Difference between revisions of "Language/Multiple-languages/Vocabulary/Geometry"
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{| class="wikitable sortable" | {| class="wikitable sortable" | ||
! cmn-Hans-CN: | ! cmn-Hans-CN: 科目 | ||
! cmn-Latn.Pinyin-CN: | ! cmn-Latn.Pinyin-CN: kēmù | ||
! deu-Latn-DE: | ! deu-Latn-DE: Fach [n] | ||
! eng-Latn-US: | ! eng-Latn-US: subject | ||
! fra-Latn-FR: | ! fra-Latn-FR: matière [f] | ||
! jpn-Jpan-JP: | ! jpn-Jpan-JP: 科目 | ||
! jpn-Hrkt-JP: | ! jpn-Hrkt-JP: か↑もく | ||
! rus-Cyrl-RU: | ! rus-Cyrl-RU: предме́т | ||
|- | |- | ||
| | |||
| | |||
| | |||
| | |||
| | |||
| | |||
| | |||
| | |||
|- | |- | ||
| 欧几里得几何 | | 欧几里得几何 | ||
| Ōujīlǐdé jǐhé | | Ōujīlǐdé jǐhé | ||
| euklidische Geometrie | | euklidische Geometrie | ||
| Euclidean geometry | | Euclidean geometry | ||
| géométrie [f] euclidienne | | géométrie [f] euclidienne | ||
| ユークリッド幾何学 | | ユークリッド幾何学 | ||
| ユ↑ークリ-ッドき↑か↓がく | | ユ↑ークリ-ッドき↑か↓がく | ||
| евкли́дова геоме́трия | | евкли́дова геоме́трия | ||
|- | |- | ||
| 平面几何 | | 平面几何 | ||
| píngmiàn jǐhé | | píngmiàn jǐhé | ||
| ebene Geometrie | | ebene Geometrie | ||
| plane geometry | | plane geometry | ||
| géométrie [f] plane | | géométrie [f] plane | ||
| 平面幾何 | | 平面幾何 | ||
| へ↑いめ↓んきか | | へ↑いめ↓んきか | ||
| пло́ская геоме́трия | | пло́ская геоме́трия | ||
|- | |- | ||
| 三角学 | | 三角学 | ||
| sānjiǎo xué | | sānjiǎo xué | ||
| Trigonometrie [f] | | Trigonometrie [f] | ||
| trigonometry | | trigonometry | ||
| trigonométrie [f] | | trigonométrie [f] | ||
| 三角法 | | 三角法 | ||
| さ↑んかくほう | | さ↑んかくほう | ||
| тригономе́трия | | тригономе́трия | ||
|- | |- | ||
| 离散几何与组合几何 | | 离散几何与组合几何 | ||
| lísǎn jǐhé yǔ zǔhé jǐhé | | lísǎn jǐhé yǔ zǔhé jǐhé | ||
| discrete geometry and combinatorial geometry | | discrete geometry and combinatorial geometry | ||
| diskrete Geometrie und kombinatorische Geometrie | | diskrete Geometrie und kombinatorische Geometrie | ||
| géométrie discrète et géométrie combinatoire | | géométrie discrète et géométrie combinatoire | ||
| 離散幾何学と組み合せ幾何学 | | 離散幾何学と組み合せ幾何学 | ||
| り↑さんきか↓がくとく↑みあわ↓せき↑か↓がく | | り↑さんきか↓がくとく↑みあわ↓せき↑か↓がく | ||
| дискре́тная геоме́трия и комбинато́рная геоме́трия | | дискре́тная геоме́трия и комбинато́рная геоме́трия | ||
|- | |- | ||
| 立体几何 | | 立体几何 | ||
| lìtǐ jǐhé | | lìtǐ jǐhé | ||
| Stereometrie [f], räumliche Geometrie, Raumgeometrie [f] | | Stereometrie [f], räumliche Geometrie, Raumgeometrie [f] | ||
| solid geometry, stereometry | | solid geometry, stereometry | ||
| géométrie [f] dans l'espace | | géométrie [f] dans l'espace | ||
| 立体幾何学 | | 立体幾何学 | ||
| り↑ったいきか↓がく | | り↑ったいきか↓がく | ||
| стереоме́трия | | стереоме́трия | ||
|- | |- | ||
| 凸几何 | | 凸几何 | ||
| tū jǐhé | | tū jǐhé | ||
| Konvexgeometrie [f], konvexe Geometrie | | Konvexgeometrie [f], konvexe Geometrie | ||
| convex geometry | | convex geometry | ||
| géométrie [f] convexe | | géométrie [f] convexe | ||
| 凸幾何学 | | 凸幾何学 | ||
| と↑つきか↓がく | | と↑つきか↓がく | ||
| вы́пуклая геоме́трия | | вы́пуклая геоме́трия | ||
|- | |- | ||
| 非欧几里得几何 | | 非欧几里得几何 | ||
| fēi Ōujīlǐdé jǐhé | | fēi Ōujīlǐdé jǐhé | ||
| nichteuklidische Geometrie | | nichteuklidische Geometrie | ||
| non-Euclidean geometry | | non-Euclidean geometry | ||
| géométrie [f] non euclidienne | | géométrie [f] non euclidienne | ||
| 非ユークリッド幾何学 | | 非ユークリッド幾何学 | ||
| ひ↑ユークリッドきか↓がく | | ひ↑ユークリッドきか↓がく | ||
| неевкли́дова геоме́трия | | неевкли́дова геоме́трия | ||
|- | |- | ||
| 椭圆几何 | | 椭圆几何 | ||
| tuǒyuán jǐhé | | tuǒyuán jǐhé | ||
| elliptische Geometrie | | elliptische Geometrie | ||
| elliptic geometry | | elliptic geometry | ||
| géométrie [f] elliptique | | géométrie [f] elliptique | ||
| 楕円幾何学 | | 楕円幾何学 | ||
| だ↑えんきかが↓く | | だ↑えんきかが↓く | ||
| эллиптическая геометрия | | эллиптическая геометрия | ||
|- | |- | ||
| 双曲几何,罗巴切夫斯基几何 | | 双曲几何,罗巴切夫斯基几何 | ||
| shuāngqū jǐhé, Luóbājièfūsījī jǐhé | | shuāngqū jǐhé, Luóbājièfūsījī jǐhé | ||
| hyperbolische Geometrie | | hyperbolische Geometrie | ||
| hyperbolic geometry, Lobachevskian geometry | | hyperbolic geometry, Lobachevskian geometry | ||
| géométrie [f] hyperbolique | | géométrie [f] hyperbolique | ||
| 双曲幾何学,ボヤイ・ロバチェフスキー幾何学 | | 双曲幾何学,ボヤイ・ロバチェフスキー幾何学 | ||
| そ↑うきょくきか↓がく,ボ↓ヤイ・ロ↑バチェフス↓キーき↑か↓がく | | そ↑うきょくきか↓がく,ボ↓ヤイ・ロ↑バチェフス↓キーき↑か↓がく | ||
| гиперболи́ческая геоме́трия, геоме́трия Лобаче́вского | | гиперболи́ческая геоме́трия, геоме́трия Лобаче́вского | ||
|- | |- | ||
| 球面几何 | | 球面几何 | ||
| qiúmiàn jǐhé | | qiúmiàn jǐhé | ||
| sphärische Geometrie, Kugelgeometrie [f] | | sphärische Geometrie, Kugelgeometrie [f] | ||
| spherical geometry | | spherical geometry | ||
| géométrie [f] sphérique | | géométrie [f] sphérique | ||
| 球面幾何学 | | 球面幾何学 | ||
| きゅ↑うめんきか↓がく | | きゅ↑うめんきか↓がく | ||
| сфери́ческая геоме́трия | | сфери́ческая геоме́трия | ||
|- | |- | ||
| 仿射几何 | | 仿射几何 | ||
| fǎngshè jǐhé | | fǎngshè jǐhé | ||
| affine Geometrie | | affine Geometrie | ||
| affine geometry | | affine geometry | ||
| géométrie [f] affine | | géométrie [f] affine | ||
| アフィン幾何学 | | アフィン幾何学 | ||
| ア↓フィンき↑か↓がく | | ア↓フィンき↑か↓がく | ||
| аффи́нная геоме́трия | | аффи́нная геоме́трия | ||
|- | |- | ||
| 射影几何 | | 射影几何 | ||
| shèyǐng jǐhé | | shèyǐng jǐhé | ||
| projektive Geometrie | | projektive Geometrie | ||
| projective geometry | | projective geometry | ||
| géométrie [f] projective | | géométrie [f] projective | ||
| 射影幾何学 | | 射影幾何学 | ||
| しゃ↑えいきか↓がく | | しゃ↑えいきか↓がく | ||
| проекти́вная геоме́трия | | проекти́вная геоме́трия | ||
|- | |- | ||
| 微分几何 | | 微分几何 | ||
| wēifēn jǐhé | | wēifēn jǐhé | ||
| Differentialgeometrie [f] | | Differentialgeometrie [f] | ||
| differential geometry | | differential geometry | ||
| géométrie [f] différentielle | | géométrie [f] différentielle | ||
| 微分幾何 | | 微分幾何 | ||
| び↑ぶ↓んき↑か↓がく | | び↑ぶ↓んき↑か↓がく | ||
| дифференциа́льная геоме́трия | | дифференциа́льная геоме́трия | ||
|- | |- | ||
| 黎曼几何 | | 黎曼几何 | ||
| Límàn jǐhé | | Límàn jǐhé | ||
| riemannsche Geometrie | | riemannsche Geometrie | ||
| Riemannian geometry | | Riemannian geometry | ||
| géométrie [f] riemannienne | | géométrie [f] riemannienne | ||
| リーマン幾何学 | | リーマン幾何学 | ||
| リ↑ーマンきか↓がく | | リ↑ーマンきか↓がく | ||
| риманова геоме́трия | | риманова геоме́трия | ||
|- | |- | ||
| 辛几何 | | 辛几何 | ||
| xīn jǐhé | | xīn jǐhé | ||
| symplektische Geometrie | | symplektische Geometrie | ||
| symplectic geometry | | symplectic geometry | ||
| géométrie [f] symplectique | | géométrie [f] symplectique | ||
| シンプレクティック幾何学 | | シンプレクティック幾何学 | ||
| シ↑ンプレクティックきか↓がく | | シ↑ンプレクティックきか↓がく | ||
| симплектическая геоме́трия | | симплектическая геоме́трия | ||
|- | |- | ||
| 代数几何 | | 代数几何 | ||
| dàishù jǐhé | | dàishù jǐhé | ||
| algebraische Geometrie | | algebraische Geometrie | ||
| algebraic geometry | | algebraic geometry | ||
| géométrie [f] algébrique | | géométrie [f] algébrique | ||
| 代数幾何学 | | 代数幾何学 | ||
| だ↑いすうきか↓がく | | だ↑いすうきか↓がく | ||
| алгебраи́ческая геоме́трия | | алгебраи́ческая геоме́трия | ||
|- | |- | ||
| 解析几何,坐标几何,卡氏几何 | | 解析几何,坐标几何,卡氏几何 | ||
| jiěxī jǐhé, zuòbiāo jǐhé, kǎshì jǐhé | | jiěxī jǐhé, zuòbiāo jǐhé, kǎshì jǐhé | ||
| Analytische Geometrie, Vektorgeometrie | | Analytische Geometrie, Vektorgeometrie | ||
| analytic geometry, coordinate geometry, Cartesian geometry | | analytic geometry, coordinate geometry, Cartesian geometry | ||
| géométrie [f] analytique | | géométrie [f] analytique | ||
| 解析幾何学,座標幾何学,デカルト幾何学 | | 解析幾何学,座標幾何学,デカルト幾何学 | ||
| か↑いせききか↓がく,ざ↑ひょうきか↓がく,デ↑カルトきか↓がく | | か↑いせききか↓がく,ざ↑ひょうきか↓がく,デ↑カルトきか↓がく | ||
| аналити́ческая геоме́трия | | аналити́ческая геоме́трия | ||
|- | |- | ||
| 复几何 | | 复几何 | ||
| fù jǐhé | | fù jǐhé | ||
| komplexe Geometrie | | komplexe Geometrie | ||
| complex geometry | | complex geometry | ||
| géométrie [f] complexe | | géométrie [f] complexe | ||
| 複素幾何学 | | 複素幾何学 | ||
| ふ↑くそきか↓がく | | ふ↑くそきか↓がく | ||
| сло́жная геоме́трия | | сло́жная геоме́трия | ||
|- | |- | ||
| 综合几何 | | 综合几何 | ||
| zōnghé jǐhé | | zōnghé jǐhé | ||
| synthetische Geometrie | | synthetische Geometrie | ||
| synthetic geometry, axiomatic geometry, pure geometry | | synthetic geometry, axiomatic geometry, pure geometry | ||
| géométrie [f] synthétique, géométrie [f] pure | | géométrie [f] synthétique, géométrie [f] pure | ||
| 総合幾何学 | | 総合幾何学 | ||
| そ↑うごうきか↓がく | | そ↑うごうきか↓がく | ||
| синтети́ческий ме́тод | | синтети́ческий ме́тод | ||
|- | |- | ||
| 有限几何 | | 有限几何 | ||
| yǒuxiàn jǐhé | | yǒuxiàn jǐhé | ||
| endliche Geometrie | | endliche Geometrie | ||
| finite geometry | | finite geometry | ||
| géométrie [f] finie | | géométrie [f] finie | ||
| 有限幾何学 | | 有限幾何学 | ||
| ゆ↑うげんきか↓がく | | ゆ↑うげんきか↓がく | ||
| коне́чная геоме́трия | | коне́чная геоме́трия | ||
|- | |- | ||
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Revision as of 05:45, 28 March 2022
Hello polyglots, 😀
On this page you will find a part of the Sci–Tech Index, a project for science and technology learners.
cmn-Hans-CN: 科目 | cmn-Latn.Pinyin-CN: kēmù | deu-Latn-DE: Fach [n] | eng-Latn-US: subject | fra-Latn-FR: matière [f] | jpn-Jpan-JP: 科目 | jpn-Hrkt-JP: か↑もく | rus-Cyrl-RU: предме́т |
---|---|---|---|---|---|---|---|
欧几里得几何 | Ōujīlǐdé jǐhé | euklidische Geometrie | Euclidean geometry | géométrie [f] euclidienne | ユークリッド幾何学 | ユ↑ークリ-ッドき↑か↓がく | евкли́дова геоме́трия |
平面几何 | píngmiàn jǐhé | ebene Geometrie | plane geometry | géométrie [f] plane | 平面幾何 | へ↑いめ↓んきか | пло́ская геоме́трия |
三角学 | sānjiǎo xué | Trigonometrie [f] | trigonometry | trigonométrie [f] | 三角法 | さ↑んかくほう | тригономе́трия |
离散几何与组合几何 | lísǎn jǐhé yǔ zǔhé jǐhé | discrete geometry and combinatorial geometry | diskrete Geometrie und kombinatorische Geometrie | géométrie discrète et géométrie combinatoire | 離散幾何学と組み合せ幾何学 | り↑さんきか↓がくとく↑みあわ↓せき↑か↓がく | дискре́тная геоме́трия и комбинато́рная геоме́трия |
立体几何 | lìtǐ jǐhé | Stereometrie [f], räumliche Geometrie, Raumgeometrie [f] | solid geometry, stereometry | géométrie [f] dans l'espace | 立体幾何学 | り↑ったいきか↓がく | стереоме́трия |
凸几何 | tū jǐhé | Konvexgeometrie [f], konvexe Geometrie | convex geometry | géométrie [f] convexe | 凸幾何学 | と↑つきか↓がく | вы́пуклая геоме́трия |
非欧几里得几何 | fēi Ōujīlǐdé jǐhé | nichteuklidische Geometrie | non-Euclidean geometry | géométrie [f] non euclidienne | 非ユークリッド幾何学 | ひ↑ユークリッドきか↓がく | неевкли́дова геоме́трия |
椭圆几何 | tuǒyuán jǐhé | elliptische Geometrie | elliptic geometry | géométrie [f] elliptique | 楕円幾何学 | だ↑えんきかが↓く | эллиптическая геометрия |
双曲几何,罗巴切夫斯基几何 | shuāngqū jǐhé, Luóbājièfūsījī jǐhé | hyperbolische Geometrie | hyperbolic geometry, Lobachevskian geometry | géométrie [f] hyperbolique | 双曲幾何学,ボヤイ・ロバチェフスキー幾何学 | そ↑うきょくきか↓がく,ボ↓ヤイ・ロ↑バチェフス↓キーき↑か↓がく | гиперболи́ческая геоме́трия, геоме́трия Лобаче́вского |
球面几何 | qiúmiàn jǐhé | sphärische Geometrie, Kugelgeometrie [f] | spherical geometry | géométrie [f] sphérique | 球面幾何学 | きゅ↑うめんきか↓がく | сфери́ческая геоме́трия |
仿射几何 | fǎngshè jǐhé | affine Geometrie | affine geometry | géométrie [f] affine | アフィン幾何学 | ア↓フィンき↑か↓がく | аффи́нная геоме́трия |
射影几何 | shèyǐng jǐhé | projektive Geometrie | projective geometry | géométrie [f] projective | 射影幾何学 | しゃ↑えいきか↓がく | проекти́вная геоме́трия |
微分几何 | wēifēn jǐhé | Differentialgeometrie [f] | differential geometry | géométrie [f] différentielle | 微分幾何 | び↑ぶ↓んき↑か↓がく | дифференциа́льная геоме́трия |
黎曼几何 | Límàn jǐhé | riemannsche Geometrie | Riemannian geometry | géométrie [f] riemannienne | リーマン幾何学 | リ↑ーマンきか↓がく | риманова геоме́трия |
辛几何 | xīn jǐhé | symplektische Geometrie | symplectic geometry | géométrie [f] symplectique | シンプレクティック幾何学 | シ↑ンプレクティックきか↓がく | симплектическая геоме́трия |
代数几何 | dàishù jǐhé | algebraische Geometrie | algebraic geometry | géométrie [f] algébrique | 代数幾何学 | だ↑いすうきか↓がく | алгебраи́ческая геоме́трия |
解析几何,坐标几何,卡氏几何 | jiěxī jǐhé, zuòbiāo jǐhé, kǎshì jǐhé | Analytische Geometrie, Vektorgeometrie | analytic geometry, coordinate geometry, Cartesian geometry | géométrie [f] analytique | 解析幾何学,座標幾何学,デカルト幾何学 | か↑いせききか↓がく,ざ↑ひょうきか↓がく,デ↑カルトきか↓がく | аналити́ческая геоме́трия |
复几何 | fù jǐhé | komplexe Geometrie | complex geometry | géométrie [f] complexe | 複素幾何学 | ふ↑くそきか↓がく | сло́жная геоме́трия |
综合几何 | zōnghé jǐhé | synthetische Geometrie | synthetic geometry, axiomatic geometry, pure geometry | géométrie [f] synthétique, géométrie [f] pure | 総合幾何学 | そ↑うごうきか↓がく | синтети́ческий ме́тод |
有限几何 | yǒuxiàn jǐhé | endliche Geometrie | finite geometry | géométrie [f] finie | 有限幾何学 | ゆ↑うげんきか↓がく | коне́чная геоме́трия |
Main
Euclidean Geometry
Plane Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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 |
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
acute angle | angle | ||||||||||||||
acute trapezoid | trapezoid; acute angle | ||||||||||||||
acute triangle | acute angle; triangle | ||||||||||||||
adjacent angles | angle | ||||||||||||||
altitude | perpendicularity; base (polygon) | ||||||||||||||
angle | line | ||||||||||||||
angle bisector | angle; bisection | ||||||||||||||
annulus [pl:annuli] | concentric circles | ||||||||||||||
apex | vertex | ||||||||||||||
圆周率 | yuánzhōu lǜ | Kreiszahl [f], Pi [n] | Archimedes' constant, pi | circumstance; diameter | |||||||||||
aspect ratio | ratio <number theory> | ||||||||||||||
area | two-dimensional space; plane | ||||||||||||||
arc length | curve | ||||||||||||||
auxiliary angle | straight angle | ||||||||||||||
auxiliary line | mathematical proof <mathematical logic>; line | ||||||||||||||
base (polygon) | edge | ||||||||||||||
bisection | |||||||||||||||
Cavalieri's principle | plane; parallel lines; intersection; line segment; area | ||||||||||||||
center | |||||||||||||||
centroid | shape; midpoint | ||||||||||||||
chord | circle | ||||||||||||||
circle | conic section | ||||||||||||||
circular sector | disk; radius | ||||||||||||||
circumcenter | circumcircle; center | ||||||||||||||
circumference | perimeter; circle; ellipse | ||||||||||||||
circumradius | circumcircle; radius | ||||||||||||||
closed line segment | line segment | ||||||||||||||
complementary angles | adjacent angles; right angle | ||||||||||||||
congruent | shape | ||||||||||||||
conic section | cone; plane; locus; focus; directrix | ||||||||||||||
concave polygon | simple polygon | ||||||||||||||
concentric circles | circle | ||||||||||||||
concyclic, cocyclic | point; circle | ||||||||||||||
coordinate system | |||||||||||||||
curve | |||||||||||||||
diameter | circle; end point; center | ||||||||||||||
disk | plane; circle | ||||||||||||||
eccentricity | conic section | ||||||||||||||
edge | line segment; vertex | ||||||||||||||
edge length | edge; length | ||||||||||||||
ellipse | conic section | ||||||||||||||
end point | line segment | ||||||||||||||
equilateral triangle | triangle (shape); regular polygon | ||||||||||||||
explementary angles | adjacent angles; turn | ||||||||||||||
extended side | edge | ||||||||||||||
exterior angle, external angle | extended side | ||||||||||||||
exterior angle theorem | exterior angle; round angle | ||||||||||||||
extreme and mean ratio, golden ratio, golden mean, golden section | |||||||||||||||
focus | point; curve | ||||||||||||||
half-open line segment | line segment | ||||||||||||||
heptagram, septagram, septegram, septogram | regular star polygon | ||||||||||||||
hexagon | polygon | ||||||||||||||
hyperbola | conic section | ||||||||||||||
interior angle, internal angle | simple polygon | ||||||||||||||
intersection | geometric object; parallel lines | ||||||||||||||
inverse Pythagoras' theorem, inverse Pythagorean theorem | hypotenuse; foot | ||||||||||||||
kite, deltoids | quadrilateral | ||||||||||||||
length | distance | ||||||||||||||
line | locus | ||||||||||||||
line segment | line | ||||||||||||||
line–line intersection | intersection | ||||||||||||||
locus [pl:loci] | set <mathematical logic>; point | ||||||||||||||
major arc | semicircle | ||||||||||||||
manifold | Euclidean space; topological space <topology> | ||||||||||||||
midpoint | line segment | ||||||||||||||
minor arc | semicircle | ||||||||||||||
mirror image | shape | ||||||||||||||
obtuse angle | right triangle | ||||||||||||||
obtuse triangle | obtuse angle | ||||||||||||||
open line segment | line segment | ||||||||||||||
opposite angles, vertical angles | intersection; angle | ||||||||||||||
parabola | conic section | ||||||||||||||
parallelism | |||||||||||||||
parallel lines | parallelism; line | ||||||||||||||
pentagon | polygon | ||||||||||||||
pentagram | regular star polygon | ||||||||||||||
perimeter | shape; arc length | ||||||||||||||
perpendicular bisector | perpendicularity; bisection | ||||||||||||||
perpendicularity | right angle | ||||||||||||||
plane | line | ||||||||||||||
plane curve | curve; plane | ||||||||||||||
point | |||||||||||||||
polygon | shape; line segment | ||||||||||||||
polygonal chain, polygonal curve, polygonal path, polyline | line segment | ||||||||||||||
position vector, location vector, radius vector | Euclidean vector | ||||||||||||||
power of a point | circle | ||||||||||||||
quadrant | Cartesian coordinate system; domain <mathematical analysis> | ||||||||||||||
quadrilateral, quadrangle, tetragon | edge; vertex | ||||||||||||||
radius | circle; perimeter | ||||||||||||||
ray, half-line | line | ||||||||||||||
rectangle | quadrilateral; right angle | ||||||||||||||
reflection | Euclidean space; isometry; hyperplane; fixed point <algebra> | ||||||||||||||
reflection symmetry, line symmetry, mirror symmetry | symmetry; reflection | ||||||||||||||
regular pentagon | pentagon; regular polygon | ||||||||||||||
regular polygon | polygon | ||||||||||||||
regular star polygon | star polygon; regular polygon | ||||||||||||||
right angle | angle | ||||||||||||||
right kite | kite; right angle | ||||||||||||||
right trapezoid | trapezoid; right angle | ||||||||||||||
right triangle, orthogonal triangle | triangle (shape); right angle | ||||||||||||||
rhombus, equilateral quadrilateral, diamond, lozenge | quadrilateral | ||||||||||||||
ruler, rule | |||||||||||||||
segment bisector | line segment; bisection | ||||||||||||||
shape, figure | |||||||||||||||
similar | similarity | ||||||||||||||
similarity | shape; reflection symmetry | ||||||||||||||
simple polygon | polygon; intersection | ||||||||||||||
square | quadrilateral; regular polygon | ||||||||||||||
star polygon | concave polygon | ||||||||||||||
straight angle | angle | ||||||||||||||
sum of angles | angle | ||||||||||||||
supplementary angles | adjacent angles; straight angle | ||||||||||||||
surface | plane | ||||||||||||||
symmetry | |||||||||||||||
trapezoid | convex polygon; parallel lines | ||||||||||||||
triangle (shape) | edge; vertex | ||||||||||||||
triangle (tool) | triangle (shape) | ||||||||||||||
turn, cycle, revolution, complete rotation | |||||||||||||||
two-dimensional space, 2D space | point | ||||||||||||||
vector | |||||||||||||||
vertex | point; line | ||||||||||||||
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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circle defined by a triangle | circle; triangle | ||||||||||||||
circumscribed circle, circumcircle | circle defined by a triangle | ||||||||||||||
Fuhrmann circle | circle defined by a triangle; diameter; Nagel point; orthocenter | ||||||||||||||
Malfatti circles | circle defined by a triangle; tangent circle | ||||||||||||||
orthocentroidal circle | circle defined by a triangle; equilateral triangle; orthocenter; centroid; diameter | ||||||||||||||
polar circle | circle defined by a triangle; orthocenter | ||||||||||||||
seven-point circle, Brocard circle | circle defined by a triangle; circumcenter; symmedian point | ||||||||||||||
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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geometric transformation | bijection <mathematical logic> | ||||||||||||||
displacement | |||||||||||||||
translation | geometric transformation; displacement | ||||||||||||||
Trigonometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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 | ||||||||||||||
central line | triangle | ||||||||||||||
Heron's formula | area; triangle (shape) | ||||||||||||||
hypotenuse | right triangle | ||||||||||||||
incircle, inscribed circle | triangle (shape); circle | ||||||||||||||
Kepler triangle | right triangle; extreme and mean ratio | ||||||||||||||
law of cosines | cosine | ||||||||||||||
law of cotangents | cotangent | ||||||||||||||
law of sines | sine | ||||||||||||||
law of tangents | tangent | ||||||||||||||
median | triangle (shape); midpoint | ||||||||||||||
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 | ||||||||||||||
unit circle | radius | ||||||||||||||
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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inverse hyperbolic function | |||||||||||||||
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 | ||||||||||||||
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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inverse trigonometric function | |||||||||||||||
arccosecant | angle; hypotenuse; opposite leg | ||||||||||||||
arccosine | angle; adjacent leg; hypotenuse | ||||||||||||||
arccotangent | angle; adjacent leg; opposite leg | ||||||||||||||
arcsecant | angle; hypotenuse; adjacent leg | ||||||||||||||
arcsine | angle; opposite leg; hypotenuse | ||||||||||||||
arctangent | angle; opposite leg; adjacent leg | ||||||||||||||
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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hyperbolic function | |||||||||||||||
hyperbolic cosecant | exponential function | ||||||||||||||
hyperbolic cosine | exponential function | ||||||||||||||
hyperbolic cotangent | exponential function | ||||||||||||||
hyperbolic secant | exponential function | ||||||||||||||
hyperbolic sine | exponential function | ||||||||||||||
hyperbolic tangent | exponential function |
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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trigonometric functions, circular functions | sine; cosine; tangent; cotangent; secant; cosecant | ||||||||||||||
atan2 | tangent | ||||||||||||||
cosecant | angle; hypotenuse; opposite leg | ||||||||||||||
cosine | angle; adjacent leg; hypotenuse | ||||||||||||||
cotangent | angle; adjacent leg; opposite leg | ||||||||||||||
coversine, coversed sine | sine | ||||||||||||||
excircle, escribed circle | triangle (shape); circle | ||||||||||||||
exsecant | secant | ||||||||||||||
excosecant | cosecant | ||||||||||||||
haversine, haversed sine | cosine | ||||||||||||||
hacoversine, hacoversed sine | sine | ||||||||||||||
sine | angle; opposite leg; hypotenuse | ||||||||||||||
tangent | angle; opposite leg; adjacent leg | ||||||||||||||
versine, versed sine | cosine | ||||||||||||||
Discrete and Combinatorial Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Solid Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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apex | vertex | ||||||||||||||
base (polygon) | face | ||||||||||||||
Cavalieri's principle | parallelism; cross section; volume | ||||||||||||||
cone | shape; three-dimensional space; apex; base (polygon) | ||||||||||||||
cross section | intersection <mathematical logic>; three-dimensional space; plane | ||||||||||||||
cuboid | polyhedron; quadrilateral | ||||||||||||||
cylinder | circle; base (polygon); prism | ||||||||||||||
face | surface | ||||||||||||||
facet | three-dimensional space; polyhedron; polytope | ||||||||||||||
field of view | |||||||||||||||
octant | quadrant | ||||||||||||||
orthant | octant | ||||||||||||||
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 | |||||||||||||||
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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graphical projection | |||||||||||||||
axonometric projection | orthographic projection | ||||||||||||||
curvilinear perspective | perspective projection | ||||||||||||||
isometric projection | axonometric projection | ||||||||||||||
oblique projection | parallel projection | ||||||||||||||
orthographic projection, orthogonal projection | parallel projection; orthogonality | ||||||||||||||
parallel projection, axonometric projection | graphical projection | ||||||||||||||
perspective projection | graphical projection | ||||||||||||||
reverse perspective | perspective projection | ||||||||||||||
Convex Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Non-Euclidean Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Elliptic Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Hyperbolic Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Spherical Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Affine Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Projective Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Differential Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Riemannian Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Symplectic Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Algebraic Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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> | ||||||||||||||
Analytic Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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abscissa | two-dimensional space; graph | ||||||||||||||
Cartesian coordinate system | cuboid; coordinate system | ||||||||||||||
coordinate | position | ||||||||||||||
cylindrical coordinate system | cylinder; coordinate system | ||||||||||||||
displacement | Euclidean vector; motion <mechanics> | ||||||||||||||
Euclidean distance | Euclidean space; line segment | ||||||||||||||
Euclidean space | three-dimensional space | ||||||||||||||
Euclidean vector | magnitude <number theory>; orientation | ||||||||||||||
line–plane intersection | intersection; line; plane | ||||||||||||||
line–sphere intersection | intersection; line; sphere | ||||||||||||||
ordinate | two-dimensional space; graph | ||||||||||||||
position, position vector, location vector | Euclidean vector | ||||||||||||||
spherical coordinate system | sphere; coordinate system | ||||||||||||||
three-dimensional space | |||||||||||||||
transformation | bijection <mathematical logic> | ||||||||||||||
Complex Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Synthetic Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Finite Geometry
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] | eng-Latn-US: concept | eng-Latn-US: prerequisite | 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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Appendix
Sentence
cmn-Hans-CN: 语句 | cmn-Hans-CN: 前提 | cmn-Latn.Pinyin-CN: yǔjù | cmn-Latn.Pinyin-CN: qiántí | deu-Latn-DE: Satz [m] | deu-Latn-DE: Voraussetzung [f] | eng-Latn-US: sentence | eng-Latn-US: prerequisite | fra-Latn-FR: phrase [f] | fra-Latn-FR: préalable [m] | jpn-Jpan-JP: 文章 | jpn-Jpan-JP: 前提 | jpn-Hrkt-JP: ぶ↑んしょ↓う | jpn-Hrkt-JP: ぜ↑んてい | rus-Cyrl-RU: фра́за | rus-Cyrl-RU: предпосы́лка |
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Symbol
symbol | cmn-Hans-CN: 概念 | cmn-Latn.Pinyin-CN: gàiniàn | deu-Latn-DE: Begriff [m] | eng-Latn-US: concept | fra-Latn-FR: concept [m] | jpn-Jpan-JP: 概念 | jpn-Hrkt-JP: が↓いねん | rus-Cyrl-RU: конце́пция |
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Process
cmn-Hans-CN: 过程 | cmn-Hans-CN: 构件 | cmn-Latn.Pinyin-CN: guòchéng | cmn-Latn.Pinyin-CN: gòujiàn | deu-Latn-DE: Prozess [m] | deu-Latn-DE: Bestandteil [m] | eng-Latn-US: process | eng-Latn-US: constituent | fra-Latn-FR: procès [m] | fra-Latn-FR: composant [m] | jpn-Jpan-JP: 過程 | jpn-Jpan-JP: 構材 | jpn-Hrkt-JP: か↑てい | jpn-Hrkt-JP: こ↑うざい | rus-Cyrl-RU: проце́сс | rus-Cyrl-RU: соста́вная часть |
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Heron's formula | area; edge length | ||||||||||||||
law of cosines | angle; edge length | ||||||||||||||
law of sines | angle; edge length | ||||||||||||||
Resource under a Public License
Classical Geometry
name | language | link |
---|---|---|
Kig | English | https://apps.kde.org/kig/ |
![549px-Thales' Theorem.svg.png](/wiki/images/6/6c/549px-Thales%27_Theorem.svg.png)
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