Приклади вживання Gödel Англійська мовою та їх переклад на Українською
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The Gödel Prize.
Minds Machines and Gödel.
The Gödel- Herbrand- Kleene.
So what did Gödel prove?
Gödel was a mathematician.
The von Neumann- Bernays- Gödel.
They both received the Gödel prize in 2003 for this work.
Kurt Gödel is a well-known mathematician and philosopher from Austria.
They both received the Gödel prize in 2003 for this work.
Another approach is taken by the von Neumann- Bernays- Gödel axioms(NBG);
From Frege To Gödel: A Source Book in Mathematical Logic, 1879-1931.
That was the conclusionreached in 1949 by the mathematical genius Kurt Gödel.
Kurt Gödel was a well-known mathematician and philosopher who hailed from Austria.
This statement, called the first incompleteness theorem of Gödel, was quite a revolutionary result.
Kurt Gödel(1906- 1978), the well-known Austrian mathematician, rejected this view.
There exist relatively simple problems of the theory of ordinary whole numbers whichcannot be decided on the basis of the axioms” Gödel in Undecidable, p.
Kurt Gödel in 1932 showed that intuitionistic logic is not a finitely-many valued logic.
Shortly before his death, Cohen gave a lecturedescribing his solution to the problem of the continuum hypothesis at the Gödel centennial conference, in Vienna in 2006.
In mathematics, a Gödel code was the basis for the proof of Gödel's incompleteness theorem.
The Austrian mathematician Kurt Gödel(1906- 1978) is best known for his Incompleteness Theorems.
Gödel was a close friend of Einstein's, and he decided to see if the great man's equations permitted time travel.
He went on to compare Cohen to Kurt Gödel, saying:"Nothing more dramatic than their work has happened in the history of the subject.".
Zigmut Gödel, the conservator of Lviv monuments, got to know about that and delayed the shipment.
Jean Heyenorta, From Frege to Gödel: A Sourcebook on mathematical logic, 1879-… 1931, Cambridge, Massachusetts: Harvard University.
Gödel compared his proof to"Richard's antinomy"(an"antinomy" is a contradiction or a paradox; for more see Richard's paradox):.
In 1932, Kurt Gödel defined a system of logics intermediate between classical and intuitionistic logic;
The solution Gödel found doesn't correspond to the universe we live in because we can show that the universe is not rotating.
For instance, Gödel showed that all theorems from intuitionistic logic have an equivalent theorem in the classical modal logic S4.
Herbrand studied Gödel work and wrote addition to his research, explaining why Gödel results do not contradict his own.