Probabilistic form of the Haldane-Radic Equation

The probability form (1.29) may be immediately inferred by considering the reactive term as in Eq. (1.34) and rewriting the Haldane-Radic equation (1.135) as  

From Eq. (1.136) the unreactive term may be recognized as being composed by two parts the Michaelis-Menten contribution (1.34) superimposed on the specific Haldane-Radic term, namely (Putz, 2011)  

Interestingly, when performing the limits prescribed by general conditions (1.31) one gets  

Up to now, the presented probabilistic analysis shows it is qualitatively compatible with the general Haldane-Radic to Michaelis-Menten conditions (1.128) the quantitative issue will be in the sequel addressed. 

The starting kinetic equation under the form (1.135) is firstly rewritten as  

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