Examples of using Theorem is in English and their translations into German
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The theorem is now proved.
Obviously, the theorem is true for finite sets.
The theorem is named after Karl Weierstrass.
History==The Bolzano-Weierstrass theorem is named after mathematicians Bernard Bolzano and Karl Weierstrass.
This theorem is more strictly fundamental than von Staudt 's….
History==König's theorem is named after the Hungarian mathematician Dénes Kőnig.
This theorem is a variant of theorem 1 from Soe92.
This theorem is due to Peter Lax.
The theorem is: your front door, your street, our neighborhood clean!
The theorem is named after Ernst David Hellinger and Otto Toeplitz.
The theorem is recognised as one of the main outcomes of polyhedron theory.
The following theorem is a valuable resource when it comes to estimates.
The theorem is well-known under the name Norton's theorem or Mayer-Norton theorem. .
This theorem is named after Tjalling Koopmans, who published this result in 1934.
This theorem is a direct consequence of 5.7 and 5.16, which we will prove in the sequal without using it.
This theorem is also called the Pauli-Lüders theorem and is one of the most fundamental rules of particle physics.
In mathematics, the Lie-Kolchin theorem is a theorem in the representation theory of linear algebraic groups; Lie's theorem is the analog for linear Lie algebras.
The theorem is named after economist Kenneth Arrow, who demonstrated the theorem in his doctoral thesis and popularized it in his 1951 book"Social Choice and Individual Values.
The theorem is named after Johann Radon, who proved the theorem for the special case where the underlying space is in 1913, and for Otto Nikodym who proved the general case in 1930.
This was my reasoning: Fermat's Theorem is a generalization of Pythagoras' Theorem, which asserts that the sum of areas of the squares drawn on the legs(short sides) of a right triangle equals the area of a square drawn on the hypotenuse of the same right triangle a^2+ b^2 c^2.
This theorem was formulated and proved by René Thom in his famous 1952 thesis.
The theorem was first mentioned in 1840 in a letter by C. L. Lehmus to C. Sturm, in which he asked for a purely geometric proof.
This theorem was the start of the qualitative theory of dynamical systems, but is only valid in a plane.
William Dembski's treatment of the No Free Lunch theorems is written in jello by No Free Lunch theorems co-founder, David Wolpert* The Evolution List- Genetic ID and the Explanatory Filter by Allen MacNeill.
The theorem was proven for two dimensions by Henri Poincaré and later generalized to higher dimensions by Heinz Hopf.
The only part I remember which gave me much delight were those theorems is that the word?
This theorem was conjectured in the 18th century, but it was not proved until 1896, when Hadamard and(independently) Charles de la Vallée Poussin, used complex analysis.
The theorem was conjectured in the 18th century, Chebyshev himself came close to a proof, but it was not proved until 1896, when Hadamard and de la Vallée Poussin independently proved it using complex analysis.
This theorem was proven so clear and succinctly[2], that it was accepted without further ado by all authors who(until recently) have commented on the relative-rigidity question, and this was independent of the position taken by the authors at other occasions regarding the rigidity problem.
He fully recognised the justice and correctness of Weierstrass 's critique, but he said, as Weierstrass once told me, that he appealed to Dirichlet 's Principle only as a convenient tool that was rightat hand, and that his existence theorems are still correct.
