Order provides terminology, notation, and models across diverse areas of computer science including comparisons of size, information content, and definedness.

Entities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.

• Order (general mathematical structure of space)concept0.835
  A most general system of mathematical structures arising from the nature of space, which has degrees of life.
• Partial orders naturally represent partial information states in computation.hypothesis0.793
  Foundational hypothesis of Domain Theory: partial order structure (D, ⊑) captures information ordering without quantification.
• What is the relationship between order and function?question0.789
  Opening question that drives the chapter's enquiry.
• How can order relations in posets provide semantic models for data and computation?question0.786
  Motivating question throughout: using order theory to capture information flow, approximation, and program behavior.
• Input-Output Relations as Ordered Conceptsfinding0.785
  Diagrammatic encoding of program behavior via concept lattices reveals reachability structure and non-determinism without fixed calculational rules.
• The kind of order that occurs in living structure has a complexity not usually describable by drawings or by architectural images.claim0.784
  Emphasizes the non-pictorial, process-dependent nature of living order.
• Order (versus Disorder)concept0.784
  Low entropy, organized state; life maintains order by consuming negative entropy.
• Topology is the critical factor differentiating systems capable of long-range order from those that are not.claim0.775
  Key interpretive position: topological properties of interaction graphs determine whether systems can self-organize, independent of substrate