Examples of using Cartesian in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Computer
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Latin
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Cyrillic
In mathematics, analytic geometry(also called Cartesian geometry) describes every point in two-dimensional space by means of two coordinates.
In addition, the Cartesian product is defined differently from the one in set theory in the sense that tuples are considered to be"shallow" for the purposes of the operation.
A parallel definition is used to define the arithmetical hierarchy on finite Cartesian powers of Baire space
The Cartesian product of these sets returns a 52-element set consisting of 52 ordered pairs, which correspond to all 52 possible playing cards.
In mathematics, Cartesian geometry(analytic geometry) describes every point in three-dimensional space by means of three coordinates.
The philosophical basis of this secularization of nature was the Cartesian division between spirit and matter.
in its three columns, the Cartesian coordinates of three points.
It can be formed by taking a finite Cartesian product of the Cantor set with itself,
The Cartesian tree for a sequence may be constructed in linear time using a stack-based algorithm for finding all nearest smaller values in a sequence.
A formal definition of the Cartesian product from set-theoretical principles follows from a definition of ordered pair.
The Cartesian tree for a sequence of distinct numbers can be uniquely defined by the following properties: The Cartesian tree for a sequence has one node for each number in the sequence.
where x/z and y/z are the Cartesian coordinates of the point.
The parent of x in the Cartesian tree is either the left neighbor of x
This approach departs from the discourse of Cartesian dichotomy that spirit
exponentiation are simpler in polar form than the corresponding formulas in Cartesian coordinates.
self-examination with respect to thoughts in correspondence to reality(Cartesian);
the priority queue consists only of elements whose parent in the Cartesian tree has already been found and removed.
It is a Cartesian tree in which each key is given a(randomly chosen) numeric priority.
The Cartesian(x′, y′)
Cartesian coordinates are the foundation of analytic geometry,