payoff matrix
- Asia > Middle East > Jordan (0.04)
- North America > United States > Pennsylvania > Allegheny County > Pittsburgh (0.04)
- Europe > United Kingdom > England > Cambridgeshire > Cambridge (0.04)
- (2 more...)
- Asia > China > Guangdong Province > Shenzhen (0.04)
- Africa > Zimbabwe (0.04)
- North America > United States > California > Riverside County > Riverside (0.04)
- (2 more...)
- Research Report > Experimental Study (0.93)
- Research Report > New Finding (0.67)
- Leisure & Entertainment > Games (1.00)
- Information Technology (0.92)
- Energy (0.67)
- Europe > Austria > Vienna (0.14)
- North America > United States > California > Orange County > Irvine (0.04)
- North America > United States > Maryland > Baltimore (0.04)
- (3 more...)
- Asia > China > Shanghai > Shanghai (0.04)
- North America > United States > New York > Tompkins County > Ithaca (0.04)
- North America > United States > Louisiana > Orleans Parish > New Orleans (0.04)
- (7 more...)
- Europe > United Kingdom > England > Oxfordshire > Oxford (0.05)
- Europe > United Kingdom > England > Cambridgeshire > Cambridge (0.04)
- North America > Canada (0.04)
- North America > United States > Pennsylvania > Allegheny County > Pittsburgh (0.04)
- North America > United States > Massachusetts > Middlesex County > Cambridge (0.04)
- North America > United States > Georgia > Fulton County > Atlanta (0.04)
- (3 more...)
- Leisure & Entertainment > Games (0.67)
- Education (0.46)
No Free Lunch Theorem and Black-Box Complexity Analysis for Adversarial Optimisation
Black-box optimisation is one of the important areas in optimisation. The original No Free Lunch (NFL) theorems highlight the limitations of traditional black-box optimisation and learning algorithms, serving as a theoretical foundation for traditional optimisation. No Free Lunch Analysis in adversarial (also called maximin) optimisation is a long-standing problem [45, 46]. This paper first rigorously proves a (NFL) Theorem for general black-box adversarial optimisation when considering Pure Strategy Nash Equilibrium (NE) as the solution concept.
Long-term Causal Effects via Behavioral Game Theory
Panagiotis Toulis, David C. Parkes
Planned experiments are the gold standard in reliably comparing the causal effect of switching from a baseline policy to a new policy. One critical shortcoming of classical experimental methods, however, is that they typically do not take into account the dynamic nature of response to policy changes. For instance, in an experiment where we seek to understand the effects of a new ad pricing policy on auction revenue, agents may adapt their bidding in response to the experimental pricing changes. Thus, causal effects of the new pricing policy after such adaptation period, the long-term causal effects, are not captured by the classical methodology even though they clearly are more indicative of the value of the new policy. Here, we formalize a framework to define and estimate long-term causal effects of policy changes in multiagent economies. Central to our approach is behavioral game theory, which we leverage to formulate the ignorability assumptions that are necessary for causal inference. Under such assumptions we estimate long-term causal effects through a latent space approach, where a behavioral model of how agents act conditional on their latent behaviors is combined with a temporal model of how behaviors evolve over time.
- North America > United States > Illinois > Cook County > Chicago (0.04)
- North America > United States > Pennsylvania (0.04)
- North America > United States > New Jersey (0.04)
- (4 more...)
- Asia > China > Guangdong Province > Shenzhen (0.04)
- Africa > Zimbabwe (0.04)
- North America > United States > California > Riverside County > Riverside (0.04)
- (2 more...)
- Research Report > Experimental Study (0.93)
- Research Report > New Finding (0.67)
- Leisure & Entertainment > Games (1.00)
- Information Technology (0.92)
- Energy (0.67)
- Asia > China > Shanghai > Shanghai (0.04)
- North America > United States > New York > Tompkins County > Ithaca (0.04)
- North America > United States > Louisiana > Orleans Parish > New Orleans (0.04)
- (8 more...)