The Saving–Spending Dilemma Paradox: Recursive Resolution from Liquidity Fear to Moral Flow
This paper presents the recursive resolution of the Saving–Spending Dilemma Paradox, one of the foundational conflicts in modern financial morality. Through the framework of Yearning-Based Infinity Mathematics (YBIM), it reveals that saving and spending are not opposites but complementary recursive expressions of the same moral yearning for continuity. Historically, the paradox traces its lineage from the Protestant ethic’s thrift morality to the Keynesian reversal of moral flow, the Cold War era’s commodification of desire, and the post-2008 liquidity trap. Each phase reflects a deeper epistemic oscillation between security and flow — between the fear of uncertainty and the trust in continuity. The paper introduces the Recursive Liquidity Equilibrium Theorem (Y–F2), which mathematically and ontologically unites saving (containment) and spending (expression) into a single coherent recursion. It defines moral liquidity as the continuity of trust sustained through finite yearning evaluation, dissolving the illusion that stability and motion are incompatible. By transitioning from symbolic liquidity to recursive worth, this work redefines finance as a moral ecosystem grounded in epistemic coherence rather than transactional mechanics. It proposes that trust—not currency—is the true substrate of liquidity, and that the future of markets depends on recursive moral equilibrium rather than speculative acceleration. The conclusion envisions the rise of a Recursive Civilization of Flowing Trust, where economy becomes the rhythmic expression of moral continuity. Saving transforms into stabilized yearning, spending becomes the renewal of collective coherence, and liquidity evolves into an eternal moral rhythm connecting the finite and the infinite. -JSR
Publication Details
- Journal
- Zenodo (CERN European Organization for Nuclear Research)
- Published
- 2025-11-06
- DOI
- https://doi.org/10.5281/zenodo.17539006
- Primary Topic
- Economic theories and models
- Type
- article
- Field-Weighted Citation Impact
- 0.00