concept
active
concept:ornamentOrnament
The decorative, formal beauty of a thing, shown to be inseparable from function.
Neighborhood — ranked by edge-count
Claims (1)
claim
- The conclusion of the argument that no real separation exists.
Concepts (3)
concept
- field of centersassociated_withThe overall configuration of interrelated centers that constitutes a whole.
- Unfoldingassociated_withThe step-by-step process through which coherent geometric order emerges from a whole, preserving structure at each step; the fundamental dynamic of all living processes
- Latent Centersassociated_withConfigurational entities existing implicitly in a structure; guide perception and generation of next morphogenetic step; exemplified in St Mark's square cycles.
Chapters (1)
chapter
- The current chapter, arguing that ornament arises naturally from the living process of unfolding a field of centers.
Related by similarity (8)
cosine ≥ 0.65 · no typed edgeEntities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.
- A step-by-step sequence (posted on patternlanguage.com) for generating ornament from large centers to fine detail while preserving the whole.
- Not an applied decoration, but the inherent beauty of a building's geometric structure; the building itself as ornament.
- The view that ornament is not trivial but a deep, organizing principle that makes a building a living thing, an ornament in the highest sense.
- The cosmological assumption that ornament and function in a building are separate, with function being mechanical and ornament arbitrary, stemming from mechanism.
- Claim that understanding ornament means understanding the principles of living structure.
- Radical claim that the highest function of a building is to be an ornament in the profound sense.
- Rejects the distinction between function and ornament; ornament is simply the smaller stuff created at the last stage to perfect the field.
- New cosmological assumption #6: both are aspects of the field of centers.