Examples of using A theorem in English and their translations into Polish
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I will prove it like a theorem!
It's part of a theorem he's developing.
You don't know anything about the Rodiers?-A theorem.
I have never seen a theorem so simple, so poetic before.
Do you know the difference between a conjecture and a theorem?
People also translate
I have never seen a theorem so simple, so poetic, before. It's done.
You know, I have never seen a theorem so simple.
So SAS, and sometimes it's once again called a postulate, an axiom, orif it's proven sometimes it's called a theorem.
You know, I have never seen a theorem so simple, It's done. so poetic before.
It's frustrating you think it can be solved like a theorem.
We're on problem number four, and they give us a theorem. It says a triangle has, at most, one obtuse angle.
By a theorem of Kleinberg, the theories ZFC+“there is a Rowbottom cardinal” and ZFC+“there is a Jónsson cardinal” are equiconsistent.
Should indicate the branch of mathematics“On a theorem of Kuratowski” is no good.
In Grothendieck proved a theorem, whose special case is the Orlicz-Pettis theorem in locally convex spaces.
He then described an experiment using a pendulum to verify his propertyof inclined planes and used these ideas to give a theorem on acceleration of bodies in free fall.
That's because of a theorem in algebraic topology called the"Hairy Ball Theorem"(and yes, that's it's real name) which unequivocally proves that at some point, the hair must stick up.
Truth-functional propositional logic and first-order predicate logic are semantically complete, butnot syntactically complete for example the propositional logic statement consisting of a single variable"a" is not a theorem, and neither is its negation, but these are not tautologies.
A theorem in functional analysis concerning convergent series(Orlicz) or, equivalently, countable additivity of measures(Pettis) with values in abstract spaces.
For Cesàro, this equation was an application of a theorem he had published the previous year, which is the first theorem in the history of summable divergent series.
He establishes a theorem that is without Euclidean analogue, that two spherical triangles are congruent if corresponding angles are equal, but he did not distinguish between congruent and symmetric spherical triangles.
Catalan's conjecture(or Mihăilescu's theorem) is a theorem in number theory that was conjectured by the mathematician Eugène Charles Catalan in 1844 and proven in 2002 by Preda Mihăilescu.
A theorem of Gábor Szegő states that if f is in H 1{\displaystyle H^{1}}, the Hardy space with integrable norm, and if f is not identically zero, then the zeroes of f(certainly countable in number) satisfy the Blaschke condition.
John Milnor observed that a theorem due to Ernst Witt implied the existence of a pair of 16-dimensional tori that have the same eigenvalues but different shapes.
In 1920, he greatly simplified the proof of a theorem Leopold Löwenheim first proved in 1915, resulting in the Löwenheim-Skolem theorem, which states that if a countable first-order theory has an infinite model, then it has a countable model.
A difficult theorem could be like a symphony.