framework
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framework:systems-on-vertices-of-planar-graphs-with-pairwise-edge-interactionsSystems on vertices of planar graphs with pairwise edge interactions
General model framework for locally-interacting systems; topological properties determine phase behavior.
Neighborhood — ranked by edge-count
Frameworks (1)
framework
- Core framework: necessary conditions on graph topology for ordered phases to exist in locally-interacting systems.
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.
- Classification scheme for pairwise persona vector composition outcomes: constructive, dominant, or destructive
- Structural arrangement of interactions on a graph; argued to be the critical determinant of self-organisation capability
- Pairwise outcome where one trait remains expressed while the other is suppressed
- Pairwise outcome where both traits remain highly expressed under simultaneous steering
- Dynamic model connecting logic to geometry through explicit treatment of information flow and interaction; demonstrates emergent logical complexity from simple copy-cat processes.
- Systems on graph vertices with pairwise edge-prescribed interactions
- Pairwise outcome where both traits fall significantly relative to their single-trait strengths