| $$ F_{\xi}(z) = \begin{cases} 1 - \left(1+ \xi z\right)^{-1/\xi} & \text{for }\xi \neq 0, \\ 1 - e^{-z} & \text{for }\xi = 0. \end{cases} \quad s.t. \quad \mu \in (-\infty,\infty),\quad \sigma \in (0,\infty), \quad \xi\in (-\infty,\infty) \quad x \geqslant \mu\,\;(\mathrm{if}\ \xi \geqslant 0), \quad \mu \leqslant x \leqslant \mu-\sigma/\xi\,\;(\mathrm{if}\ \xi < 0) $$ # Distributions |
Works
Projects
You may look at my more recent CV for more.
Zero to Infinity
Project, focusing on creating infrastructure for mankind to define and pursue goals at all levels of society. Latest description here, at 0oo.
HiveCell
Project, focusing on creating new means of habitation on the Earth and beyond. Latest description at here at 0oo.
3D Study Maze
Project, focusing on creating a new paradigm for learning, work and entertainment. Latest description at here at 0oo.