Read other articles:

ДостопримечательностьБерлинский международный конгресс-центрнем. Internationales Congress Centrum Berlin (ICC Berlin) Вид на ICC Berlin с юго-востока 52°30′16″ с. ш. 13°16′50″ в. д.HGЯO Страна  Германия  Берлин Шарлоттенбург-Вильмерсдорф Архитектурный стиль Хай-тек Архитектор Ральф Шюл�…

Observatoire de Paris - PSLHistoireFondation 1667CadreCode UMS2201Type Grand établissementForme juridique Établissement public national à caractère scientifique culturel et professionnelDomaine d'activité Géodésie, astronomieSiège Paris (61, avenue de l'Observatoire)Pays  FranceCoordonnées 48° 48′ 18″ N, 2° 14′ 00″ EOrganisationEffectif 600Chercheurs 333Chercheurs associés 248Doctorants 245Président Fabienne Casoli (Depuis 2020)Organisation…

1937 mass murder of Chinese civilians by the Japanese army For the book by Iris Chang, see The Rape of Nanking (book). Nanjing MassacrePart of the Second Sino-Japanese WarA Japanese soldier pictured with the corpses of Chinese civilians by the Qinhuai RiverLocationNanjing, Republic of ChinaDateFrom December 13, 1937, for six weeks[note 1]Attack typeMass murder, wartime rape, looting, torture, arsonDeaths200,000 (consensus), estimates range from 40,000 to over 300,000Victims20,000 to 80,0…

طبقة كعكةLayer Cake (بالإنجليزية) معلومات عامةالصنف الفني أكشن - جريمة.تاريخ الصدور 1 أكتوبر 2004  المملكة المتحدة 10 يونيو 2005  الولايات المتحدةمدة العرض 105 دقيقةاللغة الأصلية الإنجليزيةمأخوذ عن Layer Cake (en) [1] البلد  المملكة المتحدةموقع التصوير أمستردام الطاقمالمخرج ماثيو…

Major League Baseball season Major League Baseball team season 2023 Oakland AthleticsLeagueAmerican LeagueDivisionWestBallparkOakland ColiseumCityOakland, CaliforniaRecord50–112 (.309)Divisional place5thOwnersJohn FisherGeneral managersDavid ForstManagersMark KotsayTelevisionNBC Sports California(Glen Kuiper [through May 5], Johnny Doskow, Vince Cotroneo, Dallas Braden)RadioKNEWOakland Athletics Radio Network(Ken Korach, Vince Cotroneo, Johnny Doskow) ← 2022 Seasons 2024 &…

Cricket tournament Cricket tournament 2020–21 Ranji TrophyThe Ranji Trophy, awarded to the winnersAdministrator(s)BCCICricket formatFirst-class cricketTournament format(s)Round-robin then knockoutHost(s) India← 2019–202021–22 → 2020–21 Indian domestic cricket season Men Syed Mushtaq Ali Trophy (A, B, C, D, E, Plate) Vijay Hazare Trophy (A, B, C, D, E, Plate) Ranji Trophy Women Women's Senior One Day Trophy vte The 2020–21 Ranji Trophy was scheduled to be the 87th seaso…

American basketball player For other people with the same name, see Jack Nichols (disambiguation). This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) 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. (February 2024) (Learn how an…

Town in Cornwall, England Human settlement in EnglandSt AustellCornish: S. AustelHigh Cross StreetSt AustellLocation within CornwallPopulation20,900 (2021)[1]OS grid referenceSX011524Civil parishSt Austell[2]Unitary authorityCornwall CouncilCeremonial countyCornwallRegionSouth WestCountryEnglandSovereign stateUnited KingdomPost townST. AUSTELLPostcode districtPL25Dialling code01726PoliceDevon and CornwallFireCornwallAmbulanceSouth Western U…

Database that stores information relating to past, present and future time A temporal database stores data relating to time instances. It offers temporal data types and stores information relating to past, present and future time. Temporal databases can be uni-temporal, bi-temporal or tri-temporal. More specifically the temporal aspects usually include valid time, transaction time and/or decision time. Valid time is the time period during or event time at which a fact is true in the real world. …

Process control tool to determine if a manufacturing process is in a state of control 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. (December 2013) (Learn how and when to remove this message) Control chartOne of the Seven basic tools of qualityFirst described byWalter A. ShewhartPurposeTo determine whether a process should undergo a formal examination for quali…

Term for stabilizing effects of Mongol conquest Detail of the Catalan Atlas depicting Marco Polo travelling to the East during the Pax Mongolica The Pax Mongolica (Latin for Mongol Peace), less often known as Pax Tatarica[1] (Tatar Peace), is a historiographical term modeled after the original phrase Pax Romana which describes the stabilizing effects of the conquests of the Mongol Empire on the social, cultural and economic life of the inhabitants of the vast Eurasian territory that the …

Yanghee LeeYanghee Lee pada 2017Lahir24 Juli 1956 (umur 67)Seoul, Korea SelatanKebangsaanKorea SelatanAlmamaterUniversitas GeorgetownUniversitas MissouriPenghargaanPenghargaan Hak Asasi Manusia KoreaNama KoreaHangul이양희 Hanja李亮喜 Alih AksaraI YanghuiMcCune–ReischauerYi Yanghŭi Yanghee Lee (Hangul: 이양희; Hanja: 李亮喜, lahir 24 Juli 1956) adalah seorang pakar psikologi perkembangan dan profesor Korea Selatan di Universitas Sungkyunkwan. Ia dikenal k…

One-to-one correspondence A bijective function, f: X → Y, where set X is {1, 2, 3, 4} and set Y is {A, B, C, D}. For example, f(1) = D. Functionx ↦ f (x) History of the function concept Examples of domains and codomains X {\displaystyle X} → B {\displaystyle \mathbb {B} } , B {\displaystyle \mathbb {B} } → X {\displaystyle X} , B n {\displaystyle \mathbb {B} ^{n}} → X {\displaystyle X} X {\displaystyle X} → Z {\displaystyle \mathbb {Z} } , Z {\displaystyle \mathbb {Z} } → X {…

  Isóbolإسوبول (بالكتالونية: Isòvol)‏[1]  إسوبول إسوبول موقع إسوبول في مقاطعة جرندة (إسبانيا) تقسيم إداري البلد  إسبانيا[2] المنطقة كتالونيا المسؤولون المقاطعة جرندة خصائص جغرافية إحداثيات 42°23′58″N 1°50′21″E / 42.399444444444°N 1.8391666666667°E / 42.399444444444; 1.8391666666667   &…

Monongahela Freight InclineOverviewHeadquartersPittsburgh, PALocalePittsburgh, PADates of operation1884–1935TechnicalTrack gauge10 ft (3,048 mm) The Monongahela Freight Incline was a funicular railway that scaled Mount Washington in Pittsburgh, Pennsylvania, United States. History and features Designed by European immigrants Samuel Diescher and John Endres, this incline was built beside the smaller, original Monongahela Incline and opened in 1884.[1] The incline cost $125…

Kementerian Informasi dan PenyiaranIndiaInformasi lembagaWilayah hukumPemerintah IndiaKantor pusatNew DelhiPejabat eksekutifArun Jaitley, Menteri KabinetRajyavardhan Singh Rathore, Menteri NegaraSitus webwww.mib.gov.in Kementerian Informasi dan Penyiaran adalah sebuah cabang dari Pemerintah India yang merupakan badan untuk pembentukan dan pengurusan peraturan dan penyaringan dan hukum yang berkaitan dengan informasi, penyiaran, pers dan perfilman di India.[1] Kementerian tersebut bertang…

Albrecht IMarkgraf MeißenGambaran makam Albrecht (1692)Masa kekuasaan18 Februari 1190 – 1195PendahuluOtto IIPenggantiKaisar Heinrich VIPasanganSophia, putri Bedřich dari BohemiaKeluarga bangsawanWangsa WettinBapakOtto II dari MeißenIbuHedwig dari BallenstedtLahir1158Meninggal24 Juni 1195Krummenhennersdorf, MeißenPemakamanBiara Altzella Albrecht I (1158 – 24 Juni 1195), disebut yang Bangga (bahasa Jerman: Albrecht der Stolze), merupakan seorang Markgraf Meißen dari tahun 1190 sampai …

Pour les articles homonymes, voir genre. En systématique, le genre est un rang taxinomique (ou taxonomique) qui regroupe un ensemble d'espèces ayant en commun plusieurs caractères similaires. Le genre est le sixième rang principal de la systématique classique des espèces vivantes. [réf. nécessaire] Principaux rangs taxinomiques. Présentation C'est une notion abstraite qui était présente dans le vocabulaire courant bien avant que ce concept moderne soit introduit par le bo…

North American undergraduate mathematics award Not to be confused with De Morgan Medal. This article relies excessively on references to primary sources. Please improve this article by adding secondary or tertiary sources. Find sources: Morgan Prize – news · newspapers · books · scholar · JSTOR (July 2020) (Learn how and when to remove this message) The Morgan Prize (full name Frank and Brennie Morgan Prize for Outstanding Research in Mathematics by an Un…

Questa voce o sezione sull'argomento pittori francesi non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Léon Cogniet, Autoritratto (1818) Léon Cogniet (Parigi, 29 agosto 1794 – Parigi, 20 novembre 1880) è stato un pittore francese, romantico e neoclassico. Indice 1 Biografia 2 Opere principali 3 Onorificenze 4 Allievi 5 Galleria d'immagini 6 Bibliografia …