Question
Estimates of this quantity can be expressed as being within the asymmetric Wilson score interval. Laplace smoothing contributes beta-distributed prior weight to estimates of this quantity. This quantity converges to, but still does not equal, a maximal value in the sunrise problem. The logit ("LOW-jit") function evaluates to the logarithm of this quantity over one minus this quantity. This quantity is the sole (*) parameter of the geometric distribution and the Bernoulli distribution. This quantity is estimated as the number of successes over the number of trials. This quantity and sample size parametrize the binomial distribution. For 10 points, name this quantity between zero and one that is used to calculate odds. ■END■
ANSWER: success probability [or binomial probability or success proportion or binomial proportion; prompt on p or theta]
<Science - Other Science - Computer Science>
= Average correct buzz position
Buzzes
Summary
Tournament | Edition | Exact Match? | TUH | Conv. % | Power % | Neg % | Average Buzz |
---|---|---|---|---|---|---|---|
2025 PACE NSC | 06/07/2025 | Y | 35 | 94% | 0% | 0% | 91.85 |