A.6.2:1 - Problem frame
FPF repeatedly needs to relate one exact episteme to another, often alongside a separately described operation that produced the receiving episteme:
- turning an informal method description into a more formal specification;
- projecting a large system description into a smaller “for‑safety‑officer” view;
- re‑expressing the same behavioural model in a different calculus or notation;
- relating an analysis about one subsystem to an analysis about another, with the separate bounded-use assertion and current-case judgement required by A.6.4.
All of these can be described by episteme-to-episteme mathematical arrows. The arrow relates exact epistemes and states its laws; it does not itself change an episteme, measure, execute, or actuate. Any operation application and Work remain separate.
Without one reusable local discipline for such arrows:
- each family (KD‑CAL, E.18, MVPK, discipline packs) reinvents its own notion of “projection”, “reinterpretation”, or “refinement”;
- laws about which parts of the source and receiving epistemes may differ, and which grounding or reference-plane facts their rules read and compare, fragment across the spec;
- cross‑family reasoning (e.g. “this E.18 structural reinterpretation is a retargeting, not a view”) becomes brittle and ad‑hoc.