In MoisesExpositoAlonso/popgensim: Wright Fisher simulations: C++ implementation with interactive Shiny app visualization

$$ f(x)= \begin{cases} \pi + (1-\pi) \ \text{CDF}(\hat{y},\hat{y}c; 0) & \text{if } y = 0\ (1-\pi)\ \text{PDF}(\hat{y},\hat{y}c) & \text{if} y>0 \end{cases} $$

$$Y \sim \pi \mathcal{N} ( \hat{y}_h , \hat{y}_h c) + (1-\pi) \delta_0$$

$$dif = \frac{\sum y}{n0} - \frac{\sum y}{ n1} = n1 \sum y0 - n0 \sum y1 = \sum y \ x \times n \ x $$

MoisesExpositoAlonso/popgensim documentation built on May 7, 2019, 8:57 p.m.