$\mathrm{kh}R\mapsto \mathrm{kh}R$ $\mathrm{ke}r\mathrm{kg}R\mathrm{kf}\mapsto \frac{\mathrm{ke}r}{1+e^{(\mathrm{kg}-R)\mathrm{kf}}}$ $r\mathrm{ke}Rh\mathrm{kg}\mapsto \frac{r\mathrm{ke}R^h}{\mathrm{kg}+R^h}$ $\mathrm{kminus1}r\mapsto \mathrm{kminus1}r$ $r\mathrm{ke}t\mathrm{kg}R\mathrm{kf}\mapsto \frac{r\frac{\mathrm{ke}t}{100+t}}{1+e^{(\mathrm{kg}-R)\mathrm{kf}}}$ $\mathrm{K1}\mapsto \mathrm{K1}$ $\mathrm{compartment\_0}\mathrm{function\_0}(\mathrm{K1})$ $\mathrm{compartment\_0}\mathrm{function\_1}(\mathrm{species\_0}, \mathrm{ke}, \mathrm{time}, \mathrm{kg}, \mathrm{species\_1}, \mathrm{kf})$ $\mathrm{compartment\_0}\mathrm{function\_2}(\mathrm{kminus1}, \mathrm{species\_0})$ $\mathrm{compartment\_0}\mathrm{function\_0}(\mathrm{K1})$ $\mathrm{compartment\_0}\mathrm{function\_3}(\mathrm{species\_2}, \mathrm{ke}, \mathrm{species\_3}, h, \mathrm{kg})$ $\mathrm{compartment\_0}\mathrm{function\_4}(\mathrm{ke}, \mathrm{species\_2}, \mathrm{kg}, \mathrm{species\_1}, \mathrm{kf})$ $\mathrm{compartment\_0}\mathrm{function\_4}(\mathrm{ke}, \mathrm{species\_1}, \mathrm{kg}, \mathrm{species\_3}, \mathrm{kf})$ $\mathrm{compartment\_0}\mathrm{function\_2}(\mathrm{kminus1}, \mathrm{species\_2})$ $\mathrm{compartment\_0}\mathrm{function\_5}(\mathrm{kh}, \mathrm{species\_1})$ $\mathrm{compartment\_0}\mathrm{function\_5}(\mathrm{kh}, \mathrm{species\_3})$