Difference between revisions of "Gamma map (Space Syntax)"
From Design Computation
Stephen Law (talk | contribs) (Created page with "Gamma map is defined as the graph representing the interior layout of a building as well as its external space in terms of permeability. Every interior space or subdivision of...") |
Stephen Law (talk | contribs) |
||
Line 1: | Line 1: | ||
+ | [[Category:Space Syntax]] | ||
Gamma map is defined as the graph representing the interior layout of a building as well as its external space in terms of permeability. Every interior space or subdivision of a space can be conceptualised as a point and represented as a circle, with its relations of permeability represented by lines linking it to others; the space outside is considered as a point, and represented as a circle with a cross. | Gamma map is defined as the graph representing the interior layout of a building as well as its external space in terms of permeability. Every interior space or subdivision of a space can be conceptualised as a point and represented as a circle, with its relations of permeability represented by lines linking it to others; the space outside is considered as a point, and represented as a circle with a cross. | ||
+ | |||
+ | =Cross-References= | ||
+ | *[[Space Syntax Theory]]; | ||
+ | |||
+ | =Recommended Reading= | ||
+ | [http://otp.spacesyntax.net/glossary/ Space Syntax Glossary] | ||
'''Sources''' | '''Sources''' | ||
− | + | [https://www.cambridge.org/core/books/the-social-logic-of-space/6B0A078C79A74F0CC615ACD8B250A985 Hillier, B. and Hanson, J. (1984) The Social Logic of Space, Cambridge: Cambridge University Press.] | |
− |
Revision as of 15:51, 12 February 2017
Gamma map is defined as the graph representing the interior layout of a building as well as its external space in terms of permeability. Every interior space or subdivision of a space can be conceptualised as a point and represented as a circle, with its relations of permeability represented by lines linking it to others; the space outside is considered as a point, and represented as a circle with a cross.
Cross-References
Recommended Reading
Sources Hillier, B. and Hanson, J. (1984) The Social Logic of Space, Cambridge: Cambridge University Press.