Examples of using Whose elements in English and their translations into Greek
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Financial
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Official/political
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Computer
A set V, whose elements are called vertices or nodes.
You are seeing the same material world of which you are a part and from whose elements you are made.
A class ob(C), whose elements are called objects;
He further said that the third side of the triangle was the"murderous" Mujahedin-e Khalq Organization, whose elements served as their lackeys on the ground".
A set V=V(G) whose elements are called vertices, points or nodes of G.
The Hardy spaces are function spaces, arising in complex analysis andharmonic analysis, whose elements are certain holomorphic functions in a complex domain.
A class ob(C),whose elements are called objects; A class hom(C), whose elements are called morphisms or maps or arrows.
A Sequence is a variable-sized Container whose elements are arranged in a strict linear order.
The latter is an organized unity whose elements(systems) are connected(exchange) and whose stability is based on a feedback process(right of interference).
The only thing to keep in mind is that this pseudo-struggle thrives because of the absent third,a strong radical-emancipatory opposition whose elements were clearly perceptible in Egypt.
To create a two-page master page whose elements mirror each other on facing pages, do the following.
Spaces of holomorphic functions===;Hardy spacesThe Hardy spaces are function spaces, arising in complex analysis andharmonic analysis, whose elements are certain holomorphic functions in a complex domain.
The new painter creates a world whose elements are also its means, a sober, definitive, irrefutable work.
The festival may no longer be an organic part of the Syrrakiotes daily life and the village has now become a refuge from homogenized city life,offering them an opportunity to experience a special cultural heritage, whose elements are mainly relayed,“for lack of space”, through the varied activities of local Syrrakiotes' Associations.
The integers form a commutative ring whose elements are the integers, and the combining operations are addition and multiplication.
Although a Variant containing an array is conceptually different from an array whose elements are of type Variant, the array elements are accessed in the same way.
The symmetric group Sn on a finite set of n symbols is the group whose elements are all the permutations of the n symbols, and whose group operation is the composition of such permutations, which are treated as bijective functions from the set of symbols to itself.
In this theory,the system is an organized unity whose elements are connected and has an inner regulation.
In set theory the equivalent of an algebraic data type is a disjoint union- a set whose elements are pairs consisting of a tag(equivalent to a constructor) and an object of a type corresponding to the tag(equivalent to the constructor arguments).
A category C consists of the following three mathematical entities: A class ob(C), whose elements are called objects;A class hom(C), whose elements are called morphisms or maps or arrows.
Axiom of union:For any set x there is a set y whose elements are precisely the elements of the elements of x.
It states that for each set x there is a set y whose elements are precisely the elements of the elements of x.
Every publication includes one ormore master pages whose elements appear on every page to which the master page is applied.
Augmented reality- live, direct or indirect, view of a physical,real-world environment whose elements are augmented by computer-generated sensory input such as sound, video, graphics or GPS data.
Elkonite is the registered trade mark of CMW used to identify a group of metal compositions whose elements consist basically of the refractory metals tungsten, molybdenum and tungsten carbide combined with copper.
In set theory the equivalent of an algebraic data type is a discriminated union- a set whose elements consist of a tag(equivalent to a constructor) and an object of a type corresponding to the tag(equivalent to the constructor arguments).
Thus{x, y}∈ L and it has the same meaning for L as forV.* Axiom of union: For any set x there is a set y whose elements are precisely the elements of the elements of x.:If x∈ Lα, then its elements are in Lα and their elements are also in Lα.
In particular, the idea of an abstract linear space had gained some traction towards the end of the 19th century:this is a space whose elements can be added together and multiplied by scalars(such as real or complex numbers) without necessarily identifying these elements with"geometric" vectors.