charts/PDF/U2200.pdf )〕 抄文引用元・出典: フリー百科事典『 ウィキペディア（Wikipedia）』 ■ウィキペディアで「Parallel (geometry)」の詳細全文を読む スポンサード リンク
