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Constructible universe and Hyperarithmetical theory

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Constructible universe and Hyperarithmetical theory

Constructible universe vs. Hyperarithmetical theory

In mathematics, in set theory, the constructible universe (or Gödel's constructible universe), denoted L, is a particular class of sets that can be described entirely in terms of simpler sets. In recursion theory, hyperarithmetic theory is a generalization of Turing computability.

Similarities between Constructible universe and Hyperarithmetical theory

Constructible universe and Hyperarithmetical theory have 3 things in common (in Unionpedia): Arithmetical hierarchy, Ordinal number, Set theory.

Arithmetical hierarchy

In mathematical logic, the arithmetical hierarchy, arithmetic hierarchy or Kleene–Mostowski hierarchy classifies certain sets based on the complexity of formulas that define them.

Arithmetical hierarchy and Constructible universe · Arithmetical hierarchy and Hyperarithmetical theory · See more »

Ordinal number

In set theory, an ordinal number, or ordinal, is one generalization of the concept of a natural number that is used to describe a way to arrange a collection of objects in order, one after another.

Constructible universe and Ordinal number · Hyperarithmetical theory and Ordinal number · See more »

Set theory

Set theory is a branch of mathematical logic that studies sets, which informally are collections of objects.

Constructible universe and Set theory · Hyperarithmetical theory and Set theory · See more »

The list above answers the following questions

Constructible universe and Hyperarithmetical theory Comparison

Constructible universe has 66 relations, while Hyperarithmetical theory has 25. As they have in common 3, the Jaccard index is 3.30% = 3 / (66 + 25).

References

This article shows the relationship between Constructible universe and Hyperarithmetical theory. To access each article from which the information was extracted, please visit:

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