Skip to main content
. 2017 Apr 27;5(3):e00311. doi: 10.1002/prp2.311

Table A1. Summary of all parameters used in the present paper

α Proportionality factor between effect (response) and active receptors in linear models (e.g., Clark equation, eq. 7; minimal two‐state model, eq. 16)
ε Efficacy parameter for the present model (eq. 28)
γ Gain (amplification) parameter for the present model (γ = Rtot/K γ, eq. 29 and 30)
k 1, k –1 Rate of forward reaction or backward reaction (law of mass action, eq. 1, 2)
K d Equilibrium dissociation constant of the receptor binding; defined by eq. 2 for Langmuir‐Hill and Clark equations, eq. 12 for minimal two‐state model, and eq. 23 for present model)
K γ Constant for the hyperbolic response function of the present model (eq. 27)
K i Equilibrium dissociation constant for an inhibitor (Gaddum equation, eq. A2)
K obs Apparent (observed) K for the effect (response), that is, EC50
K τ Constant for the hyperbolic response function of the operational model (eq. 18)
n Hill slope (see eq. 10)
Rtot Total maximum number (concentration) of receptors in the system.
τ Efficacy parameter in the minimal two‐state model, τ (mtsm) = [LR*]/[LR] (eq. 13) and in the mathematically equivalent operational model, τ (om) = [Rtot]/K τ (eq. 19)