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Bagian dari seriGereja Katolik menurut negara Afrika Afrika Selatan Afrika Tengah Aljazair Angola Benin Botswana Burkina Faso Burundi Chad Eritrea Eswatini Etiopia Gabon Gambia Ghana Guinea Guinea-Bissau Guinea Khatulistiwa Jibuti Kamerun Kenya Komoro Lesotho Liberia Libya Madagaskar Malawi Mali Maroko Mauritania Mauritius Mesir Mozambik Namibia Niger Nigeria Pantai Gading Republik Demokratik Kongo Republik Kongo Rwanda Sao Tome dan Principe Senegal Seychelles Sierra Leone Somalia Somaliland ...

Chemical compound Calcium carbimideClinical dataAHFS/Drugs.comInternational Drug NamesATC codeN07BB02 (WHO) Identifiers IUPAC name calcium 2-hydroxypropane-1,2,3-tricarboxylate; methylcyanamide CAS Number156-62-7 Ycitrated: 8013-88-5 YPubChem CID6335910ChemSpider21106422 YUNIIZLR270912Wcitrated: 21ZCD2AA4H YChEMBLChEMBL2106095 NChemical and physical dataFormulaC6H6O7.C2H4N2.Ca3D model (JSmol)Interactive image SMILES [Ca+2].O=C([O-])CC(O)(CC(=O)O)C(...

Letak Distrik Kota Tobata di Kitakyūshū Distrik Kota Tobata (戸畑区code: ja is deprecated ) adalah sebuah distrik kota di Kitakyūshū, Fukuoka, Jepang.[1] Tobata adalah yang terkecil dari antarasemua distrik kota di Kota Kitakyūshū dengan luas sebesar 16,66 km2. Tobata berpenduduk 64.330 jiwa menurut Sensus Penduduk Jepang 2000. Referensi ^ 北九州市立美術館. 北九州市立美術館 Kitakyushu Municipal Museum of Art (dalam bahasa Jepang). Diakses tanggal 5 April 2018....

Le commerce équitable est un système d'échange dont l'objectif est de proposer une plus grande équité dans le commerce conventionnel, voire une alternative à celui-ci[1], fondée notamment sur la réappropriation des échanges marchands par ceux qui les pratiquent[2]. Sa démarche consiste à utiliser le commerce comme un levier de développement et de réduction des inégalités, en veillant à la juste rétribution des producteurs et travailleurs[1]. À cette perspective économique s...

Neha SharmaNeha Sharma di peluncuran Promo 'Jayanta Bhai Ki Luv Story', Juli 2012.LahirNeha Sharma21 November 1987 (umur 36)Bhagalpur, Bihar, India[1]PekerjaanAktris, modelTahun aktif2007–sekarang Neha Sharma (kelahiran 21 November 1987) adalah seorang aktris film India. Berasal dari Bihar, Sharma menempuh pendidikan di Sekolah Gunung Karmel di Bhagalpur dan mengambil kursus dalam bidang rancangan mode[2] dari Institut Nasional Teknologi Mode (INTM), New Delhi. ...

Location of Pima County in Arizona This is a list of the National Register of Historic Places listings in Pima County, Arizona. This is intended to be a complete list of the properties and districts on the National Register of Historic Places in Pima County, Arizona, United States. The locations of National Register properties and districts for which the latitude and longitude coordinates are included below, may be seen in a map.[1] There are 207 properties and districts listed on th...

«День авиации Украины» Тип профессиональный праздник Иначе «День авиатора» Установлен Президентом Украины Леонидом Кравчуком Отмечается  Украина Дата 16 августа 1993 года Празднование ежегодно, в последнюю субботу августа Традиции поздравления от руководства страны ...

Fan Kuai Fan Kuai (樊噲) (242 SM - 189 SM) merupakan seorang jenderal militer dari dinasti Han Barat awal. Ia adalah seorang tokoh penting dari Perang Chu-Han (206–202 SM), perebutan kekuasaan untuk supremasi atas Tiongkok antara pendiri Dinasti Han, Liu Bang (Kaisar Gao), dan saingannya, Xiang Yu. Referensi Wikimedia Commons memiliki media mengenai Fan Kuai. Sima Qian. Catatan Sejarawan Agung, Volume 95. Ban Gu et al. Kitab Han, Volume 41.

Державний комітет телебачення і радіомовлення України (Держкомтелерадіо) Приміщення комітетуЗагальна інформаціяКраїна  УкраїнаДата створення 2003Керівне відомство Кабінет Міністрів УкраїниРічний бюджет 1 964 898 500 ₴[1]Голова Олег НаливайкоПідвідомчі ор...

 烏克蘭總理Прем'єр-міністр України烏克蘭國徽現任杰尼斯·什米加尔自2020年3月4日任命者烏克蘭總統任期總統任命首任維托爾德·福金设立1991年11月后继职位無网站www.kmu.gov.ua/control/en/（英文） 乌克兰 乌克兰政府与政治系列条目 宪法 政府 总统 弗拉基米尔·泽连斯基 總統辦公室 国家安全与国防事务委员会 总统代表（英语：Representatives of the President of Ukraine） 总...

Map of Beijing Subway Wikimedia Commons has media related to Beijing Subway stations. The following is a list of stations found within the Beijing Subway. Stations opened after 2007 have no official station codes. Line 1 and Batong Line Main articles: Line 1 (Beijing Subway) and Batong line Since August 29, 2021, through services have operated between Line 1 and Batong Line, so the lines are effectively operated as a single line.Yuquan Lu station platform Jianguomen station platform Dawang L...

Scientific study of the surface, crust, and interior of the planet Mars Generalised geological map of Mars[1] Mars as seen by the Hubble Space Telescope The geology of Mars is the scientific study of the surface, crust, and interior of the planet Mars. It emphasizes the composition, structure, history, and physical processes that shape the planet. It is analogous to the field of terrestrial geology. In planetary science, the term geology is used in its broadest sense to mean the study...

Overview of the relationship between atheism and religion Part of a series onNontheistic religion Concepts Agnosticism Atheism and religion Ietsism Pantheism Religious humanism Secular spirituality Religious stances Christian agnosticism Christian atheism Cultural Christians Cultural Muslims Hindu atheism Jewish atheism Secular Buddhism Spiritual naturalism vte Some movements or sects within traditionally monotheistic or polytheistic religions recognize that it is possible to practice religio...

Este artículo o sección tiene referencias, pero necesita más para complementar su verificabilidad. Busca fuentes: «Nacionalidad» – noticias · libros · académico · imágenesEste aviso fue puesto el 22 de octubre de 2021. Para otros usos de este término, véase Nacionalidad (desambiguación).La nacionalidad, a veces llamada nacionalidad jurídica o nacionalidad administrativa, en derecho internacional es la pertenencia de una persona a un ordenamiento jurídico c...

ROTOR air defence control bunker converted to a Regional Seat of Government Not to be confused with Hack Green Secret Nuclear Bunker. The bungalow that serves as the entrance to the Kelvedon Hatch Nuclear Bunker The Kelvedon Hatch Secret Nuclear Bunker at Kelvedon Hatch, in the Borough of Brentwood in the English county of Essex, is a large underground bunker maintained during the Cold War as a potential regional government headquarters. Since being decommissioned in 1992, the bunker has been...

French diplomat and reformer 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. (January 2022) (Learn how and when to remove this message) Hubert Languet Hubert Languet (1518 – 30 September 1581, in Antwerp) was a French diplomat and reformer. The leading idea of his diplomacy was that of religious and civil liberty for the protection and expansion of Protestan...

هذه المقالة يتيمة إذ تصل إليها مقالات أخرى قليلة جدًا. فضلًا، ساعد بإضافة وصلة إليها في مقالات متعلقة بها. (أكتوبر 2023) بن سيفى، عز الدين (2019). معلمة المغرب قاموس مرتب على حروف الهجاء، يحيط بالمعارف المتعلقة بمختلف الجوانب التاريخية والجغرافية والبشرية والحضارية للمغرب الأق�...

Eccellenza 2001-2002 Competizione Eccellenza Sport Calcio Edizione 11ª Organizzatore Lega Nazionale Dilettanti Luogo  Italia Partecipanti 465 Formula 28 gironi all'italiana Cronologia della competizione 2000-2001 2002-2003 Manuale Il campionato di calcio di Eccellenza regionale 2001-2002 è stato l'undicesimo organizzato in Italia. Rappresenta il sesto livello del calcio italiano. Il campionato è strutturato su vari gironi all'italiana su base regionale. Questo è il quadro delle squa...

Untuk kegunaan lain, lihat Ceko (disambiguasi). Republik CekoČeská republika (Ceko) Bendera Lambang Semboyan: Pravda vítězí (Kebenaran menang)Lagu kebangsaan:  Kde domov můj (Di Mana Rumahku Berada) Perlihatkan BumiPerlihatkan peta EropaPerlihatkan peta BenderaLokasi  Ceko  (hijau gelap)– di Eropa  (hijau & abu-abu)– di Uni Eropa  (hijau)Ibu kota(dan kota terbesar)Praha50°5′N 14°28′E / 50.083°N 14...

La transformée de Laplace d'une convolution est le produit des transformées de Laplace. En mathématiques, la transformation de Laplace est une transformation intégrale qui, à une fonction f — définie sur les réels positifs et à valeurs réelles —, associe une nouvelle fonction F — définie sur les complexes et à valeurs complexes — dite transformée de Laplace de f. L'intérêt de la transformation de Laplace vient de la conjonction des deux faits suivants : De nombreuse...