Case study explores Roman decline using coupling geometry, revealing new insights into historical mechanisms.
This case study applies Coupling Geometry to the Roman system from approximately 200 BCE to 476 CE — the first case in the programme’s series, and the one its geometry fits most completely. The purpose is not comprehensive history but a structured comparison: whether the framework’s six axioms and eight geometric features generate insights that the two most prominent existing accounts of Roman decline — Tainter’s complexity–collapse model and Turchin’s structural-demographic theory — do not. The analysis traces the full arc: the late Republic’s conquest-driven ratchet, the capture of expansion surplus by the senatorial aristocracy, the Gracchan reforms as the Involuntary Redistribution Theorem operating with textbook precision, and the threshold crossing of 88 BCE; the Augustan settlement as distributional restructuring disguised by superior ideological infrastructure; the Pax Romana as a managed post-threshold regime running on thin buffers; frontier closure under Hadrian and the Antonine turning point; the third-century cascade and the elite’s exit from the fiscal system; Diocletianic restructuring as coercive stabilisation; and the final cascade, in which defection from the system had become rational for the population that bore its costs. Against the comparators, the framework claims five genuine additions — the distributional mechanism in collapse, legitimacy as causal mechanism, the geometric vocabulary of irreversibility, multiple exits from above-threshold dynamics, and the territorial/positional distinction in material bases — and states its convergences and limitations explicitly. Scoring throughout is analyst-dependent and the analysis is post-hoc, working from secondary sources: the study demonstrates applicability and is not a test. Adversarial examination by sceptical scholars is invited. Introduction — Why Civilisations Rise, Flourish, Get Stuck, and Fall – Case Study II: The Stalinist System, 1945–1991
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Philip Pepper (2026) studied this question.
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