Difference between revisions of "Three-dimensional"
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| − | '''Three-dimensional''', tri-dimensional or 3D in geometric mathematics is a generalized description of cubed space. Euclidean space describes a two-dimensional plane. A three-dimensional Euclidean plane is determined by three coordinates; X, Y, & Z or R<sub>n</sub> or n = 3. Common cube coordinates are measured by the three planes of width, height, and depth. | + | '''Three-dimensional''', tri-dimensional or 3D in geometric mathematics is a generalized description of cubed space.<ref>"three-dimensional", '''Definition 2, et 4''',''The American Heritage® Dictionary of the English Language, 5th Edition''. HarperCollins Distribution Services.</ref> Euclidean space describes a two-dimensional plane. A three-dimensional Euclidean plane is determined by three coordinates; X, Y, & Z or R<sub>n</sub> or n = 3. Common cube coordinates are measured by the three planes of width, height, and depth. |
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| + | ==References== | ||
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[[Category:Mathematics]] | [[Category:Mathematics]] | ||
[[Category:Geometry]] | [[Category:Geometry]] | ||
Revision as of 20:02, October 25, 2024
Three-dimensional, tri-dimensional or 3D in geometric mathematics is a generalized description of cubed space.[1] Euclidean space describes a two-dimensional plane. A three-dimensional Euclidean plane is determined by three coordinates; X, Y, & Z or Rn or n = 3. Common cube coordinates are measured by the three planes of width, height, and depth.
References
- ↑ "three-dimensional", Definition 2, et 4,The American Heritage® Dictionary of the English Language, 5th Edition. HarperCollins Distribution Services.