In this paper we consider Jergensen's inequalities for classical Schottky groups of the real type. The infimum of Jorgensen's numbers for groups of types Ⅱ, Ⅴ and Ⅶ are 16, 4(1 + 2~(1/2))~2 and 4(1+ 2~(1/2))~2, respectively, each of which is the best possible for Jergensen's inequality.
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