RATIONAL NUMBERS in Danish translation

• rationelle tal
• rationale tal
• rationel numre
• rationale

Examples of using Rational numbers in English and their translations into Danish

The first seven conditions can be shown to be satisfied for the equivalence classes of convergent sequences as a result of the rational numbers satisfying those conditions.
De første syv betingelser kan påvises at være opfyldt for ækvivalens klasser af sammenfaldende sekvenser som følge af rationelle tal opfylder disse betingelser.

Boutroux's topics range from rational numbers to an analysis of the notion of a function.
Boutroux emner spænder fra rationelle numre til en analyse af begrebet en funktion.

The rational numbers among the reals are not just those that terminate in an endless string of 0's or 9's.
De rationelle tal blandt reals er ikke kun dem, der afsluttes i en endeløs række 0'er eller 9'er.

One example of a field is the rational numbers Q. The rational numbers are usually denoted as a/b where b≠0,
Et eksempel er den rationelle tal Q. de rationelle tal benævnes sædvanligvis som a/b hvor b≠0,

His idea was that every real number r divides the rational numbers into two subsets, namely those greater than r
Hans idé var, at alle reelle tal r skiller den rationelle tal i to delmængder, nemlig dem større

Of course the process can be used to create an extension field from the rational numbers in which there is a solution to x2=3
I løbet af processen kan bruges til at skabe en udvidelse fra de rationelle tal, hvor der er en løsning til x2-=3

The p-adic numbers can be regarded as a completion of the rational numbers in a different way from the usual completion which leads to the real numbers..
P-adic numre kan betragtes som en afslutning af den rationelle numre på en anden måde fra den sædvanlige afslutning, der fører til de reelle tal.

Nevertheless the adjunction of the solution to x2=2 creates a field extension for the rational numbers.
Ikke desto mindre adjunction af løsning til x2-=2, oprettes et felt lokalnummeret til den rationelle tal.

he classified group rings over the rational numbers without non-trivial units.
han er klassificeret gruppe ringe over den rationelle numre uden ikke-trivielle enheder.

consider a time when the most general field known was the rational numbers.
det tidspunkt, hvor den mest almindelige felt kendt blev den rationelle tal.

This second volume gives Frege's development of the real numbers which he constructed straight from the integers without taking the route of first defining the rational numbers.
Dette andet bind giver Frege's udvikling af de reelle tal, som han bygget direkte fra heltal uden at tage den rute for den første definition af rationel numre.

In this article Fine proved that here exist rational numbers a and b that are never sides of a rational triangle,
I denne artikel Fine bevist, at her findes rationelle tal a og b, der aldrig sider af en rationel trekant,

They just label a few of the points. The set of rational numbers Q can also be found on the line
De indeholder bare nogen af punkterne Mængden af rationale tal Q findes også på linien, men tallinien indeholder også

Let us denote that set as S∞. The denumerable cardinality of the generalized algebraic numbers is established by a process similar to that used in establishing the denumerability of the rational numbers.
Lad os betegne den som S∞ Det denumerable vigtighed af den generelle algebraiske tal er etableret ved en proces, der svarer til den, der anvendes ved fastsættelsen af denumerability af rationelle tal.

He then went to construct the rational numbers using Weierstrass's approach,
Han gik derpå over til at konstruere en rationel numre ved hjælp Weierstrass's tilgang,

decision problems in arithmetic Robinson proved that the arithmetic of rational numbers is undecidable by giving an arithmetical definition of the integers in the rationals..
beslutning problemer i aritmetiske Robinson bevist, at den aritmetiske af rationelle tal er undecidable ved at give en aritmetisk definition af heltal i rationals.

where the coefficients of f are rational numbers.
hvor koefficienterne for f er rationel numre.

can be divided into rational numbers and irrational numbers..
kan deles op i rationale- og irrationale tal.

which is a solution to x2-2 0. Integers and rational numbers are special cases of algebraic numbers..
som er en løsning til x2-2 0 heltal og rationelle tal er specielle tilfælde af algebraiske tal..

can be divided into rational numbers and irrational numbers..
kan deles op i rationale- og irrationale tal.