On Popper's definitions of verisimilitude

Abstract
Popper has proposed two rigorous definitions of verisimilitude, A logical and a probabilistic one. The aim of this note is to show that, For simple logical reasons, Both are totally inadequate. It is demonstrated that on the logical definition, One false theory can never have more verisimilitude than another. An example of two theories a and b is given such that a is patently closer to the truth than b, Yet on popper's probabilistic definition, A has strictly less verisimilitude than b
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