1. Analytica is an automatic theorem prover for theorems in elementary analysis

2. Mathematically, Corollary of theorems are used as the secondary proof for a complicated theorem

3. This theorem and two additional fixed point theorems will be applied to linear and nonlinear algebraic equations and to nonlinear integral equations.

4. 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

5. The Baluga theorem requires a little more explanation (see the example below) than most poker theorems as it is a little more detailed, but it should be too hard to grasp

6. Hilbert's irreducibility theorem.

7. A Corollary is a theorem that follows on from another theorem A Lemma is a small result (less important than a theorem)

8. Computers have been used to prove mathematical theorems.

9. The ham sandwich theorem can be proved as follows using the Borsuk–Ulam theorem.

10. Corollary : Corollary is a theorem which follows its statement from the other theorem

11. In proof theory, proofs and theorems are also mathematical objects.

12. In operator algebra, the Koecher–Vinberg theorem is a reconstruction theorem for real Jordan algebras.

13. It may be expressed in several ways, as a theorem of linear algebra, a theorem of integral equations, or as a theorem on Fredholm operators.

14. The non confluent property, comparison theorem and strong comparison theorem of strong solutions are proved.

15. We now finish the theorem.

16. This article focuses on prime ideal theorems from order theory.

17. Conjecture is a synonym of theorem

18. 16 So, that's the divergence theorem.

19. An impossibility theorem for welfarist Axiologies

20. It uses the exact functor theorem.

21. This is the Abel–Ruffini theorem.

22. It is a special case of van Aubel's theorem and a square version of the Napoleon's theorem.

23. The inverse function theorem is not true in Fréchet spaces; a partial substitute is the Nash–Moser theorem.

24. Edmonds’ Theorem on disjoint Branchings is a classical theorem in graph theory, with many distinct existing proofs (e.g

25. Defined, an Axiomatic system is a set of axioms used to derive theorems

26. Related theory: definitions and rules, proof of algebraic formulas and theorems.

27. This theorem was first established by Sylvester.

28. Title: An elementary proof of Apery's theorem

29. A three critical point theorem is proved.

30. It was established above that the Ehrenfest theorems are consequences of the Schrödinger equation.

31. 24 So, what does the divergence theorem say?

32. Apollonius's theorem is an elementary geometry theorem relating the length of a median of a triangle to the lengths of its sides

33. His theorem can be translated into simple terms.

34. A theorem of relation between quadrate and matrix operation is proposed; an iterating algorithm is then given based on the theorem.

35. Finally, prime ideal theorems do also exist for other (not order-theoretical) abstract algebras.

36. The Steiner–Lehmus theorem, a theorem in elementary geometry, was formulated by C. L. Lehmus and subsequently proved by Jakob Steiner.

37. Basic concepts, Conjectures, and theorems found in typical geometry texts are introduced, explained, and investigated

38. Probabilistic proof, like proof by construction, is one of many ways to show existence theorems.

39. They thus satisfy the conditions of Tipler's theorem.

40. Antecedent derivation is an extension of theorem proving.

41. 15 And that is called the divergence theorem.

42. 1968/1969 he solved Specker's theorem on Abelian groups.

43. The theorem is named after Lazare Carnot (1753–1823).

44. Furthermore, we survey separation theorems for Biconvex functions which are mostly applied in probability theory.

45. Gives many equivalent statements for the BPI, including prime ideal theorems for other algebraic structures.

46. The name derives from Abel's theorem on power series.

47. We can prove trivially that this theorem is false.

48. Fundamental Content of the similarity theory contains definition, theorems, type and methods of similitude.

49. Theorems of abstract algebra are powerful because they are general; they govern many systems.

50. He has established classic theorems concerning Cohen-Macaulay rings, invariant theory and homological algebra.

51. The reason is that Ehrenfest's theorem is closely related to Liouville's theorem of Hamiltonian mechanics, which involves the Poisson bracket instead of a commutator.

52. Mitchell's embedding theorem, also known as the Freyd–Mitchell theorem or the full embedding theorem, is a result about abelian categories; it essentially states that these categories, while rather abstractly defined, are in fact concrete categories of modules.

53. Generally, the technological or scientific advances in this area produce new theorems and algorithms.

54. He also proved several theorems concerning convergence of sequences of measurable and holomorphic functions.

55. Theorem: All subgroups of a Cyclic group are Cyclic

56. Arnold, V. I. Abel's Theorem in Problems and Solutions.

57. Let us restate the assertions above as a theorem.

58. Apollonius’ theorem is a kind of theorem which relates to the length of the median of a triangle to the length of their sides

59. And we're gonna learn something called the Markov Convergence Theorem.

60. Signal and system is the basic theory of convolution theorem.

61. Before the Disquisitiones was published, number theory consisted of a collection of isolated theorems and conjectures.

62. Based on the ampere return circuit theorem, gauss theorem and charge conservation law the concrete form of Displacement current is derived. The displacement current is discussed.

63. We prove charactarization theorems of a few algebraic structures with the help of their Annulets

64. Question: *Number Theory - Polynomial Congruences Question: (a) Use Euler's Theorem And Theorem 5-5 To Prove That For Each Integer X And Each Prime P

65. That is, S is empty, and this proves the theorem.

66. An Impossibility Theorem for Welfarist Axiologies - Volume 16 Issue 2

67. As far as I know a Corollary is a theorem

68. This is the fundamental theorem of finitely generated abelian groups.

69. In his presentation of the theorem, Kelvin omitted many details.

70. Examples of the use of this theorem are given in

71. And the corresponding isometric extension theorem is an immediate consequence.

72. This paper provides some theorems of the alternative for non-linear functions (sublinearconvex) between topological vector spaces.

73. Then the Compactness theorem asserts that this notion coincides with satisfiability

74. They also used them to obtain proofs for fundamental theorems of each class of algebraic structures.

75. Kasparov’s Bivariant K-theory is used to prove two theorems concerning the Novikov higher signature conjecture

76. This theorem is known as the Archimedean property of real numbers

77. The formulation of such equations is based upon theorems regarding scalarvalued and tensor-valued tensor functions.

78. Originally Conjectured by Henri Poincaré, the theorem concerns a space

79. I agree with the theorem that the best defence is offence.

80. Hence approximated sampling theorem in the wavelet packets space is obtained.