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 $\tau$ | …
Wilson
other · 3 mentions across 2 readings
In this course
Without fuller context, Wilson appears here as a co-author in experimental game theory research (alongside Stahl) comparing behavioral data across different decision-making models. The excerpts suggest Wilson's work engages quantitative analysis of how agents make strategic choices under uncertainty, contributing empirical grounding to questions about bounded rationality and threshold behavior in complex systems. This matters for the course's interest in how human decision-making interfaces with computational and cybernetic models of intelligence.
Mentioned in 2 readings
Appears alongside
People mentioned in the same passages — sorted by co-occurrence weight.