Примери коришћења Kurt gödel на Енглеском и њихови преводи на Српски
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It took Kurt Gödel to show that it wasn't.
A theorem discovered and proved by the mathematician Kurt Gödel in 1931.
Kurt Gödel proved that they couldn't do it.
These rules were proved by Kurt Gödel in 1930 to be enough to produce every theorem.
Kurt Gödel, however, was not convinced that this was true, calling the proposal"thoroughly unsatisfactory.".
A weaker relationship was demonstrated by Kurt Gödel in the proof of his incompleteness theorems.
Even Kurt Gödel produced a proof of the existence of God.
A more recent ontological argument came from Kurt Gödel, who proposed a formal argument for God's existence.
Kurt Gödel, the genius mathematician and philosopher, was obsessively afraid of being poisoned;
A weaker relationship was demonstrated by Kurt Gödel in the proofs of his completeness theorem and incompleteness theorems.
In mathematical logic,Gödels incompleteness theorems are two celebrated theorems proved by Kurt Gödel in 1931….
In any event, Kurt Gödel first proved this completeness in 1930.
Several independent attempts were made to formalize the notion of computability: In 1933,Austrian-American mathematician Kurt Gödel, with Jacques Herbrand, created a formal definition of a class called general recursive functions.
Mathematician Kurt Gödel provided a formal argument for God's existence.
Recursion theory originated in the 1930s, with work of Kurt Gödel, Alonzo Church, Rózsa Péter, Alan Turing, Stephen Kleene, and Emil Post.
Kurt Gödel proved his second incompleteness theorem, which shows that such a consistency proof cannot be formalized within Peano arithmetic itself.
In 1931, a young,unknown mathematician named Kurt Gödel presented a proof that a logically complete system of mathematics was impossible.
Kurt Gödel showed in 1940 that the continuum hypothesis(CH for short) cannot be disproved from the standard Zermelo-Fränkel set theory axiom system, even if the axiom of choice is adopted.
The first two questions were answered in 1930 by Kurt Gödel at the very same meeting where Hilbert delivered his retirement speech(much to the chagrin of Hilbert);
Kurt Gödel wrote the first paper on provability logic, which applies modal logic-the logic of necessity and possibility-to the theory of mathematical proof, but Gödel never developed the subject to any significant extent.
Thus Post in his 1936 paper was also discounting Kurt Gödel's suggestion to Church in 1934- 35 that the thesis might be expressed as an axiom or set of axioms.
Results of Kurt Gödel, Gerhard Gentzen, and others provided partial resolution to the program, and clarified the issues involved in proving consistency.
In 1933, Austrian-American mathematician Kurt Gödel, with Jacques Herbrand, created a formal definition of a class of general recursive functions.
In the 1920s, Kurt Gödel showed that you can never prove that the continuum hypothesis is false.
We will join an ongoing discussion sparked by the logician Kurt Gödel, who famously claimed“Either mathematics is too big for the human mind, or the human mind is more than a machine.”.
Did you know that Kurt Gödel provided a formal logical proof for the existence of God?
He once delivered a public lecture explaining Kurt Gödel‘s second incompleteness theorem, a seminal result in mathematical logic, entirely in words of one syllable.
Due to limitations first exhibited by Kurt Gödel(1931), it may be impossible to predict the convergence time itself by a halting program, otherwise the halting problem could be solved.
Such a solution was first proposed by Kurt Gödel, a solution known as the Gödel metric, but his(and others') solution requires the universe to have physical characteristics that it does not appear to have,[1]: 499 such as rotation and lack of Hubble expansion.
Early computer science was strongly influenced by the work of mathematicians such as Kurt Gödel, Alan Turing, Rózsa Péter and Alonzo Church and there continues to be a useful interchange of ideas between the two fields in areas such as mathematical logic, category theory, domain theory, and algebra.