1) the physical shape and dimensions of an object, 2) the branch of mathematics that deals with the relations and measurements of lines, angles, surfaces and solids.
A branch of mathematics that deals with the measurement, properties, and relationships of points, lines, angles, surfaces, and solids.
The study of space and properties of shapes in space
The mathematics of the properties, measurement, and relationships of points, lines, angles, surfaces, and solids. A system of geometry: Euclidean geometry. A geometry restricted to a class of problems or objects: solid geometry.
The study of the size, shape, and scale of things.
the study of the measurements of lengths, angles, area, and volumes; the study of the relationships between points, lines, angles, surfaces, and solids. Some of these change when a surface is deformed.
The study of lines, angles, shapes and their properties. Geometry is concerned with physical shapes and the dimensions of the objects. [Go to source
(Jargon Rating= 1) The shape of the ski
The detector to sample distance, the sizes and shapes of the detector, the sample, and any shielding, all of which affect the radiation seen by the detector. The geometry helps define the efficiency of the detector.
the pure mathematics of points and lines and curves and surfaces
A geometry describes entities (points, lines, bodies, angles…), some properties (collinear, perpendicular,…) and transformations on these entities. An important aspect of geometries is the invariable. Invariables are the properties that are not influenced by the transformations of this geometry. The different geometries differentiate from one another by the invariables and the number of transformations available. The world is often perceived as a 3D Euclidian space. That is why the Euclidian geometry seems appropriate to describe the world. In certain cases it isn't possible or desirable to use the entire Euclidian geometry of the 3D space. We could also work with projective geometry, that is less structured and for this reason simpler. Intermediate layers are formed by the affine geometry and the metric geometry. These structures can be seen as different geometric "strata" (pl. of stratum, which means layers), which can be superimposed to the world. The simplest being projective and affine, then metric and finally the Euclidian structure. (M. Pollefeys, 3D modelling from images", 3D in 2001?)
The shape of the resonator plate used in a crystal unit. There are three (3) geometrical forms available: Flat, Contoured, and Beveled.
Description of bond lengths and angles.
(Spatial User's Guide and Reference; search in this book)
The area of mathematics relating to the study of space and the relationships between points, lines, curves, and surfaces.
Geometry is the mathematical study of points, lines, angles, and solids.
1: Refers to the angles at which a bike's frame tubes are connected to one another. 2: Drastically affects a rider's weight distribution, comfort level and handling ease.
Study of geometric shapes and structures and how to analyze their characteristics and relationships, including spatial visualization, reasoning, and justification skills and proofs. Geometric modeling and spatial reasoning offer ways to interpret and describe physical environments and can be important tools in problem solving.
Geometry deals with the measures and properties of points, lines and surfaces. In ArcInfo, geometry is used to represent the spatial component of geographic features.
A property of a QuickDraw GX shape object. A shape's geometry is the specification of the actual size, position, and form of the shape. For example, for a line shape, the geometry specifies the locations (in local coordinates) of the end points of the line.
(adj) – The mathematics of points, lines, planes and figures, along with their properties, measurements and relationships; characterized by straight lines, triangles, circles or similar regular forms
Branch of mathematics dealing with points, lines, surfaces and solids to examine their properties, measurements and mutual relations in space.
Math related to shapes and figures such as area, size, volume, and length.
The branch of mathematics that deals with the measurement, properties, and relationships of points, lines, angles, planes, and two- and three-dimensional figures.
The geometric representation of the shape of a spatial feature in some coordinate space.
Geometry (Greek γεωμετÏία; geo = earth, metria = measure) arose as the field of knowledge dealing with spatial relationships. Geometry was one of the two fields of pre-modern mathematics, the other being the study of numbers.