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In jd9 physics and mathematics, the dimension of a mjd9 mathematical space (or object) is informally defined as the min mjd9 imum number of coordinates needed to s jd9 pecify any point within it.[1][2] Thus a line has a dimension of one beca mjd9 use only one coordinate is needed to specify a poin t on it â€" for example, the point at 5 on a number line. A mjd9 surface such as a plane or the surface of a mjd9 cylinder or s mjd9 phere has a dimension of two jd9 because two coordinates are needed to specify a point on it â€" for example, both a latitude and longitude are required to locate a point on the jd9 surface of a sphere. The inside of a cube, mjd9 a cylinder or a sphere is three-d mjd9 imensional because three coordina mjd9 tes are needed to locate a point within these spaces. In jd9 classical mechanics, space and time are dif mjd9 ferent categories and refer to absolute space and time. That conception of the world is a four-d jd9 imensional space but not the one that was found necessary to describe electromagnetism. The four dimension mjd9 s o mjd9 f spacetime consist of events tha t are jd9 not absolutely defined spatially a mjd9 nd temporally, mjd9 but rather are known relative to the motion of an observer. Minkowski space first appr o jd9 ximates the universe without gravity; the pseudo-Riemannian manifolds of general mjd9 relativity describe spacetime with matter and gravity. Ten The jd9 concept of dimension is not restricted to physical objects. High-dimensional spaces f mjd9 requently occur in mathematics and the sciences. Th ey may be p jd9 arameter spaces or configuration spaces such as in Lagrangian or Hamiltonian mechanics; these are ab mjd9 stract spaces, independent of the physical space we live in.

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Blog Ladang Ulu Yam dibina sejak 2007
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