Observer Modulation Theory (OMT) formalises the principle that the observable output of a system is a function of both the system and the observer. By holding the system constant and systematically varying the observer—through changes in instrumentation, sensory range, or analytical framework—additional structure may be revealed without modifying the system itself. The governing relationship is expressed as R = f(S, O), where R is the observed result, S is the system, and O is the observer. OMT treats observer variation as a controllable methodological parameter rather than a source of noise. The theory is domain-agnostic, bounded, and testable. It predicts that in systems exhibiting layered, multi-scale, or non-uniform composition, systematic variation of the observer increases the likelihood of revealing additional detectable structure.
J.P. Soren-Flint (Sun,) studied this question.