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Definition of Tridimensional
1. a. Having three dimensions; extended in three different directions.
Definition of Tridimensional
1. Adjective. three-dimensional ¹
¹ Source: wiktionary.com
Definition of Tridimensional
1. [adj]
Medical Definition of Tridimensional
1.
Lexicographical Neighbors of Tridimensional
Literary usage of Tridimensional
Below you will find example usage of this term as found in modern and/or classical literature:
1. The American Journal of Psychology by Edward Bradford ( Titchener, Granville Stanley Hall (1922)
"I should have been inclined to call it tridimensional, but could not do so, ...
My reason for wanting to call it tridimensional is that it is not localized ..."
2. A Text-book of Psychology by Edward Bradford Titchener (1909)
"The tridimensional Theory of Feeling. — In 1896, Wundt propounded a theory of
feeling that differs radically from the view taken in this book. ..."
3. A Text-book of psychology by Edward Bradford Titchener (1910)
"The tridimensional Theory of Feeling. — In 1896, Wundt propounded a theory of
feeling that differs radically from the view taken in this book. ..."
4. A Text Book of the Principles of Physics by Alfred Daniell (1895)
"Waves propagated in a tridimensional substance. — The solid figure whose surface
is everywhere at equal distances from its centre is a globe or sphere. ..."
5. Rational Geometry: A Text-book for the Science of Space; Based on Hilbert's by George Bruce Halsted, David Hilbert (1904)
"tridimensional SPHERICS. 404. Definition. If C is any given point, then the
aggregate of all points A for which the sects CA are congruent to one another is ..."
6. An Introduction to Psychology by Mary Whiton Calkins (1914)
"THE tridimensional THEORY OF WUNDT* Wundt includes in the group of the affections,
or feelings, four elements or (rather classes of elements) coordinate ..."
7. Mathematical Questions and Solutions, from the "Educational Times": With by W. J. C. Miller (1883)
"... strain of an incompressible substance in a tridimensional space, if the
equipotential surfaces of the strain be the same as of the attraction for the ..."
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