$\mathrm{total\_wee1}-\mathrm{wee1\_p}$ $\mathrm{total\_cdc25}-\mathrm{cdc25\_p}$ $\mathrm{total\_cdc2}-\mathrm{dimer}+\mathrm{p\_dimer}+\mathrm{p\_dimer\_p}+\mathrm{dimer\_p}$ $\mathrm{total\_UbE}-\mathrm{UbE\_star}$ $\mathrm{total\_IE}-\mathrm{IE\_p}$ $\mathrm{V2\_prime}(\mathrm{total\_UbE}-\mathrm{UbE\_star})+\mathrm{V2\_double\_prime}\mathrm{UbE\_star}$ $\mathrm{Vwee\_prime}\mathrm{wee1\_p}+\mathrm{Vwee\_double\_prime}(\mathrm{total\_wee1}-\mathrm{wee1\_p})$ $\mathrm{p\_dimer}+\mathrm{p\_dimer\_p}$ $\mathrm{cyclin}+\mathrm{dimer}+\mathrm{dimer\_p}+\mathrm{p\_dimer}+\mathrm{p\_dimer\_p}$ $\mathrm{V25\_prime}(\mathrm{total\_cdc25}-\mathrm{cdc25\_p})+\mathrm{V25\_double\_prime}\mathrm{cdc25\_p}$ $\mathrm{k1AA}$ $\mathrm{k2}\mathrm{p\_dimer}$ $\mathrm{kinh}\mathrm{p\_dimer\_p}$ $\mathrm{kwee}\mathrm{dimer\_p}$ $\mathrm{k25}\mathrm{p\_dimer\_p}$ $\mathrm{k2}\mathrm{p\_dimer\_p}$ $\mathrm{k2}\mathrm{dimer\_p}$ $\frac{\mathrm{ka}\mathrm{dimer\_p}(\mathrm{total\_cdc25}-\mathrm{cdc25\_p})}{\mathrm{K\_a}+\mathrm{total\_cdc25}-\mathrm{cdc25\_p}}$ $\frac{\mathrm{kbPPase}\mathrm{cdc25\_p}}{\mathrm{K\_b}+\mathrm{cdc25\_p}}$ $\frac{\mathrm{ke}\mathrm{dimer\_p}(\mathrm{total\_wee1}-\mathrm{wee1\_p})}{\mathrm{K\_e}+\mathrm{total\_wee1}-\mathrm{wee1\_p}}$ $\mathrm{k2}\mathrm{cyclin}$ $\frac{\mathrm{kfPPase}\mathrm{wee1\_p}}{\mathrm{K\_f}+\mathrm{wee1\_p}}$ $\frac{\mathrm{kg}\mathrm{dimer\_p}(\mathrm{total\_IE}-\mathrm{IE\_p})}{\mathrm{K\_g}+\mathrm{total\_IE}-\mathrm{IE\_p}}$ $\frac{\mathrm{khPPAse}\mathrm{IE\_p}}{\mathrm{K\_h}+\mathrm{IE\_p}}$ $\frac{\mathrm{kc}\mathrm{IE\_p}(\mathrm{total\_UbE}-\mathrm{UbE\_star})}{\mathrm{K\_c}+\mathrm{total\_UbE}-\mathrm{UbE\_star}}$ $\frac{\mathrm{kd\_anti\_IE}\mathrm{UbE\_star}}{\mathrm{K\_d}+\mathrm{UbE\_star}}$ $\mathrm{k3}\mathrm{cyclin}\mathrm{cdc2}$ $\mathrm{kinh}\mathrm{dimer\_p}$ $\mathrm{kwee}\mathrm{dimer}$ $\mathrm{kcak}\mathrm{dimer}$ $\mathrm{k2}\mathrm{dimer}$ $\mathrm{k25}\mathrm{p\_dimer}$ $\mathrm{kcak}\mathrm{p\_dimer}$