finding
active
finding:c-linda-client-server-code-is-insensitive-to-number-of-clients-parlog-version-requires-explicit-merge-process-dependent-on-client-countC-Linda client-server code is insensitive to number of clients; Parlog version requires explicit merge process dependent on client count.
Source paper
extracted_from(1989) · Carriero, Nicholas · Gelernter, David
Neighborhood — ranked by edge-count
Claims (1)
claim
- Demonstrates flexibility advantage.
Communities (2)
community
- Cross-scale frameworks linking spatial patterns, diagrams, and simplicity as expressions of care in design.
- Tuple space coordination languages (Linda, Parlog) enabling scalable parallel systems with composable specifications, circa 1980s–90s multicomputer platforms.
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.
- C-Linda code is easier to understand than the Parlog86 version [for the client-server problem].claim0.886Subjective but argued comparison.
- Pointing out that Parlog requires explicit, stream-count-dependent merging code.
- Linda's tuple space allows many-to-one communication without an extra merger.
- Foundational principle: Linda's orthogonality to base language and computation model is its core strength.
- The central thesis of the paper, stated explicitly in the introduction.
- Concise statement of Linda's key design philosophy.
- Critique of the functional-level argument based on mental models.
- Supported by reported speedup through 64 nodes on iPSC/2.
Restated by (1)
cosine ≥ 0.90Other entities that say roughly the same thing. May be merge candidates or independent restatements across papers.