Mostowski

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Mostowski (feminine: Mostowska, plural: Mostowscy) is a surname. It may refer to:

Mostowski Palace

Mostowski Palace is an 18th-century palace in Warsaw, Poland, located at ul. Nowolipie 2 — prior to World War II, at ul. Przejazd 15.

Polish language West Slavic language spoken in Poland

Polish is a West Slavic language of the Lechitic group. It is spoken primarily in Poland and serves as the native language of the Poles. In addition to being an official language of Poland, it is also used by Polish minorities in other countries. There are over 50 million Polish language speakers around the world and it is one of the official languages of the European Union.

Andrzej Mostowski Polish mathematician

Andrzej Mostowski was a Polish mathematician. He is perhaps best remembered for the Mostowski collapse lemma.

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In mathematical logic, interpretability is a relation between formal theories that expresses the possibility of interpreting or translating one into the other.

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In set theory, a branch of mathematical logic, an inner model for a theory T is a substructure of a model M of a set theory that is both a model for T and contains all the ordinals of M.

Enlightenment in Poland

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Neoclassical architecture in Poland

The Neoclassical architecture in Poland was centered in Warsaw under the reign of Stanisław August Poniatowski, while the modern concept of a single capital city was to some extent inapplicable in the decentralized Polish–Lithuanian Commonwealth. Classicism came to Poland in the 18th century as the result of French infiltrations into the Polish millieu. The best-known architects and artists who worked in Poland were Dominik Merlini, Jan Chrystian Kamsetzer, Szymon Bogumił Zug, Stanisław Zawadzki, Efraim Szreger, Antonio Corazzi, Jakub Kubicki, Christian Piotr Aigner, Wawrzyniec Gucewicz, Bonifacy Witkowski and Danish Bertel Thorvaldsen.

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Helena Rasiowa Polish mathematician

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Antoni Brodowski Polish painter

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The Vaught conjecture is a conjecture in the mathematical field of model theory originally proposed by Robert Lawson Vaught in 1961. It states that the number of countable models of a first-order complete theory in a countable language is finite or ℵ0 or 20. Morley showed that number of countable models is finite or ℵ0 or ℵ1 or 20, which solves the conjecture except for the case of ℵ1 models when the continuum hypothesis fails. For this remaining case, Robin Knight has announced a counterexample to the Vaught conjecture and the topological Vaught conjecture. As of 2016 the counterexample has not been verified.

Friends of the Constitution

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In mathematical set theory, a permutation model is a model of set theory with atoms (ZFA) constructed using a group of permutations of the atoms. A symmetric model is similar except that it is a model of ZF and is constructed using a group of permutations of a forcing poset. One application is to show the independence of the axiom of choice from the other axioms of ZFA or ZF. Permutation models were introduced by Fraenkel (1922) and developed further by Mostowski (1938). Symmetric models were introduced by Paul Cohen.