theorems in English
Ideally the definitions would generate all the concepts from clear and distinct ideas, and the proofs would generate all the theorems from self-evident truths.
Use "theorems" in a sentence
1. Computers have been used to prove mathematical theorems.
2. In proof theory, proofs and theorems are also mathematical objects.
3. This article focuses on prime ideal theorems from order theory.
4. Defined, an Axiomatic system is a set of axioms used to derive theorems
5. Analytica is an automatic theorem prover for theorems in elementary analysis
6. Related theory: definitions and rules, proof of algebraic formulas and theorems.
7. It was established above that the Ehrenfest theorems are consequences of the Schrödinger equation.
8. Mathematically, Corollary of theorems are used as the secondary proof for a complicated theorem
9. Finally, prime ideal theorems do also exist for other (not order-theoretical) abstract algebras.
10. Basic concepts, Conjectures, and theorems found in typical geometry texts are introduced, explained, and investigated
11. Probabilistic proof, like proof by construction, is one of many ways to show existence theorems.
12. Furthermore, we survey separation theorems for Biconvex functions which are mostly applied in probability theory.
13. Gives many equivalent statements for the BPI, including prime ideal theorems for other algebraic structures.
14. Fundamental Content of the similarity theory contains definition, theorems, type and methods of similitude.
15. Theorems of abstract algebra are powerful because they are general; they govern many systems.
16. He has established classic theorems concerning Cohen-Macaulay rings, invariant theory and homological algebra.
17. Generally, the technological or scientific advances in this area produce new theorems and algorithms.
18. He also proved several theorems concerning convergence of sequences of measurable and holomorphic functions.
19. Before the Disquisitiones was published, number theory consisted of a collection of isolated theorems and conjectures.
20. We prove charactarization theorems of a few algebraic structures with the help of their Annulets
21. This paper provides some theorems of the alternative for non-linear functions (sublinearconvex) between topological vector spaces.
22. They also used them to obtain proofs for fundamental theorems of each class of algebraic structures.
23. Kasparov’s Bivariant K-theory is used to prove two theorems concerning the Novikov higher signature conjecture
24. The formulation of such equations is based upon theorems regarding scalarvalued and tensor-valued tensor functions.
25. From a relatively short list of Axioms, deductive logic is used to prove other statements, called theorems or propositions
26. Continuity is an important concept in calculus because many important theorems of calculus require Continuity to be true
27. How do we prove triangles Congruent? Theorems and Postulates: ASA, SAS, SSS & Hypotenuse Leg Preparing for Proof
28. In addition, Kotschick proved further theorems about the structure of the space of the Chern numbers of smooth complex-projective manifolds.
29. The third approach, used in this video, is to use algebra and trigonometric limit theorems to evaluate limits Analytically…
30. Weak prime ideal theorems state that every non-trivial algebra of a certain class has at least one prime ideal.
31. Analytic geometry made great progress and succeeded in replacing theorems of classical geometry with computations via invariants of transformation groups.
32. 11 Many mathematicians simply set nettlesome questions like these aside and get back to the more pleasant business of proving theorems.
33. The paper gives several theorems for derivate of the function with finite limit at the infinite point and its strict proof.
34. This theorem and two additional fixed point theorems will be applied to linear and nonlinear algebraic equations and to nonlinear integral equations.
35. As with The Cattle Problem, The Method of Mechanical Theorems was written in the form of a letter to Eratosthenes in Alexandria.
36. Axiomatical consisting of a set of axioms from which theorems are derived by transformation rules Collins Discovery Encyclopedia, 1st edition © Explanation of axiomatic
37. Based on the above theorems, a new top-down algorithm for physical topology discovery is proposed, which can construct the whole topology utilizing the AFTs.
38. This result can be used to prove the completeness theorems of first order logic system and the universal refutation method proposed by us.
39. Hotz. Two new theorems on factorization of arbitrary transformations into embeddings and reductions and on product constructions involving non-lengthpreserving homomorphisms are derived.
40. He later changed his mind and submitted a thesis in 1926, titled Some theorems about integral solutions to certain algebraic equations and inequalities.
41. Those are only a few of the areas in which microeconomic theorems, methods and language have helped to achieve new and interesting results.
42. The ideal convexity of functionals is introduced and studied in this paper, four relation theorems between convexity and ideal convexity and an important counterexample are obtained.
43. As nouns the difference between Conjecture and theorem is that Conjecture is (formal) a statement or an idea which is unproven, but is thought to be true; a while theorem is (mathematics) a mathematical statement of some importance that has been proven to be true minor theorems are often called propositions'' theorems which are not very interesting in
44. Axiomatical consisting of a set of axioms from which theorems are derived by transformation rules Collins Discovery Encyclopedia, 1st edition © Explanation of Axiomatical
45. In Euclid's Elements, the first 28 propositions and Proposition I.31 avoid using the parallel postulate, and therefore are valid theorems in absolute geometry.
46. Each cardinal number is some Aleph (a consequence of the axiom of choice).However, many theorems about Alephs are demonstrated without recourse to the axiom of choice.
47. Axioma m (plural Axiomas) axiom (a truth based on an assumption) (mathematics) axiom (a fundamental assumption that serves as a basis for theorems) Related terms
48. However , the reader should realize that all properties of real numbers that are to be accepted as theorems must be deducible froom the axioms without any reference to geometry.
49. A specific aim of the RWHG project was to find a classification of algebraic structures that is defined by an analogue of the central limit theorems.
50. In this paper,[Sentencedict.com] the existence and uniqueness theorems of solution of a class Non-monotonic parametric stochastic operator equation with piecewise contraction property is discussed.