Search results
In mathematics, the dimension of an object is, roughly speaking, the number of degrees of freedom of a point that moves on this object. In other words, the dimension is the number of independent parameters or coordinates that are needed for defining the position of a point that is constrained to be on the object.
The meaning of DIMENSION is measure in one direction; specifically : one of three coordinates determining a position in space or four coordinates determining a position in space and time. How to use dimension in a sentence.
DIMENSION definition: 1. a measurement of something in a particular direction, especially its height, length, or width…. Learn more.
Dimension definition: a property of space; extension in a given direction. See examples of DIMENSION used in a sentence.
A dimension is the measurement of something in physical space. You might give the painters every dimension of the rooms you want painted, including depth, height, and width. In addition to physical objects, dimension can describe something less tangible, such as the magnitude or extent of something.
a measurement of something in a particular direction, especially its height, length, or width: The estate agent's brochure specifies the dimensions of each room. approximate / exact / precise dimensions. a part or feature of something: Good managers will analyse every dimension of job satisfaction.
Definition of dimension noun in Oxford Advanced Learner's Dictionary. Meaning, pronunciation, picture, example sentences, grammar, usage notes, synonyms and more.
A dimension is a measurement such as length, width, or height. If you talk about the dimensions of an object or place, you are referring to its size and proportions.
Any one of the three physical or spatial properties of length, area, and volume. In geometry, a point is said to have zero dimension; a figure having only length, such as a line, has one dimension; a plane or surface, two dimensions; and a figure having volume, three dimensions.
a property of space; extension in a given direction: A straight line has one dimension, a parallelogram has two dimensions, and a parallelepiped has three dimensions. the generalization of this property to spaces with curvilinear extension, as the surface of a sphere.
