its just a dot WHY DO YOU GUYS LIKE ITT GRRRRRRRRRRRRRRRRRRRRRRRRR
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−  +  its just a dot WHY DO YOU GUYS LIKE ITT GRRRRRRRRRRRRRRRRRRRRRRRRR[[Category:Hypercube]] 

−  image = Точка.jpeg 

−  schlafli symbol = <math>0</math> 

−  dimensionality = 0 

−  0d hypervolume = <math>1</math> 

−  0d subfacets = 1 point20d subfacets = ?name = Point1d subfacets = 02d subfacets = 03d subfacets = 04d subfacets = ?5d subfacets = ?6d subfacets = ?7d subfacets = ?8d subfacets = ?9d subfacets = ?10d subfacets = ?11d subfacets = ?12d subfacets = ?13d subfacets = ?14d subfacets = ?15d subfacets = ?16d subfacets = ?17d subfacets = ?18d subfacets = ?19d subfacets = ?1d hypervolume = ?2d hypervolume = ?3d hypervolume = ?4d hypervolume = ?5d hypervolume = ?6d hypervolume = ?7d hypervolume = ?8d hypervolume = ?9d hypervolume = ?10d hypervolume = ?11d hypervolume = ?12d hypervolume = ?14d hypervolume = ?15d hypervolume = ?16d hypervolume = ?17d hypervolume = ?18d hypervolume = ?19d hypervolume = ?20d hypervolume = ?}} 

−  
−  [[File:Точка.jpegthumb]]A '''point''' is a location of size zero. This means a point is not a region, but a single location. 

−  It is defined by Euler as "that which has no part", which is an apt description  a point has no height, width, depth, or any other measure in any other dimension. 

−  
−  It is also the only zerodimensional shape, and any zerodimensional space consists of a single point and nothing else. This means that it can be considered as a zerodimensional space of infinite extent, in analogue with the [[plane]]. 

−  
−  A line can be thought of as consisting of an infinite amount of points placed directly adjacent to each other. 

−  
−  By the same logic, a plane can be thought of as infinity lines being stacked next to each other. 

−  
−  === Hypervolumes === 

−  * [[vertex count]] = 1 

−  ===See also=== 

−  [[Zeroth Dimension]] 

−  
−  {{Shapes}} 

−  [[Category:Hypercube]] 

[[Category:Simplex]] 
[[Category:Simplex]] 

[[Category:Cross]] 
[[Category:Cross]] 
Revision as of 15:02, July 14, 2018
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