A Quantum Manifestation Principle for the ClassicalQuantum Boundary
Charlotte Lemoine
Abstract
We propose an organizational principle for the classical-quantum boundary that focuses on the conditions under which non-classical effects become operationally manifest and experimentally certifiable. Standard decoherence theory explains why quantum signatures become latent in generic environments; we complement this by making explicit the physical conditions that render quantum manifestation robust. Building on Haroche's cavity-QED experiments as a paradigmatic case, we show that measurable mode properties — frequencies, lifetimes, and couplings — depend on boundary conditions, environment, and preparation-measurement protocols. We formalize this through the framework (Ω, C, Ω_eff(C), W, W*(C)), where Ω denotes a reservoir of dynamical degrees of freedom, C the physical and protocol conditions, Ω_eff(C) the context-induced effective modal structure, W a quantum witness, and W*(C) a context-dependent certifiability threshold. A quantum effect is manifest when W(C) > W*(C). We illustrate this principle with cavity QED, the Casimir effect, and atomic clocks. The framework reformulates the classical-quantum boundary as a boundary of conditional manifestability rather than a dichotomy between system types.