$\frac{\mathrm{protPGK}(\frac{-\mathrm{VmrPGK}\mathrm{ADP}\mathrm{BPG}}{\mathrm{KpgkADP}\mathrm{KpgkBPG}}+\frac{\mathrm{VmfPGK}\mathrm{ATP}\mathrm{P3G}}{\mathrm{KpgkATP}\mathrm{KpgkP3G}})}{(1+\frac{\mathrm{ADP}}{\mathrm{KiADP}})(1+\frac{\mathrm{P3G}}{\mathrm{KpgkP3G}}(1+\frac{\mathrm{ATP}}{\mathrm{KpgkATP}})+\frac{\mathrm{BPG}}{\mathrm{KpgkBPG}}(1+\frac{\mathrm{ADP}}{\mathrm{KpgkADP}}))}$ $\mathrm{kPK}\mathrm{ADP}\mathrm{pep}$ $\mathrm{kdbpg}\mathrm{BPG}$ $\mathrm{protGAPdh}\frac{\mathrm{Vmarev}\frac{\mathrm{gap}\mathrm{nadp}}{\mathrm{Kgap}\mathrm{Knadp}}\frac{\mathrm{pi}}{\mathrm{Kpi}}+\frac{\mathrm{Vmfor}\mathrm{BPG}\mathrm{nadph}}{\mathrm{KBPG}\mathrm{Knadph}}}{(1+\frac{\mathrm{nadp}}{\mathrm{Knadp}}+\frac{\mathrm{nadph}}{\mathrm{Knadph}})((1+\frac{\mathrm{gap}}{\mathrm{Kgap}})(1+\frac{\mathrm{pi}}{\mathrm{Kpi}})+\frac{\mathrm{BPG}}{\mathrm{KBPG}})}$ $\mathrm{kGDH}\mathrm{glc}\mathrm{nadp}$ $\mathrm{kdgap}\mathrm{gap}$