Identifying weak values with intrinsic dynamical properties in modal theories

The so-called eigenvalue-eigenstate link states that no property can be associated to a quantum system unless it is in an eigenstate of the corresponding operator. This precludes assignation properties unmeasured systems general. arbitrary limitation orthodox mechanics generates many puzzling situations such as for example impossibility uniquely define work distribution, essential building block thermodynamics. Alternatively, modal theories (e.g., Bohmian mechanics) provide ontology always allows one intrinsic properties, i.e., are detached from any possible measuring context. We prove here Aharonov, Albert, and Vaidman's notion weak value identified with dynamical defined certain theory. Furthermore, fact values experimentally accessible (as ensemble average measurements which postselected by strong measurement) strengthens idea understanding (unperturbed) dynamics useful given As examples physical soundness these we discuss three viz., dwell time, noise at high frequencies.