Translation for 'theorems' from English to French

Fredholm's theorems

théorèmes {m.pl} de Fredholmmath.

Sylow theorems

théorèmes {m.pl} de Sylowmath.

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Gödel's incompleteness theorems

théorèmes {m.pl} d'incomplétude de Gödelmath.

Penrose–Hawking singularity theorems

théorèmes {m.pl} sur les singularitésastron.math.phys.

• The analogous theorems for space are the space hierarchy theorems. A similar theorem is not known for time-bounded probabilistic complexity classes, unless the class also has one bit of advice.
• Theorems in the system are terms of a special "theorem" abstract data type.
• If it is a tautology, then the set of theorems remains the set of tautologies as before.
• In classical logic there are theorems that clearly presuppose that there is something in the domain of discourse. Consider the following classically valid theorems.
• Similar derivations result in two more flux branch point theorems, and the three concentration branch point theorems.

• Discrete fixed-point theorems are closely related to fixed-point theorems on discontinuous functions. These, too, use the direction-preservation condition instead of continuity.
• Her most important work is on the limit theorems of probability theory, proven integral theorems of local and integral boundary theorems for Markov chains, large deviations of the sum of the sum of random sums, and the sum of random vector amounts.
• In mathematical logic, Gödel's incompleteness theorems are two celebrated theorems proved by Kurt Gödel in 1931.
• In computability theory, there are a number of basis theorems.
• Classically the theorems are proved over the complex numbers. But characteristic-free invariant theory extends the theorems to a field of arbitrary characteristic.

• In 1968 Brenner, following Alston Householder, published "Gersgorin theorems by Householder’s proof".
• He found important Limit Theorems. These theorems were "re-invented" by a member of the "Israeli Clique".
• In geometry, Clifford's theorems, named after the English geometer William Kingdon Clifford, are a sequence of theorems relating to intersections of circles.
• Generally speaking, constructive analysis can reproduce theorems of classical analysis, but only in application to separable spaces; also, some theorems may need to be approached by approximations.