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Geopolitics of Artificial Intelligence

Published online by Cambridge University Press:  18 September 2026

Boris Babic
Affiliation:
University of Hong Kong
Brian Wong Yue Shun
Affiliation:
University of Hong Kong

Summary

This Element develops a sustained, pioneering treatment of the geopolitics of artificial intelligence through the lenses of political philosophy and rational choice. Three claims are advanced: first, the combination of AI and geopolitics gives rise to novel risks and opportunities. Second, the treatment of AI-geopolitical risks and opportunities should be treated through at least two different lenses: responsibility for risks should be fruitfully analysed using Iris Marion Young's seminal social connection model of responsibility for justice, while opportunities can be insightfully examined from the perspective of relational egalitarianism, in contrast to distributive and Rawlsian perspectives. Third, from a rational choice perspective, greater relational equality in AI access and cooperation among states can result in Pareto-improving rational (Nash Equilibrium) outcomes. Global AI dynamics should be conceived of as a Stag Hunt. This title is also available as Open Access on Cambridge Core.

Information

Figure 0

Figure 1 The Security Game. A typical Prisoner’s Dilemma with a unique pure strategy Nash Equilibrium highlighted in bold font.

Figure 1

Figure 2 The AI-PD game. A modified Prisoner’s Dilemma where defections are mildly punished with two unique pure strategy Nash Equilibria highlighted in bold font.

Figure 2

Figure 3 The panel on the left-hand side depicts the Space Race model where a winning-tie is preferred, while the panel on the right-hand side depicts the Space Race model where a losing-tie is preferred. The Nash Equilibria are highlighted in bold.Figure 3 long description.

Figure 3

Figure 4 The Hawk-Dove game with two unique pure strategy Nash Equilibria highlighted in bold font.

Figure 4

Figure 5 Cooperation. A typical Stag-Hunt or Assurance Game with two pure strategy Nash Equilibria highlighted in bold font.

Figure 5

Figure 6 Cooperation. This is functionally the same game as in Figure 5, but with probabilities of each action expressed in terms of p and q.

Figure 6

Figure 7 Stubbornness. This is the same game as in Figure 6, except now Player A most prefers not to share and least prefers to share.

Figure 7

Figure 8 Cooperation. This is the same game as in Figure 4, except now unilateral cooperation is preferred to mutual non-cooperation. The Nash Equilibrium is highlighted in bold.

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