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Palmiro Michele Nicola Togliatti (Italian: [palˈmiːro toʎˈʎatti] ⓘ; 26 March 1893 – 21 August 1964) was an Italian politician and statesman, leader of Italy's Communist party for nearly forty years, [1] from 1927 until his death. [2]
The Togliatti amnesty (Italian: Amnistia Togliatti) was an amnesty declared in Italy on 22 June 1946. Named after the then- Italian Minister of Justice , Italian Communist Party (PCI) member and leader Palmiro Togliatti , it pardoned and reduced sentences for Italian fascists and partisans alike.
Intelligence is greatly expanded, while occupation and resistance are completely reworked. The expansion also includes a revamped focus tree for France (including Free and Vichy France), a new one for Portugal, and two focus trees for the different sides of the Spanish Civil War, one for the Nationalists and one for the Republicans. It also ...
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Togliatti, or Tolyatti, is a city in Russia. Togliatti may also refer to: Eugenio Giuseppe Togliatti (1890–1977), Italian mathematician Togliatti surface, an algebraic surface discovered by him; Palmiro Togliatti (1893–1964), leader of the Italian Communist Party The Togliatti amnesty, drafted by Palmiro Togliatti in 1946
Palmiro is a male Italian given name. Notable people with the name include: Palmiro Di Dio (born 1985), Italian footballer; Palmiro Masciarelli (born 1953), Italian racing cyclist; Palmiro Salas (born 1964), Guatemalan football coach; Palmiro Serafini (1945–2013), Italian ski mountaineer; Palmiro Togliatti (1893–1964), Italian politician
Communist parties throughout the world quickly launched a full scale propaganda campaign in support of the Popular Front. The Communist International (Comintern) immediately reinforced its activity, sending to Spain its Secretary-General, the Bulgarian Georgi Dimitrov, and the Italian Palmiro Togliatti, chief of the Communist Party of Italy.
In algebraic geometry, a Togliatti surface is a nodal surface of degree five with 31 nodes. The first examples were constructed by Eugenio G. Togliatti ( 1940 ). Arnaud Beauville ( 1980 ) proved that 31 is the maximum possible number of nodes for a surface of this degree, showing this example to be optimal.