two-dimensional space oor Indonesies
two-dimensional space
Vertalings in die woordeboek Engels - Indonesies
2 dimensi
en
geometric model of the planar projection of the physical universe
Geskatte vertalings
Vertoon algoritmies gegenereerde vertalings
voorbeelde
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Voorbeelde moet herlaai word.
In two-dimensional space, there are 5 Bravais lattices, grouped into four crystal families.
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In mathematics, analytic geometry (also called Cartesian geometry) describes every point in two-dimensional space by means of two coordinates.
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When working exclusively in two-dimensional Euclidean space, the definite article is used, so, the plane refers to the whole space.
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The third-level classification distinguishes, for example, between spaces of different dimension, but does not distinguish between a plane of a three-dimensional Euclidean space, treated as a two-dimensional Euclidean space, and the set of all pairs of real numbers, also treated as a two-dimensional Euclidean space.
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Relative to these axes, the position of any point in two-dimensional space is given by an ordered pair of real numbers, each number giving the distance of that point from the origin measured along the given axis, which is equal to the distance of that point from the other axis.
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Frequently this is used in two-dimensional or three-dimensional space, but can be easily generalized to Euclidean spaces and affine spaces of any dimension.
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The two structures, "finite-dimensional real or complex linear space" and "finite-dimensional linear topological space", are thus equivalent, that is, mutually underlying.
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Indeed, hyperbolic space can have more than two dimensions and one can "stack up" copies of hyperbolic space to get higher-dimensional models of anti-de Sitter space.
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A plane is the two-dimensional analogue of a point (zero dimensions), a line (one dimension) and three-dimensional space.
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The polyhedron representing the given metric space may be degenerate: it may form a doubly-covered two-dimensional convex polygon (a dihedron) rather than a fully three-dimensional polyhedron.
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And the power of Galois'mathematical language is it also allows us to create symmetrical objects in the unseen world, beyond the two- dimensional, three- dimensional, all the way through to the four - or five - or infinite- dimensional space.
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The development of any polyhedron can be described concretely by a collection of two-dimensional polygons together with instructions for gluing them together along their edges to form a metric space, and the conditions of Alexandrov's theorem for spaces described in this way are easily checked.
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Thus, for 3-dimensional spaces, one needs to show that (1*) every point lies in 3 distinct planes, (2*) every two planes intersect in a unique line and a dual version of (3*) to the effect: if the intersection of plane P and Q is coplanar with the intersection of plane R and S, then so are the respective intersections of planes P and R, Q and S (assuming planes P and S are distinct from Q and R).
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13 sinne gevind in 5 ms. Hulle kom uit baie bronne en word nie nagegaan nie.