During a hot discussion over the theory of conspiracy one of my friends has pointed me out to the mathematical model of conspiracy proposed by Dr. David Robert Grimes. I have found his attempt to explain the essence of this socio-political phenomenon extremely interesting but not unfaulty. Why?
In Mathematics if for some theoretical statement a counterexample contradicting it can be found then the whole one is considered wrong. My counterexample is the Molotov–Ribbentrop Pact secretly signed in 1939 and officially disclosed in 1989. We have 50 (!) years of secrecy. All governments since 1945 knew about it but for the ordinary peoples of their countries this pact was a “sheer fantasy" for 50 years! The explanation was simple: the communists personalized in Soviets and the Nazis personalized in Germans that were the main antagonistic political powers fiercely fighting each other during WW2 could not by default strike a secret, mutually beneficial deal.
My opinion about the Dr. Grimes mathematical model is as follows. This counterexample convincingly refutes his views on the nature of such socio-political phenomenon as conspiracy. Furthermore, I am certain that the existence of this pact was officially recognized only due to Soviet Union collapsing. Otherwise no one can predict how long this conspiracy would last. Maybe it would take decades or even centuries more. All would depend on global political situation.