Game theorists have developed concepts to refine intuitions about when the (L,L) or (H,H) equilibria are likely to arise. Our CH model can replicate some of these intuitions and predicts an important effect of group size which has been obse…These cutpoints imply two properties: the cutpoints are always (weakly) monotonically increasing in $d$ for the $d < 1/2$ segment as long as $f(k-1) > f(k)$, $\forall k \ge 2$. For a Poisson $f(k)$, this is equivalent to $\tau \le 2$. Furth…| | Stahl and Wilson | Cooper and Van Huyck | Costa-Gomes et al. | Mixed | Entry |
| :--- | :---: | :---: | :---: | :---: | :---: |
| Data set | Lower Upper | Lower Upper | Lower Upper | Lower Upper | Lower Upper |
| Game-specific $\tau$ | …
Van Huyck
other · 3 mentions across 1 reading
In this course
Van Huyck is an experimental game theorist whose work on coordination games and group behavior appears in comparative tables examining how different research teams model strategic decision-making. The course readings invoke Van Huyck's empirical findings (particularly on how group size affects equilibrium selection) as a benchmark for validating computational and behavioral models of human coordination under uncertainty.
Mentioned in 1 reading
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