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Disambiguazione – Se stai cercando altri significati, vedi Atomo (disambigua). AtomoUna rappresentazione di un atomo di elio allo stato fondamentale. Si distinguono il nucleo (rosa) e la nube elettronica (nero). La barra nera riporta la lunghezza di un ÅngströmComposizioneElettroni e un nucleo composto da protoni e neutroni InterazioniGravitazionale, elettromagnetica, debole, forte Antiparticellaantiparticella Proprietà fisicheMassada 1,67 × 10−27 a 4,52 × 10−25 kg Carica ele...

Untuk tokoh bernama Elam dalam Alkitab, lihat Elam dalam Alkitab. Untuk bangsa atau negara kuno, lihat Elam. Identifikasi geografis Keturunan Nuh oleh Flavius Yosefus, sekitar 100 M; Elam (warna hijau; tengah agak ke kanan). Ditulisnya: Elam mewariskan Elamit (bangsa Elam), leluhur bangsa Persia.[1] Elam (/ˈiːləm/;[2] עֵילָם 'Êlām) adalah seorang putra dari Sem dan cucu dari Nuh, menurut Kejadian pasal 10 (Daftar keturunan Nuh atau Tabel Bangsa-bangsa (Table of Nati...

Final Piala Liga Inggris 1993TurnamenPiala Liga Inggris 1992–1993 Arsenal Sheffield Wednesday 2 1 Tanggal18 April 1993StadionStadion Wembley, LondonPemain Terbaik Paul Merson (Arsenal)WasitAllan Gunn (South Chailey)Penonton74.007← 1992 1994 → Final Piala Liga Inggris 1993 adalah pertandingan final ke-33 dari turnamen sepak bola Piala Liga Inggris untuk menentukan juara musim 1992–1993. Pertandingan ini diselenggarakan pada 18 April 1993 di Stadion Wembley. Arsenal memenangkan ...

Medieval kingdom in Lower Nubia Kingdom of Makuria[1]ⲇⲱⲧⲁⲩⲟ (Old Nubian)DotawoΜακουρία (Greek)Makouriaالمقرة (Arabic)al-Muqurra5th century–1518 Late 15th/16th century The flag of Makuria according to the Book of Knowledge of All Kingdoms. c. 1350The kingdom of Makuria at its maximum territorial extent around 960, after a raid that reached as far north as AkhmimCapitalDongola (until 1365) Gebel Adda (from 1365)Common languagesNubian...

Irmgard Griss Anggota Dewan Nasional AustriaPetahanaMulai menjabat 9 November 2017Dicalonkan olehMatthias StrolzAfiliasiNEOSKetua Mahkamah Agung AustriaMasa jabatan1 Januari 2007 – 1 Januari 2011 PendahuluJohann RzeszutPenggantiEckart Ratz Informasi pribadiLahir13 Oktober 1946 (umur 77)Deutschlandsberg, AustriaPartai politikNEOS (2017–sekarang)Afiliasi politiklainnyaIndependen (sebelum 2017)Alma materUniversitas Graz Universitas HarvardSunting kotak info • L ...

Ini adalah nama Korea; marganya adalah Sung. Sung Dong-ilSung Dong-il pada tahun 2019Lahir27 April 1964 (umur 59)Incheon, Korea SelatanPendidikanYuhan Technical College – Desain MekanikPekerjaanAktorTahun aktif1987–sekarangAgenStar EntertainmentSuami/istriPark Kyung-hye ​(m. 2003)​Anak3Nama KoreaHangul성동일 Hanja成東鎰 Alih AksaraSeong Dong-ilMcCune–ReischauerSŏng Dongil Sung Dong-il (lahir 27 April 1964) adalah seorang aktor asal Korea Sel...

Segel Muhammad, desain Muqwaki (melingkar). Bagian dari seri tentangMuhammad Kehidupan dan karierKehidupan di Mekkah • Hijrah • Muhammad di Madinah • Haji Wada' • Pernikahan • Wafat Karier Wahyu pertama Karier militer Karier diplomatik Pembebasan Mekkah Hadis Mukjizat Al-Quran Isra Mikraj Pembelahan bulan Mukjizat Muhammad PewarisPerpisahan Khotbah • hadits terakhir • Hadits • Ghadir Khum • Saqifah • Ahlul Bait • Sahabat • Khulafaur Rasyidin • Imam • Sejarah Islam ...

Об экономическом термине см. Первородный грех (экономика). ХристианствоБиблия Ветхий Завет Новый Завет Евангелие Десять заповедей Нагорная проповедь Апокрифы Бог, Троица Бог Отец Иисус Христос Святой Дух История христианства Апостолы Хронология христианства Ран�...

Pays qui ont le suffixe -stan dans leur nom autre pays dont au moins une région possède le suffixe -stan dans son nom Le suffixe -stan désigne un lieu en persan[1]. Il apparaît dans de nombreux noms de pays ou région d'Asie centrale et d'Asie du sud. Étymologie Le suffixe -stan (écrit ـستان dans l'alphabet arabe, -stān) désigne un lieu en persan[1]. Le terme est apparenté au pachto -tun et à son équivalent indo-aryen -sthāna (स्थान en devanagari, prononcé st̪ʰa�...

Bony skin-covered spines or rays protruding from the body of a fish Ray fins on a teleost fish, Hector's lanternfish (1) pectoral fins (paired), (2) pelvic fins (paired), (3) dorsal fin,(4) adipose fin, (5) anal fin, (6) caudal (tail) fin Fins are moving appendages protruding from the body of fish that interact with water to generate thrust and help the fish swim. Apart from the tail or caudal fin, fish fins have no direct connection with the spine and are supported only by muscles. Fish fins...

HawkeyePaeseStati Uniti d'America Anno2021 Formatominiserie TV Genereazione, avventura, fantascienza, supereroi Puntate6 Durata40-60 min (puntata) Lingua originaleinglese Rapporto2,39:1 CreditiIdeatoreJonathan Igla RegiaRhys Thomas, Bert & Bertie Soggettodai fumetti di Marvel Comics SceneggiaturaKatrina Mathewson, Tanner Bean Interpreti e personaggi Jeremy Renner: Clint Barton / Occhio di Falco / Ronin Hailee Steinfeld: Kate Bishop / Ronin / Occhio di Falco II Florence Pugh: Y...

U.S. presidential administration from 1909 to 1913 Presidency of William Howard TaftMarch 4, 1909 – March 4, 1913CabinetSee listPartyRepublicanElection1908SeatWhite House← Theodore RooseveltWoodrow Wilson → Seal of the president(1894–1945) This article is part of a series aboutWilliam Howard Taft Early life Family Bibliography Legacy 27th President of the United States Inauguration Presidency (timeline) Executive actions Foreign policy Taftian theory Domesti...

坐标：43°11′38″N 71°34′21″W / 43.1938516°N 71.5723953°W / 43.1938516; -71.5723953 此條目需要补充更多来源。 (2017年5月21日)请协助補充多方面可靠来源以改善这篇条目，无法查证的内容可能會因為异议提出而被移除。致使用者：请搜索一下条目的标题（来源搜索：新罕布什尔州 — 网页、新闻、书籍、学术、图像），以检查网络上是否存在该主题的更多可靠来源...

穆罕默德·达乌德汗سردار محمد داود خان‎ 阿富汗共和國第1任總統任期1973年7月17日—1978年4月28日前任穆罕默德·查希爾·沙阿（阿富汗國王）继任穆罕默德·塔拉基（阿富汗民主共和國革命委員會主席團主席） 阿富汗王國首相任期1953年9月7日—1963年3月10日君主穆罕默德·查希爾·沙阿 个人资料出生(1909-07-18)1909年7月18日 阿富汗王國喀布尔逝世1978年4月28日(...

2010 Belgian federal election ← 2007 13 June 2010 (2010-06-13) 2014 → Chamber of RepresentativesAll 150 seats in the Chamber of Representatives76 seats needed for a majority Party Leader % Seats +/– N-VA Bart De Wever 17.40 27 +22 PS Elio Di Rupo 13.70 26 +6 CD&V Marianne Thyssen 10.85 17 −8 MR Didier Reynders 9.28 18 −5 sp.a Caroline Gennez 9.24 13 −1 Open Vld Alexander De Croo 8.64 13 −5 VB Bruno Valkeniers 7.76 12 −5 cdH Benoît Lutgen ...

Part of the LGBT rights seriesLegal status ofsame-sex unions Marriage Andorra Argentina Australia Austria Belgium Brazil Canada Chile Colombia Costa Rica Cuba Denmark Ecuador Estonia Finland France Germany Greece Iceland Ireland Liechtenstein* Luxembourg Malta Mexico Nepal Netherlands1 New Zealand2 Norway Portugal Slovenia South Africa Spain Sweden Switzerland Taiwan United Kingdom3 United States4 Uruguay Recognized Israel5 Civil unions andregistered partnerships Bolivia Croatia Cyprus Czech...

Real Democracy NOW!¡Democracia Real YA!Protestors marching in Madrid on May 15, 2011AbbreviationDRYFormationMarch 2011 (2011-03)TypeGrassroots organizationLegal statusActivePurposeManifestoLocationSpainOfficial language SpanishWebsitedemocraciarealya.es The demonstration in Madrid on May 15, 2011 ¡Democracia Real YA! (DRY, Spanish for Real Democracy NOW!), also known as Plataforma Democracia Real Ya! (Real Democracy NOW Platform!), is a Spanish grassroots organization that started...

Swedish company specialising in outdoor equipment This article contains content that is written like an advertisement. Please help improve it by removing promotional content and inappropriate external links, and by adding encyclopedic content written from a neutral point of view. (November 2022) (Learn how and when to remove this message) Fjällräven ABCompany typeSubsidiaryIndustryRetailFounded1960[1][2] in SwedenFounderÅke NordinHeadquartersÖrnsköldsvik, SwedenArea serve...

Circle packing arranged in spirals A Doyle spiral of type (8,16) printed in 1911 in Popular Science as an illustration of phyllotaxis.[1] One of its spiral arms is shaded. In the mathematics of circle packing, a Doyle spiral is a pattern of non-crossing circles in the plane in which each circle is surrounded by a ring of six tangent circles. These patterns contain spiral arms formed by circles linked through opposite points of tangency, with their centers on logarithmic spirals of th...

セミクジラ属 セミクジラ 分類 ドメイン : 真核生物 Eukaryota 界 : 動物界 Animalia 門 : 脊索動物門 Chordata 亜門 : 脊椎動物亜門 Vertebrata 綱 : 哺乳綱 Mammalia 目 : 鯨偶蹄目 Cetartiodactyla 階級なし : クジラ類 Cetacea 階級なし : ヒゲクジラ類 Mysticeti 科 : セミクジラ科 Balaenidae 属 : セミクジラ属 EubalaenaGray 1864 和名 セミクジラ属[1] 英名 Right Whale   タイセイヨウセミクジラ...