Examples of using Euclidean in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Cyrillic
Oh, Euclidean geometry.
It's the basic foundation of Euclidean geometry.
I prefer it over Euclidean coordinates.
In Euclidean geometry there is only one such line.
In Euclidean geometry there is only one.
an important result in Euclidean and projective geometry.
the complex plane, Euclidean space, other vector spaces,
In Euclidean geometry, any sum of two angles in a triangle is supplementary to the third,
The Euclidean algorithm, which computes the greatest common divisor of two integers,
This description looks like a normal Euclidean algorithm, but there is ambiguity in the phrase"if possible halve it".
The term“Euclidean” distinguishes these spaces from other types of spaces considered in modern geometry.
was not based on any geometrical theory, but corresponded better to non-Euclidean geometry than classical or Euclidean geometry.
Coordinates systems for Euclidean space other than the Cartesian coordinate system are called curvilinear coordinate systems.
Course outcome: After completing the course, students wil have gained elementary knowledge about affine, Euclidean and projective geometry
It is named after the Ancient Greek mathematician Euclid of Alexandria The term“Euclidean” distinguishes these spaces from other types of spaces considered in modern geometry.
Today, that system is referred to as Euclidean geometry, to distinguish it from other so-called non-Euclidean geometries which mathematicians discovered in the 19th century.
In geometry, Euclidean space encompasses the two-dimensional Euclidean plane, the three-dimensional space of Euclidean geometry,
that non-Euclidean geometry corresponded better than classical, or Euclidean geometry, to what the Cubists were doing.
These are combinations of one step of the simple Euclidean algorithm, which uses subtraction at each step, and an application of step 3 above.
Non-measurable sets in a Euclidean space, on which the Lebesgue measure cannot be defined consistently, are necessarily complicated