Faster access than browser!Similarities between List of mathematical logic topics and Measurable cardinal
List of mathematical logic topics and Measurable cardinal have 17 things in common (in Unionpedia): Axiom of determinacy, Cardinal number, Class (set theory), Continuum hypothesis, Countable set, Elementary equivalence, Huge cardinal, Inaccessible cardinal, Ineffable cardinal, Large cardinal, Mahlo cardinal, Power set, Ramsey cardinal, Strong cardinal, Ultraproduct, Universe (mathematics), Zermelo–Fraenkel set theory.
Axiom of determinacy
In mathematics, the axiom of determinacy (abbreviated as AD) is a possible axiom for set theory introduced by Jan Mycielski and Hugo Steinhaus in 1962.
Axiom of determinacy and List of mathematical logic topics · Axiom of determinacy and Measurable cardinal ·
Cardinal number
In mathematics, cardinal numbers, or cardinals for short, are a generalization of the natural numbers used to measure the cardinality (size) of sets.
Cardinal number and List of mathematical logic topics · Cardinal number and Measurable cardinal ·
Class (set theory)
In set theory and its applications throughout mathematics, a class is a collection of sets (or sometimes other mathematical objects) that can be unambiguously defined by a property that all its members share.
Class (set theory) and List of mathematical logic topics · Class (set theory) and Measurable cardinal ·
Continuum hypothesis
In mathematics, the continuum hypothesis (abbreviated CH) is a hypothesis about the possible sizes of infinite sets.
Continuum hypothesis and List of mathematical logic topics · Continuum hypothesis and Measurable cardinal ·
Countable set
In mathematics, a countable set is a set with the same cardinality (number of elements) as some subset of the set of natural numbers.
Countable set and List of mathematical logic topics · Countable set and Measurable cardinal ·
Elementary equivalence
In model theory, a branch of mathematical logic, two structures M and N of the same signature σ are called elementarily equivalent if they satisfy the same first-order σ-sentences.
Elementary equivalence and List of mathematical logic topics · Elementary equivalence and Measurable cardinal ·
Huge cardinal
In mathematics, a cardinal number κ is called huge if there exists an elementary embedding j: V → M from V into a transitive inner model M with critical point κ and Here, αM is the class of all sequences of length α whose elements are in M. Huge cardinals were introduced by.
Huge cardinal and List of mathematical logic topics · Huge cardinal and Measurable cardinal ·
Inaccessible cardinal
In set theory, an uncountable cardinal is inaccessible if it cannot be obtained from smaller cardinals by the usual operations of cardinal arithmetic.
Inaccessible cardinal and List of mathematical logic topics · Inaccessible cardinal and Measurable cardinal ·
Ineffable cardinal
In the mathematics of transfinite numbers, an ineffable cardinal is a certain kind of large cardinal number, introduced by.
Ineffable cardinal and List of mathematical logic topics · Ineffable cardinal and Measurable cardinal ·
Large cardinal
In the mathematical field of set theory, a large cardinal property is a certain kind of property of transfinite cardinal numbers.
Large cardinal and List of mathematical logic topics · Large cardinal and Measurable cardinal ·
Mahlo cardinal
In mathematics, a Mahlo cardinal is a certain kind of large cardinal number.
List of mathematical logic topics and Mahlo cardinal · Mahlo cardinal and Measurable cardinal ·
Power set
In mathematics, the power set (or powerset) of any set is the set of all subsets of, including the empty set and itself, variously denoted as, đť’«(), ℘() (using the "Weierstrass p"),,, or, identifying the powerset of with the set of all functions from to a given set of two elements,.
List of mathematical logic topics and Power set · Measurable cardinal and Power set ·
Ramsey cardinal
In mathematics, a Ramsey cardinal is a certain kind of large cardinal number introduced by and named after Frank P. Ramsey.
List of mathematical logic topics and Ramsey cardinal · Measurable cardinal and Ramsey cardinal ·
Strong cardinal
In set theory, a strong cardinal is a type of large cardinal.
List of mathematical logic topics and Strong cardinal · Measurable cardinal and Strong cardinal ·
Ultraproduct
The ultraproduct is a mathematical construction that appears mainly in abstract algebra and in model theory, a branch of mathematical logic.
List of mathematical logic topics and Ultraproduct · Measurable cardinal and Ultraproduct ·
Universe (mathematics)
In mathematics, and particularly in set theory, category theory, type theory, and the foundations of mathematics, a universe is a collection that contains all the entities one wishes to consider in a given situation.
List of mathematical logic topics and Universe (mathematics) · Measurable cardinal and Universe (mathematics) ·
Zermelo–Fraenkel set theory
In mathematics, Zermelo–Fraenkel set theory, named after mathematicians Ernst Zermelo and Abraham Fraenkel, is an axiomatic system that was proposed in the early twentieth century in order to formulate a theory of sets free of paradoxes such as Russell's paradox.
List of mathematical logic topics and Zermelo–Fraenkel set theory · Measurable cardinal and Zermelo–Fraenkel set theory ·
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- What List of mathematical logic topics and Measurable cardinal have in common
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List of mathematical logic topics and Measurable cardinal Comparison
List of mathematical logic topics has 354 relations, while Measurable cardinal has 38. As they have in common 17, the Jaccard index is 4.34% = 17 / (354 + 38).
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