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Jamur dewa Agaricus subrufescens Agaricus subrufescensJamur Convex mushroom cap Lamella Free hymenium attachment Choice mushroom Ring stipe Cokelat Saprobiont TaksonomiDivisiBasidiomycotaSubdivisiAgaricomycotinaKelasAgaricomycetesSubkelasAgaricomycetidaeOrdoAgaricalesFamiliAgaricaceaeGenusAgaricusSpesiesAgaricus subrufescens Peck, 1894 Tata namaSinonim takson Agaricus rufotegulis Nauta (1999) Agaricus brasiliensis Wasser, M. Didukh, Amazonas & Stamets (2002) [nom. illegit., non A. brasili...

1600s–1927 northeastern Somali kingdom This article is about the early modern Somali Sultanate. For the clan, see Majeerteen. Majeerteen SultanateSuldanadda Majeerteen𐒈𐒚𐒐𐒆𐒖𐒒𐒖𐒆𐒆𐒖 𐒑𐒖𐒃𐒜𐒇𐒂𐒜𐒒 سلطنة مجرتينMigiurtinia1648–1927 FlagMap of the Majeerteen Sultanate at its height.StatusSomali Sultanate Sovereign until 7 April 1889Protectorate of Italy ( 7 April 1889– 26 October 1926)CapitalAlulaCommon languagesSomaliReligion Isl...

Gambar Neptunus dan Triton yang diabadikan oleh Voyager 2 pada 1989. Neptunus memiliki empat belas bulan yang diketahui, sejauh ini yang terbesar adalah Triton, ditemukan oleh William Lassell pada tanggal 10 Oktober 1846, hanya 17 hari setelah penemuan Neptunus sendiri. Lebih dari satu abad berlalu sebelum penemuan satelit alami kedua, yang disebut Nereid. Bulan Neptunus diberi nama untuk dewa air kecil dalam mitologi Yunani. Bulan terluar Neptunus yaitu Neso, memiliki periode orbit 26 Tahun ...

Wake UpAlbum studio karya The VampsDirilis27 November 2015Direkam2015GenrePoppop rock[1]Durasi40:51LabelVirgin EMIProduser Connor Ball Tristan Evans Carl Falk Steve Mac Ammar Malik Matt Prime Metrophonic Tobias Karlsson Kevin Snevely Red Triangle Rami Yacoub Jay Reynolds Kronologi The Vamps Meet the Vamps(2014) Wake Up(2015) Night & Day(2017) Singel dalam album Wake Up Wake UpDirilis: 2 Oktober 2015 Rest Your LoveDirilis: 27 November 2015 I Found a GirlDirilis: 1 April 2016 Wa...

العلاقات الكازاخستانية الكولومبية كازاخستان كولومبيا   كازاخستان   كولومبيا تعديل مصدري - تعديل   العلاقات الكازاخستانية الكولومبية هي العلاقات الثنائية التي تجمع بين كازاخستان وكولومبيا.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومر...

Season of television series Top ModelSeason 6ReleaseOriginal networkTVNOriginal releaseSeptember 6 (2016-09-06) –November 29, 2016 (2016-11-29)Season chronology← PreviousSeason 5Next →Season 7 Top Model, cycle 6 is the sixth cycle of an ongoing reality television series based on Tyra Banks' America's Next Top Model that pits contestants from Poland against each other in a variety of competitions to determine who will win the title of the next Polish Top Model. J...

Mindfulness of breathing, a form of Buddhist meditation Buddha statue doing anapanasati Part of a series onBuddhism Glossary Index Outline History Timeline The Buddha Pre-sectarian Buddhism Councils Silk Road transmission of Buddhism Decline in the Indian subcontinent Later Buddhists Buddhist modernism DharmaConcepts Four Noble Truths Noble Eightfold Path Dharma wheel Five Aggregates Impermanence Suffering Not-self Dependent Origination Middle Way Emptiness Morality Karma Rebirth Saṃsāra C...

Canadian bioethicist, transhumanist, and futurist 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) The topic of this article may not meet Wikipedia's notability guideline for biographies. Please help to demonstrate the notability of the topic by citing reliable secondary sources that are independent of the topic and provide significant coverage of it beyond a mere trivial mention. If notab...

Mountain range in Georgia, U.S. View of the Cohutta Mountains The Cohutta Mountains is a mountain range in Georgia, U.S. Cohutta is a name derived from the Cherokee language meaning a shed roof supported on poles.[1] The range includes: Big Frog Mountain Fort Mountain (Murray County, Georgia) Grassy Mountain (Georgia), in Murray County near Lake Conasauga (34°51′46″N 84°40′19″W / 34.862834°N 84.671888°W / 34.862834; -84.671888) References ^ The Name...

 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...

密西西比州 哥伦布城市綽號：Possum Town哥伦布位于密西西比州的位置坐标：33°30′06″N 88°24′54″W / 33.501666666667°N 88.415°W / 33.501666666667; -88.415国家 美國州密西西比州县朗兹县始建于1821年政府 • 市长罗伯特·史密斯 (民主党)面积 • 总计22.3 平方英里（57.8 平方公里） • 陸地21.4 平方英里（55.5 平方公里） • ...

Korean dog meat dish BosintangAlternative namestan'gogiguk (North Korea), gaejangguk, gaejang, gujang, jiyangtangTypeGuk (tang)Place of originKoreaMain ingredientsDog meat, vegetables, spices  Media: Bosintang South Korean nameHangul보신탕Hanja補身湯Revised RomanizationBosintangMcCune–ReischauerPosintangIPA[po.ɕin.tʰaŋ] North Korean nameChosŏn'gŭl단고기국Revised RomanizationDangogigukMcCune–ReischauerTangogikukIPA[tan.ɡo.ɡi.k͈uk̚] Bosintang[...

San Luca di MelicuccàIcona di San Luca di Melicuccà presso la chiesa dei Santi Elia e Filarete a Seminara Vescovo  NascitaMelicuccà, 1035/1040 MorteAmaroni, 10 dicembre 1114 Venerato daChiesa cattolica Ricorrenza10 dicembre Manuale Luca di Melicuccà, detto Luca il Grammatico (Melicuccà, 1035/1040 – Amaroni, 10 dicembre 1114), fu monaco basiliano e vescovo. Venerato come santo dalla Chiesa cattolica, è ricordato il 10 dicembre. Biografia Nacque a metà dell'XI secolo in provi...

هذه المقالة بحاجة لصندوق معلومات. فضلًا ساعد في تحسين هذه المقالة بإضافة صندوق معلومات مخصص إليها. يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (فبراير 2016) هذه ال...

Election following the resignation of John M. McHugh 2009 New York's 23rd congressional district special election ← 2008 November 3, 2009 (2009-11-03) 2010 → New York's 23rd congressional district   Nominee Bill Owens Doug Hoffman Dede Scozzafava(withdrawn) Party Democratic Conservative Republican Alliance Working Families Independence Popular vote 73,137 69,553 8,582 Percentage 48.3% 46.0% 5.7% U.S. Representative before election John M. McHugh ...

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 Februari 2023. Jerome Pearson (kelahiran 1938) adalah insinyur Amerika Serikat dan ilmuwan angkasa yang terkenal untuk karyanya dalam lift luar angkasa dan lift luar angkasa bulan. Ia adalah ketua STAR, Inc., dan telah mengembangkan pesawat dan pesawat luar angkasa ...

Signature Please remove the <big> tags from your signature. They are specifically mentioned as what should not be used to customize a signature (see WP:SIG), and they cause your sig to disrupt surrounding text. Also, there is a missing </span> tag that is causing all text after your sig to turn green. Thanks, - auburnpilot talk 19:16, 16 April 2008 (UTC)[reply] Yes, I am a sysop and if nobody cared, I wouldn't have asked. Please remove them; they are disruptive. Also notice I'm not the...

北島地理位置 新西兰坐标38°24′S 175°43′E / 38.400°S 175.717°E / -38.400; 175.717面積113,729平方公里（43,911平方英里）面积排名第14位最高海拔2,797米（9177英尺）最高點鲁阿佩胡山管轄新西兰最大聚居地奥克兰（人口1,354,900）人口统计人口3,596,200（2016年估計）人口密度29.3人/平方公里（75.9人/平方英里） 北岛（英語：North Island；毛利語：Te Ika-a-Māui）与南岛组�...

Historic house in Michigan, United StatesUnited States historic placeAbram W. Pike HouseU.S. National Register of Historic PlacesMichigan State Historic Site Show map of MichiganShow map of the United StatesLocation230 Fulton Street East,Grand Rapids, Michigan United StatesCoordinates42°57′42″N 85°39′47″W / 42.96167°N 85.66306°W / 42.96167; -85.66306Built1844NRHP reference No.70000276Added to NRHPJuly 8, 1970 The Abram W. Pike House is a hist...

Tangent spaces of a manifold Informally, the tangent bundle of a manifold (which in this case is a circle) is obtained by considering all the tangent spaces (top), and joining them together in a smooth and non-overlapping manner (bottom).[note 1] A tangent bundle is the collection of all of the tangent spaces for all points on a manifold, structured in a way that it forms a new manifold itself. Formally, in differential geometry, the tangent bundle of a differentiable manifold M {\dis...