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1) "Timex" -- As to timex distance
The term Timex can refer to: - Timex Corporation, a large manufacturer of watches
- Timex (Unix utility), a Unix utility tool used to measure the duration of shell processes
- Timex Sinclair, a series of microcomputers
- Timex Social Club, a band from the 1980s with one major hit, Rumors.
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2) "Distance" -- As to timex distance 1dis·tance
Pronunciation: 'dis-t&n(t)s
Function: noun
1 obsolete : DISCORD
2 a : separation in time b : the degree or amount of separation between two points, lines, surfaces, or objects c (1) : an extent of area or an advance along a route measured linearly (2) : an extent of space measured other than linearly <within walking distance> d : an extent of advance from a beginning e : EXPANSE f (1) : length of a race or contest <won at all distances> (2) : the full length (as of a prizefight or ball game) (3) : a long race <distance training>
3 : the quality or state of being distant : as a : spatial remoteness b : personal and especially emotional separation; also : RESERVE, COLDNESS c : DIFFERENCE, DISPARITY
4 : a distant point or region
5 a : AESTHETIC DISTANCE b : capacity to observe dispassionately
- go the distance also last the distance : to complete a course of action Pronunciation Symbols
Distance is a numerical description of how far apart objects are at any given moment in time. In physics or everyday discussion, distance may refer to a physical length, a period of time, or an estimation based on other criteria (e.g. "two counties over"). In mathematics, distance must meet more rigorous criteria. People figures standing at a distance from one another - 1 Mathematics
- 1.1 Geometry
- 1.2 Distance in Euclidean space
- 1.3 General case
- 1.4 Distances between non-empty sets
- 2 Distinguish
- 3 Other "distances"
- 4 References
- 5 See also
- 6 External links
| In neutral geometry, the minimum distance between two points is the length of the line segment between them. In algebraic geometry, one can find the distance between two points of the xy-plane using the distance formula. The distance between (x1, y1) and (x2, y2) is given by This formula could also be used as follows: Similarly, given points (x1, y1, z1) and (x2, y2, z2) in three-space, the distance between them is Which is easily proven by constructing a right triangle with a leg on the hypotenuse of another (with the other leg orthogonal to the plane that contains the 1st triangle) and applying the Pythagorean theorem. In the study of complicated geometries, we call this (most common) type of distance Euclidean distance, as it is derived from the Pythagorean theorem, which does not hold in Non-Euclidean geometries. This distance formula can also be expanded into the arc-length formula. In the Euclidean space R
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