17/6/13

Nomura: Θα αποφευχθούν οι πρόωρες εκλογές 


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

Καθησυχαστική ως προς το ενδεχόμενο πρόωρων εκλογών στην Ελλάδα εμφανίζεται η Nomura, εκτιμώντας πως σε αυτή τη φάση, δεν συμφέρει κανέναν από τους εμπλεκόμενους. Όπως εκτιμά, θα υπάρξει ένας "τίμιος και πειστικός" συμβιβασμός.



Ωστόσο, υπογραμμίζει ότι η ρήξη των τελευταίων ημερών έχει πλήξει τις σχέσεις μεταξύ των τριών κυβερνητικών εταίρων. 

Όπως αναφέρει, οι τρέχουσες δυσλειτουργίες αυξάνουν τις πιθανότητες πρόωρων εκλογών ακόμη και πριν από "λογικές" αφορμές, όπως οι ευρωεκλογές και δημοτικές εκλογές του Μαϊου 2014 και οι προεδρικές εκλογές το Φεβρουάριο του 2015. 


Όμως, ο οίκος εκτιμά ότι ο πολυαναμενόμενος ανασχηματισμός, που θα συμπεριλάβει νέους πολιτικούς από τα δύο κόμματα της συγκυβέρνησης, θα μπορούσε να βοηθήσει να μετριαστούν οι εντάσεις των τελευταίων ημερών.

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