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| Spatial Design Network Analysis (sDNA)× | Syntactic Step Depth× | |
|---|---|---|
| Fagområde | Urban Studies | Urban Studies |
| Familie | Process / pipeline | Process / pipeline |
| Oprindelsesår≠ | 2020 | 1984 |
| Ophavsperson≠ | Crispin H. V. Cooper & Alain J. F. Chiaradia | Bill Hillier & Julienne Hanson |
| Type≠ | Link-based spatial network analysis of street and path networks | Topological measure of depth and integration between spaces |
| Oprindelig kilde≠ | Cooper, C. H. V., & Chiaradia, A. J. F. (2020). sDNA: 3-d spatial network analysis for GIS, CAD, Command Line & Python. SoftwareX, 12, 100525. DOI ↗ | Hillier, B., & Hanson, J. (1984). The Social Logic of Space. Cambridge University Press. ISBN: 9780521367844 |
| Aliasser | sDNA, Spatial Design Network Analysis, Link-Based Network Analysis, 3D Spatial Network Analysis | Topological Step Depth, Mean Depth (Space Syntax), Justified Graph Depth, Syntactic Integration |
| Relaterede | 4 | 4 |
| Resumé≠ | Spatial Design Network Analysis (sDNA) is a toolkit for analysing street and path networks as link-based spatial graphs, measuring how individual road segments function as routes and destinations within the larger network. Developed by Crispin Cooper and Alain Chiaradia at Cardiff University, it computes closeness- and betweenness-style measures over geometrically accurate, optionally three-dimensional networks, using hybrid distance metrics that blend metric length, angular turn cost and topological steps. By weighting links and analysing them within chosen radii, sDNA predicts pedestrian and vehicle flows, land values and accessibility, bridging the configurational tradition of space syntax with mainstream geographic-information-system network analysis. | Syntactic step depth is the space-syntax measure of how topologically far apart spaces are — how many turns, transitions or moves separate one space from another, regardless of metric distance. Formalised by Bill Hillier and Julienne Hanson in The Social Logic of Space (1984), it is computed from a justified graph in which every space is a node and every direct adjacency an edge, and a single step is one move between connected spaces. Aggregated into mean depth and normalised into an integration value, step depth becomes the workhorse of configurational analysis, predicting which spaces will be most used, most accessible and most central in a building or city. |
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