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Cet article est une ébauche concernant l’art et une chronologie ou une date. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Chronologies Données clés 1655 1656 1657  1658  1659 1660 1661Décennies :1620 1630 1640  1650  1660 1670 1680Siècles :XVe XVIe  XVIIe  XVIIIe XIXeMillénaires :-Ier Ier  IIe  IIIe Chronologies thématiques Art Architecture, Arts pla…

Zambian footballer This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help improve this article by introducing more precise citations. (August 2023) (Learn how and when to remove this message) Noah Chivuta Personal informationDate of birth (1983-12-25) 25 December 1983 (age 40)Place of birth Ndola, ZambiaHeight 1.79 m (5 ft 10+1⁄2 in)Position(s) MidfielderTeam informati…

هنودمعلومات عامةنسبة التسمية الهند التعداد الكليالتعداد قرابة 1.21 مليار[1][2]تعداد الهند عام 2011ق. 1.32 مليار[3]تقديرات عام 2017ق. 30.8 مليون[4]مناطق الوجود المميزةبلد الأصل الهند البلد الهند  الهند نيبال 4,000,000[5] الولايات المتحدة 3,982,398[6] الإمارا�…

此條目可能包含不适用或被曲解的引用资料，部分内容的准确性无法被证實。 (2023年1月5日)请协助校核其中的错误以改善这篇条目。详情请参见条目的讨论页。 各国相关 主題列表 索引 国内生产总值 石油储量 国防预算 武装部队（军事） 官方语言 人口統計 人口密度 生育率 出生率 死亡率 自杀率 谋杀率 失业率 储蓄率 识字率 出口额 进口额 煤产量 发电量 监禁率 死刑 国债 外…

Species of snake Amerotyphlops trinitatus Conservation status Endangered  (IUCN 3.1)[1] Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Reptilia Order: Squamata Suborder: Serpentes Family: Typhlopidae Genus: Amerotyphlops Species: A. trinitatus Binomial name Amerotyphlops trinitatus(Richmond, 1965)[2] Synonyms[3] Typhlops trinitatus Richmond, 1965 Amerotyphlops trinitatus — Hedges et al., 2014 Typhlops trinitatus — Walla…

Written work often reflecting the author's personal point of view For other uses, see Essay (disambiguation). Essays redirects here. For other uses, see Essays (disambiguation). For a description of essays as used by Wikipedia editors, see Wikipedia:Essays. This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Essay – news · newspaper…

Prime Minister of the United Kingdom from 1801 to 1804 This article is about Henry Addington, the Viscount Sidmouth. For other uses, see Henry Addington (disambiguation). This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (November 2020) (Learn how and when to remove this message) The Right HonourableThe Viscount SidmouthPCPortrait by William Beechey, c. 1803Prime M…

Parliamentary constituency in the United Kingdom, 2005 onwards Inverness, Nairn, Badenoch and StrathspeyFormer County constituencyfor the House of CommonsBoundary of Inverness, Nairn, Badenoch and Strathspey in ScotlandSubdivisions of ScotlandHighlandMajor settlementsAviemore, Kingussie, Inverness, Nairn2005–2024Created fromInverness East, Nairn & Lochaber and Ross, Skye & Inverness WestReplaced byInverness, Skye and West Ross-shire Inverness, Nairn, Badenoch and Strathspey was a const…

ピタゴラスの定理 種類 定理分野 ユークリッド幾何学命題 2辺 (a, b) 上の2つの正方形の面積の和は、斜辺 (c) 上の正方形の面積に等しくなる。数式 a 2 + b 2 = c 2 {\displaystyle a^{2}+b^{2}=c^{2}} 一般化 余弦定理 空間幾何学 非ユークリッド幾何学 微分幾何学 結果 ピタゴラス数 逆ピタゴラスの定理 複素数 ユークリッド距離 ピタゴラスの三角恒等式 初等幾何学におけるピタゴラス�…

USCGC Sea Devil History United States NameUSCGC Sea Devil BuilderBollinger Shipyards, Lockport, Louisiana HomeportKings Bay, Georgia Identification MMSI number: 369493397 Callsign: NSDD Statusin active service General characteristics Class and typeMarine Protector-class coastal patrol boat Displacement91 long tons (92 t) Length87 ft 0 in (26.5 m) Beam19 ft 5 in (5.9 m) Draft5 ft 7 in (1.7 m) Propulsion2 x MTU diesels Speed25 knots (46 km/h) …

This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Wizard Island – news · newspapers · books · scholar · JSTOR (September 2022) (Learn how and when to remove this message) Volcanic cinder cone For the island in Cosmoledo Atoll in Seychelles, see Wizard Island, Cosmoledo. Wizard IslandHighest pointElevation6,9…

Character in Thackeray's Vanity Fair Fictional character Becky SharpIllustration by Thackeray to Chapter 4 of Vanity Fair: Becky Sharp is flirting with Mr Joseph Sedley.First appearanceVanity Fair1847Created byWilliam Makepeace ThackerayBased onSeveral women, including Jeanne de Valois-Saint-Rémy, Madame du Barry, Mary Anne Clarke and Harriette WilsonPortrayed byMinnie Maddern FiskeMabel BallinMyrna LoyMiriam HopkinsReese WitherspoonSusan HampshireEve MathesonNatasha LittleOlivia CookeIn-univer…

Hong Kong-American artist Christopher K. Ho in 2013 Christopher K. Ho (born 1974, in Hong Kong) is an artist and curator who lives and works in New York City. He graduated from Cornell University in 1997 with a B.F.A. and Columbia University in 2003 with an M.Phil. His work has been exhibited at MassMoCa, Dallas Contemporary, Jamaica Center for Arts & Learning, Queens Museum of Art, and Socrates Sculpture Park.[1][2] He is represented by Galeria EDS in Mexico City, Mexico. Ho…

Qualification rules Main article: Rowing at the 2008 Summer Olympics A nation may earn up to 1 boat in each of the 14 Rowing events. Note that though crew members' names are given below, for boats which qualified at the 2007 World Championships the crew racing at the Olympics is not required to include the same crew members as the crew which qualified. Summary Nation Men Women Crews Rowers M1X M2- M2X M4- M4X M8+ LM2X LM4- W1X W2- W2X W4X W8+ LW2X  Algeria X X 2 3  Argentina X X 2 2 &#…

Medical condition Medical conditionChylomicron retention diseaseOther namesAnderson's DiseaseSpecialtyEndocrinology Chylomicron retention disease is a disorder of fat absorption.[1] It is associated with SAR1B.[2] Mutations in SAR1B prevent the release of chylomicrons in the circulation which leads to nutritional and developmental problems.[3] It is a rare autosomal recessive disorder with around 40 cases reported worldwide. Since the disease allele is recessive, parents …

Slovenský SuperpohárSport Calcio TipoClub Paese Slovacchia OrganizzatoreFederazione calcistica della Slovacchia CadenzaAnnuale Aperturaluglio Partecipanti2 FormulaScontro diretto Sito Internetfutbalsfz.sk StoriaFondazione1993 Detentore Slovan Bratislava Record vittorie Slovan Bratislava (8) Modifica dati su Wikidata · Manuale La Supercoppa di Slovacchia (ufficialmente, in slovacco, Slovenský Superpohár) è stata una competizione annuale in cui si affrontano in un'unica g…

Pour un article plus général, voir Tour de France Femmes 2022. 7e étape du Tour de France Femmes 2022 GénéralitésCourse7e étape، Tour de France Femmes 2022Type Étape de montagneDate30 juillet 2022Distance127,1 kmPays FranceLieu de départSélestatLieu d'arrivéeLe MarksteinPartantes122Arrivantes111Vitesse moyenne33,589 km/hDénivelé2 881 mRésultats de l’étape1re Annemiek van Vleuten3 h 47 min 02 s(Movistar Team)2e Demi Vollering+ 3 min 26 s3e Cecilie Uttrup Ludwig+ 5 min 16 sC…

American college football season 1999 Duke Blue Devils footballConferenceAtlantic Coast ConferenceRecord3–8 (3–5 ACC)Head coachCarl Franks (1st season)Offensive schemeFun and gunDefensive coordinatorBob Trott (4th season)Base defense4–3MVPScottie MontgomeryCaptainChris Combs, Eric Jones, Scottie Montgomery, Austin SmithwickHome stadiumWallace Wade StadiumSeasons← 19982000 → 1999 Atlantic Coast Conference football standings vte Conf Overall Tea…

Lukisan Manikea Buddha YesusTionghoa: 夷數佛幀, Jepang: キリスト聖像SenimanTidak diketahuiTahunAbad ke-12 dan ke-13TipeGulungan gantung, berwarna dan emas di sutraUkuran153.5 cm × 58.7 cm (60,4 in × 23,1 in)LokasiKuil Seiunji [ja], Kōshū Lukisan Manikea Buddha Yesus (Hanzi: 夷數佛幀; Pinyin: Yí shù fó zhēn; Wade–Giles: I2-shu4 fo2-chên1; bahasa Jepang: キリスト聖像[1]; Rōmaji: Kir…

持送りアーチ 持送りアーチ設計の基本形 持送りアーチ（右）と真のアーチ（左）の比較 持送りアーチ（もちおくりアーチ、corbel arch:コーベルアーチ）は、持ち送りという建築技法を使ったアーチ状の構造。壁に入り口などの開口部を作って上部をまたぐ構造を作ったり、橋を渡す構造を作るのに使う。持送りヴォールト（corbel vault）は、この技法を使って屋根などの建�…