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  1. en.wikipedia.org › wiki › HuguenotsHuguenots - Wikipedia

    6 giorni fa · The Huguenots ( / ˈhjuːɡənɒts / HEW-gə-nots, UK also /- noʊz / -⁠nohz, French: [yɡ (ə)no]) were a religious group of French Protestants who held to the Reformed ( Calvinist) tradition of Protestantism. The term, which may be derived from the name of a Swiss political leader, the Genevan burgomaster Besançon Hugues (1491–1532), was ...

  2. 4 giorni fa · The Thirty Years' War [j] was one of the longest and most destructive conflicts in European history, lasting from 1618 to 1648. Fought primarily in Central Europe, an estimated 4.5 to 8 million soldiers and civilians died as a result of battle, famine, or disease, while parts of present-day Germany reported population declines of over 50%. [19]

  3. 3 giorni fa · William Morris (24 March 1834 – 3 October 1896) was an English textile designer, poet, artist, [1] writer, and socialist activist associated with the British Arts and Crafts movement. He was a major contributor to the revival of traditional British textile arts and methods of production. His literary contributions helped to establish the ...

  4. en.wikipedia.org › wiki › GermanyGermany - Wikipedia

    1 giorno fa · The English word Germany derives from the Latin Germania, which came into use after Julius Caesar adopted it for the peoples east of the Rhine. The German term Deutschland, originally diutisciu land ('the German lands') is derived from deutsch (cf. Dutch), descended from Old High German diutisc 'of the people' (from diot or diota 'people'), originally used to distinguish the language of the ...

  5. en.wikipedia.org › wiki › IndiaIndia - Wikipedia

    1 giorno fa · India, officially the Republic of India ( ISO: Bhārat Gaṇarājya ), [21] is a country in South Asia. It is the seventh-largest country by area; the most populous country as of June 2023; [22] [23] and from the time of its independence in 1947, the world's most populous democracy.

  6. 6 giorni fa · Group structure. The rotation group is a group under function composition (or equivalently the product of linear transformations ). It is a subgroup of the general linear group consisting of all invertible linear transformations of the real 3-space . [2] Furthermore, the rotation group is nonabelian.

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