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Although their proof was flawed, they corrected it with Hungarian mathematician János Pintz in 2005.
Their proof was based on extrapolation methods for (C_{0} -semigroups and an explicit solution representation formula.
Their proof was based on a neat formula for the payoffs achieved if both players use memory-one strategies.
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Their proof is the 76th Airborne Division, based in the north-western city of Pskov, which is being turned into a professional force as an "experiment".
Their proof is independent of [5].
Their proof is based on the infinite product representations.
Since their proof is very complicated, it is much desired to find a simple proof.
Their proof is based on a continuous selection theorem which they construct.
Indeed, their proof is just for the case of (|q(t)| geq1), and they said nothing about general cases.
As noted in the Introduction, Dehua et al. [10] have proved Theorem 2.4, but their proof is not correct.
Here, we have revised the second result of Theorem 1 in [26] since their proof is not clear under their assumptions.
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CEO of Professional Science Editing for Scientists @ prosciediting.com