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Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Oktober 2022. Hukum Yhprum adalah kebalikan dari hukum Murphy. Prinsip sederhana dari hukum Yhprum adalah: Segala sesuatu yang bisa bekerja, maka akan bekerja. Yhprum adalah Murphy dieja terbalik. Rumusan hukum yang lebih spesifik dibuat oleh Richard Zeckhauser, seo...
This article relies largely or entirely on a single source. Relevant discussion may be found on the talk page. Please help improve this article by introducing citations to additional sources.Find sources: Canton of Val d'Adour-Rustan-Madiranais – news · newspapers · books · scholar · JSTOR (August 2018) The canton of Val d'Adour-Rustan-Madiranais is an administrative division of the Hautes-Pyrénées department, southwestern France. It was created at t...
T35 (T for track) is a disability sport classification for disability athletics' running competitions. It includes people who have coordination impairments such as hypertonia, ataxia and athetosis. This includes people with cerebral palsy. The classification is used at the Paralympic Games. The corresponding F35 classification (F for (in)Field) includes club and discus throw, shot put, and javelin. Definition This classification is for disability athletics.[1] This classification is o...
Mandaean text The Wedding of the Great ŠišlamŠarḥ ḏ-qabin ḏ-Šišlam RabbāInformationReligionMandaeismLanguageMandaic language Part of a series onMandaeism Prophets Adam Seth Noah Shem John the Baptist Names for adherents Mandaeans Sabians Nasoraeans Gnostics Scriptures Ginza Rabba Right Ginza Left Ginza Mandaean Book of John Qolasta Niana Haran Gawaita The Wedding of the Great Shishlam The Baptism of Hibil Ziwa Diwan Abatur The Thousand and Twelve Questions Scroll of Exalted Kingsh...
Galeri Peta Vatikanbahasa Italia: Galleria delle carte geograficheLangit-langit galeriDidirikan1580; 443 tahun lalu (1580)Lokasi VatikanPendiriPaus Gregorius XIIIPemilikTakhta SuciSitus webmuseivaticani.va Artikel ini merupakan bagian dari seriKota Vatikan Sejarah Kadipaten Roma (533–751) Donasi Pippin (750-an) Negara Kepausan (754–1870) Annatae Kongregasi untuk Perbatasan Undang-Undang Dasar Pemerintahan Sekuler Negara Gereja Penyerangan Roma oleh Muslim (846) Penaklukan Ro...
American actor (1891–1961) For other uses, see Henry O'Neill (disambiguation). 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: Henry O'Neill – news · newspapers · books · scholar · JSTOR (November 2013) (Learn how and when to remove this template message) Henry O'NeillO'Neill in 1936Born(1891-08-10)August ...
Akasa Rambing Kasi SIM Subdit Regident Ditlantas Polda Metro Jaya Informasi pribadiLahir Semarang, Jawa TengahAnak2Alma materAkademi Kepolisian (2010)Karier militerPihak IndonesiaDinas/cabang Kepolisian Negara Republik IndonesiaMasa dinas2010–sekarangPangkat Komisaris PolisiSatuanKorps Lalu LintasSunting kotak info • L • B Kompol Akasa Rambing, S.H., S.I.K., M.H. adalah seorang perwira menengah Polri yang menjabat sebagai Kasi STNK Subdit Regident Ditlantas Polda Met...
У этого термина существуют и другие значения, см. Семя (значения). Микроизображения семян различных растений. Коллаж. Масштаб для каждого отдельного семени разнообразен. Единый масштаб не соблюден. Первый ряд: Мак, Красный перец, Клубника, Яблоня, Ежевика, Рис, Тмин. Второй ...
У этого термина существуют и другие значения, см. Западный округ. Западный внутригородской округ город Краснодар Дата основания 1936 год Дата упразднения 1994 Прежние имена Кагановичский, Ленинский районы Микрорайоны Дубинка, Черёмушки, Покровка Площадь 22[1] км² Насе...
Former private Baptist university in Shanghai, China This article is about a former private Baptist university in Shanghai. For the current public university in Shanghai, see Shanghai University. 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: Hujiang University – news · newspapers · books · scholar · JSTOR ...
Compendium of cloud types For other uses, see Cloud atlas (disambiguation). An example of a Cloud Atlas A cloud atlas is a pictorial key (or an atlas) to the nomenclature of clouds. Early cloud atlases were an important element in the training of meteorologists and in weather forecasting, and the author of a 1923 atlas stated that increasing use of the air as a means of transportation will require and lead to a detailed knowledge of all the secrets of cloud building.[1] History Throug...
John Maynard Keynes (1933) Die Allgemeine Theorie der Beschäftigung, des Zinses und des Geldes (häufig auch als Allgemeine Theorie oder General Theory (vom engl. Originaltitel The General Theory of Employment, Interest and Money) bezeichnet) wurde von dem britischen Ökonomen John Maynard Keynes verfasst. Sie erschien im Februar 1936 und gilt als sein wirtschaftswissenschaftliches Hauptwerk. Das abstrakte und rein makroökonomische Werk richtet sich gegen klassische bzw. neoklassische Axiom...
Values of |τ(n)| for n < 16,000 with a logarithmic scale. The blue line picks only the values of n that are multiples of 121. The Ramanujan tau function, studied by Ramanujan (1916), is the function τ : N → Z {\displaystyle \tau :\mathbb {N} \rightarrow \mathbb {Z} } defined by the following identity: ∑ n ≥ 1 τ ( n ) q n = q ∏ n ≥ 1 ( 1 − q n ) 24 = q ϕ ( q ) 24 = η ( z ) 24 = Δ ( z ) , {\displayst...
Llanto sobre Cristo muerto. Museo Catedralicio de Valladolid El Maestro de San Pablo de la Moraleja forma parte del grupo de maestros anónimos; hasta el momento se sabe muy poco de su biografía. Tuvo un taller activo en la provincia de Valladolid, España, en torno a la comarca de Medina del Campo.[1] La obra de este escultor se reconoce por su estilo muy personal de carácter expresionista y elegante que emplea una cierta distorsión de los cuerpos y los gestos. Los rostros son alar...
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: Suzuki H engine – news · newspapers · books · scholar · JSTOR (November 2018) (Learn how and when to remove this message)Reciprocating internal combustion engine Suzuki H engineOverviewManufacturerSuzukiProduction1994-2009LayoutConfigurationNaturally aspirated ...
English footballer (born 2002) Cole Palmer Palmer playing for Manchester City in 2023Personal informationFull name Cole Jermaine PalmerDate of birth (2002-05-06) 6 May 2002 (age 22)Place of birth Manchester, EnglandHeight 6 ft 2 in (1.89 m)[1]Position(s) Attacking midfielder, winger[1]Team informationCurrent team ChelseaNumber 20Youth career2010–2020 Manchester CitySenior career*Years Team Apps (Gls)2020–2023 Manchester City 19 (0)2023– Chelsea 33 (22...
Kipchoge Keino 2014 Relación de medallas olímpicas Atletismo masculino Oro México 1968 1500 m Oro Múnich 1972 3000 m obstáculos Plata México 1968 5000 m Plata Múnich 1972 1500 m Kipchoge Hezekiah Keino (nacido el 17 de enero de 1940[1]) es un atleta keniano de atletismo retirado. Fue presidente del Comité Olímpico de Kenia (KOC) hasta el 29 de septiembre de 2017. Dos veces medallista de oro en los Juegos Olímpicos medalla de oro, Keino fue uno de los primeros de una larga lis...
Braničevci location during First Bulgarian Empire Khan Krum territorial expansion. The Braničevci (also Branichevci or Branichevtsi; Serbian Cyrillic: Браничевци) were a South Slavic tribe that inhabited the region of Braničevo, in what is today Serbia, during the Middle Ages. Initially subjects of the Pannonian Avars with the arrival of the Bulgars came under Bulgarian control in the late 7th century, but for a good period of time between the mid-8th and early 9th century local ...
懐良親王 懐良親王(『前賢故実』)続柄 後醍醐天皇皇子全名 懐良(かねよし)身位 一品・親王出生 元徳元年(1329年)?死去 天授7年/弘和元年(1381年)初頭以降父親 後醍醐天皇母親 二条藤子(二条為道女)役職 式部卿征西大将軍日本国王(明朝)サイン テンプレートを表示 懐良親王(かねよししんのう[注釈 1]、1329年?〈元徳元年〉- 1381年頃〈天授7年/弘和元�...
مخمسمعلومات عامةالنوع مضلعالأضلاع ضلع — نقطة هندسيةترتيب الرؤوس قطعة مستقيمةرباعي الأضلاعسداسي الأضلاعتعديل - تعديل مصدري - تعديل ويكي بيانات ميّز عن بنتاغون. مخمس منتظم مخمس منتظم أضلاع ورؤوس 5 رمز شليفلي {5} مخطط كوكستير-دينكين مجموعة التناظر تناظر ثنائي السطوح (D5...