What is the rate law for the Eigen-Wilkins reaction mechanism?

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The discussion focuses on deriving the rate law for the Eigen-Wilkins reaction mechanism, with confusion surrounding the derivation presented in the Wikipedia entry. The user suspects that both steady-state and pre-equilibrium approximations are used in the derivation, which complicates understanding. They note similarities between the Eigen-Wilkins rate law and the Michaelis-Menten equation, suggesting that substitutions can align the two equations. The user attempts to derive the rate law but finds discrepancies, particularly lacking access to the original article that clarifies the derivation method. Overall, the conversation highlights the challenges in understanding complex reaction mechanisms and their mathematical representations.
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Hi,

Can anyone help derive the rate law for the Eigen wilkins reaction mechanism? The derivation in the wikipedia entry (http://en.wikipedia.org/wiki/Eigen-Wilkins_Mechanism) is confusing, but the rate law is correct. I can't figure out if they make a "steady-state" approximation or a pre-equilibrium approximation, but I'm pretty sure it's both (weird).
 
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The equation looks very similar to the Michaelis-Menten (MM) equation used in biochemistry if you substitute [Y] for , [M]tot for [E]0, and KE for 1/KM (see equation 11 from the link below). The MM equation is similarly derived by assuming a mechanism whereby two molecules form an initial encounter complex that converts to product in the rate limiting step. The MM equation can be derived solely by using the steady-state approximation, for example, see the following site for a derivation: http://biofitweb.cox-thurmond.net/FittingRoom/MMderivation.htm
 
I tried it and it's not exactly the same. Unfortunately I don't have access to the original article that gives the derivation, but in the abstract they say they use a pre-equilbirum. But maybe I missed something, I'll try it again.
 
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