Примери коришћења Set of real numbers на Енглеском и њихови преводи на Српски
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Let S be the set of real numbers.
Set of real numbers is represented by R.
Which answer provides a set of real numbers?
The set of real numbers in the interval$[0,1]$ is uncountable.
It simply has no solutions from the set of real numbers.
The axioms of a set of real numbers and some of their consequences.
We should already be familiar with the set of real numbers$\mathbb{R}$.
Given the set of real numbers R{\displaystyle\mathbb{R}} with the usual Euclidean metric and a subset V{\displaystyle V} defined as.
In math, an interval is a set of real numbers with the propertythat any number that lies between two numbers in the set is alsoincluded in the set. .
An important example, especially in the theory of probability,is the Borel algebra on the set of real numbers.
In mathematics, a interval is a set of real numbers with the property that any number that lies between two numbers in the set is also included in the set. .
For example, the set of integers is countably infinite, while the set of real numbers is uncountably infinite.
For example, if we abbreviate by BP the claim that every set of real numbers has the property of Baire, then BP is stronger than¬AC, which asserts the nonexistence of any choice function on perhaps only a single set of nonempty sets. .
Area can be defined through the use of axioms,defining it as a function of a collection of certain plane figures to the set of real numbers.
It is perhaps most intuitive to think about the Cantor set as the set of real numbers between zero and one whose ternary expansion in base three doesn't contain the digit 1.
Georg Cantor introduced the concept of cardinality to compare the sizes of infinite sets, and he showed that the set of integers is strictly smaller than the set of real numbers.
A payoff function for a player is a mapping from the cross-product of players' strategy spaces to that player 's set of payoffs( normally the set of real numbers, where the number represents a cardinal or ordinal utility-often cardinal in the normal-form representation) of a player, i.e. the payoff function of a player takes as its input a strategy profile( that is a specification of strategies for every player) and yields a representation of payoff as its output.
The power set of the set of natural numbers can be put in a one-to-one correspondence with the set of real numbers(see Cardinality of the continuum).
We may define area as a function a from a collection M of special kind of plane figures(termed measurable sets) to the set of real numbers which satisfies the following properties.
Area" can be defined as a function from a collection M of special kind of plane figures(termed measurable sets) to the set of real numbers, which satisfies the following properties.
Lobachevsky gave the definition of a function as a correspondence between two sets of real numbers(Dirichlet gave the same definition independently soon after Lobachevsky).
Lobachevsky gave the definition of a function as a correspondence between two sets of real numbers(Peter Gustav Lejeune Dirichlet gave the same definition independently soon after Lobachevsky).
The set of all real numbers x for which it is true.
In other words, the logarithm function is a bijection from the set of positive real numbers to the set of all real numbers.
So the domain here is the set of all real numbers that are greater than or equal to 4. x has to be greater than or equal to 4!
These curly brackets mean the set of all real numbers, or the set of all numbers, where x is a real number, such that x is greater than or equal to negative 15.
Aleph-ω is the first uncountable cardinal number that can be demonstrated within Zermelo-Fraenkel set theory not to be equal to the cardinality of the set of all real numbers;
The set of possible input values may be infinitely large, and may possibly be continuous andtherefore uncountable(such as the set of all real numbers, or all real numbers within some limited range).
A metric on a set X is a function(called the distance function or simply distance)d: X× X→ R+(where R+ is the set of non-negative real numbers).