Προγνωστικά 1/10/2013

2013-10-01 15:40

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

Οι προτασεις μου για σημερα:

103.Βασιλεία - Σάλκε 1(2.35)

109.Λιντς - Μπόρνμουθ 1(1.90)

112.Μπερμιγχαμ-Μιλγουολ 1(2.20)