$\frac{1}{1+\left(\frac{\mathrm{Ca}}{\mathrm{Ca\_50}}\right)^{-\mathrm{n\_H}}}$ $\mathrm{R\_T}-D+\mathrm{A\_1}+\mathrm{A\_2}$ $\mathrm{k\_on}\mathrm{R\_off}+\mathrm{f\_prime}\mathrm{A\_1}+g\mathrm{A\_2}-(\mathrm{k\_off}+f)D$ $fD+\mathrm{h\_prime}\mathrm{A\_2}-(\mathrm{f\_prime}+h)\mathrm{A\_1}$ $h\mathrm{A\_1}-(\mathrm{h\_prime}+g)\mathrm{A\_2}$ $\frac{\mathrm{R\_off}}{\mathrm{R\_T}}$ $\frac{D+\mathrm{A\_1}+\mathrm{A\_2}}{\mathrm{R\_T}}$ $\frac{D}{\mathrm{R\_T}}$ $\frac{\mathrm{A\_1}}{\mathrm{R\_T}}$ $\frac{\mathrm{A\_2}}{\mathrm{R\_T}}$ $\frac{\mathrm{A\_2}}{D+\mathrm{A\_1}+\mathrm{A\_2}}$ $\mathrm{Ca\_50}\times 100$ $\frac{\mathrm{k\_Ca\_off}}{\mathrm{k\_Ca\_on}}$ $\mathrm{k\_0\_on}+\frac{(\mathrm{k\_Ca\_on}-\mathrm{k\_0\_on})\mathrm{Ca}}{\mathrm{Ca\_50}+\mathrm{Ca}}$ $\mathrm{k\_0\_off}+\frac{(\mathrm{k\_Ca\_off}-\mathrm{k\_0\_off})\mathrm{Ca}}{\mathrm{Ca\_50}+\mathrm{Ca}}$ $\mathrm{k\_u\_on}(1+\mathrm{lambda\_on}(u-1))^2$ $\mathrm{k\_u\_off}(u-\mathrm{lambda\_on}(u-1))^2$ $\mathrm{f\_0}(1+\mathrm{lambda\_A\_2}(e^{v-1}-1))^2$ $\mathrm{f\_prime\_0}(1+\mathrm{lambda\_A\_2}(e^{-(v-1)}-1))^2$ $\mathrm{k\_w\_on}(1+\mathrm{lambda\_A\_2}(e^{w-1}-1))^2$ $\mathrm{k\_w\_off}(1+\mathrm{lambda\_A\_2}(e^{-(w-1)}-1))^2$