The iterates $h_0,h_1,h_2,\dotsc$ constructed in [6] and converging to the (only) solution $g=h\colon[0,1]\to[0,1]$ of the iterative differential equation $-\gamma g'= g^{-1}$, $\gamma>0$, are parametrised by polynomials over $\Bbb Q$, and the corresponding constant $\gamma=\kappa\approx0.278877$ is estimated by rational numbers.

翻译：文献[6]中构造的迭代序列$h_0,h_1,h_2,\dotsc$收敛于迭代微分方程$-\gamma g'= g^{-1}$（$\gamma>0$）的唯一解$g=h\colon[0,1]\to[0,1]$，该序列由$\Bbb Q$上的多项式参数化，且相应常数$\gamma=\kappa\approx0.278877$可通过有理数进行估计。