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ε Aquilae Data pengamatan Epos J2000      Ekuinoks J2000 Rasi bintang Aquila Asensio rekta 18h 59m 37.3574s Deklinasi +15° 04′ 05.873″ Magnitudo tampak (V) 4.025 Ciri-ciri Kelas spektrum K1III Indeks warna U−B 1.04 Indeks warna B−V 1.08 Indeks warna R−I 0.52 AstrometriKecepatan radial (Rv)-48 km/sGerak diri (μ) RA: -52.68 mdb/thn Dek.: -73.81 mdb/thn Paralaks (π)21,22±0,77 mdbJarak154 ± 6 tc (47 �...

 

Artikel ini bukan mengenai Gas minyak cair. Gas alam cair (Inggris: liquefied natural gascode: en is deprecated , disingkat LNG atau LN gas) adalah gas alam yang telah diproses untuk menghilangkan pengotor (impuritas) dan hidrokarbon fraksi berat dan kemudian dikondensasi menjadi cairan pada tekan atmosfer dengan mendinginkannya sekitar -160° Celcius. Gas alam cair yang berasal dari alam, berbeda dengan gas minyak cair (LPG) yang berasal dari olahan Petroleum. Gas alam cair ditransportasi me...

 

See also: Orders of magnitude (numbers) and Long and short scales Natural number1000000000 List of numbersIntegers← 100 101 102 103 104 105 106 107 108 109CardinalOne billion (short scale)One thousand million, or one milliard (long scale)OrdinalOne billionth (short scale)Factorization2959Greek numeral M ι {\displaystyle {\stackrel {\iota }{\mathrm {M} }}} Roman numeralMBinary1110111001101011001010000000002Ternary21202002000210100013Senary2431212453446Octal73465450008Duodecimal23AA938...

Artikel ini bukan mengenai Nagari. Artikel ini adalah bagian dari seriPembagian administratifIndonesia Tingkat I Provinsi Daerah istimewa Daerah khusus Tingkat II Kabupaten Kota Kabupaten administrasi Kota administrasi Tingkat III Kecamatan Distrik Kapanewon Kemantren Tingkat IV Kelurahan Desa Dusun (Bungo) Gampong Kute Kalurahan Kampung Kalimantan Timur Lampung Papua Riau Lembang Nagari Nagori Negeri Maluku Maluku Tengah Negeri administratif Pekon Tiyuh Lain-lain Antara III dan IV Mukim Di b...

 

Student society in Lund, Sweden Not to be confused with Göteborgs nation, Uppsala.Göteborgs NationStudent nationLund UniversityGöteborg Nation's nation house                                       LocationÖstra Vallgatan 47, Lund, SwedenLatin nameNatio GothoburgensisAbbreviationGBFounded1682NamesakeGothenburg, SwedenInspektorAndreas IngehammarProinspektorMonica LarsdotterMember...

 

40°4′28″N 20°8′9″E / 40.07444°N 20.13583°E / 40.07444; 20.13583 Gjirokastër Gymnasium (Albanian: Gjimnazi i Gjirokastrës), also known as Asim Zeneli Gymnasium (Albanian: Gjimnazi „Asim Zeneli“)[1] is a gymnasium located in Gjirokastër, Albania. The school was founded on 5 November 1923 as one of the first schools of general secondary education in Albania, where students could study regardless of religion, gender and locality. References ^ Xha...

МифологияРитуально-мифологическийкомплекс Система ценностей Сакральное Миф Мономиф Теория основного мифа Ритуал Обряд Праздник Жречество Мифологическое сознание Магическое мышление Низшая мифология Модель мира Цикличность Сотворение мира Мировое яйцо Мифическое �...

 

Carl Gustav JungJung c. 1935LahirKarl Gustav Jung(1875-07-26)26 Juli 1875Kesswil, Thurgau, SwissMeninggal6 Juni 1961(1961-06-06) (umur 85)Küsnacht, Zürich, SwissAlmamaterUniversitas BaselDikenal atasPencetus psikologi analitisSuami/istriEmma Rauschenbach ​ ​(m. 1903; meninggal 1955)​Anak5PenghargaanGelar doktor kehormatan dari Universitas ClarkUniversitas FordhamUniversitas HarvardUniversitas AllahabadUniversitas BenaresUniversitas Kalku...

 

In this Japanese name, the surname is Toda.You can help expand this article with text translated from the corresponding article in Japanese. (June 2022) Click [show] for important translation instructions. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather than simply copy-pasting machine-translated text into the English Wikipedia. Consider a...

Map The archipelago of Cape Verde consists of 10 islands and several islets, divided into two groups: Barlavento (windward) islands Sotavento (leeward) islands The islands in the Barlavento group are Santo Antão, São Vicente, Santa Luzia, São Nicolau, Sal, and Boa Vista. The islands in the Sotavento group are Maio, Santiago, Fogo, and Brava. All but Santa Luzia are inhabited. Below is a sortable list of the islands of Cape Verde. Population figures are of 2000. Island Area (km2) Populatio...

 

Pakistani oil refinery Pakistan Refinery LimitedTrade namePSX: PRLCompany typePublicIndustryPetroleumFounded1960; 64 years ago (1960) in Karachi, PakistanHeadquartersKarachi, PakistanArea servedPakistanKey peopleZahid Mir (CEO) in 2019ParentPakistan State Oil (63.56%)Websitewww.prl.com.pk Pakistan Refinery Limited (PRL) (Urdu: پاکستان ریفائنری) is a Pakistani oil refinery based in Karachi.[1] Founded in May 1960, it is traded on the Pakistan Stock...

 

Ekspedisi Pancho VillaBagian dari Revolusi Meksiko, Perang PerbatasanKartun karya Clifford Berryman menampilkan tindakan Amerika saat ekspedisi tersebutTanggal14 Maret 1916[1] – 7 Februari 1917LokasiNegara bagian Chihuahua, MeksikoHasil Tujuan Amerika gagal Penarikan Amerika Serikat pada 1917.Pihak terlibat  Amerika Serikat Villistas CarrancistasTokoh dan pemimpin John J. Pershing Pancho Villa Alvaro ObregónKekuatan c. 10,000 c. 500 (Villistas)22,000 (Carrancistas)Korban 15 te...

President of the United States from 1850 to 1853 Millard FillmorePortrait c. 1855–186513th President of the United StatesIn officeJuly 9, 1850 – March 4, 1853Vice PresidentNone[a]Preceded byZachary TaylorSucceeded byFranklin Pierce12th Vice President of the United StatesIn officeMarch 4, 1849 – July 9, 1850PresidentZachary TaylorPreceded byGeorge M. DallasSucceeded byWilliam R. King14th Comptroller of New YorkIn officeJanuary 1, 1848 –&...

 

Internet meme stemming from a quote in Dragon Ball Z Example of the It's Over 9000! meme, which depicts an image macro of Vegeta crushing his scouter It's Over 9000!, also known as simply Over 9000!, is an Internet meme that became popular in 2005, involving a change made for English localizations of an episode of the Dragon Ball Z anime television series titled The Return of Goku, which originally aired on April 19, 1997. The phrase is typically used as an innumerable quantifier to describe ...

 

List of events ← 2018 2017 2016 2019 in Laos → 2020 2021 2022 Decades: 1990s 2000s 2010s 2020s See also:Other events of 2019List of years in Laos Events of 2019 in Laos. Incumbents Party General Secretary: Bounnhang Vorachith President: Bounnhang Vorachith Prime Minister: Thongloun Sisoulith Events Births Deaths References vteYears in Laos (1949–present) 2020 2021 2022 2023 2024 2025 2026 2027 2028 2029 2010 2011 2012 2013 2014 2015 2016 2017 2018 2019 2000 2001 2002 2003 2004 2...

Lingue slaveRegioniBalcani, Europa centro-orientale e orientale LocutoriTotalecirca 315.000.000[1] Altre informazioniScritturaAlfabeto cirillico, alfabeto glagolitico, alfabeto latino TassonomiaFilogenesiIndoeuropeo Lingue slave Codici di classificazioneISO 639-2sla ISO 639-5sla Linguist Listslav (EN)      Paesi dove una lingua slava orientale è lingua nazionale      Paesi dove una lingua slava occidentale è lingua nazionale ...

 

Association football club in England Stoke City redirects here. For the city itself, see Stoke-on-Trent. For the women's club, see Stoke City F.C. Women. Football clubStoke CityFull nameStoke City Football ClubNickname(s)The PottersFounded1863; 161 years ago (1863) [1][2][3] 1868; 156 years ago (1868) (first recorded match)[a][5][6]as Stoke Ramblers F.C.Groundbet365 StadiumCapacity30,089[7]Ownerbet365 ...

 

2004 UK local government election Map of the results The 2004 Harrogate Council election took place on 10 June 2004 to elect members of Harrogate Borough Council in North Yorkshire, England. One third of the council was up for election and the Conservative Party stayed in overall control of the council.[1] After the election, the composition of the council was: Conservative 29 Liberal Democrat 21 Independent 4[2] Campaign Before the election the Conservatives ran the council w...

JochiPatung Jochi Khan di MongoliaPendahuluJenghis KhanPenerusOrda Khan (sekitar 1206–1280)Batu Khan (sekitar 1207–1255)Berke (sejak Gerombolan Emas 1257–1267)Kelahiran1182 (1182)Khamag MongolKematian1227 (umur 44–45)Gerombolan EmasPemakamanGerombolan Emas(sekarang Kazakhstan)PasanganSarkan KhatunBekutemish KhatunUkin Kuchin KhatunSultan KhatunNama lengkapJochi Tëmujin BorjiginWangsaBorjiginDinastiGerombolan EmasAyahJenghis KhanIbuBörteAgamaTengrism Jochi (bahasa Mongo...

 

Graph in which every two vertices are adjacent Complete graphK7, a complete graph with 7 verticesVerticesnEdges n ( n − 1 ) 2 {\displaystyle \textstyle {\frac {n(n-1)}{2}}} Radius { 0 n ≤ 1 1 otherwise {\displaystyle \left\{{\begin{array}{ll}0&n\leq 1\\1&{\text{otherwise}}\end{array}}\right.} Diameter { 0 n ≤ 1 1 otherwise {\displaystyle \left\{{\begin{array}{ll}0&n\leq 1\\1&{\text{otherwise}}\end{array}}\right.} Girth { ∞ n ≤ 2 3 otherwise {...