Hans Putz

Hans Putz

Hans Putz (November 17, 1920 in Vienna – January 31, 1990 in Hamburg) was an Austrian actor. He had a stage career, including working at the Schauspielhaus Zürich and the Volkstheater in Vienna; he also appeared in a number of films.

Partial filmography

References


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1982 Australian romantic political drama This article is about the 1982 film. For the TV series on climate change, see Years of Living Dangerously. The Year of Living DangerouslyTheatrical release posterDirected byPeter WeirScreenplay by David Williamson Peter Weir C.J. Koch Based onThe Year of Living Dangerously1978 novelby C.J. KochProduced byJames McElroyStarring Mel Gibson Sigourney Weaver Bill Kerr Michael Murphy Linda Hunt Noel Ferrier CinematographyRussell BoydEdited byWilliam M. Ander...

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British historian and scholar ProfessorHakim AdiOccupation(s)Historian and writerKnown forPan-AfricanismTitleProfessor of History of Africa and the African DiasporaAcademic backgroundAlma materSOASAcademic workNotable worksPan-Africanism: A History (2018);African and Caribbean People in Britain: A History (2022) Websitewww.hakimadi.org Hakim Adi is a British historian and scholar who specializes in African affairs. He is the first African-British historian to become a professor of histor...

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Опис На_презентації_книги_Вольвач_Музей_Гончара. Гості презентації книги Марії Вольвач в Музеї Івана Гончара, Київ Джерело http://www.nash-chas.com.ua/News/Arxiv_%20News_1.htm Час створення початок жовтня, 2007 рік. Автор зображення невідомий Ліцензія Ця робота є невільною — тобто, не відповід...

2020 studio album by The Oral CigarettesSuck My WorldStudio album by The Oral CigarettesReleasedApril 29, 2020 (2020-04-29)GenreAlternative rockLength57:50LanguageJapaneseLabelA-SketchThe Oral Cigarettes chronology Kisses and Kills(2018) Suck My World(2020) Suck My World is the fifth studio album from Japanese alternative rock band The Oral Cigarettes. It was released on April 29, 2020, by A-Sketch and consists of fifteen tracks.[1] The song Wagamama de Gomakasa...

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Qatari beach volleyball player Ahmed TijanPersonal informationFull nameAhmed Tijan JankoNationalityQatariBorn (1995-04-28) 28 April 1995 (age 28)Banjul, GambiaHeight1.85 m (6 ft 1 in)Weight75 kg (165 lb)Beach volleyball information Teammate Cherif Younousse Honours Men's beach volleyball Representing  Qatar Summer Olympics 2020 Tokyo Team Asian Games 2018 Jakarta-Palembang Men 2022 Hangzhou Men Asian Championship 2021 Phuket Men Ahmed Tijan Janko (born ...

For other places with the same name, see Sandy River (disambiguation). River in Oregon, United StatesSandy RiverSandy River and Mount HoodLocation of the mouth of the Sandy River in OregonEtymologyNamed Quicksand River in 1805 by Lewis and Clark because of emence quantitys of sand at the mouth; apparently shortened to Sandy River locally by 1845–50[2]LocationCountryUnited StatesStateOregonCountyClackamas County, Multnomah CountyPhysical characteristicsSourceMount Hood ...

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Ayuntamiento de Oviedo Casa consistorial, lugar de reunión del plenoTipo ayuntamientoForma legal Corporación de derecho públicoFundación 1979Jurisdicción OviedoSede central Plaza de la Constitución, s/n Oviedo ( España)Alcalde Alfredo CanteliPresupuesto 291.930.000’00 euros (2023)[1]​Grupos representados Gobierno (14)   14   PP Oposición (13)   7   PSOE   3   Vox   3  ...

Закон історичної (соціально-екологічної) незворотності полягає у незворотності розвитку суспільно-економічної формацій, які закономірно взаємодіють з природним середовищем. Закон сформулював М. Ф. Реймерс. Процес розвитку людства як цілого не може йти від більш пізніх ...

У этого термина существуют и другие значения, см. Мирный. ПосёлокМирный 56°26′34″ с. ш. 85°07′06″ в. д.HGЯO Страна  Россия Субъект Федерации Томская область Муниципальный район Томский Глава Александр Васильевич Журавлёв История и география Часовой пояс UTC+7:00 Насе...

Special functions of several complex variables For other θ functions, see Theta function (disambiguation). Jacobi's theta function θ1 with nome q = eiπτ = 0.1e0.1iπ: θ 1 ( z , q ) = 2 q 1 4 ∑ n = 0 ∞ ( − 1 ) n q n ( n + 1 ) sin ⁡ ( 2 n + 1 ) z = ∑ n = − ∞ ∞ ( − 1 ) n − 1 2 q ( n + 1 2 ) 2 e ( 2 n + 1 ) i z . {\displaystyle {\begin{aligned}\theta _{1}(z,q)&=2q^{\frac {1}{4}}\sum _{n=0}^{\infty }(-1)^{n}q^{n(n...