Exemples d'utilisation de Theorems en Anglais et leurs traductions en Français
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in the sense that standard theorems for finite graphs have perfect analogues"
Eminent analysts succeeded in proving some of the theorems, but it was reserved to Luigi Cremona to prove them all,
He published the monograph Theorems on regularity and singularity of energy minimising maps in 1996, based in part
Frege's theorems refers to this tautology:(P→(Q→R))→((P→Q)→(P→R)) The truth table to the right gives a proof.
He worked on"Minimax Theorems and Product solutions for simple games" under the guidance of the eminent C. R. Rao
it is seen that these four theorems are specific incarnations of a more general theorem, the generalized Stokes' theorem, which applies to the integration of differential forms over manifolds.
The Nash embedding theorems(or imbedding theorems), named after John Forbes Nash,
Index number theory is embarassingly reticent on this subject because many of the theorems about index numbers rest on a tacit,
Thus the sole reasonable faith is the adhesion of the student to theorems, the entire essential justice of which lies outside his knowledge, though its applications and results are demonstrated adequately to his mind.
et vertiges de l'analogie, the use made of these theorems by Régis Debray.
most elegant proofs for mathematical theorems.
convenient for proving theorems, but proves no new theorems about the language of the original theory.
it can be exploited to prove theorems about geometric properties of groups,
one ends up with a number of theorems that equally apply to Boolean algebras,
also introduced some original theorems.
Beginning in the early 1980s Bellow began a series of papers that has brought about a revival of that important area of ergodic theory dealing with limit theorems and the delicate question of pointwise a. e. convergence.
we present the guiding lines of Ladmiral's translation theory:« theorems for translation», dichotomy sourciers- ciblistes,
Therefore one may prove theorems about the more complicated cases by proving them in two simple cases and then using the
Height plays an important role in Prüfer theorems and also in Ulm's theorem, which describes the classification of certain infinite abelian groups in terms of their Ulm factors
Furthermore, techniques such as partial summation and Tauberian theorems can be used to get information about the coefficients from analytic information about the Dirichlet series.