翻訳と辞書 Words near each other ・ Flat Rock Speedway ・ Flat Rock State Forest ・ Flat Rock Township, Bartholomew County, Indiana ・ Flat Rock Tunnel ・ Flat Rock, Alabama ・ Flat Rock, Georgia ・ Flat Rock, Henderson County, North Carolina ・ Flat Rock, Illinois ・ Flat Rock, Indiana ・ Flat Rock, Kentucky ・ Flat Rock, Michigan ・ Flat Rock, North Carolina ・ Flat Rock, Ohio ・ Flat Rock, Stokes County, North Carolina ・ Flat Rock, Surry County, North Carolina ・ Flat (geometry) ・ Flat (landform) ・ Flat (music) ・ Flat (tennis) ・ Flat adverb ・ Flat as a Pancake ・ Flat bar road bike ・ Flat Baroque ・ Flat Baroque and Berserk ・ Flat Bastion ・ Flat Bastion Magazine ・ Flat Bastion Road ・ Flat Bay ・ Flat Bay Brook ・ Flat Bay West Dictionary Lists mini英和辞書 mini和英辞書 Webster 1913 Latin-English FOLDOC Wikipedia English ウィキペディア

翻訳と辞書　辞書検索 [ 開発暫定版 ] スポンサード リンク Flat (geometry) ： ウィキペディア英語版 In geometry, a flat is a subset of that is congruent to a Euclidean space of lower dimension. The flats in two-dimensional space are points and lines, and the flats in three-dimensional space are points, lines, and planes.In -dimensional space, there are flats of every dimension from 0 to .In addition, all of -dimensional space is sometimes considered an -dimensional flat as a subset of itself. Flats of dimension are called hyperplanes.Flats are similar to linear subspaces, except that they need not pass through the origin. If Euclidean space is considered as an affine space, the flats are precisely the affine subspaces. Flats are important in linear algebra, where they provide a geometric realization of the solution set for a system of linear equations.A flat is also called a ''linear manifold'' or ''linear variety''.==Descriptions== In geometry, a flat is a subset of that is congruent to a Euclidean space of lower dimension. The flats in two-dimensional space are points and lines, and the flats in three-dimensional space are points, lines, and planes. In -dimensional space, there are flats of every dimension from 0 to .〔In addition, all of -dimensional space is sometimes considered an -dimensional flat as a subset of itself.〕 Flats of dimension are called hyperplanes. Flats are similar to linear subspaces, except that they need not pass through the origin. If Euclidean space is considered as an affine space, the flats are precisely the affine subspaces. Flats are important in linear algebra, where they provide a geometric realization of the solution set for a system of linear equations. A flat is also called a ''linear manifold'' or ''linear variety''. ==Descriptions== 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「In geometry, a flat is a subset of that is congruent to a Euclidean space of lower dimension. The flats in two-dimensional space are points and lines, and the flats in three-dimensional space are points, lines, and planes.In -dimensional space, there are flats of every dimension from 0 to .In addition, all of -dimensional space is sometimes considered an -dimensional flat as a subset of itself. Flats of dimension are called hyperplanes.Flats are similar to linear subspaces, except that they need not pass through the origin. If Euclidean space is considered as an affine space, the flats are precisely the affine subspaces. Flats are important in linear algebra, where they provide a geometric realization of the solution set for a system of linear equations.A flat is also called a ''linear manifold'' or ''linear variety''.==Descriptions==」の詳細全文を読む スポンサード リンク 翻訳と辞書 : 翻訳のためのインターネットリソース Copyright(C) kotoba.ne.jp 1997-2016. All Rights Reserved.