Before investigating possible solutions to the parameter fitting problem at hand, the full complexity of eq. ( ) has to be broken down into its distinct parts. Firstly, concentration (c i ) dependency of reaction j is conventionally covered by power-law expressions of reactant i and its respective reaction orders, ν i,j . Temperature (T ) dependency is introduced into eq. ( ) by an Arrhenius-type expression. The most often used standard parameterization (form eq. ( ), hereafter referred to as standard) contains only the pre-exponential constant, A j and activation energy, E A,j . However, a temperature exponent, β, may be included for temperature correction of the pre-exponential factor . Note that at a fixed temperature, pre-exponential constant, A, and activation energy, E A , can not be determined independently of each other. Correlation between the two values show even when classically calculated by regression of temperature-rate data pairsan effect known as compensation effect . It has been shown before that a slight reparameterization of the Arrhenius expression with respect to an arbitrary reference temperature, T ref , yields enhanced interpretability of kinetic constants . Hence, eq. ( ) is implemented in favor of the standard Arrhenius expression in eq. ( ) though they are equivalent and parameters can be transformed between them. Equation (3) will be referred to as the reparameterized Arrhenius equation .