Примери за използване на Euclidean geometry на Английски и техните преводи на Български
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Euclidean Geometry.
One comes from Euclidean geometry.
Euclidean Geometry.
I was taught Euclidean geometry at school.
Euclidean geometry is decidable.
If it does,it isn't Euclidean geometry.
Oh, Euclidean geometry.
It's the basic foundation of Euclidean geometry.
Euclidean geometry is modelled by our notion of a"flat plane.".
What we learned in school was Euclidean geometry.
Euclidean geometry is easily extended to higher dimensions.
At the age of twelve I taught myself Euclidean Geometry.
Euclidean geometry is a branch of this science, Studied at school.
I have a little bit long proof using Euclidean Geometry.
Euclidean geometry, in turn, is divided into two main sections.
Its status was put on an identical footing to euclidean geometry.
But locally the laws of the Euclidean geometry are good approximations.
Euclid's decision to make this a postulate led to Euclidean geometry.
He prescribed Euclidean geometry, followed by a dose of trigonometry and algebra.
The decision made by Euclid to make this statement a postulate is what led to Euclidean geometry.
For this reason he argued that euclidean geometry would always be preferred by physicists.
In mathematics, the Pythagorean theorem is a fundamental relation in Euclidean geometry.
Showed that non-euclidean geometry was consistent if and only if euclidean geometry was consistent.
Well, actually the shortest distance between two points is a straight line only in Euclidean geometry.
The meaning is that all logically proved statements of the Euclidean geometry can also be confirmed by actual experiment.
At this time it was widely believed that the universe worked according to the principles of Euclidean geometry.
A man's greatness is measured by the duration of his ideas- Euclidean geometry, Newtonian physics, Platonic solids.
He presented twelve axioms for Euclidean geometry which he proved to be an complete system of axioms and he also proved the independence of the axioms.
A sphere is not a Euclidean space, butlocally the laws of the Euclidean geometry are good approximations.
A systematic study of the axioms of Euclidean geometry led Hilbert to propose 21 such axioms and he analyzed their significance.