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The Telecommunication Society of Australia (TSA) has served the Australian telecommunications industry as its learned society since its initial formation as the Telegraph Electrical Society in 1874, in response to enthusiasm for the then new engineering science of electrical telegraphy. Since then the Society has evolved in response to the industry’s growth through successive phases of industry restructuring: the introduction of telephony by the private sector (1880); nationalization following…
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Halaman ini berisi artikel tentang seri permainan video. Untuk permainan tahun 2000, lihat Counter-Strike (permainan video). Untuk penggunaan lainnya, lihat Counterstrike. Artikel ini memerlukan pemutakhiran informasi. Harap perbarui artikel dengan menambahkan informasi terbaru yang tersedia. Counter-StrikeLogo seri Counter-Strike.AliranPenembak orang pertamaPengembang Valve Turtle Rock Studios Hidden Path Entertainment Gearbox Software Ritual Entertainment Nexon Penerbit Valve Sierra Entertainm…
Oldest scriptures of Hinduism Veda and Vedic redirect here. For other uses, see Veda (disambiguation) and Vedic (disambiguation). VedasRigveda manuscript page, Mandala 1, Hymn 1 (Sukta 1), lines 1.1.1 to 1.1.9 (Sanskrit, Devanagari script)InformationReligionHistorical Vedic religionHinduismLanguageVedic SanskritPeriodVedic period c. 1500–1200 BCE (Rigveda),[1][note 1] c. 1200–900 BCE (Yajurveda, Samaveda, Atharvaveda)[1][2] Verses20,379 mantras[…
Serbian actress Beba LončarLončar in a 1966 sex comedy The Birds, the Bees and the ItaliansBornDesanka Lončar (1943-04-28) 28 April 1943 (age 81)Belgrade, German-occupied SerbiaNationalitySerbianOccupationActressYears active1960–1983 Desanka Beba Lončar (Serbian Cyrillic: Десанка „Беба“ Лончар; born 28 April 1943) is a former Yugoslav film actress. She appeared in 52 films between 1960 and 1982. She was born in Belgrade, Serbia. Known for her film career duri…
Deputy Prime Minister of Liechtenstein from 2001 to 2005 Kieber-Beck (left) with Princess Maria-Pia and Emil Brix in 2006 Rita Kieber-Beck (born 27 December 1958) is a politician from Liechtenstein who served as the Deputy Prime Minister of Liechtenstein from 2005 to 2009.[1] Kieber-Beck is a member of the Progressive Citizens' Party. She was the minister of foreign affairs for Liechtenstein from 21 April 2005 to 25 March 2009. References ^ Mitglieder der Regierung des Fürstentums Liech…
System or group of people governing an organized community, often a state For the executive of parliamentary systems referred to as the government, see Executive (government). For other uses, see Government (disambiguation). Gov redirects here. For other uses, see Gov (disambiguation). World's states coloured by systems of government: Parliamentary systems: Head of government is elected or nominated by and accountable to the legislature Constitutional monarchy with a ceremonial monar…
American singer (1932–1972) Clyde McPhatterMcPhatter in 1959Background informationBirth nameClyde Lensley McPhatter[1]Born(1932-11-15)November 15, 1932Durham, North Carolina, U.S.DiedJune 13, 1972(1972-06-13) (aged 39)New York City, U.S.GenresRock and rollrhythm and bluessoulpopOccupation(s)SingerYears active1950–1972Musical artist Clyde Lensley McPhatter (November 15, 1932 – June 13, 1972) was an American rhythm and blues, soul, and rock and roll singer. He was one of the mos…
淡江高峰塔倒塌事件高峰塔B座、C座公寓,與倒塌的A座公寓結構類似 (2012)日期1993年12月11日,30年前(1993-12-11)时间下午1时35分(马来西亚标准时间,周六)地点 马来西亚雪兰莪淡江(英语:Ulu Klang)山景花园(英语:Taman Hillview)高峰塔坐标3°10′33.4″N 101°45′42.1″E / 3.175944°N 101.761694°E / 3.175944; 101.761694坐标:3°10′33.4″N 101°45′42.1″E…
This article does not cite any sources. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: The Best of England Dan and John Ford Coley Vol. 2 – news · newspapers · books · scholar · JSTOR (June 2019) (Learn how and when to remove this message) 1981 greatest hits album by England Dan & John Ford ColeyBest of England Dan & John Ford Coley Vol. 2Greatest hits al…
Municipality in Northeast, BrazilArataca Município de AratacaMunicipality SealLocation of Arataca in BahiaAratacaLocation of Arataca in BrazilCoordinates: 15°15′46″S 39°24′50″W / 15.26278°S 39.41389°W / -15.26278; -39.41389Country BrazilRegionNortheastState BahiaFoundedMay 9, 1985Government • MayorFernando Mansur (2013-2016)Area • Total435.96 km2 (168.33 sq mi)Population (2020 [1]) • Total10…
ビガン Lungsod ng ViganCiudad ti Bigan 市旗 市章 位置 南イロコス州の地図を表示ビガン (ルソン島) ルソン島の地図を表示ビガン (フィリピン) フィリピンの地図を表示 座標 : 北緯17度57分 東経120度38分 / 北緯17.950度 東経120.633度 / 17.950; 120.633 行政 国 フィリピン 地方 イロコス地方 州 イロコス・スル州 市 ビガン 地理 面積 市域 11 k…
1883-1885 U.S. Congress 48th United States Congress47th ←→ 49thUnited States Capitol (1906)March 4, 1883 – March 4, 1885Members76 senators325 representatives8 non-voting delegatesSenate majorityRepublicanSenate PresidentVacantHouse majorityDemocraticHouse SpeakerJohn G. Carlisle (D)Sessions1st: December 3, 1883 – July 7, 18842nd: December 1, 1884 – March 3, 1885 The 48th United States Congress was a meeting of the legislative branch of the United States federal governmen…
Process of making Shaheedi degh in a Sikh village in Punjab, India. On the Sikh army training day called Hola Moholla it is a customary tradition.[1] In Sikhism, some Sikhs particularly of the Nihang community use edible cannabis in a religious context. They make use of cannabis by ingestion. It is used to make a drink called Shaheedi Degh which is meant to help Nihang Singhs become highly present in the moment. Nihang Singhs used marijuana in the early times of Sikh history during times…
Not to be confused with Sacramento Valley. Metropolitan area in California, United StatesGreater Sacramento Sacramento–RosevilleMetropolitan areaSacramento, California in October 2008Greater Sacramento CSA and component areasCountryUnited StatesStateCaliforniaPrincipal citiesSacramento – Arden-Arcade – Roseville – Yuba City – South Lake Tahoe – TruckeeArea • Metro21,429.2 sq mi (55,501.37 km2)Elevation0–10,886 ft (0–3,318 m)Population (20…
MusicalThe RothschildsLogoMusicJerry BockLyricsSheldon HarnickBookSherman YellenBasisThe Rothschilds by Frederic MortonProductions1970 Broadway 1990 Off-Broadway The Rothschilds is a musical with a book by Sherman Yellen, lyrics by Sheldon Harnick and music by Jerry Bock. Based on The Rothschilds by Frederic Morton, it tells of the rise of the Rothschild family from humble beginnings in Germany, to their founding of their financial empire and growing political influence under the guidance of pat…
L'oiseau et l'enfantBerkas:Marie Myriam - L'oiseau et l'enfant.jpgPerwakilan Kontes Lagu Eurovision 1977NegaraPrancisArtisMiriam LopesSebagaiMarie MyriamBahasaPrancisKomposerJean-Paul CaraPenulis lirikJoe GracyKonduktorRaymond DonnezHasil FinalHasil final1Poin di final136Kronologi partisipasi◄ Un, deux, trois (1976) Il y aura toujours des violons (1978) ► L'oiseau et l'enfant (Burung dan Bocah) adalah lagu pemenang dalam Kontes Lagu Eurovision 1977 yang dipentaskan dalam bahasa P…
Men's pommel horse at the 2014 Asian GamesVenueNamdong GymnasiumDate21–24 September 2014Competitors60 from 16 nationsMedalists Masayoshi Yamamoto Japan Abdulla Azimov Uzbekistan Park Min-soo South Korea← 20102018 → Gymnastics at the2014 Asian GamesArtisticTeammenwomenIndividual all-aroundmenwomenBalance beamwomenFloormenwomenHorizontal barmenParallel barsmenPommel horsemenRingsmenUneven barswomenVault…
Governing body of the polo sport in the United States United States Polo AssociationSportPoloAbbreviationUSPAFounded1890; 134 years ago (1890)Location9011 Lake Worth Road Lake Worth, Florida 33467PresidentCharles SmithChairmanStewart ArmstrongSecretaryThiruvendranOfficial websitewww.uspolo.org The United States Polo Association (USPA) is the national governing body for the sport of polo in the United States. Introduction Established in 1890 by David Grubbs, the USPA provides re…
Integers have unique prime factorizations Not to be confused with Fundamental theorem of algebra. In Disquisitiones Arithmeticae (1801) Gauss proved the unique factorization theorem [1] and used it to prove the law of quadratic reciprocity.[2] In mathematics, the fundamental theorem of arithmetic, also called the unique factorization theorem and prime factorization theorem, states that every integer greater than 1 can be represented uniquely as a product of prime numbers, up to t…