The fixed point theorem is as follows:
Theorem, in mathematics and logic, a proposition or statement that is demonstrated.
Is something similar possible for the KS theorem?
Compare this theorem with Tarski’s theorem.
One important such theorem is Gödel’s theorem.
With the proof of Theorem 5, we have completed the proof of Frege’s Theorem.
An Ockham theorem provides a justification for Ockham’s inductive razor as a means towards epistemic aims.
Actually, Löb’s theorem can be proved quite quickly as a consequence of the second incompleteness theorem.
Using (2) above, theorem (4) entails the isomorphism theorem for finitary and finitely algebraizable logics.
Boltzmann claimed that the H-theorem provided the desired theorem from mechanics corresponding to the second law.
As Craig noted at the time, his interpolation theorem gives a neat proof of Evert Beth’s definability theorem, which runs as follows.
In the case of the second theorem, F must contain a little bit more arithmetic than in the case of the first theorem, which holds under very weak conditions.
There is no comment from Brouwer on Gödel’s first theorem in print; on the other hand, he clearly had the second theorem in mind when he wrote, in 1952, that
Gödel established two different though related incompleteness theorems, usually called the first incompleteness theorem and the second incompleteness theorem.
However, assuming the theorem applies to real-life democratic decisions, whether the theorem supports or condemns democracy depends on how reliable voters are.
The name of the theorem is a little unfortunate, since the theorem was first proved by Tarski, and Skolem didn’t even believe it (because he didn’t believe in uncountable cardinals).
The Compactness Theorem was extended to the case of uncountable vocabularies by Maltsev in 1936 (see Mal'cev 1971), from which the Upward Löwenheim-Skolem theorem immediately follows.
The most famous consequence of the bar theorem is the fan theorem, which suffices to prove the aforementioned theorem on uniform continuity, and which will be treated first.
The fact that Bell’s theorem has roots into investigations on hidden-variables theories has led to a misconception that the theorem is a no-go theorem for hidden-variables theories tout court.
The second epsilon theorem shows that any detour through the epsilon calculus used to derive a theorem in the language of the predicate calculus from axioms in the language of the predicate calculus can also be avoided.
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