Point (EntityTopic, 18)

From Hi.gher. Space

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{{Shape
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<[#ontology [kind topic] [cats Hypercube]]>
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| attrib=pure
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{{STS Shape
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| name=Point
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| dim=0
| dim=0
| elements=&nbsp;
| elements=&nbsp;
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| genus=0
 
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| 20=SSC
 
| ssc=''Empty string''
| ssc=''Empty string''
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| rns=''Empty string''
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| ssc2=M0
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| bracket=[]
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| rot_i=0
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| bra_i=0
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| pv_circle=1
| pv_circle=1
| pv_square=1
| pv_square=1
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| extra={{STS Matrix|
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''Null''}}{{STS Tapertope
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| order=0, 0
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| notation=0
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| index=0
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}}{{STS Bracketope
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| index=0
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| notation=''Empty string''
}}
}}
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}}
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A '''point''' is the basic shape from which all other [[flat]] shapes can be defined. Points are zero-dimensional, the only zero-dimensional object possible, and as such have no [[hypervolume]] in any dimension.
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A '''point''' is the basic shape from which all other shapes can be defined.
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<[#polytope [id -1]]>
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<br clear="all">
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{{Hypercubes|0}}
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{{Rotope Nav||0|1||''Empty string''<br>Point|I<br>Line segment}}
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{{Tapertope Nav||0|1||0<br>Point|1<br>Digon}}
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{{Bracketope Nav||0|1||0<br>Point|x<br>Line segment}}
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{{Bracketope Nav||0|1||''Empty string''<br>Point|I<br>Digon}}

Latest revision as of 00:28, 21 March 2017

A point is the basic shape from which all other flat shapes can be defined. Points are zero-dimensional, the only zero-dimensional object possible, and as such have no hypervolume in any dimension.

Incidence matrix

Dual: Self-dual

#TXIDTypeName
0 Va= point ;


Hypercubes
pointdigonsquarecubegeochorongeoterongeopeton


. 0. 0
Point
1. 1
Digon
List of tapertopes


. 0. Empty string
Point
1. I
Digon
List of bracketopes