"Qiutong Cunyi" in Diplomacy: Invariance in the Topology and Geometry of Coupled Generative Systems

Wanhong HUANG

doi:10.17613/k62km-0y523

August 2, 2026Open Access

"Qiutong Cunyi" in Diplomacy: Invariance in the Topology and Geometry of Coupled Generative Systems

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Key Points

The central aim is to explore how two parties can maintain their individuality while identifying common ground through mathematical structures.
Develop a mathematical framework for composite systems and their coupled generative properties.
Investigate joint states and group actions on state spaces of two parties.
Examine invariants and their implications for descriptions of parties in diplomatic contexts.
Each party can compute the complete invariant independently of the other.
Common parts exhibit a partial order and total distance, affecting how parties relate to each other.
The Euler characteristic reveals the maximum describable states of a party depending on the common part's nature.

Implication

Demonstrates a mathematical approach to diplomacy, analyzing commonalities and differences in composite systems, suggesting practical implications for negotiators.

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Cite This Study

Wanhong HUANG (2026) studied this question.

synapsesocial.com/papers/6a71993fc47350ef8e494ba7 https://doi.org/10.17613/k62km-0y523

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"Qiutong Cunyi" in Diplomacy: Invariance in the Topology and Geometry of Coupled Generative Systems

Key Points

Implication

Abstract

Discussion

Cite This Study

"Qiutong Cunyi" in Diplomacy: Invariance in the Topology and Geometry of Coupled Generative Systems

Key Points

Implication

Abstract

Discussion

Cite This Study

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