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 $\tau$ | …[^2]: In maximum-likelihood estimation, algorithms find a value of the model free parameter (in this case, $\tau$) which implies predicted probabilities that maximize the product of the predicted likelihoods of all the strategies that are a…
Stahl
other · 3 mentions across 1 reading
In this course
Stahl appears as a researcher in experimental game theory and behavioral economics, cited here in the context of empirical studies measuring how human subjects make strategic decisions in controlled games. The reference to "Stahl and Wilson" in a data comparison table suggests their work provided benchmark experimental results against which other models of player behavior (like those from Costa-Gomes et al.) are evaluated. This situates Stahl's contribution within the course's broader interest in how humans actually reason under uncertainty and bounded rationality—concepts central to understanding the gap between idealized AI/rational agent models and embodied human decision-making.
Mentioned in 1 reading
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