Difference between revisions of "Topology Level Codelist"
From DGIWG
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| − | {| style="border-spacing:0;width: | + | {| style="border-spacing:0;width:30cm;" |
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! style="border:1pt solid #000000;padding:0.049cm;" | # | ! style="border:1pt solid #000000;padding:0.049cm;" | # | ||
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! style="border-top:1pt solid #000000;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0.049cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;" | English Name | ! style="border-top:1pt solid #000000;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0.049cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;" | English Name | ||
! align=center style="border-top:1pt solid #000000;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0.049cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;" | Definition | ! align=center style="border-top:1pt solid #000000;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0.049cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;" | Definition | ||
| + | ! align=center style="border-top:1pt solid #000000;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0.049cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;" | Source | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 1 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 1 | ||
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| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Geometry Only | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Geometry Only | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Geometry objects without any additional structure which describes topology. | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Geometry objects without any additional structure which describes topology. | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 2 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 2 | ||
| Line 20: | Line 22: | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Topology 1D | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Topology 1D | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 1-dimensional topological complex - commonly called "chain-node" topology | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 1-dimensional topological complex - commonly called "chain-node" topology | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 3 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 3 | ||
| Line 25: | Line 28: | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Planar Graph | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Planar Graph | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 1-dimensional topological complex that is planar. A planar graph is a graph that can be drawn in a plane in such a way that no two edges intersect except at a vertex. | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 1-dimensional topological complex that is planar. A planar graph is a graph that can be drawn in a plane in such a way that no two edges intersect except at a vertex. | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 4 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 4 | ||
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| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Full Planar Graph | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Full Planar Graph | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 2-dimensional topological complex that is planar (A 2-dimensional topological complex is commonly called "full topology" in a cartographic 2D environment) | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 2-dimensional topological complex that is planar (A 2-dimensional topological complex is commonly called "full topology" in a cartographic 2D environment) | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 5 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 5 | ||
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| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Surface Graph | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Surface Graph | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 1-dimensional topological complex that is isomorphic to a subset of a surface. A geometric complex is isomorphic to a topological complex if their elements are in a one-to-one, dimensional- and boundary-preserving correspondence to one another. | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 1-dimensional topological complex that is isomorphic to a subset of a surface. A geometric complex is isomorphic to a topological complex if their elements are in a one-to-one, dimensional- and boundary-preserving correspondence to one another. | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 6 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 6 | ||
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| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Full Surface Graph | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Full Surface Graph | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 2-dimensional topological complex that is isomorphic to a subset of a surface. | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 2-dimensional topological complex that is isomorphic to a subset of a surface. | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 7 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 7 | ||
| Line 45: | Line 52: | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Topology 3D | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Topology 3D | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 3-dimensional topological complex. A topological complex is a collection of topological primitives that are closed under the boundary operations. | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | 3-dimensional topological complex. A topological complex is a collection of topological primitives that are closed under the boundary operations. | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 8 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 8 | ||
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| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Full Topology 3D | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Full Topology 3D | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | complete coverage of a 3D Euclidean coordinate space | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | complete coverage of a 3D Euclidean coordinate space | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
| align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 9 | | align=center style="border-top:none;border-bottom:1pt solid #000000;border-left:1pt solid #000000;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0.049cm;padding-right:0.049cm;color:#000000;" | 9 | ||
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| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Abstract | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | Abstract | ||
| style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | topological complex without any specified geometric realisation. | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | topological complex without any specified geometric realisation. | ||
| + | | style="border-top:none;border-bottom:1pt solid #000000;border-left:none;border-right:1pt solid #000000;padding-top:0cm;padding-bottom:0.049cm;padding-left:0cm;padding-right:0.049cm;color:#000000;" | | ||
|- | |- | ||
|} | |} | ||
Latest revision as of 17:07, 4 May 2021
Topology Level Codelist
The value domain of Topology Level Codelist is defined in the following table.
| # | Code | English Name | Definition | Source |
|---|---|---|---|---|
| 1 | geometryOnly | Geometry Only | Geometry objects without any additional structure which describes topology. | |
| 2 | topology1D | Topology 1D | 1-dimensional topological complex - commonly called "chain-node" topology | |
| 3 | planarGraph | Planar Graph | 1-dimensional topological complex that is planar. A planar graph is a graph that can be drawn in a plane in such a way that no two edges intersect except at a vertex. | |
| 4 | fullPlanarGraph | Full Planar Graph | 2-dimensional topological complex that is planar (A 2-dimensional topological complex is commonly called "full topology" in a cartographic 2D environment) | |
| 5 | surfaceGraph | Surface Graph | 1-dimensional topological complex that is isomorphic to a subset of a surface. A geometric complex is isomorphic to a topological complex if their elements are in a one-to-one, dimensional- and boundary-preserving correspondence to one another. | |
| 6 | fullSurfaceGraph | Full Surface Graph | 2-dimensional topological complex that is isomorphic to a subset of a surface. | |
| 7 | topology3D | Topology 3D | 3-dimensional topological complex. A topological complex is a collection of topological primitives that are closed under the boundary operations. | |
| 8 | fullTopology3D | Full Topology 3D | complete coverage of a 3D Euclidean coordinate space | |
| 9 | abstract | Abstract | topological complex without any specified geometric realisation. |
