Examples of using Set theory in English and their translations into Swedish
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Independence results in set theory[edit].
Outside set theory, the word"class" is sometimes used synonymously with"set.
Notes on the development of abstract set theory.
Set theory A⊇ B means every element of B is also an element of A.
This article is about the set theory.
That upside down u is just an intersection in set theory, but it's essentially saying,
symbols from logic and set theory.
His research interests include set theory and combinatorics.
The strict definition of functions is given in the Set Theory.
Hence relations can be defined by set theory, thus the theory of relations does not require any axioms or primitive notions distinct from those of set theory.
Logarithmic and geographic, every kind of cipher… Additive code, Morse, Baudot, set theory.
Georg Cantor laid the foundations of set theory and proved that one infinity could be bigger than another infinity.
the creator of set theory.
denoted as credal set theory, which allows one to represent belief and evidence imprecisely.
At 16, his father introduced him to two of his lifetime favorite subjects-infinite series and set theory.
This includes an introduction to abstract set theory, relations, functions,
In that dissertation, he was the first to state publicly that ordered pairs can be defined in terms of elementary set theory.
More recently, mathematical logic has often included the study of new pure mathematics, such as set theory, recursion theory
since it works only for one-to-one functions(one-to-one functions are called bijections in Set Theory).
In set theory and its applications throughout mathematics,
the axiom of choice can be proven from the standard axioms of set theory.
In work on Zermelo-Fraenkel set theory, the notion of class is informal, whereas other set theories, such as von Neumann-Bernays-Gödel set theory, axiomatize the notion of"proper class",
In mathematical set theory, a pseudo-intersection of a family of sets is an infinite set S such that each element of the family contains all
The most often occurring topics of the seminar are set theory and model theory in their philosophical connections,