Sébastien Rouillon undid 255c78d21eb243c483e3029a57007f924968961d  over 8 years ago

Commit id: 1795f7b0794c960fbbaf1999f63481ed68dbe05b

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\end{itemize}  $$  {\textstyle  \frac{\partial}{\partial k}\left(x^{*}\left(\delta\right)+y^{*}\left(\delta\right)\right)  =-\frac{1-k}{\left(2\left(b-k\right)+\left(1-k\right)^{2}\right)^{2}}\sqrt{\frac{b-\delta}{b-k}}\frac{\phi\left(b,k\right)}{2}, k}\left(x^{*}\left(\delta\right)+y^{*}\left(\delta\right)\right){\textstyle =-\frac{1-k}{\left(2\left(b-k\right)+\left(1-k\right)^{2}\right)^{2}}\sqrt{\frac{b-\delta}{b-k}}\frac{\phi\left(b,k\right)}{2}},}  $$  $$  {\textstyle \frac{\partial}{\partial k}\pi\left(x^{*}\left(\delta\right),y^{*}\left(\delta\right)\right)}={\textstyle \frac{1-k}{\left(2\left(b-k\right)+\left(1-k\right)^{2}\right)^{2}}\sqrt{\frac{b-\delta}{b-k}}\frac{\phi\left(b,k\right)}{2\left(b-k\right)}},