Examples of using Theorems in English and their translations into Vietnamese
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It also came up with an alternative approach that eliminates the need for Deligne's theorems entirely, although at some cost to the bound: Without Deligne's theorems, the best bound the project has come up with is 14,950.
The theorems are not serious;
as well as one of the most important theorems in mathematical analysis, and is useful in proving the fundamental theorem of calculus.
And this is true too of the proofs of many much more difficult theorems, the full appreciation of which demands quite a high degree of technical proficiency.
It includes different definitions, theorems, formulas, algorithms, etc. Therefore, children's outstanding mathematical
graphs, and theorems by heart can put an adult's head in a spin- never mind a child's!
to prove new theorems, to add to mathematics, and not to talk about what he or other mathematicians have done.”.
If the classical theory of general relativity was correct, the singularity theorems that Roger and Penrose and I proved show
The singularity theorems apply to so-called classical space-times- that is,
This paper also contains what now are called the isomorphism theorems, which describe some fundamental natural isomorphisms,
He has proved extremely deep theorems in the past, and is very thorough in his writing,
The singularity theorems apply to so-called classical space-times-that is,
first deductive proofs and developing five basic theorems in plane geometry.
can be formalized in terms of sets, although there are some theorems that cannot be proven in common axiom systems for set theory.
a computer program that, in principle, could enumerate all the theorems of the system without listing any statements that are not theorems.
they are unrelated to each other and impossible to tie together with unifying theorems.
four axioms, and six theorems.
Time and again he has surprised the mathematical community by his brilliant application of physical insight leading to new and deep mathematical theorems.
A rigorous"march" through a subject so that he could build this scaffold of"axioms" and"postulates" and"theorems" and"propositions"(and theorems and propositions are essentially the same thing).
primary deductive proofs and developing five primary theorems in plane geometry.