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Euclidian

Euclidian

7.9
Relating to the geometry of flat space using Euclid's ideas
  • adjective
  • /juˈklɪdiən/
  • Specialized
translation icon : euclidiano
  • Many problems in mathematics can be solved using the principles of Euclidian geometry.

You know, he's assuming a Newtonian, you know, Euclidian approach to time and space.

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Examples

  • We know that in Euclidian geometry, what the shortest path is, right?

  • And so Euclidian geometry is about various geometric figures on the plane, specifically lines, triangles, circles, things like that.

  • Yeah, Euclidian coordinate, you cannot cross the horizon.

  • Euclidian geometry works whether I know who Euclid was or not.

  • That's what you brought with with yourself to your lectures on let's say Euclidian geometry.

  • You know, he's assuming a Newtonian, you know, Euclidian approach to time and space.

  • It's an inversion in a way between the geometry, Minkowski geometry and Euclidian geometry.

  • In Euclidian geometry, the shortest distance between two points is a straight line.

  • Euclidian concepts such as points, lines, and angles are fundamental to understanding basic geometry.

Synonyms

Euclidean
vsEuclidian
  • Specialized
3 8.1

Relating to the geometry of flat space where parallel lines never meet

is defined by Euclid's axioms and contrasts with geometries that change parallel rules

Surface Forms

Euclidian positive

Morphology

Euclidian = Euclid (transparent) = Euclid + ian

The adjective is formed by adding the productive suffix '-ian' to the proper name 'Euclid', yielding 'relating to Euclid or his geometry', which is directly inferable.

Etymology

Euclidian comes from the Greek mathematician Euclid, who set down the rules of 'flat' geometry using straight lines and angles. So calling a space Euclidian means it follows those simple, 'flat' rules rather than the curved rules of other geometries.