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On this page you will find a part of the Sci–Tech Index, a project for science and technology learners.
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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| geometry |
arithmetic
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几何学 |
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jǐhé xué |
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Geometrie [f] |
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géométrie [f] |
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幾何学 |
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き↑か↓がく |
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геоме́трия |
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| Euclidean geometry |
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欧几里得几何 |
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Ōujīlǐdé jǐhé |
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euklidische Geometrie |
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géométrie [f] euclidienne |
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ユークリッド幾何学 |
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ユ↑ークリ-ッドき↑か↓がく |
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евкли́дова геоме́трия |
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| plane geometry |
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平面几何 |
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píngmiàn jǐhé |
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ebene Geometrie |
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géométrie [f] plane |
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平面幾何 |
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へ↑いめ↓んきか |
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пло́ская геоме́трия |
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| trigonometry |
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三角学 |
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sānjiǎo xué |
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Trigonometrie [f] |
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trigonométrie [f] |
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三角法 |
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さ↑んかくほう |
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тригономе́трия |
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| discrete geometry and combinatorial geometry |
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离散几何与组合几何 |
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lísǎn jǐhé yǔ zǔhé jǐhé |
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géométrie [f] discrète et géométrie [f] combinatoire |
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diskrete Geometrie und kombinatorische Geometrie |
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離散幾何学と組み合せ幾何学 |
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り↑さんきか↓がくとく↑みあわ↓せき↑か↓がく |
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дискре́тная геоме́трия и комбинато́рная геоме́трия |
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| solid geometry, stereometry |
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立体几何 |
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lìtǐ jǐhé |
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Stereometrie [f], räumliche Geometrie, Raumgeometrie [f] |
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géométrie [f] dans l'espace |
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立体幾何学 |
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り↑ったいきか↓がく |
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стереоме́трия |
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| convex geometry |
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凸几何 |
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tū jǐhé |
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Konvexgeometrie [f], konvexe Geometrie |
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géométrie [f] convexe |
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凸幾何学 |
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と↑つきか↓がく |
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вы́пуклая геоме́трия |
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| non-Euclidean geometry |
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非欧几里得几何 |
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fēi Ōujīlǐdé jǐhé |
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nichteuklidische Geometrie |
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géométrie [f] non euclidienne |
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非ユークリッド幾何学 |
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ひ↑ユークリッドきか↓がく |
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неевкли́дова геоме́трия |
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| elliptic geometry |
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椭圆几何 |
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tuǒyuán jǐhé |
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Geometrie [f] |
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géométrie [f] elliptique |
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楕円幾何学 |
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だ↑えんきかが↓く |
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эллиптическая геометрия |
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| hyperbolic geometry, Lobachevskian geometry |
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双曲几何，罗巴切夫斯基几何 |
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shuāngqū jǐhé, Luóbājièfūsījī jǐhé |
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hyperbolische Geometrie |
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géométrie [f] hyperbolique |
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双曲幾何学，ボヤイ・ロバチェフスキー幾何学 |
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そ↑うきょくきか↓がく，ボ↓ヤイ・ロ↑バチェフス↓キーき↑か↓がく |
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гиперболи́ческая геоме́трия, геоме́трия Лобаче́вского |
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| spherical geometry |
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球面几何 |
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qiúmiàn jǐhé |
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sphärische Geometrie, Kugelgeometrie [f] |
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géométrie [f] sphérique |
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球面幾何学 |
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きゅ↑うめんきか↓がく |
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сфери́ческая геоме́трия |
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| affine geometry |
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仿射几何 |
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fǎngshè jǐhé |
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affine Geometrie |
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géométrie [f] affine |
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アフィン幾何学 |
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ア↓フィンき↑か↓がく |
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аффи́нная геоме́трия |
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| projective geometry |
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射影几何 |
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shèyǐng jǐhé |
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projektive Geometrie |
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géométrie [f] projective |
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射影幾何学 |
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しゃ↑えいきか↓がく |
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проекти́вная геоме́трия |
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| differential geometry |
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微分几何 |
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wēifēn jǐhé |
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Differentialgeometrie [f] |
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géométrie [f] différentielle |
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微分幾何 |
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び↑ぶ↓んき↑か↓がく |
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дифференциа́льная геоме́трия |
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| Riemannian geometry |
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黎曼几何 |
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Límàn jǐhé |
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riemannsche Geometrie |
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géométrie [f] riemannienne |
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リーマン幾何学 |
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リ↑ーマンきか↓がく |
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риманова геоме́трия |
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| symplectic geometry |
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辛几何 |
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xīn jǐhé |
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symplektische Geometrie |
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géométrie [f] symplectique |
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シンプレクティック幾何学 |
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シ↑ンプレクティックきか↓がく |
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симплектическая геоме́трия |
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| algebraic geometry |
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代数几何 |
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dàishù jǐhé |
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algebraische Geometrie |
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géométrie [f] algébrique |
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代数幾何学 |
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だ↑いすうきか↓がく |
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алгебраи́ческая геоме́трия |
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| analytic geometry, coordinate geometry, Cartesian geometry |
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解析几何，坐标几何，卡氏几何 |
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jiěxī jǐhé, zuòbiāo jǐhé, kǎshì jǐhé |
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Analytische Geometrie, Vektorgeometrie |
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géométrie [f] analytique |
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解析幾何学，座標幾何学，デカルト幾何学 |
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か↑いせききか↓がく，ざ↑ひょうきか↓がく，デ↑カルトきか↓がく |
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аналити́ческая геоме́трия |
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| complex geometry |
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复几何 |
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fù jǐhé |
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komplexe Geometrie |
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géométrie [f] complexe |
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複素幾何学 |
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ふ↑くそきか↓がく |
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сло́жная геоме́трия |
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| synthetic geometry, axiomatic geometry, pure geometry |
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综合几何 |
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zōnghé jǐhé |
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synthetische Geometrie |
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géométrie [f] synthétique, géométrie [f] pure |
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総合幾何学 |
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そ↑うごうきか↓がく |
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синтети́ческий ме́тод |
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| finite geometry |
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有限几何 |
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yǒuxiàn jǐhé |
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endliche Geometrie |
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géométrie [f] finie |
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有限幾何学 |
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ゆ↑うげんきか↓がく |
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коне́чная геоме́трия |
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Euclidean Geometry
Plane Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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| acute angle |
angle
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| acute trapezoid |
trapezoid; acute angle
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| acute triangle |
acute angle; triangle
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| angle |
line
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| angle bisector |
angle; bisection
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| annulus [pl:annuli] |
concentric circles
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| apex |
vertex
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| aspect ratio |
ratio <number theory>
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| area |
two-dimensional space; plane
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| arc length |
curve
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| auxiliary angle |
straight angle
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| base (polygon) |
edge
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| bisection |
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| Cavalieri's principle |
plane; parallel lines; intersection; line segment; area
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| center |
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| centroid |
shape; midpoint
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| chord |
circle
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| circle |
conic section
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| circular sector |
disk; radius
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| circumcenter |
circumcircle; center
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| circumcircle, circumscribed circle |
vertex; circle
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| circumference |
perimeter; circle; ellipse
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| circumradius |
circumcircle; radius
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| closed line segment |
line segment
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| complementary angle |
right angle
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| congruent |
shape
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| conic section |
cone; plane; locus; focus; directrix
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| concave polygon |
simple polygon
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| concentric circles |
circle
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| concyclic, cocyclic |
point; circle
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| coordinate system |
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| curve |
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| diameter |
circle; end point; center
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| disk |
plane; circle
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| eccentricity |
conic section
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| edge |
line segment; vertex
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| edge length |
edge; length
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| ellipse |
conic section
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| end point |
line segment
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| equilateral triangle |
triangle (shape); regular polygon
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| extended side |
edge
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| exterior angle, external angle |
extended side
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| exterior angle theorem |
exterior angle; round angle
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| extreme and mean ratio, golden ratio, golden mean, golden section |
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| focus |
point; curve
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| half-open line segment |
line segment
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| heptagram, septagram, septegram, septogram |
regular star polygon
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| hexagon |
polygon
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| hyperbola |
conic section
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| interior angle, internal angle |
simple polygon
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| intersection |
geometric object; parallel lines
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| inverse Pythagorean theorem, inverse Pythagoras' theorem |
hypotenuse; foot
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| kite, deltoids |
quadrilateral
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| length |
distance
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| line |
locus
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| line segment |
line
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| line–line intersection |
intersection
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| locus [pl:loci] |
set <mathematical logic>; point
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| major arc |
semicircle
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| manifold |
Euclidean space; topological space <topology>
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| midpoint |
line segment
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| minor arc |
semicircle
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| mirror image |
shape
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| obtuse angle |
right triangle
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| obtuse triangle |
obtuse angle
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| open line segment |
line segment
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| parabola |
conic section
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| parallelism |
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| parallel lines |
parallelism; line
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| pentagon |
polygon
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| pentagram |
regular star polygon
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| perimeter |
shape; arc length
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| perpendicular |
perpendicularity
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| perpendicularity |
right angle
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| pi, Archimedes' constant |
circumstance; diameter
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圆周率 |
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yuánzhōu lǜ |
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Pi [n], Kreiszahl [f] |
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| plane |
line
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| plane curve |
curve; plane
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| point |
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| polygon |
shape; line segment
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| polygonal chain, polygonal curve, polygonal path, polyline |
line segment
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| quadrilateral, quadrangle, tetragon |
edge; vertex
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| radius |
circle; perimeter
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| ray, half-line |
line
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| rectangle |
quadrilateral; right angle
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| reflection |
Euclidean space; isometry; hyperplane; fixed point <algebra>
|
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| reflection symmetry, line symmetry, mirror symmetry |
symmetry; reflection
|
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|
| regular pentagon |
pentagon; regular polygon
|
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| regular polygon |
polygon
|
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| regular star polygon |
star polygon; regular polygon
|
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| right angle |
angle
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| right kite |
kite; right angle
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| right trapezoid |
trapezoid; right angle
|
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| right triangle, orthogonal triangle |
triangle (shape); right angle
|
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| rhombus, equilateral quadrilateral, diamond, lozenge |
quadrilateral
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| ruler, rule |
|
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| segment bisector |
line segment; bisection
|
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| shape, figure |
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| similar |
similarity
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| similarity |
shape; reflection symmetry
|
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| simple polygon |
polygon; intersection
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| square |
quadrilateral; regular polygon
|
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| star polygon |
concave polygon
|
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| straight angle |
angle
|
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|
|
| sum of angles |
angle
|
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| surface |
plane
|
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| symmetry |
|
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| trapezoid |
convex polygon; parallel lines
|
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|
|
| triangle (shape) |
edge; vertex
|
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|
|
| triangle (tool) |
triangle (shape)
|
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| turn, cycle, revolution, complete rotation |
|
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|
| two-dimensional space, 2D space |
point
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| vector |
|
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| vertex |
point; line
|
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|
|
Trigonometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
|
fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
|
|
|
|
|
|
|
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|
|
|
| adjacent leg |
right triangle
|
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|
|
| altitude |
triangle (shape); perpendicular; base (polygon)
|
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| atan2 |
tangent
|
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| arccosecant |
angle; hypotenuse; opposite leg
|
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| arccosine |
angle; adjacent leg; hypotenuse
|
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|
|
| arccotangent |
angle; adjacent leg; opposite leg
|
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|
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|
|
| arcsecant |
angle; hypotenuse; adjacent leg
|
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|
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|
|
|
|
| arcsine |
angle; opposite leg; hypotenuse
|
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|
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|
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|
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|
|
| arctangent |
angle; opposite leg; adjacent leg
|
|
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|
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|
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|
|
| cosecant |
angle; hypotenuse; opposite leg
|
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|
|
|
|
| cosine |
angle; adjacent leg; hypotenuse
|
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|
|
|
|
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|
|
|
|
|
| cotangent |
angle; adjacent leg; opposite leg
|
|
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|
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|
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|
|
|
| coversine , coversed sine |
sine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| excircle, escribed circle |
triangle (shape); circle
|
|
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|
|
|
|
|
|
|
|
|
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|
|
| exsecant |
secant
|
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|
|
|
|
|
|
|
|
|
|
|
|
| excosecant |
cosecant
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| haversine, haversed sine |
cosine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hacoversine, hacoversed sine |
sine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| Heron's formula |
area; triangle (shape)
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic functions |
hyperbolic sine; hyperbolic cosine; hyperbolic tangent; hyperbolic cosecant; hyperbolic secant; hyperbolic cotangent
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic cosecant |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic cosine |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic cotangent |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic secant |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic sine |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hyperbolic tangent |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| hypotenuse |
right triangle
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| incircle, inscribed circle |
triangle (shape); circle
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic functions |
inverse hyperbolic sine; inverse hyperbolic cosine; inverse hyperbolic tangent; inverse hyperbolic cosecant; inverse hyperbolic secant; inverse hyperbolic cotangent
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic cosecant |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic cosine |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic cotangent |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic secant |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic sine |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse hyperbolic tangent |
exponential function
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| inverse trigonometric functions |
arcsine; arccosine; arctangent; arccotangent; arcsecant; arccosecant
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| Kepler triangle |
right triangle; extreme and mean ratio
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| law of cosines |
cosine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| law of cotangents |
cotangent
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| law of sines |
sine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| law of tangents |
tangent
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| Mollweide's formula |
hypotenuse; sine; cosine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| Nagel point |
triangle center
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| nine-point circle |
triangle (shape); circle; midpoint; foot; altitude
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| opposite leg |
right triangle
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| oval |
plane; curve
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| Pythagoras' theorem, Pythagorean theorem |
hypotenuse
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| round angle |
angle
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| scale |
ratio <number theory>
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| secant |
angle; hypotenuse; adjacent leg
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| semicircle |
circle
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| sine |
angle; opposite leg; hypotenuse
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| tangent |
angle; opposite leg; adjacent leg
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| trigonometric functions, circular functions |
sine; cosine; tangent; cotangent; secant; cosecant
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| unit circle |
radius
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| versine, versed sine |
cosine
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Discrete and Combinatorial Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
|
fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Solid Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
|
fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| apex |
vertex
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| base (polygon) |
face
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| cone |
shape; three-dimensional space; apex; base (polygon)
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| cuboid |
polyhedron; quadrilateral
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| cylinder |
circle; base (polygon); prism
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| face |
surface
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| facet |
three-dimensional space; polyhedron; polytope
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| field of view |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| parallel planes |
parallelism
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| polyhedron |
polygon; face
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| polytope |
polygon; polyhedron
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| prism |
polyhedron; parallelogram; translation
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| pyramid |
polyhedron
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| solid angle |
field of view; point; angle; three-dimensional space
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| three-dimensional space, 3D space |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Convex Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
|
fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Non-Euclidean Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
|
fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Elliptic Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Hyperbolic Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Spherical Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Affine Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Projective Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
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deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Differential Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Riemannian Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Symplectic Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Algebraic Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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| vector sum |
vector; sum <number theory>
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Analytic Geometry, Coordinate Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
|
fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
|
jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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| Cartesian coordinate system |
cuboid; coordinate system
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| coordinate |
position
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| cylindrical coordinate system |
cylinder; coordinate system
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| displacement |
Euclidean vector; motion <mechanics>
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| Euclidean space |
three-dimensional space
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| Euclidean vector |
magnitude <number theory>; orientation
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| line–plane intersection |
intersection; line; plane
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| line–sphere intersection |
intersection; line; sphere
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| position, position vector, location vector |
Euclidean vector
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| spherical coordinate system |
sphere; coordinate system
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| three-dimensional space |
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| transformation |
bijection <mathematical logic>
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Complex Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
|
rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Synthetic Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
|
cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
|
cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Finite Geometry
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
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jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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* Appendix *
Sentence
| eng-Latn-US: concept |
eng-Latn-US: prerequisite
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cmn-Hans-CN: 概念 |
cmn-Hans-CN: 前提
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cmn-Latn.Pinyin-CN: gàiniàn |
cmn-Latn.Pinyin-CN: qiántí
|
deu-Latn-DE: Begriff [m] |
deu-Latn-DE: Voraussetzung [f]
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fra-Latn-FR: concept [m] |
fra-Latn-FR: préalable [m]
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jpn-Jpan-JP: 概念 |
jpn-Jpan-JP: 前提
|
jpn-Hrkt-JP: が↓いねん |
jpn-Hrkt-JP: ぜ↑んてい
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rus-Cyrl-RU: конце́пция |
rus-Cyrl-RU: предпосы́лка
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Symbol
| symbol
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eng-Latn-US: concept
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cmn-Hans-CN: 概念
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cmn-Latn.Pinyin-CN: gàiniàn
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deu-Latn-DE: Begriff [m]
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fra-Latn-FR: concept [m]
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jpn-Jpan-JP: 概念
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jpn-Hrkt-JP: が↓いねん
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rus-Cyrl-RU: конце́пция
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Process
| eng-Latn-US: process |
eng-Latn-US: constituent
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cmn-Hans-CN: 过程 |
cmn-Hans-CN: 构件
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cmn-Latn.Pinyin-CN: guòchéng |
cmn-Latn.Pinyin-CN: gòujiàn
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deu-Latn-DE: Prozess [m] |
deu-Latn-DE: Bestandteil [m]
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fra-Latn-FR: procès [m] |
fra-Latn-FR: composant [m]
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jpn-Jpan-JP: 過程 |
jpn-Jpan-JP: 構材
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jpn-Hrkt-JP: か↑てい |
jpn-Hrkt-JP: こ↑うざい
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rus-Cyrl-RU: проце́сс |
rus-Cyrl-RU: соста́вная часть
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| Heron's formula |
area; edge length
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| law of cosines |
angle; edge length
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| law of sines |
angle; edge length
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Resource under a Public License
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Material Science
Technical Drawing
