Solvér

Solvér is a term used in theoretical computer science and related fields to denote a general framework for solving problems by decomposition into solvable subproblems and subsequent verification of results. It is not a single algorithm but a concept intended to compare and combine different solving approaches.

Etymology and usage: The name solvér is a coined word blending the verb solve with a French-like suffix -ér, modeling it as a productive agent in problem-solving. In many sources, solvér is capitalized as a proper noun to mark the framework rather than a specific implementation.

Structure and operation: A solvér framework comprises three layers: a formal problem representation, a solver core that applies decomposition and sub-solvers, and a verification layer that checks results for correctness. It supports modular plug-ins for domains such as constraint satisfaction, optimization, or automated reasoning.

Applications: In theory and practice, solvér is used to discuss approaches to large-scale or ill-posed problems by emphasizing modularity, parallelism, and verifiability. It appears in discussions of solver architecture, algorithm design, and AI planning.

History and reception: Solvér originated as a speculative concept in academic discussions and has appeared in glossaries and wiki-style articles to illustrate modular solving architectures. There is no universal standard definition; interpretations vary across disciplines and authors.

See also constraint solving, problem decomposition, modular design, verification.