2/7/13

Κομισιόν: Καλεί εμπειρογνώμονες για ευρωομόλογα

Ομάδα Εμπειρογνωμόνων που θα αποφανθεί για το ταμείο εξαγοράς χρέους και τα ευρωομόλογα συστήνει η Κομισιόν. Τι δήλωσε ο κ. Barroso και ποια θα είναι τα μέλη της Ομάδας. 
 
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
 
Στη σύσταση ομάδας Εμπειρογνωμόνων που θα εξετάσει τις προϋποθέσεις για τη σύσταση ταμείου εξαγοράς χρέους και ευρωομολόγων προχωρά η Ευρωπαϊκή Επιτροπή όπως ανακοίνωσε ο ίδιος ο Jose Manuel Barroso μιλώντας το ευρωκοινοβούλιο.

 
«Θα ήθελα να ανακοινώσω ότι, μετά τη δέσμευσή μας στο Ευρωπαϊκό Κοινοβούλιο, στο πλαίσιο της συνολικής συμφωνίας, η Επιτροπή είναι τώρα έτοιμη να συστήσει μία Ομάδα Ειδικών που θα εξετάσει τα πλεονεκτήματα και τα μειονεκτήματα, τις νομικές προϋποθέσεις και τις οικονομικές επιπτώσεις των πρωτοβουλιών για την κοινή έκδοση ομολόγων με τη μορφή ενός ταμείου εξαγοράς χρέους και ευρωομολόγων» αναφέρει στην ανακοίνωσή του ο κ. Barroso και συμπληρώνει: 

«Τα μέλη της Ομάδας, υπό την προεδρία της Gertrude Tumpel-Gugerell – πρώην μέλος του εκτελεστικού συμβουλίου της ΕΚΤ – συνδυάζουν εντυπωσιακή εμπειρία σε διαφορετικό υπόβαθρο και πιστεύω ότι θα παράσχουν ανεκτίμητες συμβουλές σε αυτά τα περίπλοκα θέματα από πολιτική, οικονομική και νομική άποψη». Τα μέλη της ομάδας είναι: Agnes Benassy, Vitor Bento, Graham Bishop, Claudia Buch, Leonardus (Lex) Hoogduin, Jan Mazak, Belen Romana, Ingrid Simonyte, Vesa Vihriälä και Beatrice Weder di Mauro

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