The recent advancements in multi-agent systems and game theory have significantly advanced the field, with notable progress in coalition structure learning, subversion strategies, bilevel aggregative games, sparse strategies, and simulation-based program equilibria. A common theme across these areas is the development of efficient algorithms and theoretical frameworks that enhance both understanding and practical application. Innovations in coalition structure learning have enabled the discovery of hidden structures within multi-agent systems through strategic game design and multiple-bit observations. AI's ability to generate and execute subversion strategies without memory has been rigorously evaluated, highlighting the challenges and potential of stateless strategic capabilities. Bilevel aggregative games have been addressed with new distributed algorithms that ensure convergence to Stackelberg equilibria, even in the absence of Hessian matrices. The exploration of sparse strategies in games has led to practical algorithms that balance computational efficiency with strategic effectiveness, particularly in security applications. Lastly, the generalization of simulation-based program equilibria has expanded the range of achievable equilibria, offering more robust solutions in multi-agent interactions. Noteworthy papers include one that demonstrates the learning of coalition structures in logarithmic rounds, another that evaluates AI's stateless strategic capabilities against control protocols, and a third that proposes distributed algorithms for bilevel aggregative games with convergence guarantees.