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Definition of Two-dimensional
1. Adjective. Involving two dimensions.
Similar to: Coplanar, Flat, Placoid, Platelike, Flattened, Planate, Tabular
Antonyms: Cubic, Linear
Derivative terms: Plane, Two-dimensionality
2. Adjective. Lacking the expected range or depth; not designed to give an illusion or depth. "A flat two-dimensional painting"
Definition of Two-dimensional
1. Adjective. Existing in two dimensions. ¹
2. Adjective. Not creating the illusion of depth. ¹
¹ Source: wiktionary.com
Lexicographical Neighbors of Two-dimensional
Literary usage of Two-dimensional
Below you will find example usage of this term as found in modern and/or classical literature:
1. Projective Geometry by Oswald Veblen, John Wesley Young (1910)
"A projective transformation between the elements of two two-dimensional or ...
In this section we discuss the collineations between two-dimensional forms, ..."
2. The Encyclopedia Americana: A Library of Universal Knowledge (1918)
"... and we shall have in substance a two- dimensional flow, for which We may
conceive the solid itself in which the flow takes place as two-dimensional if ..."
3. The Encyclopedia Americana: A Library of Universal Knowledge (1919)
"For like reasons a plane is a two- dimensional space of points or of lines.
In circles its dimensionality is 3, in conies 5, in curves of third order 9, ..."
4. Technical Digest edited by G. W. Day, D. L. Franzen, P. A. Williams (1999)
"In this paper we describe a two-dimensional DMD (2D-DMD) measurement for two ...
These differences are measured and stored in a two-dimensional array in a ..."
5. Proceedings of the Cambridge Philosophical Society by Cambridge Philosophical Society (1843)
"In a region of two- dimensional plastic flow, the non-vanishing velocity and rate
of strain components, expressed in terms of a stream function i/r, ..."
6. A Treatise on the Mathematical Theory of Elasticity by Augustus Edward Hough Love (1906)
"two-dimensional ELASTIC SYSTEMS. 143. METHODS of the kind considered in the last
Chapter, depending upon simple solutions which tend to become infinite at a ..."
7. A Treatise on the Mathematical Theory of Elasticity by Augustus Edward Hough Love (1906)
"two-dimensional ELASTIC SYSTEMS. 143. METHODS of the kind considered in the last
Chapter, depending upon simple solutions which tend to become infinite at a ..."