tag:blogger.com,1999:blog-11769796403901404672024-03-13T09:11:19.423-07:00Συζητώντας για την Οικονομία με τον Νίκο ΒαρσακέληΜε οδηγό την οικονομική επιστήμηEconomic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.comBlogger69125tag:blogger.com,1999:blog-1176979640390140467.post-48263874091743571212018-01-12T23:47:00.000-08:002018-01-12T23:48:26.224-08:00Ομιλία σε ημερίδα για την Οικονομική Ανάπτυξη της Πόλης και της Περιφέρειας<div dir="ltr" style="text-align: left;" trbidi="on">
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-9670485015789047552017-11-09T06:09:00.000-08:002017-11-09T06:09:18.421-08:00Επανάσταση «Γουτεμβέργιος 2.0»!<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL">Στα μέσα του 15<sup>ου</sup>
αιώνα ο Ιωάννης Γουτεμβέργιος εφηύρε την τυπογραφία και έδωσε στην ανθρωπότητα την
δυνατότητα να προχωρήσει στην Αναγέννηση, την ανάπτυξη της επιστημονικής γνώσης,
την εκπαίδευση, την βιομηχανική επανάσταση και τελικά στην άνευ προηγουμένου
ανάπτυξη του βιοτικού επιπέδου κατά τον 20<sup>ο</sup> αιώνα. Μέχρι τον Γουτεμβέργιο
η γνώση ήταν περιορισμένη στα μοναστήρια και στις αυλές καθώς η χειρόγραφη αντιγραφή
ήταν αδύνατον να φτάσει και στον απλό πολίτη.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Φαίνεται ότι στην
εποχή μας βιώνουμε, ενδεχομένως, μια επανάσταση όπως αυτή του Γουτεμβέργιου και
μπορούμε να την ονομάσουμε «Γουτεμβέργιος 2.0». Το βασικό χαρακτηριστικό της πρώτης
επανάστασης ήταν η διάχυση της πληροφορίας και της γνώσης από άνθρωπο σε
άνθρωπο. Το βασικό χαρακτηριστικό της επανάστασης «Γουτεμβέργιος 2.0» είναι η μεταφορά
ευφυίας από τον άνθρωπο στην μηχανή. <span style="mso-spacerun: yes;"> </span>Ποια είναι αυτά τα γεγονότα που μας οδηγούν σε
αυτό το συμπέρασμα;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Ο αριθμός των
δεδομένων έχει λάβει τεράστια διάσταση και αυξάνει με εκθετικό ρυθμό. Ήδη σε παγκόσμια
κλίμακα έχουν εγκατασταθεί εκατομμύρια αισθητήρες που συλλέγουν δεδομένα από
τις κινήσεις σε πόλεις μέχρι τη κατανάλωση νερού στο νοικοκυριό στο Λος Άντζελες.
Σε όλο και μεγαλύτερο αριθμό δημιουργούνται αισθητήρες που θα προσφέρουν όλο
και περισσότερα δεδομένα. Για την επεξεργασία και διαχείριση αυτών των δεδομένων
η επιστήμη σε διάφορους κλάδους της δημιουργεί όλο και ταχύτερους και πιο ευφυείς
αλγορίθμους. Ταυτόχρονα, η υπολογιστική ισχύς των μηχανών ακολουθεί επίσης
εκθετική πορεία.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Όμως δεν είναι μόνο
αυτός ο τεράστιος όγκος δεδομένων και η δημιουργία των ευφυιών αλγορίθμων για
την επεξεργασία τους, αλλά ταυτόχρονα εξελίσσεται η τεχνητή νοημοσύνη που οδηγεί
στην δυνατότητα των μηχανών για μεταφράσεις σε ψηφιακές γλώσσες, στην συσχέτιση
μεταξύ των <span style="mso-spacerun: yes;"> </span>μηχανών και σε παραγωγικό
συλλογισμό. Σήμερα, για παράδειγμα, έχουν δημιουργηθεί αλγόριθμοί για την
ανάλυση νομικών κειμένων και δικογράφων. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Φτάνουμε λοιπόν σε
μια εποχή που στις επιχειρήσεις και στους οργανισμούς οι μηχανές θα έχουν την
ευφυία για λαμβάνουν αποφάσεις. Η συνεργασία (</span><span style="mso-ansi-language: EN-US;">association</span><span lang="EL">) μεταξύ των μηχανών δίνει την δυνατότητα
για παραγγελιές όταν το ράφι «διαπιστώνει» ότι μειώνεται το απόθεμα κάτω από το
όριο, το οποίο έχει ήδη υπολογισθεί σε προηγούμενο στάδιο με την χρήση των δεδομένων
που έχει συλλέξει και επεξεργαστεί το σύστημα. Την πληροφορία συγκεντρώνει άλλος
αλγόριθμος που αποφασίζει να δοθεί παραγγελία σε προμηθευτή, αφού προηγουμένως
έχει ελέγξει την χρηματοοικονομική δυνατότητα της επιχείρησης. Με αυτόν τον
τρόπο θα φτάσει μέχρι τον εκσκαφέα του ορυχείου για το μετάλλευμα που λειτουργεί
αυτόματα με αισθητήρες και παίρνει αποφάσεις που θα σκάψει. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Όπως αντιλαμβάνεται
ο αναγνώστης, δεν αναφερόμαστε πλέον σε απλή εισαγωγή μηχανών στην παραγωγή
αλλά για την μεταφορά της ευφυίας από τους εργαζόμενους στην μηχανή. Μέχρι την
εποχή μας, οι εργαζόμενο συνεισέφεραν στην παραγωγή την ευφυία και την φυσική
τους δύναμη ενώ οι μηχανές, ακόμη και οι πιο σύγχρονες, την επαναληπτική
«σωματική» λειτουργία τους. Αυτός ο συνδυασμός οδήγησε στην αναπτυξιακή έκρηξη
του 20<sup>ου</sup> αιώνα. Στα επόμενα χρόνια όμως θα μειώνεται όλο και
περισσότερο η συνεισφορά των εργαζόμενων και θα αυξάνει η συμμετοχή των ευφυών μηχανών
που θα παίρνουν αποφάσεις. <b style="mso-bidi-font-weight: normal;">Το νέο
παραγωγικό σύστημα θα είναι αυτό-οργανούμενο, προσαρμοστικό στις μεταβαλλόμενες
συνθήκες και δυναμικό</b>. Το νέο παραγωγικό σύστημα που στηρίζεται στην επανάσταση
«Γουτεμβέργιος 2.0» δεν είναι απλά αυτό που έχει καθιερωθεί ως όρος «</span><span style="mso-ansi-language: EN-US;">internet</span> <span style="mso-ansi-language: EN-US;">of</span> <span style="mso-ansi-language: EN-US;">things</span><span lang="EL">”, αλλά στην ευφυή δράση που δεν πηγάζει από τους εργαζόμενους.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Από την απλή παράθεση
των παραπάνω αντιλαμβανόμαστε ότι οι οικονομικές και κοινωνικές συνέπειες θα είναι
τεράστιες. Το βέβαιο είναι ότι: α) η παραγωγικότητα θα αυξηθεί, β) πολλές
θέσεις απασχόλησης θα αντικατασταθούν από μηχανές – καμία πλέον θέση δεν είναι εξασφαλισμένη,
γ) νέες θέσεις θα δημιουργηθούν, όπως συνέβη, βέβαια, και κατά τις προηγούμενες
περιόδους της ιστορίας. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Επειδή όμως το
μέλλον που περιγράψαμε είναι αύριο, οι κοινωνίες θα πρέπει να σχεδιάσουν και να
προετοιμασθούν από σήμερα. Ερωτήματα που προκύπτουν είναι για παράδειγμα ποιες
προσαρμογές πρέπει να γίνουν στο εκπαιδευτικό σύστημα, πως θα αντιμετωπίσουμε
τους εκατομμύρια εργαζόμενους των οποίων οι θέσεις εργασίας θα αντικατασταθούν
από μηχανές, πως θα διανέμεται το εισόδημα που θα δημιουργείται κυρίως από
μηχανές, ποια θα είναι η δυνατότητα άσκησης οικονομικής πολιτικής, κ.α. Και
επειδή μας ενδιαφέρει και η χώρα μας πως βλέπουμε την Ελλάδα σε αυτό το νέο περιβάλλον;
</span></div>
</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-70140799322362881242017-11-01T11:16:00.001-07:002017-11-01T11:16:47.450-07:00Οικονομική Ανάκαμψη: Από πού θα χρηματοδοτηθεί;<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL">Τόσο η κυβέρνηση
όσο και η αντιπολίτευση αναφέρονται, τον τελευταίο καιρό, στις επενδύσεις
διατυπώνοντας, η κάθε μια από τη μεριά της, ότι η πολιτική της θα φέρει την
πολυπόθητη “αναπτυξιακή έκρηξη”. Είναι όμως έτσι; Σε μια πρόσφατη συζήτηση του </span><span style="mso-ansi-language: EN-US;">Richard</span> <span style="mso-ansi-language: EN-US;">Thaler</span> <span lang="EL">(φετινό βραβείο Νόμπελ οικονομίας) ρωτήθηκε
από δημοσιογράφο του </span><span style="mso-ansi-language: EN-US;">BBC</span> <span lang="EL">για την άποψη οικονομικής πολιτικής που εξέφρασε ένας πολιτικός στην
Μεγάλη Βρετανία. Ο </span><span style="mso-ansi-language: EN-US;">Thaler</span> <span lang="EL">απάντησε ρωτώντας εάν ο πολιτικός έχει δεδομένα να υποστηρίξει αυτή την
άποψη. Τα δεδομένα είναι ο μοναδικός τρόπος να αξιολογούνται οι οικονομικές
απόψεις και θέσεις. Ας δούμε λοιπόν τα δεδομένα.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="EL">Οι επενδύσεις χρηματοδοτούνται αποκλειστικά και μόνο
από τις αποταμιεύσεις</span></u></b><span lang="EL">. Είναι νόμος. Είτε στην
Κίνα, είτε στην ΕΕΣΔ, είτε στις ΗΠΑ, είτε στην Ελλάδα. Οι επενδύσεις σε μια
χώρα χρηματοδοτούνται από την εθνική και την διεθνή αποταμίευση (διεθνείς επενδύσεις).
Η εθνική αποταμίευση ορίζεται ως το άθροισμα της ιδιωτικής και δημόσιας. Να σημειώσουμε
ότι σε καμία χώρα του αναπτυγμένου κόσμου η διεθνής αποταμίευση δεν μπορεί να
καλύψει πλήρως ή ακόμη και σε μεγάλο βαθμό το κενό της εθνικής αποταμίευσης. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Η ιδιωτική αποταμίευση
στην Ελλάδα υπολογίζεται ότι ανέρχεται στο πολύ χαμηλό ποσοστό 4% του ακαθαρίστου
εθνικού εισοδήματος ή εκφρασμένη σε ευρώ περίπου στα 7,5 δισεκατομμύρια ευρώ
για το 2018.<span style="mso-spacerun: yes;"> </span>Ως δημόσια αποταμίευση ορίζεται
το σύνολο των φόρων που συλλέγει το κράτος. Σύμφωνα με τον κατατεθέντα προϋπολογισμό,
οι φόροι θα ανέλθουν περίπου στα 50 δισεκατομμύρια ευρώ. Δηλαδή το 88% περίπου
της εθνικής αποταμίευσης είναι δημόσια και μόλις 12% είναι ιδιωτική! Από τα 50
δισεκατομμύρια που εισπράττει το κράτος από φόρους μόλις τα 3 δισεκατομμύρια
χρηματοδοτούν το πρόγραμμα δημοσίων επενδύσεων. Το υπόλοιπο καλύπτει τις
λειτουργικές δαπάνες του κράτους, δηλαδή η εθνική αποταμίευση χρησιμοποιείται
για λειτουργικούς σκοπούς και όχι για επένδυση που εξασφαλίζει το μέλλον.
Επιπλέον, ένα ποσό κοντά στα 5,7 δισεκατομμύρια δαπανάται για την πληρωμή των
τόκων του δημοσίου χρέους, δηλαδή ένα μέρος της εθνικής αποταμίευσης εκρέει από
την χώρα. Τέλος, είναι ενδιαφέρον ότι από το πρόγραμμα δημοσίων επενδύσεων
καλύπτονται, σε μερικές περιπτώσεις, ακόμη και λειτουργικές δαπάνες. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Για να καταλάβουμε
την απόκλιση: Το 2007 οι ακαθάριστες επενδύσεις παγίου κεφαλαίου ανήλθαν στο
26% του ΑΕΠ της χώρας ή σε απόλυτα μεγέθη στα 60,5 δισεκατομμύρια ευρώ. Το 2016
οι ακαθάριστες επενδύσεις παγίου κεφαλαίου ανήλθαν στο 11,4% του ΑΕΠ ή σε απόλυτα
μεγέθη περίπου στα 20,4 δισεκατομμύρια ευρώ. Δηλαδή, σε ετήσια βάση οι ακαθάριστες
επενδύσεις παγίου κεφαλαίου είναι λιγότερες κατά περίπου 40 δισεκατομμύρια σε
σχέση με το 2007! Όπως είδαμε η εθνική αποταμίευση που μπορεί να χρησιμοποιηθεί
για επενδύσεις ανέρχεται σε 14 δισεκατομμύρια περίπου ευρώ. Εάν δε λάβουμε
υπόψη και τις εισροές από την ΕΕ μέσω ΕΣΠΑ κλπ, που ανέρχονται στα 4 περίπου δισεκατομμύρια,
και τα υπόλοιπα 2 δισεκατομμύρια αφορούν τις ξένες επενδύσεις στην χώρα. Αυτές αφορούν
τις 2 -3 αποκρατικοποιήσεις όπως τα αεροδρόμια. Τέλος να σημειώσουμε ότι ένα μέρος
των 20,4 δισεκατομμυρίων ακαθάριστων επενδύσεων παγίου κεφαλαίου αφορά τις αποσβέσεις
και δεν αποτελεί νέα προσθήκη κεφαλαίου. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL">Με βάση τα προαναφερθέντα
δεδομένα το έλλειμμα της αποταμίευσης είναι συντριπτικό. Οι εθνική αποταμίευση
και ειδικά η ιδιωτική σε καμία περίπτωση δεν μπορούν να στηρίξουν την το
επενδυτικό κενό της χώρας. </span></div>
<span lang="EL" style="font-family: Calibri; font-size: 11.0pt; line-height: 107%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Συμπερασματικά: α) Το επενδυτικό κενό είναι τεράστιο
και η εθνική αποταμίευση και ειδικά η ιδιωτική δεν δύναται να το καλύψει με τα
σημερινά δεδομένα. Συνεπώς, κρίνεται αναγκαία η προσέλκυση άμεσων ξένων
επενδύσεων για να καλυφθεί εν μέρει αυτό το κενό, β) η προσέλκυση ελληνικών
αποταμιεύσεων από το εξωτερικό θα βοηθήσει στην προσπάθεια και γ) το μίγμα «ιδιωτική
προς δημόσια αποταμίευση» πρέπει να αντιστραφεί. Με την σημερινή δομή είναι σχεδόν
αδύνατο να χρηματοδοτηθούν οι εθνικές επενδύσεις. </span>
</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-73003213873343950422017-03-28T23:07:00.000-07:002017-03-28T23:07:33.984-07:00Η Ελλάδα της Μέλλοντος απέναντι στην Ελλάδα του Λαϊκισμού και της Συντήρησης<div dir="ltr" style="text-align: left;" trbidi="on">
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" width="400" /></div>
<div class="MsoNormal" style="text-align: justify;">
Πριν από λίγες μέρες, γιορτάσαμε
την απελευθέρωση της Ελλάδας από τον Οθωμανικό ζυγό. Από την απελευθέρωση, η
Ελλάδα βάδισε με μια συνεχή διαμάχη μεταξύ δύο «Ελλάδων»: Την Ελλάδα της συντήρησης
<span style="mso-spacerun: yes;"> </span>και την Ελλάδα της προόδου. Η Ελλάδα της
συντήρησης περιλαμβάνει τις ομάδες συμφερόντων που προσπαθούν να<span style="mso-spacerun: yes;"> </span>διατηρήσουν τα προνόμια τους και συνεπώς δεν
ενδιαφέρονται και μάλιστα παρεμποδίζουν οποιαδήποτε προσπάθεια για αλλαγή, που
ενδεχομένως θα μεταβάλει τον χάρτη των συμφερόντων εις βάρος τους όμως θα
βελτιώσει το επίπεδο όλης της χώρας. Η Ελλάδα της προόδου περιλαμβάνει τις
ομάδες συμφερόντων που αναμένεται να βελτιώσουν την θέση τους με την αλλαγή και
η αλλαγή αυτή όμως θα βελτιώσει συνολικά το βιοτικό επίπεδο της χώρας. </div>
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Η πρώτη μάχη μεταξύ των δυο «Ελλάδων»
δίνεται αμέσως μετά την απελευθέρωση. Η μια Ελλάδα, του Καποδίστρια, περιλαμβάνει
μεταξύ άλλων τους Έλληνες της διασποράς και τους Φαναριώτες που ήλθαν στην
Ελλάδα. Η άλλη Ελλάδα περιλαμβάνει τις ομάδες συμφερόντων που αντιπροσώπευαν οι
υπέρμαχοι της διατήρησης τους προϋπάρχοντος <span lang="EN-US" style="mso-ansi-language: EN-US;">status</span><span lang="EN-US"> </span><span lang="EN-US" style="mso-ansi-language: EN-US;">quo</span>, με κύριους εκπροσώπους την προτεραία «άρχουσα» τάξη όπως οι
Μαυρομιχαλαίοι κ.α. Η δολοφονία του Καποδίστρια οδηγεί στην επικράτηση των ομάδων
συμφερόντων της συντήρησης και της διατήρησης ενός παραγωγικού μοντέλου που
ήταν συνέχεια αυτού των τελευταίων δεκαετιών της Οθωμανικής κυριαρχίας. Η
συνήθης άσκηση της πολιτικής από το Ελληνικό κράτος είχε χαρακτήρα ιδιαίτερα λαϊκίστικό,
με κύριο εκπρόσωπο τον Θ. Δηλιγιάννη. Όπως φαίνεται στο διάγραμμα, το κατά κεφαλήν
ΑΕΠ, ως δείκτης του βιοτικού επιπέδου της χώρας, αυξήθηκε πολύ αργά, μέσος
ετήσιος ρυθμός ανάπτυξης από το 1833 έως το 1910 1,1%. </div>
<div class="MsoNormal" style="text-align: justify;">
Στα τέλη του 19<sup>ου</sup>
αιώνα, ο λαϊκισμός οδηγεί αφενός μεν στις εθνικές χρεωκοπίες και αφετέρου στην ήττα
του 1897. Η περίοδος της πολιτικής αστάθειας των αρχών του 20<sup>ου</sup>
αιώνα και η αρνητική εικόνα που έχει σχηματίσει η Ελληνική κοινωνία για τον πολιτικό
λαϊκισμό οδηγούν τελικά στην επικράτηση της Ελλάδας της προόδου και των
επιλογών για την μεταρρύθμιση του κράτους και της οικονομίας. Η προοδευτική
Ελλάδα εκπροσωπείται από τον Ελευθέριο Βενιζέλο. Το μεταρρυθμιστικό κύμα
μεταβάλει ραγδαία την παραγωγική δομή της Ελληνικής οικονομίας, με συνέπεια την
απογείωση της Ελληνικής οικονομίας μετά το 1910. Παρά τους πολέμους της δεκαετίας
του 1910, την μικρασιατική καταστροφή και την εισροή εκατοντάδων χιλιάδων προσφύγων
και την κρίση του 1929, η Ελλάδα αναπτύχθηκε με μέσο ετήσιο ρυθμό 3,3% μέχρι
την έναρξη του 2<sup>ου</sup> Παγκοσμίου Πολέμου.</div>
<div class="MsoNormal" style="text-align: justify;">
Η λήξη του πολέμου βρίσκει τη
χώρα με σημαντική μείωση του εισοδήματος και υπερπληθωρισμό. Η νέα δραχμή εισάγεται
στα τέλη του 1944 και χάνει μέσα σε λίγα χρόνια την αξία της κυρίως λόγω των συνθηκών
που επικρατούν στην χώρα, όπως ο εμφύλιος αλλά και η λαϊκίστική άσκηση της οικονομικής
πολιτικής, όπως πολύ γλαφυρά παρουσιάζεται στις διαφορές εκθέσεις της εποχής
και ειδικά στην περίφημη έκθεση του απεσταλμένου της κυβέρνησης των ΗΠΑ, <span lang="EN-US" style="mso-ansi-language: EN-US;">P</span>. <span lang="EN-US" style="mso-ansi-language: EN-US;">Porter</span>. Στην χώρα πάλι παλεύουν οι δύο
Ελλάδες, αυτή που βλέπει ότι το μέλλον της χώρας απαιτεί αναδιάρθρωση της
παραγωγής και αυτή της συντήρησης. Το μεταρρυθμιστικό μέτωπο εκπροσωπείται αρχικά
από τον Γ. Καρτάλη υπουργό οικονομικών της Κυβέρνησης Πλαστήρα, ο οποίος πρώτος
έθεσε τη βάση για την σταθεροποίησης της οικονομίας και τον Σ. Μαρκεζίνη, ο
οποίος με την υποτίμηση του 1953 και την αναπροσαρμογή της δραχμής, με το
«κόψιμο» τριών μηδενικών, έθεσε τις τελικές βάσεις για ένα σταθερό μακροοικονομικό
περιβάλλον. Ο Κωνσταντίνος Καραμανλής είναι η ηγετική φυσιογνωμία του
προοδευτικού οικονομικού μοντέλου που συνδυάζει την σταθερότητα του νομίσματος,
για την προστασία των φτωχότερων στρωμάτων του πληθυσμού, με μέτρα πολιτικής
για την ταχεία βιομηχανική, αγροτική και κοινωνική ανάπτυξη. Από το 1950 μέχρι
την πρώτη κρίση του πετρελαίου ο μέσος ετήσιος ρυθμός ανάπτυξης της χώρας ήταν
6,1%.</div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">H</span><span lang="EN-US"> </span>δικτατορία
ανακόπτει αυτή την πορεία εκσυγχρονισμού της χώρας και σε συνδυασμό με τις δύο κρίσεις,
του πετρελαίου και των πρώτων υλών, επιβραδύνεται ο εκσυγχρονισμός των
παραγωγικών δομών. Στην συνέχεια, η οικονομική πολιτική της πρώτης οκταετίας
του ΠΑΣΟΚ και η πολιτική αστάθεια στα τέλη της δεκαετίας του 1980 και των αρχών
της δεκαετίας του 1990, οδήγησαν σε επιβράδυνση της οικονομικής ανάπτυξης της
χώρας με το κατά κεφαλήν ΑΕΠ να αυξάνει μόλις κατά 1,4% ετησίως. </div>
<div class="MsoNormal" style="text-align: justify;">
Η εικοσαετία της μακροοικονομικής
αστάθειας με τους χαμηλούς ρυθμούς ανάπτυξης, τον υψηλό πληθωρισμό και τα υψηλά
επιτόκια φαίνεται να εξάντλησαν την κοινωνία η οποία αναζήτησε την πορεία του εκσυγχρονισμού
και την ταχύτερη σύγκλιση προς τα αναπτυγμένα κράτη της Ευρώπης. Το 1994, ο Ανδρέας
Παπανδρέου δίνει το σύνθημα για ένταξη στον σκληρό πυρήνα της ΕΕ και ο Κώστας Σημίτης
στην συνέχεια αναλαμβάνει αυτήν την πορεία. Αποτέλεσμα από το 1993 έως το 2010,<a href="https://www.blogger.com/null" name="_GoBack"></a> η μέση ετήσια αύξηση του κατά κεφαλήν ΑΕΠ ανήλθε σε 2,4%.
Το θετικό μέλλον απαιτούσε όμως σημαντικές μεταρρυθμίσεις και τόσο ο Κ. Σημίτης
όσο και ο Γ. Αλογοσκούφης βρήκαν απέναντι τους σημαντικές ομάδες συμφερόντων
(ακόμη και μέσα στα κόμματα τους) που τελικά δεν επέτρεψαν την εφαρμογή ενός ολοκληρωμένου
μεταρρυθμιστικού προγράμματος που θα οδηγούσε την Ελλάδα στην πλήρη ένταξη της
στις αναπτυγμένες χώρες του πλανήτη. Αντίθετα φτάσαμε στην χρεωκοπία!</div>
<div class="MsoNormal" style="text-align: justify;">
Συμπέρασμα. Η χώρα γνωρίζει ταχεία
οικονομική και κοινωνική πρόοδο όταν αναλαμβάνουν την εξουσία σημαντικές
μεταρρυθμιστικές προσωπικότητες, ενώ αντίθετα ο λαϊκισμός στην οικονομική και
κοινωνική πολιτική επιβραδύνει την οικονομική πρόοδο και στο παρελθόν οδήγησε
σε χρεωκοπία. </div>
<div class="MsoNormal" style="text-align: justify;">
Σήμερα ποια Ελλάδα θα κερδίσει;</div>
</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-70484229041170314102017-02-17T09:37:00.003-08:002017-02-17T09:37:44.473-08:00Η Οικονομία ως Αυτοοργανούμενο Σύστημα<div dir="ltr" style="text-align: left;" trbidi="on">
Η ομιλία παρουσιασθηκε στην διεπιστημονική ημερίδα για τα 100 χρόνια από την γέννηση του <b>Ilya Prigogine</b> στο Αριστοτέλειο Πανεπιστήμιο Θεσσαλονίκης.<br />
Η ημερίδα διεξήχθη στο ΚΕΔΕΑ στις 25 Ιανουαρίου 2017.<br />
<br />
Μπορείτε να δείτε και τις υπόλοιπες ομιλίες στο www.anixneyseis.gr<br />
<br />
Η δική μου:<!--[if gte mso 9]><xml>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-35338066371996351072016-09-30T05:36:00.001-07:002016-09-30T05:36:43.256-07:00Μεταρρύθμιση ή αντιμεταρρύθμιση; Είναι οι Θέσεις Εργασίας ηλίθιε!<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Όποτε
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σχεδόν πάντα τίθεται το ερώτημα τι εννοούμε εμείς οι οικονομολόγοι με τον όρο
«μεταρρυθμίσεις». Επειδή είναι αρκετά δύσκολο να εξηγήσεις σε μη ειδικούς τους
τεχνικούς όρους, προσπαθώ να εξηγήσω με μερικές φράσεις και αρκετά παραδείγματα
τι εννοούμε με τον όρο «μεταρρυθμίσεις». Με το παρόν άρθρο θα προσπαθήσω να εξηγήσω
με εκλαϊκευμένο τρόπο τον όρο αυτό. <o:p></o:p></span></div>
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<span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Η βάση του
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και ολιγοπωλιακές μορφές σε μια αγορά προϊόντος ή υπηρεσίας και την μετάβαση σε
ένα καθεστώς πιο ανταγωνιστικό με περισσότερους παίκτες. Η οικονομική επιστήμη
έχει αποφανθεί τελεσίδικα: όσο μεγαλύτερος ο αριθμός των επιχειρήσεων σε έναν
κλάδο τόσο χαμηλότερες οι τιμές, τόσο μεγαλύτερη η ωφέλεια των καταναλωτών, η
απασχόληση, η παραγωγικότητα και η καινοτομία και τελικά τόσο μεγαλύτερο το
όφελος της κοινωνίας. Άρα <b style="mso-bidi-font-weight: normal;">μεταρρυθμίσεις</b>
που οδηγούν σε ανταγωνιστικές συνθήκες σημαίνουν περισσότερες δουλειές. <b style="mso-bidi-font-weight: normal;">Αντιμεταρρυθμίσεις</b> που οδηγούν σε
ολιγοπώλια και μονοπώλια σημαίνουν λιγότερες δουλειές. Ας δούμε μερικά
παραδείγματα από την πρόσφατη ιστορία της χώρας.<o:p></o:p></span></div>
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<u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Τηλεπικοινωνίες</span></u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">: Μέχρι τις
αρχές της δεκαετίας του 1990, όταν εδόθησαν οι άδειες στις εταιρείες κινητής
τηλεφωνίας, υπήρχε μια κρατική εταιρεία, ο ΟΤΕ. Οι παλαιότεροι θυμούνται ότι η
αίτηση για τηλέφωνο μπορεί να έκανε και 5 χρόνια να ικανοποιηθεί. Υπήρχαν
αγγελίες πώλησης τηλεφωνικών γραμμών και αρκετοί χρησιμοποιούσαν πολιτικό μέσο
για την γρήγορη ικανοποίηση της αίτησης! Εάν όμως ήσουν καρδιοπαθής έπαιρνες
τηλέφωνο σύντομα (έτσι εξηγείται ο μεγάλος αριθμός καρδιοπαθών σε ορισμένες
περιοχές της χώρας). Με την εισαγωγή της κινητής τηλεφωνίας ο καταναλωτής είχε
άμεση πρόσβαση στην τηλεφωνία και αυτό ώθησε στον εκσυγχρονισμό του ΟΤΕ.
Χιλιάδες θέσεις εργασίας δημιουργήθηκαν, τεχνικών, πωλητών, γραφείου στις
εταιρείες κινητής τηλεφωνίας. Δουλειές που δεν θα μπορούσαν σε καμία περίπτωση
να εξασφαλιστούν από τον τότε ΟΤΕ. Στην συνέχεια ήλθε το διαδίκτυο και ενίσχυσε
αυτήν την αγορά. Άρα το άνοιγμα της αγοράς των τηλεπικοινωνιών οδήγησε σε
περισσότερες δουλειές. Η κοινωνία βρίσκεται σε καλύτερη θέση με πριν.<o:p></o:p></span></div>
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<u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Ιδιωτικά
ΚΤΕΟ</span></u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">. Μέχρι τα μέσα της δεκαετίας του 2000 υπήρχαν μόνο τα κρατικά ΚΤΕΟ. Ο
πολίτης έκλεινε ραντεβού(!) για να περάσει το αυτοκίνητο του έλεγχο. Όλως
τυχαίως το ραντεβού όλων οριζόταν για τις 8 το πρωί. Έτσι ο πολίτης αναγκαζόταν,
για να πιάσει καλή σειρά, να περιμένει σε ουρά από τις 4 ή 5 το πρωί. Δεν θα
αναφερθώ στην διαφθορά. Με το άνοιγμα της αγοράς και την έκδοση αδειών για
ιδιωτικά ΚΤΕΟ ο πολίτης πολλές φορές δεν χρειάζεται να κλείσει ραντεβού.
Πηγαίνει άμεσα το αυτοκίνητο του όποια ώρα της ημέρας το επιθυμεί, κάθεται στο
σαλόνι και με ένα καφέ έχει τελειώσει η διαδικασία. Το κόστος για τον πολίτη το
ίδιο με πριν. Με την δημιουργία των ιδιωτικών ΚΤΕΟ δημιουργήθηκαν χιλιάδες
δουλειές και βελτιώθηκε η ζωή του πολίτη. Άρα άνοιγμα της αγοράς των τεχνικών ελέγχων
των αυτοκινήτων οδήγησε σε περισσότερες θέσεις εργασίας. Η κοινωνία βρίσκεται
σε καλύτερη θέση με πριν.<o:p></o:p></span></div>
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<u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Ηλεκτρική
Ενέργεια</span></u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">. Κατά τα τελευταία χρόνια συντελέστηκε μια σημαντική
αλλαγή και στον κλάδο παραγωγής και διανομής ηλεκτρικής ενέργειας. Κατασκευάσθηκαν
εργοστάσια παραγωγής ηλεκτρικής ενέργειας που απασχολούν χιλιάδες εργαζόμενους.
Με την είσοδο αυτών των νέων παραγωγών στην αγορά άρχισαν και οι προσφορές
τιμών προς του μεγάλους καταναλωτές (επιχειρήσεις) αλλά και τους οικιακούς. Στην
συνέχεια αναγκάσθηκε να ακολουθήσει και η ΔΕΗ. Το άνοιγμα της αγοράς ηλεκτρικής
ενέργειας οδήγησε σε νέες θέσεις εργασίας που δεν θα μπορούσαν να προσφερθούν
από την ΔΕΗ. Η κοινωνία βρίσκεται σε καλύτερη θέση σε σχέση με πριν. <o:p></o:p></span></div>
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<u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Ιδιωτική
Τηλεόραση και ραδιόφωνο</span></u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">. ΕΡΤ και ΥΕΝΕΔ, για τους παλαιότερους ονόματα των προηγούμενων
δεκαετιών που χαρακτήρισαν το ραδιοτηλεοπτικό τοπίο μέχρι τα τέλη της δεκαετίας
του 1980. Με την απελευθέρωση της αγοράς και τη δημιουργία δεκάδων μικρών και
μεγάλων τηλεοπτικών σταθμών και εκατοντάδων ραδιοφώνων σε όλη την Ελλάδα,
δημιουργήθηκαν χιλιάδες θέσεις εργασίας στους σταθμούς αυτούς. Και όχι μόνο. Η
μεγέθυνση αυτής της αγοράς οδήγησε και σε αύξηση της αγοράς της διαφήμισης με
αποτέλεσμα περισσότερες δουλείες και σε αυτόν τον κλάδο. Η επιστροφή σε
ολιγοπωλιακές καταστάσεις, όπως προδιαγράφεται, θα οδηγήσει σε μείωση των
θέσεων εργασίας και σε περιορισμό των επιλογών των πολιτών. Άρα η κοινωνία θα
βρεθεί σε χειρότερη θέση από πριν.<span style="display: none; mso-hide: all;"> σε ﷽﷽﷽﷽﷽﷽ιγιοπώε
καλας. Οι πολίια χιλιαδες θα μποροφφή </span><o:p></o:p></span></div>
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<u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">ΚΕΠ</span></u><span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">: Μέσα
δεκαετίας του 1990 και οι πολίτες εξακολουθούν να υποφέρουν από την
γραφειοκρατία, χαρτιά, χαρτιά, χαρτιά! Ουρές παντού. Η πολιτεία δημιουργεί τα
Κέντρα Εξυπηρέτησης Πολι<span style="display: none; mso-hide: all;"> σε ﷽﷽﷽﷽﷽﷽ιγιοπώε
καλας. Οι πολίια χιλιαδες θα μπορο</span>τών με αποτέλεσμα την μείωση σε
σημαντικό βαθμό της γραφειοκρατίας σε πολλ<span style="display: none; mso-hide: all;"> σε ﷽﷽﷽﷽﷽﷽ιγιοπώε καλας. Οι πολίια χιλιαδες θα μπορο</span>ούς<span style="mso-spacerun: yes;"> </span>τομείς του δημοσίου. Δημιουργήθηκαν χιλιάδες
θέσεις παραγωγικής εργασίας. Η κοινωνία βρέθηκε σε καλύτερη θέση από πριν. <o:p></o:p></span></div>
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<span lang="EL" style="font-family: "Times New Roman"; mso-ansi-language: EL;">Και πάντα
κλείνω με την φράση: Οι μεταρρυθμίσεις οδηγούν σε περισσότερες θέσεις εργασίας,
δηλαδή δουλειά για σένα, το παιδί σου, το εγγόνι σου. Υψηλότερο εισόδημα για
όλους και βελτίωση της κοινωνίας. Η αντιμεταρρύθμιση (όρα Βενεζουέλα,
Αργεντινή, κ.α.) οδηγεί στα αντίθετα αποτελέσματα. Η επιλογή δική σας.<o:p></o:p></span></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-61021309234284872872016-04-18T12:37:00.001-07:002016-04-18T12:37:44.458-07:00Της Θεσσαλονίκης το Λιμάνι: Από λιμάνι επαρχίας σε διεθνή κόμβο<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL"><span style="font-family: Calibri;">Την προηγούμενη
εβδομάδα, ο Δήμος Θεσσαλονίκης διοργάνωσε συνάντηση των φορέων της πόλης με μοναδικό
ερώτημα την παραχώρηση του πρώτου προβλήτα του λιμανιού στην πόλη της Θεσσαλονίκης
για την ανάπτυξη πολιτιστικών δράσεων. Τόσο ο Δήμαρχος της πόλης όσο και οι
παραγωγικοί φορείς δεν έθεσαν σε αμφισβήτηση την διαδικασία παραχώρησης. </span></span></div>
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<span lang="EL"><span style="font-family: Calibri;">Συμμετείχα στην συνάντηση ως εκπρόσωπος του ΑΠΘ. Επειδή το ερώτημα
ήταν ένα και μοναδικό και δεν αφορούσε την παραχώρηση ή μη, οι προτάσεις που κατέθεσα
αφορούσαν τις ενέργειες που θα μπορούσε να κάνει ο Δήμος Θεσσαλονίκης ώστε να εξασφαλιστεί
η παραχώρηση του πρώτου προβλήτα. Συνοπτικά αναφέρω: α) επειδή το θέμα είναι πολιτικό
απαιτείται συνάντηση του Δημάρχου με τον Πρωθυπουργό και εφαρμογή του μοντέλου
της Δραπετσώνας κατά την παραχώρηση του ΟΛΠ , β) συνάντηση του Δημάρχου με τους
ενδιαφερόμενους επενδυτές για την παραχώρηση εκ μέρους τους του πρώτου προβλήτα
στο πλαίσιο της εταιρικής κοινωνικής ευθύνης. Σημείωσα ότι η ανάπτυξη
πολιτιστικών δράσεων στον πρώτο προβλήτα θα προσφέρει αξία στην επένδυση του
παρόχου ειδικά στον κλάδο της κρουαζιέρας.</span></span></div>
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<span lang="EL"><span style="font-family: Calibri;">Ως αναπληρωτής πρύτανη
του ΑΠΘ δεν θα ήταν σωστό να πάρω θέση στο θέμα της παραχώρησης του ΟΛΘ, αφενός
μεν διότι δεν αποτελούσε μέρος του ερωτήματος που έθεσε ο Δήμαρχος και αφετέρου
δεν μπορούσα να δεσμεύσω το ΑΠΘ με μια θέση που ενδεχομένως στην Σύγκλητο να υπήρχαν
διαφωνίες. Στο παρόν άρθρο ως καθηγητής οικονομικών παίρνω συγκεκριμένη θέση, όπως
εξάλλου έκανα και στο παρελθόν όσον αφορά τον ρόλο του λιμανιού στην πόλη.</span></span></div>
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<span lang="EL"><span style="font-family: Calibri;">Η επιστημονική μου
θέση είναι ότι η λειτουργία του λιμανιού εκ μέρους του δημοσίου δεν απέδωσε και
δεν μπορεί να αποδώσει στην εποχή του εντόνου
ανταγωνισμού και της παγκοσμιοποίησης. Στην συνάντηση ακούστηκαν, κυρίως από
κομματικούς εκπροσώπους της αριστεράς τα γνωστά τετριμμένα για τον δημόσιο χαρακτήρα,
λιμάνι στην υπηρεσία του λαού, κλπ. Το ερώτημα είναι πως θα επιτύχει το λιμάνι αυτήν
την εποχή με δημόσια διοίκηση. Δηλαδή, θα υπάρξει ένας από μηχανής θεός που θα βοηθήσει
στην ανάπτυξη του λιμανιού; Και όλα αυτά τα χρόνια τι κατάφερε το δημόσιο; Τα στοιχεία,
όπως δημοσιεύονται στα δελτία του ΟΛΘ, είναι απογοητευτικά. Ακόμη και κατά το
έτος 2007 οπότε σημειώθηκε το ανώτερο επίπεδο εργασιών το λιμάνι λειτούργησε με υποδυναμικότητα στην
διακίνηση εμπορευματοκιβωτίων. Δεν αναφέρομαι στην επέκταση του έκτου προβλήτα
που ακούω από την εποχή του 1980! Εδώ
και δεκαετίες ποιος εμπόδιζε την
επένδυση, όταν δεν υπήρχε καν στο μυαλό η παραχώρηση ούτε ως ιδέα.</span></span></div>
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<span lang="EL"><span style="font-family: Calibri;">Το κάθε λιμάνι
παίζει έναν και μοναδικό ρόλο. Την διακίνηση εμπορευμάτων και ανθρώπων.
Τελεία. Όσο μεγαλύτερη είναι αυτή η διακίνηση
τόσο μεγαλύτερα τα έσοδα, τόσο περισσότερες θέσεις εργασίας, τόσο μεγαλύτερο εισόδημα
για την πόλη και την χώρα. Ας δουμε τα
δεδομένα. Το 2015 εργάστηκαν στο λιμάνι 360 εργαζόμενοι. Σύμφωνα με την μελέτη
για το λιμάνι, η δυναμικότητα του θα υπερδιπλασιαστεί και θα ανέλθει στα 1,5 εκατομμύρια
εμπορευματοκιβώτια (να σημειώσουμε εδώ ότι το επενδυτικό σχέδιο του ανάδοχου
του προηγούμενου διαγωνισμού πρότεινε δυναμικότητα 2 εκατομμυρίων εμπορευματοκιβωτίων-γιατί
η τωρινή πρόταση έχει μειώσει την δυναμικότητα;). Με το προηγούμενο επενδυτικό πρόγραμμα
ο αριθμός άμεσων θέσεων εργασίας θα ανέρχονταν στους 800 εργαζομένους και οι θέσεις
σε συνεργαζόμενες με το λιμάνι επιχειρήσεις στις 2.500 θέσεις. Εάν δε λάβουμε
υπόψη μας έναν μέσο πολλαπλασιαστή
εργασίας, η κάθε θέση εργασίας
από τις 3300 δημιουργεί επιπλέον 5-10 θέσεις
έμμεσες θέσεις. Δηλαδή, στην πλήρη δυναμικότητα του το λιμάνι θα συντηρεί 17-30
χιλιάδες θέσεις εργασίας! Επιπλέον, με την παραχώρηση στην ιδιωτική εταιρεία θα
εγκατασταθούν στην Θεσσαλονίκη εταιρείες παραγωγής που θα συνεργάζονται με το λιμάνι,
όπως συνέβη στον Πειραιά με τις επιχειρήσεις που εγκαταστάθηκαν στην περιοχή λόγω
της </span></span><span style="font-family: Calibri;">Cosco</span><span lang="EL"><span style="font-family: Calibri;">.</span></span></div>
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<span lang="EL"><span style="font-family: Calibri;">Συνεπώς, εάν λάβουμε
υπόψη τα οικονομικά και κοινωνικά μεγέθη από την μέχρι τώρα πορεία του λιμανιού
και το μέλλον, έτσι όπως διαγράφεται λόγω της παραχώρησης σε εταιρεία διαχείρισης
λιμανιών, τότε </span><u><span style="font-family: Calibri;">η πλέον φιλολαϊκή πολιτική είναι αυτή της παραχώρησης</span></u><span style="font-family: Calibri;">. Τότε γιατί αντιδρά η αριστερά και οι
εργαζόμενοι; Δεν μπορώ να απαντήσω για τους
εργαζόμενους. Για την αριστερά ας αναλογισθούν τον </span></span><span style="font-family: Calibri;">Engels </span><span lang="EL"><span style="font-family: Calibri;">για τον ρόλο του δημοσίου και των δημοσίων υπαλλήλων σε καθεστώς καπιταλισμού. </span></span></div>
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<span lang="EL"><span style="font-family: Calibri;">Συμπερασματικά, ως καθηγητής
οικονομικών, και επειδή με ενδιαφέρει να δημιουργηθούν πραγματικές θέσεις
εργασίας, θεωρώ ότι θα ήταν αρνητική εξέλιξη
για το μέλλον της πόλης η αποτυχία της παραχώρησης. Ταυτόχρονα, θα ήταν προς το
συμφέρον τόσο του επενδυτή όσο και της πόλης η παραχώρηση της χρήσης του πρώτου
προβλήτα στην πόλη. Η συνέργεια αυτή θα προσφέρει οφέλη σε όλους. </span></span></div>
<b></b><i></i><u></u><sub></sub><sup></sup><strike></strike></div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-6333835997354604152015-07-02T13:11:00.002-07:002015-07-02T13:11:57.022-07:00Γιατί δεν πρέπει να φύγουμε από το ευρώ<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL" style="mso-ansi-language: EL;">Σε προηγούμενη ανάρτηση είχα εξηγήσει διεξοδικά γιατί η έξοδος από την ευρωζώνη και η επάνοδος σε ένα νέο εθνικό νόμισμα θα οδηγήσει σε χειροτέρευση της κατάστασης του δημοσίου χρέους της χώρας, τον μακροχρόνιο αποκλεισμό της από τις αγορές κεφαλαίων και την οικονομική συρρίκνωσή της.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Οι υπέρμαχοι της επανόδου στην δραχμή στηρίζουν σχεδόν όλη την επιχειρηματολογία τους στο ότι οι ελληνικές εξαγωγές θα γίνουν πιο ανταγωνιστικές στις διεθνείς αγορές και θα βοηθήσουν την οικονομική ανάπτυξη της χώρας. Έχουν δίκιο; ΟΧΙ. Διότι όπως έδειξα και αλλού, η οικονομική θεωρία πουθενά δεν συνδέει την τιμή συναλλάγματος με το διεθνές εμπόριο της χώρας, παρά μόνο όταν υπάρχουν<span style="mso-spacerun: yes;"> </span>βραχυπρόθεσμες ανισορροπίες στο ισοζύγιο πληρωμών που μπορούν, για βραχυπρόθεσμο διάστημα, να κλείσουν με μεταβολή της συναλλαγματικής ισοτιμίας.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Ας υποθέσουμε όμως, για την οικονομία της συζήτησης, ότι μπορεί να έχει η συναλλαγματική ισοτιμία επίδραση στο διεθνές εμπόριο. Ας δούμε εάν ισχύει κάτι τέτοιο και στην περίπτωση που η χώρα βγει από την ευρωζώνη και υιοθετήσει την δραχμή.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Στην περίπτωση αυτή η χώρα έχει δυο ενδεχόμενα: α) να μην υποτιμήσει την νέα δραχμή και β) να την υποτιμήσει. Οι υπέρμαχοι μιλούν για κέρδος στις εξαγωγές, άρα θεωρούν ότι η νέα δραχμή, αμέσως μετά την εισαγωγή της, θα υποτιμηθεί. Εάν η νέα δραχμή υποτιμηθεί, τα ενδεχόμενα πάλι είναι δύο: α) η υποτίμηση να είναι μικρή,<span style="mso-spacerun: yes;"> </span>πχ της τάξης 10-15% και β) η υποτίμηση να είναι μεγάλη, σύμφωνα με τα σενάρια που ακούγονται, μεγαλύτερη από 40% (σενάριο </span><span style="mso-ansi-language: EN-GB;">UBS) </span><span lang="EL" style="mso-ansi-language: EL;">μέχρι 60%. Θεωρώ ότι το σενάριο της μικρής υποτίμησης, έστω και εάν υιοθετείται από ορισμένους οικονομολόγους που προτείνουν την δραχμή, δεν μπορεί να σταθεί, λαμβάνοντας υπόψη το τεράστιο κόστος μετάβασης από το ευρώ στο νέο νόμισμα. Θεωρώ αδιανόητο για μια κυβέρνηση να προχωρήσει σε ένα τέτοιο εγχείρημα έχοντας ως στόχο μια υποτίμηση της τάξης του 10-15%. Άρα το πιθανότερο σενάριο είναι αυτό της πολύ μεγάλης υποτίμησης της νέας δραχμής.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Από την στιγμή που θα εισαχθεί η νέα δραχμή με μια υποτίμηση 40% και πάνω, το νέο νόμισμα από την γέννηση του θα χάσει την αξιοπιστία του και οι πολίτες δεν θα το εμπιστεύονται. Για παράδειγμα, εξαγωγικές επιχειρήσεις δεν θα δραχμοποιούν το συνάλλαγμα, αλλά θα το κρατούν σε τράπεζες του εξωτερικού, και συνεπώς δεν θα υπάρχει μέρος της προβλεπόμενης εισροής συναλλάγματος.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Μετά την μεγάλη αυτή υποτίμηση, οι τιμές των εισαγόμενων προϊόντων θα αυξηθούν ανάλογα (πχ. πετρέλαιο, πρώτες ύλες, τρόφιμα). Άρα ο πληθωρισμός θα αυξηθεί ραγδαία με δυο σημαντικές επιπτώσεις. Αφενός μεν τα προϊόντα που προορίζονται για εξαγωγή θα χάσουν σχεδόν άμεσα το όποιο πλεονέκτημα της υποτίμησης και αφετέρου οι εργαζόμενοι της χώρας θα απαιτήσουν αυξήσεις στους μισθούς για να καλύψουν τις απώλειες από τον πληθωρισμό. Η κυβέρνηση θα έχει δύο εναλλακτικές σε αυτήν την περίπτωση. Είτε να ικανοποιήσει το αίτημα των εργαζόμενων και να αυξήσει τους μισθούς, προκαλώντας πλέον την έναρξη ενός νέου φαύλου κύκλου πληθωρισμού, είτε να μην ικανοποιήσει αυτό το αίτημα, ακολουθώντας μια νέα αντιπληθωριστική πολιτική. Θεωρώ ότι μετά από τόσα χρόνια ύφεσης και μείωσης των πραγματικών μισθών μετά το 2009 και διαθέτοντας πλέον η κυβέρνηση <span style="mso-spacerun: yes;"> </span>το δικαίωμα να «κόβει» χρήμα, το πιθανότερο είναι να ικανοποιηθούν αυτά τα αιτήματα με αποτέλεσα την επιτάχυνση το πληθωρισμού.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Υπενθυμίζω ότι λόγω του πληθωρισμού τα αποτελέσματα των δύο υποτιμήσεων που έγιναν στη δεκαετία του 1980 (1983 και 1985) κράτησαν μόλις 7 μήνες!<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Ας υποθέσουμε ότι η κυβέρνηση θα επιλέξει την ενάρετη (!) λύση και θα αρνηθεί τις αυξήσεις των μισθών. Ο πληθωρισμός που θα προκληθεί κυρίως λόγω των πρώτων υλών θα διαβρώσει άμεσα το πλεονέκτημα της υποτίμησης. Σημειώνω ότι οι εισαγωγές ορυκτών και πετρελαιοειδών και χημικών ανέρχονταν το 2010 σε 24,5 δις ευρώ (σε σύνολο εισαγωγών 63,3 δις ευρώ) όταν το σύνολο των εξαγωγών μας ανέρχονταν μόλις στα 21,5 δις. Εδώ λοιπόν ανακύπτει το ερώτημα του πως θα χρηματοδοτηθούν αυτές οι εισαγωγές, που αποτελούν την βάση της οικονομίας της χώρας και δεν αφορούν καταναλωτικές δαπάνες.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Εδώ λοιπόν εισέρχεται το πρόβλημα της ρευστότητας και της χρηματοδότησης των εξαγωγών και εισαγωγών της χώρας. Με την έξοδο της χώρας από την ευρωζώνη και λόγω των προβλημάτων που θα δημιουργηθούν στο χρηματοπιστωτικό τομέα (θα τα συζητήσω σε επόμενη ανάρτηση),<span style="mso-spacerun: yes;"> </span>οι στρόφιγγες της ρευστότητας από τις διεθνείς αγορές και την ΕΚΤ θα κλείσουν εντελώς. Έτσι, αφενός μεν η χώρα θα πρέπει να εισάγει όσο ακριβώς θα εξάγει, δηλαδή, στην καλύτερη περίπτωση με στοιχεία του 2010 μόλις 21,5 δις. Όμως λόγω της ραγδαίας ανόδου του κόστους της ενέργειας και των πρώτων υλών, τα Ελληνικά προϊόντα δεν θα έχουν την ανταγωνιστικότητα που αναμένουν οι υποστηρικτές της νέας δραχμής. <span style="mso-spacerun: yes;"> </span>Ταυτόχρονα, λόγω των προβλημάτων ρευστότητας θα καταστεί πολύ δύσκολη η εξαγωγική δραστηριότητα. Ήδη, σήμερα, εντός ευρωζώνης, οι εγγυητικές επιστολές ( συνήθως σε σκληρό νόμισμα) των ελληνικών τραπεζών δεν γίνονται αποδέκτες από ξένους εταίρους των ελληνικών επιχειρήσεων και απαιτούν άμεσα ρευστότητα.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Τέλος, να σημειώσω ότι όταν στην δεκαετία του 1980 τα αποτελέσματα των υποτιμήσεων κράτησαν μόλις επτά μήνες η αποβιομηχάνιση της χώρας μόλις είχε ξεκινήσει και το ποσοστό της βιομηχανίας στο ΑΕΠ ανέρχονταν γύρω στο 21-22% ενώ σήμερα ανέρχεται μόλις στο 12%! Το ποσοστό της γεωργίας έχει επίσης μειωθεί σημαντικά. Και ως αποτέλεσμα, η χώρα παράγει περίπου 75% μη εμπορεύσιμα αγαθά και υπηρεσίες, όπως ακίνητα. Εάν έτσι έχουν τα πράγματα, τότε πως μπορεί έστω και μία μεγάλη υποτίμηση να οδηγήσει σε άνοδο των εξαγωγών.<o:p></o:p></span></div>
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<u><span lang="EL" style="mso-ansi-language: EL;">Συμπερασματικά: θεωρώ ως επιπόλαια και χωρίς σκέψη για την δομή της ελληνικής οικονομίας την άποψη για έξοδο της Ελλάδας από την ευρωζώνη και την επιστροφή στην νέα δραχμή για να λύσει τα προβλήματα της και να κερδίσει σε ανταγωνιστικότητα. Το τελικό αποτέλεσμα θα είναι μεταξύ άλλων και η κατάρρευση των εξαγωγών λόγω του πληθωρισμού και της τεράστιας αβεβαιότητας που θα επικρατήσει σχετικά με το νόμισμα της χώρας, όπως συνέβη και σε άλλες περιόδους της σύγχρονης οικονομικής ιστορίας της Ελλάδας (1945-1952, 1981-1995).<o:p></o:p></span></u></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-63217254138426220262015-06-30T07:51:00.002-07:002015-06-30T07:51:44.503-07:00Τώρα και έλεγχος στις πανεπιστημιακές έρευνες<div dir="ltr" style="text-align: left;" trbidi="on">
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-71436803296868791902015-06-29T11:16:00.003-07:002015-06-30T10:23:11.658-07:00Ψηφίζω ΝΑΙ ΜΕΝΟΥΜΕ ΕΥΡΩΠΗ Γιατί<div dir="ltr" style="text-align: left;" trbidi="on">
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</b></span></div>
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<b><br /></b></div>
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<div class="MsoNormal" style="margin-left: 0cm; text-indent: 0cm;">
<span lang="EL"><br /></span></div>
<div class="MsoNormal" style="margin-left: 0cm; text-indent: 0cm;">
<span lang="EL">Μετά
από ένα περίπου χρόνο αποφάσισα να παρέμβω στον δημόσιο διάλογο με άρθρο διότι
με το δημοψήφισμα που προκήρυξαν οι Τσίπρας-Καμένος-Μιχαλολιάκος, δηλαδή ο
ΣΥΡΙΖΑ οι ΑΝΕΛ και η ΧΡΥΣΗ ΑΥΓΗ, διακυβεύεται το μέλλον της χώρας μου για
πολλές δεκαετίες. Έτσι λοιπόν δηλώνω ότι ψηφίζω ΝΑΙ στο ερώτημα εάν θέλουμε να
μείνουμε στην Ευρώπη ή να φύγουμε για άλλα λιμάνια ΓΙΑΤΙ:<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Δεν θέλω να απολογούμαι στην
διεθνή ακαδημαϊκή κοινότητα για την συμπεριφορά της κυβέρνησης μου. Θέλω να
ξαναποκτήσω την περηφάνια μου ως Έλληνας και να μην με θεωρούν μαχαλόμαγκα που
με τσαμπουκά και τραμπουκισμό θέλω να επιβάλλω την άποψη μου. <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω η χώρα μου, έστω και με τις
σημερινές δυσκολίες, να εξακολουθεί να ανήκει στις πλουσιότερες χώρες του
πλανήτη.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω οι φοιτητές να συμμετέχουν
στο Ευρωπαϊκό ακαδημαϊκό γίγνεσθαι μέσω των προγραμμάτων της ΕΕ<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω οι νεαροί συνάδελφοί μου να
μπορούν να συμμετέχουν με τον δυναμισμό που τους διακρίνει στα ανταγωνιστικά προγράμματα
της ΕΕ, να κινούνται ελεύθερα στα Πανεπιστήμια της ΕΕ και να μην χρειάζονται βίζα
για μια επίσκεψη.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω τα πανεπιστήμια της χώρας μου
να γίνουν πιο ανταγωνιστικά και εξωστρεφή και όχι κλεισμένα σε ένα αυτιστικό εσωτερικό
περιβάλλον. Τα προγράμματα της ΕΕ μας έχουν βοηθήσει σε αυτό. Όλοι (εκτός των
τεχνοφοβικών) γνωρίζουν ότι το ελληνικό πανεπιστήμιο εκτινάχτηκε ερευνητικά με
την δημιουργία του </span><span style="mso-ansi-language: EN-US;">HEAL</span><span lang="EL">-</span><span style="mso-ansi-language: EN-US;">LINK</span> <span lang="EL">που χρηματοδοτήθηκε από την ΕΕ και πλέον τελειώνει τέλος Ιουνίου επιστέφοντας
το ελληνικό πανεπιστήμιο στα παλιά πέτρινα χρόνια<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω οι νέοι άνθρωποι να έχουν διέξοδο
σε νέες επιχειρηματικές δραστηριότητες σε ένα διαρκώς εξελισσόμενο παγκόσμιο περιβάλλον.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω οι έλληνες εργαζόμενοι και άνεργοι
να έχουν πρόσβαση σε συνεχή εκπαίδευση ώστε να ανταποκρίνονται στις νέες
απαιτήσεις της οικονομίας<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω οι έλληνες αγρότες να έχουν εξασφαλισμένο
εισόδημα για την δύσκολη δουλειά τους και να έχουν μέλλον μέσα από νέο σχεδιασμό
σε υψηλότερα εισοδήματα<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω ο Έλληνας επιχειρηματίας να
αναπτύξει όλα του τα ταλέντα μέσα σε ένα ελεύθερο οικονομικό περιβάλλον χωρίς κομματικούς
και γραφειοκρατικούς περιορισμούς και ολιγοπωλιακές καταστάσεις.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω ο εργαζόμενος να έχει
εξασφαλισμένο πραγματικό εισόδημα <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL">Θέλω τα παιδιά μας να μην
αναγκαστούν ξεπληρώνουν τα ληξιπρόθεσμα χρέη μιας χρεοκοπημένης χώρας για τα
επόμενα διακόσια χρόνια<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-left: 18.0pt; text-indent: 0cm;">
<span lang="EL">Τέλος,
θέλω τα παιδιά μας να ζήσουν σε μια ανοικτή δημοκρατική κοινωνία, στην οποία η
δημόσια συζήτηση βασίζεται στο επιχείρημα και όχι στον τραμπουκισμό (δες λεξικό
Μπαμπινιώτη για την σημασία της λέξης) που, όπως οι ισλαμιστές σκότωσαν τους
γελοιογράφους του </span><span style="mso-ansi-language: EN-US;">Charlie</span><span lang="EL">, έτσι και στην Ελλάδα τα γνωστά </span><span style="mso-ansi-language: EN-US;">trolls</span> <span lang="EL">του ΣΥΡΙΖΑ-ΑΝΕΛ προσπάθησαν να «σκοτώσουν»
τον Χατζόπουλο και τον Αρκά. Αείμνηστε Λεωνίδα Κύρκο ελπίζω να μην βλέπεις από
κει πάνω.<o:p></o:p></span></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-52889849642371744642014-02-15T00:13:00.001-08:002014-02-15T00:13:18.560-08:00Ομιλία στο Συνέδριο του ΑΠΘ: Ποιά Ελλάδα<div dir="ltr" style="text-align: left;" trbidi="on">
Παρακάτω είναι ο σύνδεσμος με το βιντεο της ομιλιας στο συνέδριο που διοργάνωσε το ΑΠΘ στις 13-14 Φεβρουαρίου 2014 με τγενικό τίτλο "Ποά Ελλάδα"<br />
<br />
http://www.livemedia.gr/video/62604<br />
<br />
Και αυτός είναι ο σύνδεσμος από το στρογγυλό τραπέζι στο τέλος του συνεδριου στο οποίο συμμετείχα ως συντονιστης της ενότητας "Ποιά Ανάπτυξη"<br />
<br />
http://www.livemedia.gr/video/62808</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-3743814321903151912013-10-05T12:11:00.000-07:002013-10-05T12:11:00.911-07:00Πραγματικοί Μισθοί: Μύθοι και Πραγματικότητα<div dir="ltr" style="text-align: left;" trbidi="on">
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<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Ένα από τα πεδία αντιπαράθεσης των πολιτικών
δυνάμεων στην Ελλάδα, και όχι μόνον, αποτελεί η εξέλιξη των πραγματικών αμοιβών
των εργαζόμενων στον ιδιωτικό και στον δημόσιο τομέα, καθώς και η διανομή του
εισοδήματος μεταξύ των κοινωνικών τάξεων. Οι πολιτικές δυνάμεις
αυτοχαρακτηρίζονται ως προοδευτικές ή συντηρητικές και προσπαθούν να πείσουν
τους πολίτες, μερικές φορές το καταφέρνουν, για την συνέπεια των λόγων και των
έργων τους ως προς την εφαρμοζόμενη πολιτική τους. Τελευταία δε, μετά την
είσοδο της Ελλάδας στην βαθιά οικονομική κρίση εμφανίσθηκαν και οι ακροδεξιοί
οι οποίοι θεωρούν ότι η χούντα 1967-1974 στήριξε τον εργαζόμενο και τον
προστάτευσε από το «αιμοβόρο» κεφάλαιο. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Σήμερα, διαθέτοντας μια σειρά από στατιστικά
στοιχεία που προμηθεύουν διεθνείς οργανισμοί, όπως το Διεθνές Νομισματικό
Ταμείο, η Ευρωπαϊκή Ένωση, αλλά και η Στατιστική Υπηρεσία της Ελλάδος,
μπορούμε, εκ των υστέρων, να αξιολογήσουμε τα αποτελέσματα των πολιτικών που
εφάρμοσαν οι ελληνικές κυβερνήσεις από το 1963 έως το 2003 (περίοδος για την
οποία το Δ.Ν.Τ. παρέχει στοιχεία για την Ελλάδα και επιφυλάσσομαι για την
περίοδο 2003-2010). <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Κατά την τεσσαρακονταετία αυτή οι εκάστοτε
κυβερνήσεις άσκησαν πολιτικές που επηρέασαν<span style="mso-spacerun: yes;"> </span>την ανάπτυξη, τις πραγματικές αμοιβές της εργασίας και την
διανομή του εισοδήματος. Στην πρώτη στήλη του πίνακα 1 παρουσιάζεται η συνολική
μεταβολή του πραγματικού ακαθαρίστου προϊόντος που επιτεύχθηκε κατά την
διάρκεια της κυβερνητικής θητείας της αντίστοιχης κυβέρνησης<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftn1" name="_ftnref" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[1]<!--[endif]--></span></span></a>.
Στην δεύτερη στήλη παρουσιάζεται η συνολική μεταβολή των πραγματικών αμοιβών στην
βιομηχανία και στην τρίτη στήλη παρουσιάζεται η διαφορά της μεταβολής της
πραγματικής αμοιβής της εργασίας και της μεταβολής του ΑΕΠ. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Από τα στοιχεία της δεύτερης στήλης προκύπτει ότι η
πρώτη μεταπολιτευτική κυβέρνηση Καραμανλή υπήρξε η πιο ευνοϊκή για τους
εργαζόμενους, καθώς η τότε επονομαζόμενη «σοσιαλμανία» του Κωνσταντίνου
Καραμανλή μεταφράστηκε σε συνολική αύξηση των πραγματικών αμοιβών κατά
35%.<span style="mso-spacerun: yes;"> </span>Η δικτατορία ακολουθεί με
πραγματική αύξηση κατά 29% και στην τρίτη θέση βρίσκεται η πρώτη κυβέρνηση του
Ανδρέα Παπανδρέου με πραγματική βελτίωση των αμοιβών κατά 21%. Η δεύτερη
κυβέρνηση Α. Παπανδρέου υπήρξε η χειρότερη κυβέρνηση για τους εργαζόμενους,
καθώς οι πραγματικές αμοιβές μειώθηκαν κατά 12% και ακολουθεί η κυβέρνηση του
Κωνσταντίνου Μητσοτάκη με 11%.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Η τρίτη στήλη μας δείχνει την απώλεια των
εργαζόμενων από την αναδιανομή του δημιουργηθέντος προϊόντος στην οικονομία.
Εάν η μεταβολή του ΑΕΠ είναι μεγαλύτερη από τη μεταβολή των πραγματικών
αμοιβών, και θεωρώντας τον πληθυσμό σταθερό, τότε οι εργαζόμενοι δεν
απολαμβάνουν πλήρως την παραγωγικότητα που έχουν πετύχει κατά την διάρκεια της
επισκοπούμενης περιόδου. Την διαφορά την καρπούνται άλλες τάξεις.
Πραγματοποιείται, δηλαδή, αναδιανομή του πραγματικού εισοδήματος εις βάρος των
εργαζομένων. Εάν η πραγματική αμοιβή αυξάνει πιο γρήγορα από την αύξηση του
προϊόντος, τότε γίνεται αναδιανομή υπέρ των εργαζομένων με κίνδυνο όμως την
άνοδο των τιμών στην συνέχεια.<span style="mso-spacerun: yes;"> </span><o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Εξετάζοντας λοιπόν την διαφορά μεταβολής
πραγματικών αμοιβών και μεταβολής του ΑΕΠ, παρατηρούμε ότι η πρώτη
μεταπολιτευτική κυβέρνηση Καραμανλή πραγματοποίησε την μεγαλύτερη αναδιανομή
εισοδήματος προς όφελος των εργαζόμενων κατά 23%. Ακολουθεί η κυβέρνηση Γ.
Ράλλη με 14.2% και τρίτη η πρώτη κυβέρνηση Παπανδρέου με 7.5%.<span style="mso-spacerun: yes;"> </span>Σε όλες τις υπόλοιπες κυβερνητικές
θητείες η διαφορά είναι αρνητική, δηλαδή, οι εργαζόμενοι δεν απόλαυσαν πλήρως
την αύξηση της παραγωγικότητας διότι πραγματοποιήθηκε αναδιανομή του
εισοδήματος εις βάρος τους. Η μεγαλύτερη αναδιανομή πραγματοποιήθηκε επί
δικτατορίας με απώλεια 49.5%, ακολουθεί η δεύτερη κυβέρνηση Παπανδρέου με
απώλεια 12.8% και τέλος η κυβέρνηση Μητσοτάκη με απώλεια 11.7%. Καταρρίπτονται
λοιπόν δυο μύθοι: α) ο μύθος τον οποίο έστησαν για την φιλεργατική πολιτική του
Ανδρέα Παπανδρέου και β)ο μύθος τον οποίο προσπαθούν να στήσουν οι νοσταλγοί
της χούντας ότι η δικτατορία προστάτευσε τους εργαζόμενους από την εργοδοσία.
Στην διάρκεια των κυβερνήσεων αυτών οι εργαζόμενοι έχασαν τα μεγαλυτέρα μερίδια
προς όφελος της εργοδοσίας.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Εάν εξετάσουμε τις συνολικές κυβερνητικές θητείες
της Νέας Δημοκρατίας και ΠΑΣΟΚ μετά την μεταπολίτευση, δηλαδή τις περιόδους
1974-1981, 1981-1988 και 1994-2003, τότε μπορούμε να καταλήξουμε στις παρακάτω
διαπιστώσεις. Κατά την<span style="mso-spacerun: yes;"> </span>πρώτη
μεταπολιτευτική κυβερνητική περίοδο, με κυβέρνηση της Νέας Δημοκρατίας,
επιτεύχθηκε συνολική αύξηση του ΑΕΠ κατά 16.6 %, ενώ η συνολική αύξηση
πραγματικών αμοιβών ήταν 53%. Κατά συνέπεια πραγματοποιήθηκε αναδιανομή του
πραγματικού εισοδήματος υπέρ των εργαζόμενων κατά 36.4%. Κατά τη πρώτη περίοδο
διακυβέρνησης του ΠΑΣΟΚ, επί Α. Παπανδρέου (1981-1988), η συνολική αύξηση του
ΑΕΠ ήταν 14.3%, ενώ η συνολική αύξηση των πραγματικών αμοιβών 9%. Συνεπώς,
συνετελέσθη αναδιανομή εισοδήματος εις βάρος των εργαζόμενων κατά 5.3%. Η
δεύτερη περίοδος διακυβέρνησης του ΠΑΣΟΚ, με Α. Παπανδρέου και στην συνέχεια Κ.
Σημίτη, η συνολική αύξηση του ΑΕΠ ήταν 35%, ενώ η αντίστοιχη αύξηση των
πραγματικών αμοιβών 18.9%. Συνετελέσθη δηλαδή αναδιανομή εισοδήματος εις βάρος
των εργαζομένων κατά 16.1%. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Τέλος, κατά την εικοσαετία (1981-2003) που η χώρα
μας είναι μέλος της ΕΟΚ (ΕΕ) και έχει αντλήσει σημαντικούς χρηματοοικονομικούς
πόρους από τα κοινοτικά ταμεία, η συνολική αύξηση του ΑΕΠ ήταν 60%, ενώ<span style="mso-spacerun: yes;"> </span>αντίστοιχη αύξηση των<span style="mso-spacerun: yes;"> </span>πραγματικών μισθών ήταν μόλις 24.9%. Κατά
συνέπεια οι εργαζόμενοι απόλαυσαν μέρος μόνο της παραγωγικότητας που
επιτεύχθηκε κατά την περίοδο αυτή. Το υπόλοιπο 35.4% αναδιανεμήθηκε προς όφελος
άλλων τάξεων και για αυτή την μεγάλη αναδιανομή<span style="mso-spacerun: yes;"> </span>ευθύνονται και τα δύο κόμματα που κυβέρνησαν την χώρα, το
καθένα βέβαια με το ποσοστό της ευθύνης του (23.7% το ΠΑΣΟΚ και 11.7% η Νέα
Δημοκρατία του Κ. Μητσοτάκη).<o:p></o:p></span></div>
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<br /></div>
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<span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;"><br clear="ALL" style="page-break-before: always;" />
</span>
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<b style="mso-bidi-font-weight: normal;"><u><span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Πίνακας
1.<o:p></o:p></span></u></b></div>
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<span lang="EL" style="font-family: Verdana; font-size: 11.0pt;">Πραγματικές Αμοιβές και Αναδιανομή<o:p></o:p></span></div>
<table align="left" border="1" cellpadding="0" class="MsoNormalTable" style="margin-left: 6.0pt; margin-right: 6.0pt; mso-border-insideh: .75pt outset windowtext; mso-border-insidev: .75pt outset windowtext; mso-cellspacing: 2.0pt; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt; mso-table-anchor-horizontal: margin; mso-table-anchor-vertical: page; mso-table-left: left; mso-table-lspace: 9.0pt; mso-table-rspace: 9.0pt; mso-table-top: 108.05pt; width: 395px;">
<tbody>
<tr style="height: 12.75pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td nowrap="" style="background: #CCFFFF; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
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<b style="mso-bidi-font-weight: normal;"><span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Κυβέρνηση<o:p></o:p></span></b></div>
</td>
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<b style="mso-bidi-font-weight: normal;"><span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Συνολική
%<o:p></o:p></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Μεταβολή
ΑΕΠ<o:p></o:p></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Συνολική
% Μεταβολή του Ωριαίου Μισθού<o:p></o:p></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Διαφορά
% Μεταβολής του ΑΕΠ Με % Μεταβολή του Μισθού<o:p></o:p></span></b></div>
</td>
</tr>
<tr style="height: 12.75pt; mso-yfti-irow: 1;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Γ. Παπανδρέου<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1964-65)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">22<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">16.<o:p></o:p></span></div>
</td>
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<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-6<o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 12.75pt; mso-yfti-irow: 2;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Κυβερνητική Αστάθεια<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1966-1967)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">12.3<o:p></o:p></span></div>
</td>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">18<o:p></o:p></span></div>
</td>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">5.7<o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 12.75pt; mso-yfti-irow: 3;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Δικτατορία<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1967-1974)<o:p></o:p></span></div>
</td>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">78.6<o:p></o:p></span></div>
</td>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">29<o:p></o:p></span></div>
</td>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-49.5<o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 12.75pt; mso-yfti-irow: 4;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Α' Κ. Καραμανλή</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1974-1977)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">11.7<o:p></o:p></span></div>
</td>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">35<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">23.2<o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 12.75pt; mso-yfti-irow: 5;">
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<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Β' Κ. Καραμανλή</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1977-1980)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">14.1<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">13<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-1.1<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Γ. Ράλλη</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1980-1981)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-9.2<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">5<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">14.2<o:p></o:p></span></div>
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<tr style="height: 12.75pt; mso-yfti-irow: 7;">
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Α' Α. Παπανδρέου</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1981-1985)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">13.4<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">21<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">7.5<o:p></o:p></span></div>
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<tr style="height: 12.75pt; mso-yfti-irow: 8;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Β' Α. Παπανδρέου (1985-1989)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">0.8<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-12<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-12.8<o:p></o:p></span></div>
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<tr style="height: 12.75pt; mso-yfti-irow: 9;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Κ. Μητσοτάκη</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1990-1993)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">1.7<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-10<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-11.7<o:p></o:p></span></div>
</td>
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<tr style="height: 12.75pt; mso-yfti-irow: 10;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Γ' Α. Παπανδρέου</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"> (1994-1995)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">7<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">6<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-1.03<o:p></o:p></span></div>
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<tr style="height: 12.75pt; mso-yfti-irow: 11;">
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<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Α' Κ. Σημίτη</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">(1996-2000)<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">10.3<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">3<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-7.3<o:p></o:p></span></div>
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<tr style="height: 12.75pt; mso-yfti-irow: 12; mso-yfti-lastrow: yes;">
<td nowrap="" style="background: #FFCC99; height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 128.5pt;" valign="top" width="129">
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">Β' Κ. Σημίτη</span><span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;"><o:p></o:p></span></div>
<div align="center" class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 108.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span lang="EN-US" style="font-family: Arial; font-size: 10.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: Arial;">(2000-2003)<o:p></o:p></span></div>
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<td nowrap="" style="height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 94.85pt;" valign="top" width="95">
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">17.6<o:p></o:p></span></div>
</td>
<td nowrap="" style="height: 12.75pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 87.5pt;" valign="top" width="88">
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">9.9<o:p></o:p></span></div>
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<span lang="EL" style="font-family: Arial; font-size: 10.0pt; mso-bidi-font-family: Arial;">-7.6<o:p></o:p></span></div>
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<div class="MsoNormal" style="text-align: justify;">
<u><span lang="EL">Πηγή</span></u><span style="mso-ansi-language: EN-GB;">: </span><span lang="EL">Διεθνές</span><span lang="EL" style="mso-ansi-language: EN-GB;"> </span><span lang="EL">Νομισματικό</span><span lang="EL" style="mso-ansi-language: EN-GB;"> </span><span lang="EL">Ταμείο</span><span style="mso-ansi-language: EN-GB;">, </span><span lang="EN-US" style="mso-ansi-language: EN-US;">International Financial Statistics</span><span lang="EN-US" style="mso-ansi-language: EN-GB;"> <o:p></o:p></span></div>
<div style="mso-element: footnote-list;">
<!--[if !supportFootnotes]--><br clear="all" />
<hr align="left" size="1" width="33%" />
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<div id="ftn" style="mso-element: footnote;">
<div class="MsoFootnoteText">
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftnref" name="_ftn1" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span lang="EL"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[1]<!--[endif]--></span></span></span></a><span lang="EL"> Πραγματικό ακαθάριστο εγχώριο προϊόν και πραγματική αμοιβή της
εργασίας είναι τα αντίστοιχα μεγέθη μετά την αφαίρεση του πληθωρισμού.</span></div>
</div>
</div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-912992946649998272013-10-04T13:18:00.001-07:002013-10-04T13:18:24.354-07:00Γλώσσα και Ανταγωνιστικότητα<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Η
κ. Ρεπούση, καθηγήτρια παιδαγωγικής της ιστορίας, εξέφρασε την άποψή της <span style="mso-spacerun: yes;"> </span>σχετικά με την διδασκαλία <span style="mso-spacerun: yes;"> </span>των αρχαίων ελληνικών στο γυμνάσιο και
στο λύκειο, άρα και εγώ ως οικονομολόγος έχω αυτό το δικαίωμα. Παραθέτω δύο
σχόλια προς συζήτηση.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 11.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Η κ.
Ρεπούση χρησιμοποίησε τον όρο «νεκρή γλώσσα» για να αναφερθεί στην αρχαία
ελληνική. Στην βιολογία, ο όρος «νεκρός» αναφέρεται μόνο ως συνέχεια της ζωής.
Άρα όταν χρησιμοποιείται ο όρος «νεκρή γλώσσα» εννοείται ότι η γλώσσα είναι
ζωντανός οργανισμός και τα αρχαία ελληνικά, σύμφωνα με την καθηγήτρια, ήταν
κάποτε ζωντανή γλώσσα. Ο όρος «νεκρός», στην βιολογία, αναφέρεται στην
κατάσταση εκείνη ενός όντος στην οποία τα όργανα της κίνησης και της ζωής έχουν
σταματήσει ανεπιστρεπτί να λειτουργούν. Εάν, λοιπόν, η γλώσσα είναι ζωντανός οργανισμός
τότε ποια είναι τα όργανά της; Οι λέξεις, η γραμματική και το συντακτικό. Έτσι
σε μια γλώσσα νεκρή όλα τα όργανα της παύουν να λειτουργούν. Συμβαίνει αυτό με
την αρχαία ελληνική γλώσσα; Η απάντηση είναι όχι διότι η ελληνική γλώσσα
ακολούθησε τον νόμο της εξέλιξης, πάλι βιολογία, προσαρμοζόμενη στο διαρκώς
μεταβαλλόμενο περιβάλλον. Όλα τα όργανα της λειτουργούν κανονικά εδώ και τρεις
χιλιάδες χρόνια, ακόμη και το συντακτικό,<span style="mso-spacerun: yes;">
</span>με την αναγκαία, βέβαια, προσαρμογή. Διαβάζουμε σε εγχάρακτη επιγραφή πάνω
σε πήλινο κύπελλο του 750 πχ <span style="mso-spacerun: yes;"> </span>«<i style="mso-bidi-font-style: normal;">Φιλίονος εμί</i>» (από την θαυμάσια έκθεση «γράμματα
από το υπόγειο» στο Αρχαιολογικό Μουσείο Θεσσαλονίκης με το ανασκαφικό έργο της
περιοχής της Μεθώνης στην Πιερία) και σήμερα πολλές φορές απαντάμε «<i style="mso-bidi-font-style: normal;">του Γιάννη είναι</i>».<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 11.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Η
γλώσσα είναι ένας αλγόριθμός με τον οποίο προσπαθούμε να λύσουμε το πρόβλημα έκφρασης
των σκέψεων. Ως αλγόριθμος, η γλώσσα έχει συγκεκριμένη δομή μεταξύ των στοιχείων
της. Οι πολύπλοκες σκέψεις, όπως αυτές της φιλοσοφίας, των μαθηματικών<span style="mso-spacerun: yes;"> </span>και της επιστήμης, απαιτούν πιο σύνθετους
αλγορίθμους για να ανταποκριθούν ικανοποιητικά στο πρόβλημα της έκφρασης της σκέψης.
Και όπως τονίζει ο </span><span lang="EN-US" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 11.0pt;">Wittgenstein</span><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> στο περίφημο </span><span style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-GB; mso-bidi-font-size: 11.0pt;">T</span><span lang="EN-US" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 11.0pt;">ractatus</span><span lang="EN-US" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> </span><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Logico </span><span lang="EN-US" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 11.0pt;">Philosophicus</span><span lang="EN-US" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">
</span><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">«τα όρια της γλώσσας μου
σημαίνουν (ορίζουν) τα όρια του κόσμου μου». Σημειώνω εδώ ότι στην αγγλική έκδοση
του βιβλίου χρησιμοποιείται ο όρος “</span><span lang="EN-US" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 11.0pt;">means</span><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">” ο οποίος
έχει διπλό νόημα, σύμφωνα με το λεξικό της Οξφόρδης: σημαίνει και ορίζει. Άρα η
γλώσσα σε βοηθά να ερμηνεύσεις τον κόσμο αλλά και μέσω της γλώσσας να ορίσεις
τον κόσμο σου. Εάν λοιπόν μια γλώσσα είναι απλή θα δίνει απλές ερμηνείες και θα
ορίζει ταυτόχρονα έναν απλό κόσμο, όπως είναι, για παράδειγμα, οι γλώσσες των απομονωμένων
φυλών της Αφρικής και της Ινδονησίας. Αντίθετα, οι συνθέτες σκέψεις για την
ερμηνεία του κόσμου απαιτούν συνθετότερες γλώσσες, οι οποίες συνθετότερες
γλώσσες ορίζουν και συνθετότερους κόσμους. Η Ελληνική γλώσσα στην διαχρονική διαδρομή
της υπήρξε η σύνθετη γλώσσα με την οποία οι Έλληνες προσπάθησαν να ερμηνεύσουν
τον εκάστοτε κόσμο και ταυτόχρονα να ορίσουν τον ελληνικό κόσμο μέσα στους
αιώνες.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Σε
μια οικονομία που γίνεται πιο πολύπλοκη, σε έναν κόσμο που το ανταγωνιστικό
πλεονέκτημα προκύπτει από την δημιουργία γνώσης και όχι από το απόθεμα γνώσης
που κατέχεις, οι νέοι άνθρωποι χρειάζονται σύνθετα εργαλεία για να
αντιμετωπίσουν τις προκλήσεις. Η μελέτη της ελληνικής γλώσσας, επειδή είναι
ίσως η πλέον σύνθετη γλώσσα, αποτελεί σημαντικό υπόβαθρο για όλους τους
επιστημονικούς κλάδους, για τον επιχειρηματικό κόσμο. Άρα, εάν θέλουμε ως
Έλληνες να είμαστε ανταγωνιστικοί πρέπει από την πρώτη δημοτικού τα παιδιά να
μαθαίνουν τον αλγόριθμο της γλώσσας (γραμματική - συντακτικό) και από την πρώτη
γυμνάσιου να μελετούν τον αλγόριθμο της ελληνικής γλώσσας στην μακραίωνη πορεία
της. <span style="mso-spacerun: yes;"> </span><o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Κλείνοντας,
παραθέτω ένα ποίημα του αείμνηστου συναδέλφου μου Μελέτη Θεοφίλου:<o:p></o:p></span></div>
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<i style="mso-bidi-font-style: normal;"><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Εποχή
του χρυσού<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 144.0pt; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Εποχή
του χαλκού<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 144.0pt; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Εποχή
του σιδήρου<o:p></o:p></span></i></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 144.0pt; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Εποχή
των τενεκέδων</span></i><span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EL" style="font-family: "Times New Roman"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Αξίζει
τα παιδιά μας να συνεχίσουν να ζουν στην <i style="mso-bidi-font-style: normal;">εποχή
των τενεκέδων;</i><o:p></o:p></span></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-43594827614573701712013-01-10T21:50:00.000-08:002013-01-10T21:50:06.841-08:00Ακαδημαϊκή Ελευθερία Έρευνας και όχι Ιδεών<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL" style="font-family: Arial; line-height: 150%; mso-ansi-language: EL; mso-bidi-font-family: Helvetica; mso-bidi-font-size: 13.0pt;">Με αφορμή την εκδίωξη των
λαθρεμπόρων από το Οικονομικό Πανεπιστήμιο Αθηνών και την ανεύρεση υλικών καθημερινής
χρήσης σε αίθουσες του κτιρίου, το κομματικό σύστημα αναφώνησε: «ΩΠΑ! </span><u><span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">το πανεπιστήμιο είναι
χώρος ελεύθερης διακίνησης ιδεών!</span></u><span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">» </span><span lang="EL" style="font-family: Arial; line-height: 150%; mso-ansi-language: EL; mso-bidi-font-family: Helvetica; mso-bidi-font-size: 13.0pt;">Μια μερίδα του κομματικού συστήματος για λόγους
διασκέδασης ή ενθουσιασμού για την συνέχιση αυτών των ενεργειών και μια άλλη ως
προσταγή να σταματήσουν αυτές οι ενέργειες. </span><span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">Όμως, η φράση αυτή αποτελεί την πλήρη
διαστρέβλωση του ρόλου του πανεπιστημίου ως χώρου ακαδημαϊκής ελευθερίας.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; mso-layout-grid-align: none; mso-pagination: none; text-align: justify; text-autospace: none;">
<span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">Ας ορίσουμε ορθά την ακαδημαϊκή ελευθερία;
Σύμφωνα με την <i style="mso-bidi-font-style: normal;">Magna Charta Universitatum,
</i>που υπογράφηκε το 1986 στο Πανεπιστήμιο της Μπολώνιας, (</span><span lang="EN-US"><a href="http://www.magna-charta.org/library/userfiles/file/mc_greek_mod.pdf"><span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">http://www.magna-charta.org/library/userfiles/file/mc_greek_mod.pdf</span></a></span><span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">): «<i style="mso-bidi-font-style: normal;">Το Πανεπιστήμιο παράγει, εξετάζει, αποτιμά και μεταβιβάζει την παιδεία <u>μέσω
της έρευνας και της διδασκαλίας</u></i>» και στην συνέχεια «<i style="mso-bidi-font-style: normal;">Η ελευθερία στην έρευνα και στην διδασκαλία
είναι θεμελιώδης αρχή της πανεπιστημιακής ζωής…</i>». Όπως διατυπώνεται ρητώς
στην <i style="mso-bidi-font-style: normal;">Magna Charta</i>, το πανεπιστήμιο
δεν ασχολείται με όλο το φάσμα της <i style="mso-bidi-font-style: normal;">παιδείας</i>
ενός λαού αλλά ΜΟΝΟ με την έρευνα και την διδασκαλία των ερευνητικών
αποτελεσμάτων. Την δημιουργία της νέας γνώσης και την μετάδοση της παγκόσμιας
επιστημονικής γνώσης στις νεότερες γενιές. Η δε επιστημονική έρευνα στηρίζεται
σε αρχές και διεξάγεται με συγκεκριμένους μεθοδολογικούς κανόνες. Και όπως έχει
πει ο Α. Αϊνστάϊν: «<i style="mso-bidi-font-style: normal;">Η επιστήμη μπορεί να
εξακριβώσει μόνο ό,τι υπάρχει και όχι ό,τι θα έπρεπε να υπάρχει. Οι όποιες
αξιολογικές κρίσεις παραμένουν έξω από το πεδίο της επιστήμης</i>». <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">Ας δεχθούμε όμως για την
συζήτηση <span style="mso-spacerun: yes;"> </span>ότι η ακαδημαϊκή
ελευθερία αφορά την ελεύθερη διακίνηση των ιδεών. Άρα ΚΑΘΕ ΙΔΕΑ θα πρέπει να διδάσκεται
στο πανεπιστήμιο. Και όταν λέμε κάθε ιδέα εννοούμε ΚΑΘΕ ΙΔΕΑ. Τίποτε λιγότερο.
Σε διαφορετική περίπτωση παραβιάζεται η ακαδημαϊκή ελευθερία. Έτσι θα κληθεί να
διδάξει ο επαγγελματικώς αξιόλογος κ. Λιακόπουλος<span style="mso-spacerun: yes;"> </span>για την διαμάχη μεταξύ των Ελλοχίμ και Νεφελίμ. Ο κ. Καιάδας
της Χρυσής Αυγής, ο κ. Χαλβατζής του ΚΚΕ, ο κ. Σκουρλέτης του ΣΥΡΙΖΑ, ο κ.
Ψωμιάδης της Νέας Δημοκρατίας θα αναλύσουν τις κομματικές τους ιδέες. Θα
κληθούν εκπρόσωποι των Ταλιμπάν, των παλιομερολογιτών, των Ιαχωβάδων, των
Σιεντολόγων, των Καθολικών, των Ορθοδόξων και εν γένει κάθε θρησκευτικής ομάδας
να διδάξουν τα δόγματα – ιδέες τους. Νομίζω, επίσης, ότι θα ήταν χρήσιμη η
παρουσία ορισμένων αστρολόγων ώστε να αναλυθούν με τον σωστό τρόπο οι ιδέες της
αστρολογίας. Τέλος, στην ακραία μορφή, θα κληθεί να διδάξει ο «τρελός του
χωριού» για τις έμμονες ιδέες που τον κυνηγούν. Ιδέες είναι και αυτές. Από τα
παραπάνω αντιλαμβάνεται ο καλόπιστος αναγνώστης ότι η φράση που χρησιμοποιείται
για την ακαδημαϊκή ελευθερία είναι προδήλως λανθασμένη. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">Εάν, όμως, <i style="mso-bidi-font-style: normal;">ακαδημαϊκή ελευθερία σημαίνει ελευθερία στην έρευνα και στην επιστημονική
διδασκαλία</i> τότε γιατί όλοι οι κομματικοί χρησιμοποιούν την λέξη «<i style="mso-bidi-font-style: normal;">ιδέα</i>» και όχι την σωστή λέξη «<i style="mso-bidi-font-style: normal;">έρευνα</i>» που είναι ο παγκόσμιος ορισμός
της ακαδημαϊκής ελευθερίας; Κατά την άποψη μου υπάρχουν δύο εξηγήσεις: α) λόγω άγνοιας
και β) εκ του πονηρού διότι επιδιώκουν αλλότριους σκοπούς. Θέλω να πιστεύω ότι
η πρώτη εξήγηση είναι η αληθής.<span style="mso-spacerun: yes;"> </span><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">Συνεπώς, τα κομματικά επιτελεία οφείλουν
να ακολουθήσουν τον παγκόσμιο ορισμό της <i style="mso-bidi-font-style: normal;">ακαδημαϊκής
ελευθερίας</i> και να διαλύσουν αμέσως τις κομματικές νεολαίες και τους κομματικούς
μηχανισμούς που καταδυναστεύουν το Ελληνικό πανεπιστήμιο σε όλα τα επίπεδα και
να συνεισφέρουν στην βελτίωση της αισθητικής των χωρών. Όλοι μαζί να επαναφέρουμε
τους φοιτητές και τους καθηγητές στα αμφιθέατρα, στα αναγνωστήρια και στα εργαστήρια.
Το αποτέλεσμα θα δικαιώσει την Ελληνική κοινωνία.<o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EL" style="font-family: Arial; mso-ansi-language: EL;">Εάν δεν το κάνουν, ισχύει μάλλον
η δεύτερη εξήγηση επειδή φοβούνται το καλό Ελληνικό πανεπιστήμιο διότι, όπως
έγραψε ο Άνταμ Σμιθ πριν από δύο αιώνες: «<i style="mso-bidi-font-style: normal;">Η
επιστήμη είναι το καλύτερο αντίδοτο στο δηλητήριο της δεισιδαιμονίας και του
ενθουσιασμού.</i>» <o:p></o:p></span></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com1tag:blogger.com,1999:blog-1176979640390140467.post-37314680209040946462012-12-01T06:17:00.000-08:002012-12-01T08:57:20.959-08:00Τι καταφέραμε τα τελευταία 60 χρόνια;<div dir="ltr" style="text-align: left;" trbidi="on">
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<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Ενώ η υπόλοιπη
Δυτική Ευρώπη επέλεξε το σύστημα της αγοράς (καπιταλισμός στην πολιτική
ορολογία), ως τον θεσμό με τον όποιο θα γίνεται η κατανομή, με πολικές
επιλογές, η Ελλάδα έκανε αυτήν την επιλογή μέσα από ποταμούς αίματος<span style="mso-spacerun: yes;"> </span>(εμφύλιος πόλεμος). Μετά από 60 χρόνια
δικαιώθηκε η επιλογή αυτή; Η απάντηση είναι εάν καθαρό ΝΑΙ. Με όποιο οικονομικό
κριτήριο και να εξετάσουμε<span style="mso-spacerun: yes;"> </span>την
οικονομική πορεία της χώρας θα δούμε ότι η Ελλάδα κέρδισε σημαντικά. Ας δούμε
το βασικό δείκτη, το κατά κεφαλή ΑΕΠ, που για τους οικονομολόγους αποτελεί ίσως
τον σημαντικότερο δείκτη οικονομικού επιπέδου μιας χώρας.<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Στο διάγραμμα 1,
παρουσιάζεται το κατά κεφαλή ΑΕΠ της χώρας και ορισμένων άλλων χωρών από το
1950 μέχρι σήμερα. Η μέτρηση του κατά κεφαλή ΑΕΠ γίνεται σε τιμές του 2005
(σταθερές τιμές) και η πηγή είναι το Penn State University World Tables.<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Όπως φαίνεται από
το διάγραμμα, η Ελλάδα ξεκίνησε με κατά κεφαλή ΑΕΠ περίπου 3500 δολάρια το 1950
και έφτασε τα 27000 περίπου δολάρια λίγο πριν την κρίση. Δηλαδή, στα 60 χρόνια
η χώρα μας εννεαπλασίασε το βιοτικό της επίπεδο. Ας δόμε όμως και ορισμένες
χώρες που έχουν αναφερθεί΄ στην δημόσια συζήτηση ως χώρες που μπορούν να αποτελέσουν
πρότυπο για την Ελλάδα. Ας προσέξει ο αναγνώστης την Βραζιλία. Μετά βίας <span style="mso-spacerun: yes;"> </span>τα τελευταία 60 χρόνια διπλασίασε το
βιοτικό της επίπεδο και σήμερα έχει κατά κεφαλή ΑΕΠ κοντά στα 7000 ευρώ. Το ίδιο
με την Αργεντινή, την Τουρκία κ.α. Αντίθετα ας παρατηρήσει ο αναγνώστης την περίπτωση
της Νότιας Κορέας και της Ιρλανδίας. Με την περίπτωση της Κορέας θα ασχοληθώ σε
άλλο κείμενο.<o:p></o:p></span></div>
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<div align="center" class="MsoNormal" style="text-align: center;">
<span lang="EL" style="mso-ansi-language: EL;">Διάγραμμα 1<o:p></o:p></span></div>
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<!--[endif]--><span lang="EL" style="mso-ansi-language: EL;"><o:p></o:p></span></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="http://1.bp.blogspot.com/-erhFNQ_QmSA/ULo2VpyoITI/AAAAAAAAACk/ga_dUHONh-I/s1600/pict1.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="393" src="http://1.bp.blogspot.com/-erhFNQ_QmSA/ULo2VpyoITI/AAAAAAAAACk/ga_dUHONh-I/s640/pict1.png" width="640" /></a></div>
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<span lang="EL" style="mso-ansi-language: EL;"><br /></span></div>
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<span lang="EL" style="mso-ansi-language: EL;"><br /></span></div>
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<br /></div>
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<span lang="EL" style="mso-ansi-language: EL;">Στο διάγραμμα 2 παρουσιάζεται
η τάση του κατά κεφαλή ΑΕΠ υπολογισμένη με το φίλτρο Hodrick-Prescott. Όπως
φαίνεται στο διάγραμμα, η τάση είναι επιταχυνόμενη στην δεκαετία του 1950 και
1960, αρχίζει να επιβραδύνει από τα μέσα της δεκαετία του 1970, και τελικά επανακάμπτει
με επιταχυνόμενους ρυθμούς από τα μέσα της δεκαετίες τους 1990. <span style="mso-spacerun: yes;"> </span><o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Ως πρώτη εξήγηση
αυτής της συμπεριφοράς μπορούμε να πούμε ότι η <span style="mso-spacerun: yes;"> </span>σταθεροποιητική πολιτική του Μαρκεζίνη στις αρχές της δεκαετίας
τους 1950 και η αναπτυξιακή πολιτική του Καραμανλή έδωσαν ώθηση στην οικονομική
ανάπτυξη της χώρας. Η δυναμική αυτή διατηρήθηκε μέχρι τα μέσα της δεκατιάς του
1970 όποτε λόγω της πετρελαϊκής κρίσης και της<span style="mso-spacerun: yes;"> </span>αποσταθεροποιητικής πολιτικής της χούντας η ΄χώρα απομακρύνεται
από την<span style="mso-spacerun: yes;"> </span>μακροοικονομική ισορροπία.
Να σημειώσω ότι η μακροοικονομική ανισορροπία οδηγεί σε αύξηση της αβεβαιότητας
και κατά συνέπεια σε μείωση των επενδύσεων και τελικά σε επιβράδυνση της
οικονομίας. Μετά τα μέσα της δεκαετίας του 1990, όταν πλέον η χώρα δένεται στο
άρμα του ευρώ μέσω της συνθήκης του Μάαστριχτ και εφαρμόζει σοβαρή σταθεροποιητική
μακροοικονομική πολιτική, η οικονομική ανάπτυξη επιταχύνει πάλι μέχρι την έναρξη
της κρίσης<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;">Διάγραμμα 2<o:p></o:p></span></div>
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<a href="http://3.bp.blogspot.com/-4mpLWnn-6BY/ULo2eFU8jRI/AAAAAAAAACs/H-3KY6b8QjI/s1600/pict2.png" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="478" src="http://3.bp.blogspot.com/-4mpLWnn-6BY/ULo2eFU8jRI/AAAAAAAAACs/H-3KY6b8QjI/s640/pict2.png" width="640" /></a></div>
<br />
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><br /></div>
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<span lang="EL" style="mso-ansi-language: EL;"><br /></span>
<span lang="EL" style="mso-ansi-language: EL;"><br /></span>
<span lang="EL" style="mso-ansi-language: EL;">Η Ελλάδα στην ίδια
περίοδο συγκλίνει και προς κατά κεφαλή εισόδημα της πλουσιότερης χώρας, των
ΗΠΑ. Έτσι ενώ το 1950 το κατά κεφαλή<span style="mso-spacerun: yes;">
</span>ΑΕΠ της χώρας αντιστοιχούσε στο 27% του αντίστοιχου των ΗΠΑ, το 2010
αντιστοιχούσε στο 61%. Βέβαια το 1980 είχε φτάσει στο 68% κ0ια στη<span style="mso-spacerun: yes;"> </span>συνέχεια μειώθηκε, όμως η τάση είναι η σύγκλιση.<o:p></o:p></span></div>
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<span lang="EL" style="mso-ansi-language: EL;"><o:p> </o:p></span><a href="http://1.bp.blogspot.com/-2Lmdfmb76Ho/ULo2iX09bYI/AAAAAAAAAC0/2zpgEC3JT8k/s1600/pict3.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="340" src="http://1.bp.blogspot.com/-2Lmdfmb76Ho/ULo2iX09bYI/AAAAAAAAAC0/2zpgEC3JT8k/s640/pict3.png" width="640" /></a></div>
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<span style="mso-ansi-language: EN-GB;"><o:p> </o:p></span> </div>
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<span lang="EL" style="mso-ansi-language: EL;">Από όλα τα
παραπάνω προκύπτει ότι η Ελλάδα :<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">Γνώρισε
σημαντική βελτίωση του βιοτικού επιπέδου<span style="mso-spacerun: yes;">
</span>όπως αυτό μετράται με το κατά κεφαλή ΑΕΠ, σε όλη την<span style="mso-spacerun: yes;"> </span>μεταπολεμική περίοδο<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">Το
βιοτικό επίπεδο της χώρας αυξήθηκε πολύ ταχύτερα από το αντίστοιχο χώρων που
για ορισμένους στην Ελλάδα αποτελούν χώρες πρότυπο.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">Η
συμμετοχή της χώρας στη Συνθήκη του Μάαστριχτ και στη ευρωζώνη συνετέλεσε στην
επιτάχυνση του ρυθμού βελτίωσης του βιοτικού επιπέδου,<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EL" style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">Τα
δάνεια<span style="mso-spacerun: yes;"> </span>και οι εισροές κονδυλίων
από την ΕΕ συνετέλεσαν στην βελτίωσης του βιοτικού επιπέδου.<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Συμπερασματικά,
μπορούμε να πούμε ότι εμείς οι Έλληνες Κάναμε αρκετά και το αποτέλεσμα είναι
προφανές. Θα μπορούσαμε να κάνουμε περισσότερα<span style="mso-spacerun: yes;"> </span>ή θα μπορούσαμε ορισμένα να τα κάνουμε καλύτερα. Αλλά αυτό
είναι άλλο ζήτημα.<span style="mso-spacerun: yes;"> </span>Γεγονός είναι
ότι δεν είμαστε οι χαραμοφάηδες της Ευρώπης. Δουλέψαμε και δημιουργήσαμε εισόδημα.
Η κρίση ίσως αποτελέσει το καταλύτη για αναπροσανατολισμό της εθνικής παραγωγής
προς κλάδους πιο παραγωγικούς με την έννοια ότι θα ενσωματώνουν περισσότερη προστιθέμενη
αξία.<o:p></o:p></span></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com1tag:blogger.com,1999:blog-1176979640390140467.post-80093985880994862392012-11-11T21:27:00.005-08:002012-11-20T03:09:25.359-08:00Nα φύγουμε. Να πάμε αλλού;<div dir="ltr" style="text-align: left;" trbidi="on">
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<span lang="EL" style="mso-ansi-language: EL;">Τα τελευταία
χρόνια, κυρίως λόγω της κρίσης που έπληξε την χώρα ακούγονται όλο και
περισσότερες φωνές στον δημόσιο διάλογο που διατείνονται ότι η λύση στο πρόβλημα
της χώρας βρίσκεται στην αποχώρηση από τ ευρώ και γιατί όχι και από τη Ευρωπαϊκή
Ένωση. Έτσι και άλλως «υπάρχουνε κι αλλού πορτοκαλιές που κάνουν πορτοκάλια»
όπως γα παράδειγμα κινεζικές, ρωσικές, βενεζουελανές, ινδικές και αλλού. Γι’
αυτούς τους που λένε αυτά οι μόνες πορτοκαλιές που περιέχουν πορτοκάλια με
σκουλήκι είναι αυτές της ΕΕ, της Αμερικής της Ιαπωνίας και γενικά χώρες που
ανήκουν στον αναπτυγμένο κόσμο. Άρα, προτείνουν να πάρουμε έναν άλλο δρόμο. Να
φύγουμε δηλαδή και να πάμε άλλου.<span style="mso-spacerun: yes;"> </span>Στο
κάτω - κάτω τι είδαμε και από τις χώρες που ήμασταν μέχρι τώρα συνέταιροι;<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Ας δούμε
χρησιμοποιώντας τον Δείκτη Ανθρώπινης Ανάπτυξης (</span><span style="mso-ansi-language: EN-GB;">Human Development Index) </span><span lang="EL" style="mso-ansi-language: EL;">του ΟΗΕ τι σημαίνει να πάμε άλλού.<span style="mso-spacerun: yes;">
</span>Χρησιμοποιώ αυτόν τον δείκτη διότι εάν χρησιμοποιήσω το κατά κεφαλή εισόδημα
θα βγουν και θα με κατηγορήσουν ότι οι αριθμοί ευημερούν και οι άνθρωποι υποφέρουν
(ένα<span style="mso-spacerun: yes;"> </span>από τα πλέον ανόητα πολιτικά
σχόλια που ακούστηκαν ποτέ στην ελληνική βουλή τις συνέπειες του οποίου στην πολιτική
πρακτική βιώνει μέχρι σήμερα η χώρα). Ο ΔΑΑ περιλαμβάνει πολλές παραμέτρους όπως
εισόδημα, μόρφωση, υγεία, διανομή εισοδήματος, ισότητα φύλλων, περιβάλλον, κ.
α. Δημοσιεύεται κάθε χρόνο από το ΟΗΕ. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Στον πίνακα παρουσιάζονται
οι 29 πρώτες χώρες σύμφωνα με τον ΔΑΑ. Στην 29<sup>η</sup> βρίσκεται η Ελλάδα.
Οι χώρες που βρίσκονται πάνω από την Ελλάδα, δηλαδή έχουν καλύτερη ποιότητα ανθρώπινης
διαβίωσης<span style="mso-spacerun: yes;"> </span>είναι ΟΛΕΣ χώρες του
ΟΟΣΑ (πλην της Σιγκαπούρης). <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Αυτήν την ομάδα
χωρών θέλουμε να εγκαταλείψουμε; Και να πάμε που; Η Ρωσία βρίσκεται στην 66<sup>η</sup>
θέση, η Βενεζουέλα στην 73<sup>η</sup> θέση, η Βραζιλία στην 83<sup>η</sup>
θέση,<span style="mso-spacerun: yes;"> </span>το Ιράν στην 88<sup>η</sup>
θέση, η Τουρκία στην 92<sup>η</sup> θέση, η Κίνα στην 101<sup>η</sup> θέση και
η Ινδία στην 134<sup>η</sup> θέση.<span style="mso-spacerun: yes;">
</span><u>Ωραίες χώρες πρότυπα από πλευράς ΔΑΑ.</u> Πλήρης εφαρμογή του </span><span style="mso-ansi-language: EN-GB;">benchmarking </span><span lang="EL" style="mso-ansi-language: EL;">και του </span><span style="mso-ansi-language: EN-GB;">best practice!!!<o:p></o:p></span></div>
<div class="MsoNormal">
<div class="separator" style="clear: both; text-align: center;">
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"></a></div>
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"></a><span lang="EL" style="mso-ansi-language: EL;">Και τι κέρδισε η
Ελλάδα τόσα χρόνια από την συμμετοχή της στην ΕΕ και στην δύση; Βελτίωσε
ραγδαία το επίπεδο του λαού ουσιαστικά και όχι στα λόγια ( θα μπορούσαμε να
κάνουμε πολύ περισσότερα, εντάξει). Έτσι ο ΔΑΑ της Ελλάδας το 1980 ήταν 0,720
και έφτασε στο 0,861. Ήταν ήδη υψηλός το 1980 και αυτό οφείλεται αποκλειστικά και
μόνο στο ότι η χώρα ανήκε στην ΄δύση και όχι στην ανατολή ή στους περίφημους
εκείνης της εποχής αδέσμευτους! <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Και όχι μόνο. Η
χώρα συνέκλινε προς τις περισσότερο ανεπτυγμένες χώρες. Έτσι η απόκλιση του ΔΑΑ
της Ελλάδας από τον υψηλότερο του 1980 ήταν 0,130 μονάδες , το 2011 εν μέσω
βαθύτατης κρίσης η απόκλιση ήταν 0,082, ενώ το 2008 είχε φτάσει στις 0,078
μονάδες. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Στη ουσία, ο ΔΑΑ
δείχνει ότι η Ελλάδα έχει ένα πολύ σημαντικό ανθρώπινο κεφάλαιο το οποίο αργά ή
γρήγορα α αρχίσει πάλι να παράγει εισόδημα. Στόχος της χώρας είναι αυτό να
γίνει το ταχύτερο δυνατόν. Αυτή είναι η διαφορά με τις χώρες που έχουν χαμηλό
ΔΑΑ.</span><br />
<span lang="EL" style="mso-ansi-language: EL;"> </span><img alt="" height="640" 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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-89511312740399799472012-11-04T05:18:00.000-08:002012-11-04T05:18:40.326-08:00Τρελαθήκαμε εντελώς; Ο οικονομολόγος σηκώνει τα χέρια. Η ώρα του ψυχίατρου.<div dir="ltr" style="text-align: left;" trbidi="on">
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<br />
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Παρακολουθώ την
συζήτηση για την ανάπτυξη της χώρας εδώ και χρόνια. Εάν εξακολουθούμε να
θεωρούμε ότι είμαστε μια χώρα του καπιταλιστικού κόσμου, τότε ένας είναι ο
παράγοντας ανάπτυξης της χώρας: η επένδυση του ιδιωτικού τομέα. Οι επενδύσεις
του δημοσίου δημιουργούν εξωτερικότητες στην ιδιωτική συνάρτηση παραγωγής. Άρα μόνο
εάν ο πολύ μικρός, μικρομεσαίος και ο μεγάλος επιχειρηματίας προσχωρήσουν σε
επενδύεις θα αυξηθεί το κεφάλαιο της οικονομίας και θα αυξηθεί η παραγωγή.
Τελεία και παύλα!<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Εάν λοιπόν
ισχύουν τα παραπάνω για να δούμε τι κάνει η χώρα μας για να διευκολύνει ή
τουλάχιστον να μην εμποδίζει την επένδυση του ιδιώτη.<span style="mso-spacerun: yes;"> </span>Στην έκθεση της Παγκόσμιας Τράπεζας <b>«</b></span><span style="mso-ansi-language: EN-GB;"><b>Doing Business Report, 2013</b></span><span lang="EL" style="mso-ansi-language: EL;"><b>» </b>παρουσιάζονται οι εξελίξεις στον τομέα
του επιχειρηματικού τοπίου για 185 χώρες. Αναλύονται διαδικασίες ίδρυσης επιχειρήσεων,
παροχής ηλεκτρικού ρεύματος, ευκολία διεξαγωγής διασυνοριακού εμπορίου,
κ.α.<span style="mso-spacerun: yes;"> </span>Συνολικά, η Παγκόσμια Τράπεζα
υπολογίζει 10 ομάδες δεικτών που φαίνονται<span style="mso-spacerun: yes;"> </span>στον πίνακα. Τέλος, υπολογίζει την κατάταξη των χωρών με
βάση τους 10 αυτούς δείκτες (τελευταία γραμμή του πίνακα). <span style="mso-spacerun: yes;"> </span>Στον πίνακα παρουσιάζονται και οι
αντίστοιχες κατατάξεις της έκθεσης του 2012. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Με την ανακοίνωση
της έκθεσης ο υπουργός ανάπτυξης κ. Χατζηδάκης πανηγύρισε διότι η χώρα βελτίωσε
την θέση της στην συνολική κατάταξη σε σχέση με το 2012.<span style="mso-spacerun: yes;"> </span>Όμως καλό θα ήταν άνθρωποι σοβαροί<span style="mso-spacerun: yes;"> </span>να είναι πιο προσεκτικοί. <span style="mso-spacerun: yes;"> </span>Στην κατάσταση που βρίσκεται η χώρα, το
να συνεχίζεις να παίζεις μόνο στο πεδίο της επικοινωνίας είναι ολέθριο. Εάν ήταν
λίγο πιο προσεκτικός θα έπρεπε να δει και να αναφέρει ότι η θέση της χώρας
χειροτέρευσε ως προς τις διαδικασίες έναρξης μιας επιχείρησης. Και εδώ πλέον ο οικονομολόγος
σηκώνει τα χέρια και παραδίδει την σκυτάλη στον ψυχίατρο. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Πως στο καλό θα δημιουργηθεί
επένδυση όταν η χώρα εμποδίζει την έναρξη επιχειρήσεων(<b><span class="Apple-style-span" style="color: blue;">146<sup>η</sup></span></b> θέση);<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Πώς στο καλό θα
δημιουργηθεί επένδυση και ανάπτυξη όταν για την παροχή ηλεκτρικού ρεύματος (!) απαιτούνται
διαδικασίες που κατατάσσουν την χώρα <b><span class="Apple-style-span" style="color: blue;">59<sup>η</sup></span></b> θέση; <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Πώς στο καλό θα
δημιουργηθεί επένδυση και ανάπτυξη όταν για την καταχώρηση περιουσίας η χώρα
βρίσκεται στην <b><span class="Apple-style-span" style="color: blue;">150<sup>η</sup> </span></b>θέση;<o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Πώς στο καλό θα δημιουργηθεί επένδυση
και ανάπτυξη όταν για την προστασία της επένδυσης η χώρα βρίσκεται στην <b><span class="Apple-style-span" style="color: blue;">117<sup>η</sup></span></b>
θέση;</div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Πώς στο καλό θα
δημιουργηθεί επένδυση και ανάπτυξη όταν για την επιβολή των συμβάσεων, που υπογραφεί
κάποιος, οι διαδικασίες είναι τέτοιες που κατατάσσουν την χώρα στην <span class="Apple-style-span" style="color: blue;"><b>87<sup>η</sup>
</b></span>θέση; Δικαστές ακούτε;<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;"><br /></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;">Πως λοιπόν τα
καταφέρνουμε εν μέσω κατάρρευσης της ελληνικής οικονομίας, όταν και το τελευταίο
ευρώ προς επένδυση, η χώρα να βρίσκεται σε αυτήν την κατάντια και κάνεις να μην
κάνει τίποτε εδώ και τρία χρόνια;<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;"><br /></span></div>
<div class="MsoNormal" style="text-align: center;">
<span lang="EL" style="mso-ansi-language: EL;"><br /></span></div>
<div class="MsoNormal">
<span lang="EL" style="mso-ansi-language: EL;"><table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; margin-left: 6pt; margin-right: 6pt; text-align: left; width: 388px;"><tbody>
<tr style="height: 24pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ff9900; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: windowtext; border-top-style: solid; border-top-width: 1pt; height: 24pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Δείκτης<o:p></o:p></span></b></div>
<div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<br /></div>
</td><td style="background-attachment: initial; background-clip: initial; background-color: #ff9900; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: windowtext; border-top-style: solid; border-top-width: 1pt; height: 24pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Κατάταξη<span> </span>2013<o:p></o:p></span></b></div>
</td><td style="background-attachment: initial; background-clip: initial; background-color: #ff9900; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: windowtext; border-top-style: solid; border-top-width: 1pt; height: 24pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Κατάταξη<span> </span>2012<o:p></o:p></span></b></div>
</td><td style="background-attachment: initial; background-clip: initial; background-color: #ff9900; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: windowtext; border-top-style: solid; border-top-width: 1pt; height: 24pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Μεταβολή στην<span> </span>Κατάταξη<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Έναρξη επιχείρησης<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">146<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">140<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #dd0806; font-family: Times; font-size: 10pt;">-6<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Άδειες για κατασκευές<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">31<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">32<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #0000d4; font-family: Times; font-size: 10pt;">1<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Παροχή ηλεκτρικού<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">59<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">56<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #dd0806; font-family: Times; font-size: 10pt;">-3<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Καταχώρηση περιουσίας<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">150<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">150<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">No change<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Λήψη πιστώσεων<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">83<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">80<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #dd0806; font-family: Times; font-size: 10pt;">-3<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Προστασία επενδυτών<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">117<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">155<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #0000d4; font-family: Times; font-size: 10pt;">38<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Πληρωμή φόρων<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">56<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">69<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #0000d4; font-family: Times; font-size: 10pt;">13<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Διασυνοριακό εμπόριο<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">62<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">79<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #0000d4; font-family: Times; font-size: 10pt;">17<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Επιβολή των συμβάσεων<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">87<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">85<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #dd0806; font-family: Times; font-size: 10pt;">-2<o:p></o:p></span></b></div>
</td></tr>
<tr style="height: 13pt;"><td style="background-attachment: initial; background-clip: initial; background-color: #ccffff; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: windowtext; border-left-style: solid; border-left-width: 1pt; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 133pt;" width="133"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;">
<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Διαδικασία πτώχευσης<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">50<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">58<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #0000d4; font-family: Times; font-size: 10pt;">8<o:p></o:p></span></b></div>
</td></tr>
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<b><span lang="EL" style="font-family: Times; font-size: 10pt;">Συνολική Κατάταξη<o:p></o:p></span></b></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 105pt;" valign="bottom" width="105"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">78<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<span lang="EL" style="font-family: Times; font-size: 10pt;">89<o:p></o:p></span></div>
</td><td style="border-bottom-color: windowtext; border-bottom-style: solid; border-bottom-width: 1pt; border-left-color: initial; border-left-style: none; border-left-width: initial; border-right-color: windowtext; border-right-style: solid; border-right-width: 1pt; border-top-color: initial; border-top-style: none; border-top-width: initial; height: 13pt; padding-bottom: 0cm; padding-left: 5.4pt; padding-right: 5.4pt; padding-top: 0cm; width: 75pt;" valign="bottom" width="75"><div class="MsoNormal" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;">
<b><span lang="EL" style="color: #0000d4; font-family: Times; font-size: 10pt;">11<o:p></o:p></span></b></div>
</td></tr>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-20048089913909571882012-10-27T00:14:00.001-07:002012-10-27T00:14:46.531-07:00Απο-δημοκρατία<div dir="ltr" style="text-align: left;" trbidi="on">
<span class="Apple-style-span" style="color: #333333; font-family: 'lucida grande', tahoma, verdana, arial, sans-serif; font-size: 11px; line-height: 14px;"></span><br />
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<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Στις 26 Οκτωβρίου, 6:00 το απόγευμα, πήγα στην εκδήλωση που οργάνωσε το ΑΠΘ
για να τιμήσει την εορτή του πολιούχου Αγίου Δημητρίου, την επέτειο του 1940 και
την 100η επέτειο από την απελευθέρωση της Θεσσαλονίκης από την Οθωμανική
αυτοκρατορία. Η εκδήλωση έγινε στο ΚΘΒΕ διότι το ΑΠΘ λόγω της απεργίας των
καθαριστών βρίσκεται σε άθλια κατάσταση. <o:p></o:p></span></div>
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<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όλη η περιοχή του Κρατικού Θεάτρου είχε αποκλειστεί από κλούβες της αστυνομίας
και για να πλησιάσει κάποιος έπρεπε να περάσει από αστυνομικό έλεγχο. Στην
είσοδο του θεάτρου υπήρχαν μηχανήματα ανίχνευσης μετάλλων όπως στα αεροδρόμια.
Σύμφωνα με τη αστυνομία, τα μέτρα ελήφθησαν για την αποφυγή επεισοδίων από
τυχόν <span style="mso-spacerun: yes;"> </span>διαμαρτυρόμενους.<o:p></o:p></span></div>
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<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Λυπάμαι
πολύ που μια χώρα για να γιορτάσει έχει φτάσει να χρειάζεται αστυνομική
προστασία. <o:p></o:p></span></div>
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<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Λυπάμαι
πολύ που η χώρα μου κατεβαίνει σταδιακά εδώ και μερικά χρόνια την σκάλα της <b style="mso-bidi-font-weight: normal;"><u>απο-δημοκρατίας</u></b> (συγχωρέστε το
νεολογισμό αλλά νομίζω ότι αντιπροσωπεύει άριστα την πορεία της Ελλάδας).
Εξηγούμαι: <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν επί
τόσα χρόνια ορισμένοι τραμπούκοι της αριστεράς περιόρισαν την ελευθερία σκέψης
και έκφρασης στο ελληνικό πανεπιστήμιο και στο δημόσιο σχολείο, κανείς δεν
μίλησε. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν
οι τραμπούκοι συνδικαλιστές έκλειναν τη μια επιχείρηση μετά την άλλη περιορίζοντας
το δικαίωμα του ανθρώπου να εκμεταλλεύεται την περιουσία του ( ο επιχειρηματίας
τα κεφάλαιά του και ο εργαζόμενος την εργασία του) με τον καλύτερο τρόπο,
κανείς δεν μίλησε. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν
οι τραμπούκοι πολιτικοί εκμεταλλεύθηκαν την δημοκρατία για να πλουτίσουν αυτοί και
μια συγκεκριμένη ελίτ δίνοντας ορισμένα ψίχουλα στους υπόλοιπους, και αυτά
δανεικά, κανείς δεν μίλησε. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν τραμπούκοι
στελέχη και συνδικαλιστές των ΔΕΚΟ κατάκλεβαν την περιουσία των επιχειρήσεων
αυτών, στερώντας μέλλον από τα νέα παιδιά, κανείς δεν μίλησε. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν ο
Ανδρέας Παπανδρέου είπε το αχαρακτήριστο για μια αστική δημοκρατία "ο
μοναδικός θεσμός είναι ο λαός" που αποτελεί στην ουσία κατάλυση αλά Μάο
της δημοκρατίας, κανείς δεν μίλησε. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν ο
Ανδρέας Παπανδρέου, το 1994, είπε ότι ή θα κτυπήσουμε το χρέος ή το χρέος θα καταστρέψει
την Ελλάδα, και η πολιτική ελίτ συνέχισε να συσσωρεύει χρέος, κανείς δεν μίλησε.
<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Όταν
οι τραμπούκοι της αριστεράς κατέστρεφαν μια ολόκληρη πόλη επί δύο δεκατιές,
κανείς δεν μίλησε. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Και
ξαφνικά το 2009 όλοι άρχισαν να μιλάνε! Τι για απώλεια εθνικής κυριαρχίας, τι για
τοκογλύφους και άλλα φαιδρά. Και δόθηκε το έναυσμα για περαιτέρω ξήλωμα της ήδη
μειωμένης δημοκρατίας, όπως ανέφερα προηγουμένως. Και επιταχύνθηκε το
κατρακύλισμα. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Άλλος
να λέει «δικαίωμα μου να μην τηρώ το νόμο, άλλος να λέει «αντιστέκομαι και δεν
πληρώνω τους φόρους», η πρόεδρος των δικαστών να διατείνεται από το πεζοδρόμιο
ότι ο τάδε νόμος είναι αντισυνταγματικός (χωρίς να έχει υπάρξει απόφαση δικαστηρίου!)
και τέλος στις ιερότερες στιγμές του έθνους, όταν θα πρέπει να υπάρχει ψυχική ανάταση,
ομάδες τραμπούκων εισβάλουν και προπηλακίζουν επισήμους ενώ και η απρεπής
<span style="mso-spacerun: yes;"> </span>συμπεριφορά ορισμένων νέων στις παρελάσεις,
θεωρείται ανάταση του έθνους! <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Και έτσι
φτάσαμε στο σημείο να εορτάζονται τα 100 χρόνια από την απελευθέρωση της πόλης
μας υπό αστυνομικό κλοιό από τον φόβο των εγκάθετων τραμπούκων. Και μη μου πει
κανείς ότι δεν είναι εγκάθετοι. Ο πραγματικός φτωχός και ο άνεργος έχει
αρχοντιά και ξέρει να σέβεται και αντιμετωπίζει την προσωρινή ή μόνιμη κατάστασή
του με αξιοπρέπεια. Το έδειξε όλη η μεταπολεμική ιστορία αυτού του
έθνους. <o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Έτσι η
Ελλάδα γλίστρησε σταδιακά από την έστω και ατελή δημοκρατία που προσπάθησε να κτίσει
μεταπολιτευτικά, στην δημοκρατία των τραμπούκων. Η κορωνίδα αυτής της εξέλιξης είναι
η άνοδος της επιρροής της Χρυσής Αυγής ως αντίπαλο δέος του αριστερού τραμπουκισμού.<o:p></o:p></span></div>
<div class="MsoNormal">
<span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">Κλείνοντας,
οφείλω να ομολογήσω ότι έγραψα τα παραπάνω διότι ζήλεψα τους Ιταλούς βλέποντας την
συμπεριφορά του Ricardo Mutti και των θεατών στην όπερα <i style="mso-bidi-font-style: normal;">Ναμπούκο</i> <span style="mso-spacerun: yes;"> </span>του Βέρντι (
με την ερμηνεία από την χορωδία το </span><span style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EN-GB; mso-bidi-font-family: "Lucida Grande";">Va pensiero, </span><span lang="EL" style="color: #333333; font-family: "Lucida Grande"; font-size: 13.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Lucida Grande";">ας διαβάσει ο αναγνώστης τι σημαίνει για
τους Ιταλούς αυτό το χορωδιακό κομμάτι) που παρουσιάστηκε στην Ρώμη το 2011, όταν
άρχισε να κτυπά η κρίση και την χώρα αυτή. <o:p></o:p></span></div>
<!--EndFragment--></div>
<div style="font-weight: normal;">
<br /></div>
<div>
Σας παραθέτω το απόσπασμα</div>
<div style="font-weight: normal;">
<span class="userContent"><br /><a href="http://www.youtube.com/watch?v=gaXE0v0bJoE" rel="nofollow nofollow" style="color: #3b5998; cursor: pointer; text-decoration: none;" target="_blank"><span>http://www.youtube.com/</span><wbr></wbr><span class="word_break" style="display: inline-block;"></span>watch?v=gaXE0v0bJoE</a></span></div>
</span></h5>
<div class="mvm uiStreamAttachments fbMainStreamAttachment" data-ft="{"type":10,"tn":"H"}" style="margin-bottom: 10px; margin-top: 10px;">
<div>
<div class="shareRedesign" style="position: relative; width: 398px;">
<div class="clearfix shareRedesignContainer" style="background-color: #f7f7f7; zoom: 1;">
<div class="_6a shareRedesignVideo shareRedesignMedia _8o lfloat" id="uc3vifs30" style="display: inline-block; float: left; margin-right: 0px; position: relative;">
<div class="_6a _6b" style="display: inline-block; height: 90px; vertical-align: middle;">
</div>
<div class="_6a _6b" style="display: inline-block; vertical-align: middle;">
<a ajaxify="/ajax/flash/expand_inline.php?replace=1&target_div=uc3vifs30&context=story&bgcolor=%23f7f7f7&share_id=196446670491020" class="uiVideoThumb shareMediaVideo" data-ft="{"video_type":"share","type":42,"tn":"F"}" href="http://www.facebook.com/" id="uc3vifs29" rel="async" style="background-color: #f7f7f7; border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; color: #3b5998; cursor: pointer; display: block; overflow-x: hidden; overflow-y: hidden; position: relative; text-align: center; text-decoration: none;" target="_blank"><img alt="" class="img" src="http://external.ak.fbcdn.net/safe_image.php?d=AQDp0J4VC8dY-39R&url=http%3A%2F%2Fi4.ytimg.com%2Fvi%2FgaXE0v0bJoE%2Fmqdefault.jpg&jq=100" style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; display: block; max-height: 130px; max-width: 130px;" /><i style="background-attachment: initial; background-clip: initial; background-color: initial; background-image: url(http://static.ak.fbcdn.net/rsrc.php/v2/yJ/x/Gj2ad6O09TZ.png); background-origin: initial; background-position: 0px 0px; background-repeat: no-repeat no-repeat; bottom: 5px; height: 26px; left: 5px; position: absolute; width: 35px;"></i></a></div>
</div>
<div class="_8m " style="overflow-x: hidden; overflow-y: hidden;">
<a class="pam shareText" href="http://www.youtube.com/watch?v=gaXE0v0bJoE" rel="nofollow" style="color: #3b5998; cursor: pointer; display: block; min-height: 72px; padding-bottom: 10px; padding-left: 10px; padding-right: 10px; padding-top: 8px; text-decoration: none;" target="_blank"><div class="attachmentText fsm fwn fcg" style="color: grey; font-size: 11px; font-weight: normal; max-height: 72px; overflow-x: hidden; overflow-y: hidden;">
<div class="uiAttachmentTitle" data-ft="{"type":11,"tn":"C"}" style="color: #3b5998; word-break: break-word; word-wrap: break-word;">
<strong>"Va pensiero" - Nabucco - Roma 2011</strong></div>
<span class="caption" data-ft="{"tn":"L"}">www.youtube.com</span><div class="mts uiAttachmentDesc translationEligibleUserAttachmentMessage" data-ft="{"tn":"M"}" style="color: grey; margin-top: 3px; word-break: break-word; word-wrap: break-word;">
Teatro dell'Opera di Roma Musica di Giuseppe Verdi Direttore Riccardo Muti Regia e Scene Jean-Paul Scarpitta Maestro del Coro Roberto Gabbiani</div>
</div>
</a></div>
</div>
</div>
</div>
</div>
</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-5682066274582244152012-10-26T23:12:00.001-07:002012-10-26T23:12:41.873-07:00Η ομίλία του Peter Nijkamp στο 12ο Διεθνές Συνέδριο <div dir="ltr" style="text-align: left;" trbidi="on">
<span class="Apple-style-span" style="color: #333333; font-family: 'lucida grande', tahoma, verdana, arial, sans-serif; font-size: 11px; line-height: 14px;"></span><br />
<h5 class="uiStreamMessage userContentWrapper" data-ft="{"type":1,"tn":"K"}" style="color: black; font-size: 11px; font-weight: normal; margin-bottom: 5px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; word-break: break-word; word-wrap: break-word;">
<span class="messageBody" data-ft="{"type":3}" style="color: #333333; font-size: 13px; line-height: 1.38;"><div>
<span class="userContent"><div class="text_exposed_root" id="id_508b7ab15bc9e0378002214" style="display: inline;">
12th International Conference on Regional Economic Development -<br />Economic Society of Thessaloniki - Department of Economics<br /><br />Saturday October 13, 2012, Thessaloniki, Greece.<br /><br /><span class="text_exposed_hide">...</span><span class="text_exposed_hide"><span class="text_exposed_link" style="display: block; font-size: 11px; padding-bottom: 0px; padding-left: 0px; padding-right: 12px; padding-top: 4px; white-space: nowrap;"><a data-ft="{"tn":"e"}" href="" style="color: #3b5998; cursor: pointer; text-decoration: none;">Δείτε περισσότερα</a></span></span></div>
</span></div>
</span></h5>
<div class="mvm uiStreamAttachments fbMainStreamAttachment" data-ft="{"type":10,"tn":"H"}" style="margin-bottom: 10px; margin-top: 10px;">
<div>
<div class="shareRedesign" style="position: relative; width: 398px;">
<div class="clearfix shareRedesignContainer" style="background-color: #f7f7f7; zoom: 1;">
<div class="_6a shareRedesignVideo shareRedesignMedia _8o lfloat" id="ubyn4zv2" style="display: inline-block; float: left; margin-right: 0px; position: relative;">
<div class="_6a _6b" style="display: inline-block; height: 90px; vertical-align: middle;">
</div>
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<a ajaxify="/ajax/flash/expand_inline.php?replace=1&target_div=ubyn4zv2&context=story&bgcolor=%23f7f7f7&share_id=514135721930289" class="uiVideoThumb shareMediaVideo" data-ft="{"video_type":"share","type":42,"tn":"F"}" href="http://www.facebook.com/reqs.php?type=1" id="ubyn4zv1" rel="async" style="background-color: #f7f7f7; border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; color: #3b5998; cursor: pointer; display: block; overflow-x: hidden; overflow-y: hidden; position: relative; text-align: center; text-decoration: none;" target="_blank"><img alt="" class="img" src="http://external.ak.fbcdn.net/safe_image.php?d=AQAA1DQcGuDU05PX&url=http%3A%2F%2Fi1.ytimg.com%2Fvi%2F8fV8nbfhtxQ%2Fmqdefault.jpg&jq=100" style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; display: block; max-height: 130px; max-width: 130px;" /><i style="background-attachment: initial; background-clip: initial; background-color: initial; background-image: url(http://static.ak.fbcdn.net/rsrc.php/v2/yJ/x/Gj2ad6O09TZ.png); background-origin: initial; background-position: 0px 0px; background-repeat: no-repeat no-repeat; bottom: 5px; height: 26px; left: 5px; position: absolute; width: 35px;"></i></a></div>
</div>
<div class="_8m " style="overflow-x: hidden; overflow-y: hidden;">
<a class="pam shareText" href="http://www.youtube.com/watch?v=8fV8nbfhtxQ&feature=youtu.be" rel="nofollow" style="color: #3b5998; cursor: pointer; display: block; min-height: 72px; padding-bottom: 10px; padding-left: 10px; padding-right: 10px; padding-top: 8px; text-decoration: none;" target="_blank"><div class="attachmentText fsm fwn fcg" style="color: grey; font-size: 11px; font-weight: normal; max-height: 72px; overflow-x: hidden; overflow-y: hidden;">
<div class="uiAttachmentTitle" data-ft="{"type":11,"tn":"C"}" style="color: #3b5998; word-break: break-word; word-wrap: break-word;">
<strong>The New Urban World: Sunny Side Up - Prof. Peter Nijkamp</strong></div>
<span class="caption" data-ft="{"tn":"L"}">www.youtube.com</span><div class="mts uiAttachmentDesc translationEligibleUserAttachmentMessage" data-ft="{"tn":"M"}" style="color: grey; margin-top: 3px; word-break: break-word; word-wrap: break-word;">
Keynote Speech by Professor Peter Nijkamp (Department of Spatial Economics, VU University Amsterdam) entitled: "The New </div>
</div>
</a></div>
</div>
</div>
</div>
</div>
</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-40865072157533847732012-10-21T08:36:00.000-07:002012-11-02T04:13:24.508-07:00Εμπρός για νέες εθνικοποιήσεις, για τον σοσιαλισμό. Ασε τον Εγκελς να λέει!<div dir="ltr" style="text-align: left;" trbidi="on">
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<br /></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Από την κληρονομιά
του Ανδρέα Παπανδρέου, με τα καλά της και τα κακά της, ένα από τα χειρότερα
κακά είναι ότι πείστηκε ο Έλληνας ότι η εθνικοποίηση και οι στρατιές των δημοσίων
υπαλλήλων αποτελούν σοσιαλισμό. Ακόμη και το ΚΚΕ, που τυπικά θα έπρεπε να μελετήσει
καλύτερα τις γραφές του, έπεσε στην παγίδα και θεωρεί ακόμη και σήμερα την
εθνικοποίηση συνώνυμο του σοσιαλισμού. Τον τελευταίο χρόνο λόγω και της
αποσύνθεσης του ΠΑΣΟΚ και του ΚΚΕ την παντιέρα ανέλαβε να σηκώσει ο ΣΥΡΙΖΑ. </span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Ακούσαμε για παράδειγμα τον Μ. Γκλέζο να μιλεί για κρατικοποίηση των καταθέσεων και άλλους
"συριζικούς"<span style="mso-spacerun: yes;"> κιι οπαδούς του "παλαιού ΠΑΣΟΚ" </span>να εκφράζουν παρόμοιες απόψεις
σε άλλα θέματα όπως να μην πουληθούν κρατικές επιχειρήσεις, πχ ΟΣΕ, αμυντικά
βιομηχανίες. </span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Προχθές,
ξεσκονίζοντας την βιβλιοθήκη μου «έπεσα» πάνω σε ένα βιβλίο, που είχα αγοράσει
ως φοιτητής στον Καναδά, με την αλληλογραφία του Μαρξ και του Εγκελς.</span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Άρχισα να το
ξεφυλλίζω για να θυμηθώ λίγο τα παλιά και έπεσα σε μια επιστολή που έστειλε ο
Έγκελς<span style="mso-spacerun: yes;"> </span>στον Έντουαρντ Μπερνστάϊν.
Επειδή αυτά που γράφει ο Εγκελς δίνουν ακριβώς μια καθαρή εικόνα του τι έγινε
στην Ελλάδα τα τελευταία τριάντα χρόνια, αποφάσισα να την μεταφράσω και να την
δημοσιεύσω. </span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Γράφει
λοιπόν ο </span><span lang="EN-US" style="mso-ansi-language: EN-US;">Frederick</span><span lang="EN-US"> </span><span lang="EN-US" style="mso-ansi-language: EN-US;">Engels</span><span lang="EN-US"> </span><span lang="EL"><span style="mso-spacerun: yes;"> </span>προς τον Έντουαρντ Μπερνστάϊν<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftn1" name="_ftnref" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[1]<!--[endif]--></span></span></a>:</span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Είναι απλά
επιτηδευμένο ψέμα, που διακινείται από την μπουρζουαζία του Μάντσεστερ προς
δικό της όφελος φυσικά, ότι αποτελεί «σοσιαλισμό»<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftn2" name="_ftnref" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[2]<!--[endif]--></span></span></a>
η κάθε παρέμβαση του κράτους στον ελεύθερο ανταγωνισμό – για παράδειγμα οι
προστατευτικοί δασμοί, το μονοπώλιο καπνού, <b style="mso-bidi-font-weight: normal;">η εθνικοποίηση ορισμένων κλάδων της βιομηχανίας</b>!,<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftn3" name="_ftnref" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[3]<!--[endif]--></span></span></a>
το βασιλικό εργοστάσιο κατασκευής πορσελάνης. Εμείς θα έπρεπε να ασκούμε <i style="mso-bidi-font-style: normal;">κριτική</i> σε αυτήν την θέση και να μην την
<i style="mso-bidi-font-style: normal;">πιστεύουμε</i>.<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftn4" name="_ftnref" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[4]<!--[endif]--></span></span></a>
Εάν πιστέψουμε σε αυτήν την θέση (ότι δηλαδή η παρέμβαση του κράτους στον ελεύθερο
ανταγωνισμό αποτελεί σοσιαλισμό) και αναπτύξουμε μια θεωρία βασισμένη σε αυτήν πίστη,
η θεωρία αυτή θα καταρρεύσει μαζί με τις προκείμενές της (υποθέσεις) με την
απλή απόδειξη ότι αυτός </span><span lang="EN-US" style="mso-ansi-language: EN-US;">o</span><span lang="EN-US"> </span><span lang="EL">υποτιθέμενος σοσιαλισμός δεν είναι τίποτε παραπάνω
από: α) μια αντίδραση της φεουδαρχίας και β) μια δικαιολογία για να συγκέντρωση
ακόμη περισσότερα χρήματα. Σε δεύτερο επίπεδο, στόχος είναι να μετατρέψουν όσο
το δυνατόν περισσότερους προλετάριους σε δημοσίους υπαλλήλους και συνταξιούχους
που θα εξαρτώνται από το κράτος, οργανώνοντας έτσι ένα δεύτερο στρατό,<span style="mso-spacerun: yes;"> </span>παράλληλα με τον πειθαρχημένο
στρατό των ενόπλων, τον στρατό των δημοσίων υπαλλήλων! Και κλείνει γράφοντας:
Εκεί οδηγούνται οι άνθρωποι εάν πιστεύουν αυτά που λέει η μπουρζουαζία ότι
πιστεύει, ενώ κάνει πως τα πιστεύει: ότι το κράτος σημαίνει σοσιαλισμό…</span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL">Χωρίς
σχόλιο.</span></div>
<div align="left" class="MsoNormal" style="text-align: left;">
<span lang="EL"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></div>
<div style="mso-element: footnote-list;">
<!--[if !supportFootnotes]--><br clear="all" />
<hr align="left" size="1" width="33%" />
<!--[endif]-->
<br />
<div id="ftn" style="mso-element: footnote;">
<div align="left" class="MsoFootnoteText" style="text-align: left;">
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftnref" name="_ftn1" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span lang="EL"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[1]<!--[endif]--></span></span></span></a><span lang="EL" style="mso-ansi-language: EN-US;"> </span><span lang="EL">Η</span><span lang="EL" style="mso-ansi-language: EN-US;"> </span><span lang="EL">επιστολή</span><span lang="EL" style="mso-ansi-language: EN-US;"> </span><span lang="EL">δημοσιεύτηκε</span><span lang="EL" style="mso-ansi-language: EN-US;"> </span><span lang="EL">στο</span><span lang="EL" style="mso-ansi-language: EN-US;"> </span><span lang="EN-US" style="mso-ansi-language: EN-US;">K.Marx<span style="mso-spacerun: yes;">
</span>and F.Engels “Selected Correspondence” Progress Publishers, Moscow, USSR
(in English)<o:p></o:p></span></div>
</div>
<div id="ftn" style="mso-element: footnote;">
<div align="left" class="MsoFootnoteText" style="text-align: left;">
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftnref" name="_ftn2" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span lang="EL"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[2]<!--[endif]--></span></span></span></a><span lang="EL"> Τα εισαγωγικά είναι του </span><span lang="EN-US" style="mso-ansi-language: EN-US;">Engels</span></div>
<div align="left" class="MsoFootnoteText" style="text-align: left;">
<br /></div>
</div>
<div id="ftn" style="mso-element: footnote;">
<div align="left" class="MsoFootnoteText" style="text-align: left;">
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftnref" name="_ftn3" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span lang="EL"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[3]<!--[endif]--></span></span></span></a><span lang="EL"> Ο τονισμός δικός μου</span></div>
<div align="left" class="MsoFootnoteText" style="text-align: left;">
<br /></div>
</div>
<div id="ftn" style="mso-element: footnote;">
<div align="left" class="MsoFootnoteText" style="text-align: left;">
<a href="http://www.blogger.com/blogger.g?blogID=1176979640390140467#_ftnref" name="_ftn4" style="mso-footnote-id: ftn;" title=""><span class="MsoFootnoteReference"><span lang="EL"><span style="mso-special-character: footnote;"><!--[if !supportFootnotes]-->[4]<!--[endif]--></span></span></span></a><span lang="EL"> Η πλάγια γραφή του </span><span lang="EN-US" style="mso-ansi-language: EN-US;">Engels<o:p></o:p></span></div>
</div>
</div>
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Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-63160851487525592812012-09-10T00:14:00.002-07:002012-09-10T00:14:20.100-07:00Η απολογία ενός πανεπιστημιακού.<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Διορίστηκα ως Λέκτορας στο Αριστοτέλειο Πανεπιστήμιο Θεσσαλονίκης
το 1992. Το οφείλω στο νόμο - πλαίσιο του 1982 που άνοιξε το πανεπιστήμιο σε
νέους αλλά και σε ωριμότερους επιστήμονες, οι οποίοι με το προηγούμενο καθεστώς
της έδρας θα είχαν μικρή πιθανότητα να στελεχώσουν το Ελληνικό πανεπιστήμιο. Όμως
το οφείλω και σε καθηγητές της παλιάς έδρας, που, παρόλες τις αγκυλώσεις τους, φάνηκαν
γενναιόδωροι προς νέους επιστήμονες σαν εμένα. </span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Στα 20 αυτά χρόνια αφιέρωσα την ζωή μου στο πανεπιστήμιό
μου. Συνήθως, από τις 8 το πρωί μέχρι αργά το βράδυ, να κάνω μαθήματα, να
λειτουργώ τα εργαστήρια, να κάνω κλινικές, να ασκώ διοικητικά καθήκοντα, να κάνω
έρευνα. Η πόρτα του γραφείου μου ήταν πάντα ανοιχτή στους φοιτητές προκειμένου
να απαντήσω σε απορίες τους, να τους βοηθήσω στον σχεδιασμό της σταδιοδρομίας
τους και σε αρκετές περιπτώσεις να τους βοηθήσω και στην προσωπική τους ζωή.
Στα μαθήματα ήμουν πάντα συνεπής και το ίδιο απαιτούσα από τους φοιτητές μου. Η
προσέλευση στο αμφιθέατρο στην αίθουσα, στο εργαστήριο, στην κλινική έπρεπε να
γίνεται μαζί με μένα και όχι όπως στο καφενείο με καφέ και τσιγάρο (χρόνια έκανα
να εξαλείψω αυτό το καρκίνωμα του καπνίσματος στις αίθουσες, θλιβερό απολίθωμα
των πρώτων μεταπολιτευτικών χρόνων). Δυστυχώς έκανα τα μαθήματα μου σε άθλιες
αίθουσες με συνθήματα στους τοίχους, ένας βιασμός του πανεπιστημίου από τα
θλιβερά κομματόσκυλα, που έκαναν ότι ήταν δυνατόν ακόμη και με τραμπουκισμούς
να εμποδίσουν την διδασκαλία ή τα πειράματα στο εργαστήριο. Όμως πάλεψα και κόντρα
στα εμπόδια αναβάθμισα την ύλη του γνωστικού αντικειμένου που δίδασκα και προσπάθησα
να δώσω στους φοιτητές μου για μελέτη ότι καλύτερο κυκλοφορούσε στην Ελλάδα. Οι
φοιτητές αναγνώρισαν την προσπάθεια και σε όλα τα φύλλα αξιολογήσεων που έδινα
στα μαθήματά μου από το 1992, όταν ακόμη η λέξη αξιολόγηση ήταν απαγορευμένη
στην Ελλάδα, έδιναν υψηλή βαθμολογία. Αλλά το σημαντικότερο ήταν ότι η διδακτική
αυτή προσπάθεια ανταμείφθηκε όταν πολλοί φοιτητές μου έγιναν δεκτοί για
μεταπτυχιακές και διδακτορικές σπουδές στα καλύτερα πανεπιστήμια του κόσμου,
λόγω της ύλης που δίδαξα και λόγω της συστατικής επιστολής που τους έδωσα. Σήμερα,
πολλοί από αυτούς ακολουθούν ακαδημαϊκή σταδιοδρομία στα καλύτερα πανεπιστήμια
του κόσμου, ενώ αρκετοί άλλοι σταδιοδρομούν με επιτυχία στον ιδιωτικό τομέα.
Αλλά και οι υπόλοιποι φοιτητές μου που βγήκαν στην αγορά εργασίας τα καταφέραν
διότι τους έδωσα τα κατάλληλα εφόδια.<span style="mso-spacerun: yes;">
</span>Έτσι με εξέτασε θαυμάσιος γαστρεντερολόγος που ήταν φοιτητής μου, σχεδίασε
το σπίτι μου δημιουργικός αρχιτέκτονας που ήταν φοιτητής μου, την πολυκατοικία,
όταν έδωσα για αντιπαροχή το πατρικό σπίτι, έκτισε ένας ικανότατος πολιτικός
μηχανικός που ήταν φοιτητής μου και είμαι σίγουρος ότι το κτίριο είναι γερό
καθώς οι Έλληνες μηχανικοί που βγάζουν τα πανεπιστήμια μας κατασκευάζουν
κτίσματα με την καλύτερη συμπεριφορά σε σεισμούς. Και σήμερα που λόγω της
κρίσης οι φοιτητές μου προσπαθούν να φύγουν στο εξωτερικό, τα εφόδια που τους
πρόσφερα τους κάνουν περιζήτητους στα ευρωπαϊκά νοσοκομεία, στις ξένες
πολυεθνικές εταιρείες, τις γερμανικές τεχνικές εταιρίες.</span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Αν και αφιέρωσα πολύ χρόνο στα διδακτικά μου καθήκοντα,
όποτε το πανεπιστήμιο χρειάστηκε τις υπηρεσίες μου σε θέματα διοίκησης τις
προσέφερα ανιδιοτελώς θεωρώντας ότι ένα καλύτερο, διοικητικά, πανεπιστήμιο
μεταφράζεται και σε καλύτερη ποιότητα σπουδών.</span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Και όμως μετά από όλα αυτά βρήκα χρόνο και για την έρευνα
μου. Με χίλιες δυο δυσκολίες, με καταλήψεις από τα γνωστά κομματόσκυλα και τους
τραμπούκους που κατέστρεφαν το γραφείο και το εργαστήριό μου, που έκλεισαν το
ρεύμα και πέθαναν τα πειραματόζωα που παρακολουθούσαμε εγώ και ο διδακτορικός
μου φοιτητής επί δυο χρόνια, που έκλεψαν τον υπολογιστή μου στον όποιο είχα
αποθηκευμένα τα δεδομένα και τους υπολογισμούς χρόνων, με την φασαρία των πάρτι
στους χώρους της εκπαίδευσης και έρευνας, κατάφερα να δημοσιεύω σε διεθνή
περιοδικά της ειδικότητας μου. Έτσι, λοιπόν, τα κατάφερα και το πανεπιστήμιο
μου βρίσκεται στο κορυφαίο 1-2% του συνόλου των πανεπιστήμιων του κόσμου μαζί
με πανεπιστήμια όπως το </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Drexel</span><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">, της Βασιλείας, της Βαρκελώνης κ.α. Κατάφερα λοιπόν με
το ερευνητικό μου έργο μέσα από απίστευτες αντιξοότητες και εμπόδια να
αναβαθμίσω το πανεπιστήμιο μου και να αποτελεί στον τομέα του </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">information</span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;"> </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">and</span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;"> </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">communication</span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;"> </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">technology</span><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;"> τον 13, τον 15, τον18 σημαντικότερο
κόμβο στο δίκτυο των ερευνητικών φορέων της ΕΕ (8500 ιδρύματα και ιδιωτικές
επιχειρήσεις όπως </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Cambridge</span><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">, </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Microsoft</span><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">, </span><span lang="EN-GB" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Intel</span><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">, κ.α.). </span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Αυτά που κατάφερα είναι άθλος εάν ληφθούν υπόψη οι
συνθήκες υπό τις οποίες έγιναν. Και παράλληλα κράτησα ανοικτές τις πόρτες του
πανεπιστημίου, στο μέτρο των δυνατοτήτων μου,<span style="mso-spacerun: yes;">
</span>και προσκάλεσα αξιόλογους νέους αλλά και διακεκριμένους επιστήμονες από
το εξωτερικό. </span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Τέλος, πήρα θέση στα μικρά και μεγάλα προβλήματα του
τόπου μου εκθέτοντας την δική μου θέση. Δεν κρύφτηκα. Μπήκα μπροστά. Και γι’
αυτή μου την στάση αρκετές φορές λοιδορήθηκα από τα κομματόσκυλα ως
ακροαριστερός, ακροδεξιός, νεοφιλελεύθερος, μαρξιστής, κ.α.</span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Έκανα και λάθη, όμως το αποτέλεσμα, η «σούμα» είναι υπέρ
του δέοντος θετική. Από τα λάθη μου μαθαίνω και διορθώνομαι.</span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;"><span style="mso-spacerun: yes;"> </span>Και σήμερα;
Βρίσκομαι αντιμέτωπος με έναν οχετό λάσπης. Είμαι το λαμόγιο που κλέβει το
δημόσιο χρήμα, που δεν πατά στα μαθήματά του, που βάζει τους φοιτητές του να
γράφουν τα βιβλία του, που χρηματοδοτεί την έρευνά του με κοινοτικά κονδύλια,
λες και η κοινότητα σου δίνει χρήματα έτσι χωρίς να κάνεις τίποτε. Είμαι ο
άχρηστος ερευνητής που δεν έχει δημοσιεύσει ποτέ σε διεθνή περιοδικά της
ειδικότητάς του, λες και στις διεθνείς αξιολογήσεις βλέπουν τις ελληνικές
δημοσιεύσεις. Ο πρύτανης του πανεπιστημίου μου, με τον οποίο μπορεί να διαφωνώ
αλλά ο πρύτανης είναι θεσμικό όργανο, χαρακτηρίζεται χυδαία και ανεγκέφαλα σαν
«κοπρίτανης», για λόγους κομματικούς, χωρίς οι δημοσιογράφοι να αντιλαμβάνονται
το κακό που κάνουν στην κοινωνία. Θυμίζω ότι ΜΟΝΟ πρυτάνεις έχουν πάει φυλακή
για διαφθορά μετά από έλεγχο που έκαναν επίσης πανεπιστημιακοί. Πολιτικός;</span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Κλείνοντας την απολογία μου αναρωτιέμαι εάν άξιζε τον κόπο
όλη αυτή η προσπάθεια τόσων χρόνων ώστε σήμερα να αντιμετωπίζω την χλεύη της
κοινωνίας. Την απάντηση μου την δίνουν οι φοιτητές μου που με βλέπουν στον
δρόμο και με χαιρετούν, οι συνάδελφοι επιστήμονες του εξωτερικού που αναφέρονται
στην δουλειά μου και έρχονται να ζητήσουν συνεργασία, αναγνωρίζοντας το όποιο
επιστημονικό μου έργο.</span></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">Συγγνώμη που μακρηγόρησα. (και προφανώς το κείμενο είναι γενικό κια δεν αναφέρεται σε εμένα προσωπικά)</span></div>
</div>
Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-77966067020413539092012-05-18T02:19:00.004-07:002012-05-18T02:19:46.711-07:00Καταλαβαίνουμε τι λέμε;<div dir="ltr" style="text-align: left;" trbidi="on">
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Ενδιαφέρουσα η πρόταση στελεχών
του ΣΥΡΙΖΑ για παρακράτηση 100 ευρώ τον μήνα από κάθε φορολογούμενο και για
εισόδημα πάνω από 20.000 ευρώ τον χρόνο. Ερώτημα: Συμβαδίζει με την θεμελιώδη
αρχή του κόμματος για δίκαιη αναδιανομή του εισοδήματος; Η απάντηση είναι ΟΧΙ.
Διότι το εισόδημα των 20000 ευρώ φορολογείται με φορολογικό συντελεστή 6%<span style="mso-spacerun: yes;"> </span>, το εισόδημα των 30000 ευρώ με συντελεστή
4%, το εισόδημα των 60000 ευρώ με συντελεστή 2%, των 100000 με συντελεστή 1,2%
και το εισόδημα της πρέσβειρας της Ελλάδας στον ΟΟΣΑ κ. Μπιρμπίλη και των
στελεχών των τραπεζών, πχ 350.000 ευρώ, με συντελεστή 0,3%.<span style="mso-spacerun: yes;"> </span>Η πολιτική αυτή όντως είναι αναδιανεμητική
αλλά από την αντίθετη κατεύθυνση. <span style="mso-spacerun: yes;"> </span><u>Αναδιανέμει
εισόδημα από τα μικρό -μεσαία στρώματα του πληθυσμού προς τα πλουσιότερα.</u> Η
πρόταση έχει τα χαρακτηριστικά του κεφαλικού φόρου που όταν προσπάθησε η Μ.
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Και για να ήμαστε δίκαιοι, η
εισφορά κοινωνικής αλληλεγγύης που επέβαλε η προηγούμενη κυβέρνηση είναι
πολύ<span style="mso-spacerun: yes;"> </span>πιο δίκαιη από την πρόταση αυτή. </div>
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Θα πρέπει τα κόμματα και οι
πολιτικοί όταν πλέον βλέπουν το κατώφλι της εξουσίας να εκφράζονται πολύ πιο προσεκτικά.
Η πολιτική δεν γίνεται στα παράθυρα όπου ο καθένας, όσο σεβαστός και εάν είναι,
λέει ότι του κατέβει στο κεφάλι.</div>
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Και επειδή μάλλον πάμε σε
δημιουργία δύο πόλων που θα διεκδικήσουν την πρωτοκαθεδριών, ΝΔ και Σύριζα, και
επειδή δεν ψηφίζουμε μόνο αρχηγό αλλά και κυβέρνηση, θα ήθελα ως πολίτης να δω
σε μια φωτογραφία τον κάθε αρχηγό με το επιτελείο που θα χρησιμοποιήσει όταν θα
αναλάβει την κυβέρνηση, στο πρότυπο της φωτογραφίας του Κ. Μητσοτάκη στις
εκλογές του 1990.</div>
</div>Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com1tag:blogger.com,1999:blog-1176979640390140467.post-85228393282165122122012-03-27T09:19:00.000-07:002012-03-27T09:19:41.732-07:00Ελληνικά Πανεπιστήμια και Ερευνητικά Κέντρα: Μάλλον δεν πάνε άσχημα. Συμπεράσματα μιας έρευνας για το FP6.<div dir="ltr" style="text-align: left;" trbidi="on"><!--[if !mso]> <style>
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<div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Τα προγράμματα – πλαίσια, γνωστά ως </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">, αποτελούν τον βασικό<span style="mso-spacerun: yes;"> </span>πυλώνα της ερευνητικής χρηματοδότησης στην Ευρωπαϊκή Ένωση. Κάθε πρόγραμμα - πλαίσιο διαρκεί αρκετά χρόνια, 6-7, και χρηματοδοτεί την ευρωπαϊκή έρευνα με ποσά που ξεπερνούν τα<span style="mso-spacerun: yes;"> </span>5 δισεκατομμύρια ευρώ. Η διαδικασία χρηματοδότησης από το πρόγραμμα είναι άκρως ανταγωνιστική και συμμετέχουν χιλιάδες διακρατικές και διεπιστημονικές ερευνητικές ομάδες στην διαγωνιστική διαδικασία, καταθέτοντας η κάθε μια το δικό της ερευ6νηυτικό σχέδιο. Από όλα τα ερευνητικά σχέδια, μετά από κρίση, επιλέγονται, συνήθως, τα καλύτερα ερευνητικά σχέδια ή τουλάχιστον αυτά που η ΕΕ θεώρει ότι θα συμβάλουν καλύτερα στην πρόοδο της έρευνας στην ΕΕ.<span style="mso-spacerun: yes;"> </span>Οι ερευνητικές περιοχές που κατατίθενται ερευνητικά σχέδια είναι αρκετές και ο αναγνώστης μπορεί να ανατρέξει στην ιστοσελίδα (</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"><a href="http://www.cordis.eu/">www<span lang="EL" style="mso-ansi-language: EL;">.</span>cordis<span lang="EL" style="mso-ansi-language: EL;">.</span>eu</a></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">) για να δει αυτές τις περιοχές που ισχύουν για το τρέχον πρόγραμμα- πλαίσιο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">7. Οι ερευνητικές περιοχές του κάθε προγράμματος- πλαισίου καθαρίζονται από τις προτεραιότητες που θέτει η ΕΕ. Συνήθως, όμως, οι τεχνολογίες επικοινωνίας και πληροφορικής (</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">ICT</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">) αποτελούν βασικές κατηγορίες του κάθε προγράμματος- πλαισίου.</span></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Σε επιστημονική μελέτη που δημοσιεύτηκε το 2009<a href="http://www.blogger.com/post-create.g?blogID=1176979640390140467#_ftn1" name="_ftnref1" style="mso-footnote-id: ftn1;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin;">[1]</span></span></span></span></a> αναλύεται η έρευνα που διεξήχθη στο πλαίσιο του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 στον επιστημονικό χώρο της πληροφορικής (</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">IST</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">) και ειδικά στην θεματική περιοχή <b style="mso-bidi-font-weight: normal;">«Έρευνα στο </b></span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">IS</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Τ για την αντιμετώπιση μεγάλων κοινωνικών και οικονομικών προκλήσεων»</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">. <span style="mso-spacerun: yes;"> </span>Οι ερευνητές χρησιμοποίησαν την <i style="mso-bidi-font-style: normal;">θεωρία των κοινωνικών δικτύων (</i></span><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">social</span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"> </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">network</span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"> </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">analysis</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">)</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">, θεωρώντας<span style="mso-spacerun: yes;"> </span>όλους τους οργανισμούς που συμμετείχαν στο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 ως στοιχεία ενός <i style="mso-bidi-font-style: normal;">δικτύου (</i></span><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">network</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">)</span></i><a href="http://www.blogger.com/post-create.g?blogID=1176979640390140467#_ftn2" name="_ftnref2" style="mso-footnote-id: ftn2;" title=""><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"><span style="mso-special-character: footnote;"><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin;">[2]</span></span></span></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">. Σε αυτό το δίκτυο ο κάθε οργανισμός είναι ένας κόμβος και οι ακμές αντιπροσωπεύουν την <span style="mso-spacerun: yes;"> </span>ερευνητική σχέση με έναν άλλον οργανισμό – κόμβο. <span style="mso-spacerun: yes;"> </span>Στην θεματική περιοχή, που αναλύουν οι ερευνητές, συμμετείχαν σε όλο το </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 <b style="mso-bidi-font-weight: normal;">1660 οργανισμοί,</b> ιδιωτικοί και δημόσιοι που ανήκουν σε τρεις κατηγορίες: <i style="mso-bidi-font-style: normal;">ιδιωτικές επιχειρήσεις, πανεπιστήμια και δημόσια ερευνητικά ιδρύματα.</i> Ο κάθε οργανισμός συμμετείχε σε ένα τουλάχιστον ερευνητικό έργο ενταγμένο στο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6.<span style="mso-spacerun: yes;"> </span>Έτσι ο κάθε οργανισμός αποτελεί έναν κόμβο στο ερευνητικό δίκτυο του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6. Αυτός ο οργανισμός συνεργάστηκε στο πλαίσιο του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 με άλλους οργανισμούς.<span style="mso-spacerun: yes;"> </span>Η συνεργασία μεταξύ των δύο οργανισμών παριστάνεται στο δίκτυο με μια γραμμή που ενώνει τους δυο κόμβους. Έτσι, για παράδειγμα, εάν ένας ερευνητής του οργανισμού Α συμμετείχε σε ένα ερευνητικό έργο με ερευνητές των οργανισμών Β και Γ, ενώ ένας άλλος ερευνητής του Α συμμετείχε σε ένα άλλο ερευνητικό έργο με τους οργανισμούς Δ και Ε, τότε ο οργανισμός Α είναι συνδεδεμένος με τους οργανισμούς Β, Γ, Δ και Ε. Ο οργανισμός Β είναι συνδεδεμένος μόνο με τους Α και Γ (το ίδιο και για τον Γ) και ο Δ μόνο με τον Α και τον Ε (το ίδιο και για τον Ε). </span></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Σε ένα δίκτυο όλοι οι κόμβοι δεν είναι ίδιας σημασίας για την λειτουργία του. Ορισμένοι κόμβοι είναι πολύ σημαντικοί και άλλοι περιθωριακού χαρακτήρα, ενώ, τέλος, ορισμένοι κόμβοι είναι τελείως απομονωμένοι και δεν επικοινωνούν <span style="mso-spacerun: yes;"> </span>με άλλους κόμβους. Στη θεωρία των δικτύων ένας κόμβος είναι <i style="mso-bidi-font-style: normal;">κύριος (</i></span><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">hub</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">)</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"> όταν έχει πολλές συνδέσεις με άλλους κόμβους ή εναλλακτικά όταν παίζει τον ρόλο του συνδέσμου μέσα στο δίκτυο, δηλαδή, συνδέει μεταξύ τους κόμβους που χωρίς την ύπαρξη του <i style="mso-bidi-font-style: normal;">κύριου κόμβου</i> αυτού θα ήταν μεταξύ τους ασύνδετοι. Για τους παραπάνω λόγους, οι σημαντικοί κόμβοι είναι πολύ σημαντικοί σε δίκτυα ερευνητικής συνεργασίας και γνώσης διότι συμβάλουν σημαντικά στην αποτελεσματική και γρήγορη διάχυση της γνώσης ακόμη και προς του πιο περιθωριακούς κόμβους.<span style="mso-spacerun: yes;"> </span></span></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Χρησιμοποιώντας ειδικούς δείκτες από την θεωρία των δικτύων, οι ερευνητές όρισαν ως <b style="mso-bidi-font-weight: normal;">κύριους κόμβους (</b></span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">hub</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">)</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"> αυτούς που ανήκουν στο κορυφαίο 2%, σύμφωνα με τους δείκτες που υπολογίστηκαν. Έτσι, λοιπόν, σύμφωνα με τις εκτιμήσεις τους, το 2% των κόμβων έπαιξαν σημαντικό ρόλο στην δημιουργία του δικτύου του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 και στην διάχυση της γνώσης και βοήθησαν στην αποτελεσματικότερη δημιουργία νέας γνώσης. Τα αποτελέσματα παρουσιάζονται στον παρακάτω πινάκα. Το κορυφαίο 2% των κόμβων αντιστοιχεί σε 33 κόμβους οι οποίοι είχαν σημαντική θέση στο ερευνητικό δίκτυο του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6. Στους 33 κορυφαίους οργανισμούς βρίσκονται 11 επιχειρήσεις με κορυφαία την </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">Siemens</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"> και στην δεύτερη θέση την </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">Microsoft</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">. Να σημειώσουμε ότι η κορυφαία ιδιωτική επιχείρηση οργανισμός –κόμβος βρίσκεται στην δεύτερη θέση σημαντικότητας και η </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">Microsoft</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">μόλις στην εβδόμη. 14 πανεπιστήμια βρίσκονται στους σημαντικότερους οργανισμούς- κόμβους, ενώ 8 ήταν οι δημόσιοι ερευνητικοί οργανισμοί.</span></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Τι μας δείχνει λοιπόν ο πίνακας των αποτελεσμάτων. Ότι οι σημαντικότεροι οργανισμοί –κόμβοι που συνέβαλαν σημαντικά στην αποτελεσματικότητα της ερευνητικής δραστηριότητας του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 <span style="mso-spacerun: yes;"> </span>και την ταχύτερη διάδοση της γνώσης μεταξύ των ερευνητών ήταν τα πανεπιστήμια και τα δημόσια ερευνητικά ιδρύματα. Για παράδειγμα στις 5 πρώτες θέσεις βρίσκονται δυο πανεπιστήμια, δυο δημόσιοι ερευνητικοί οργανισμοί και μόλις μια ιδιωτική επιχείρηση. Συνεπώς, εάν η ΕΕ στοχεύει στην ταχύτερη ανάπτυξη του ευρωπαϊκού καινοτομικού συστήματος και την όσο το δυνατόν μεγαλύτερη διάχυσης της ερευνητικής γνώσης ακόμη και στους πιο απομακρυσμένους οργανισμούς – κόμβους πρέπει να στοχεύσει προς την καλύτερη χρηματοδότηση των πανεπιστήμιων και των δημόσιων ερευνητικών οργανισμών. Τουλάχιστον στον τομέα της </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">IST</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">, όπως δείχνει η μελέτη.</span></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Ο προσεκτικός αναγνώστης θα παρατήρησε στον πίνακα κάτι που νομίζω<span style="mso-spacerun: yes;"> </span>πρέπει να τονισθεί. Μεταξύ των 33 σημαντικότερων οργανισμών- κόμβων<span style="mso-spacerun: yes;"> </span>που συμμετείχαν στην συγκεκριμένη ερευνητική κατηγορία του </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">FP</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">6 βρίσκονται <b style="mso-bidi-font-weight: normal;">5 ελληνικοί οργανισμοί</b>! Το Εθνικό Κέντρο Έρευνας και Τεχνολογικής Ανάπτυξης (ΕΚΕΤΑ) στην 13<sup>η</sup> θέση, το Αριστοτέλειο Πανεπιστήμιο Θεσσαλονίκης στη 15<sup>η</sup> θέση, Το Ινστιτούτο Συστημάτων Επικοινωνιών και Υπολογιστών του ΕΜΠ στην 21<sup>η</sup> θέση, το Πολυτεχνείο Κρήτης στη<span style="mso-spacerun: yes;"> </span>32<sup>η</sup> θέση και το Ίδρυμα Τεχνολογίας και Έρευνας (ΙΤΕ) στην<span style="mso-spacerun: yes;"> </span>33<sup>η</sup><span style="mso-spacerun: yes;"> </span>θέση. Τι μας δείχνουν λοιπόν τα συμπεράσματα της έρευνας; <span style="mso-spacerun: yes;"> </span>‘Ότι τα ελληνικά ερευνητικά ιδρύματα και τα πανεπιστήμια, υπό αντίξοες πολλές φορές συνθήκες, είναι σημαντικοί ερευνητικοί παίκτες στο ευρωπαϊκό ερευνητικό πεδίο. Αυτό το ερευνητικό αποτέλεσμα έρχεται να συμπληρώσει και άλλες αξιολογήσεις που γίνονται διεθνώς και κατατάσσουν ελληνικά πανεπιστήμια, όπως το Αριστοτέλειο Πανεπιστήμιο Θεσσαλονίκης, Το Καποδιστριακό Πανεπιστήμιο της Αθήνας, το Πολυτεχνείο Κρήτης, το Πανεπιστήμιο Πάτρας, το Εθνικό Μετσόβιο Πολυτεχνείο, στα κορυφαία 2-5% ιδρύματα τριτοβάθμιας εκπαίδευσης του κόσμου. </span></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Η άποψη που έχουν διαμορφώσει τα μέσα μαζικής ενημέρωσης, αναπαράγοντας την πολεμική άλλων θεσμικών παραγόντων, όπως των πολιτικών, είναι εν πολλοίς άδικη. Ασφαλώς τα ελληνικά πανεπιστήμια έχουν πολύ δρόμο μπροστά τους και μάλιστα δύσβατο. Η πολιτεία, όμως, πρέπει να αναπροσαρμόσει τις προτεραιότητες της και να καταλάβει ότι αφενός μεν η έρευνα στην Ελλάδα είναι σε πολύ καλό <span style="mso-spacerun: yes;"> </span>επίπεδο και αφετέρου ότι η έρευνα και εκπαίδευση αποτελούν τους βασικότερους πυλώνες για την ανάπτυξη της χώρας και επομένως πρέπει να ενισχυθούν.</span></div><div class="MsoNormal"><br />
</div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12pt; line-height: 115%;"> </span><img alt="" 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/></div><div class="MsoNormal"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-fareast-language: EL; mso-no-proof: yes;"><br />
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div><div class="MsoNormal"><br />
</div><div style="mso-element: footnote-list;"><br clear="all" /> <hr align="left" size="1" width="33%" /> <div id="ftn1" style="mso-element: footnote;"> <div class="MsoFootnoteText"><a href="http://www.blogger.com/post-create.g?blogID=1176979640390140467#_ftnref1" name="_ftn1" style="mso-footnote-id: ftn1;" title=""><span class="MsoFootnoteReference"><span style="mso-special-character: footnote;"><span class="MsoFootnoteReference"><span style="font-family: "Calibri","sans-serif"; font-size: 10.0pt; line-height: 115%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">[1]</span></span></span></span></a><span style="mso-ansi-language: EN-US;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US;">S.Breschi, L. Cassi, F. Malerba, and N. Vonortas (2009) Networked research: European policy intervention in ICTs, <i style="mso-bidi-font-style: normal;">Technology Analysis and Strategic Management</i>, 21, 833-857. </span></div></div><div id="ftn2" style="mso-element: footnote;"> <div class="MsoNormal"><a href="http://www.blogger.com/post-create.g?blogID=1176979640390140467#_ftnref2" name="_ftn2" style="mso-footnote-id: ftn2;" title=""><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; line-height: 115%;"><span style="mso-special-character: footnote;"><span class="MsoFootnoteReference"><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin;">[2]</span></span></span></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; line-height: 115%;"> Ο αναγνώστης μπορεί να ανατρέξει στο πολύ καλό βιβλίο: <span style="color: black; mso-themecolor: text1;"><a href="http://www.perizitito.gr/persons.php?personid=80849"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Christakis Nicholas Α.</span></a>, <a href="http://www.perizitito.gr/persons.php?personid=80850"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Fowler James Η.</span></a></span> <u>«</u></span><u><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; line-height: 115%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Συνδεδεμένοι: Η εκπληκτική δύναμη των κοινωνικών δικτύων και πώς αυτά διαμορφώνουν τη ζωή μας»</span></u><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; line-height: 115%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;"> Εκδόσεις Κάτοπτρο, 2010.</span></div><div class="MsoFootnoteText"><br />
</div></div></div></div>Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0tag:blogger.com,1999:blog-1176979640390140467.post-67269153995603036302012-02-27T04:23:00.001-08:002012-02-27T10:49:01.778-08:00Δεν γνωρίζουν και οι επιχειρηματίες;<div dir="ltr" style="text-align: left;" trbidi="on"><br />
<div class="MsoNormal"><span lang="EL">Σήμερα παρουσιάζω τις απόψεις των ιδίων των επιχειρηματιών και στελεχών επιχειρήσεων που απάντησαν στην έρευνα του </span>World Economic Forum 2012.<o:p></o:p></div><div class="MsoNormal"><span lang="EL">Στον πίνακα παρουσιάζονται οι απαντήσεις για ορισμένες χώρες που έχουν ενδιαφέρον για σύγκριση. Μη ξεχνάμε ότι η Ελλάδα βρίσκεται σε οικονομική συρρίκνωση και όχι σε ύφεση. <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL">Σύμφωνα με το </span>WEF, <span lang="EL">οι σημαντικότεροι παράγοντες που εμποδίζουν την ανάπτυξη της επιχειρηματικής δραστηριότητας δεν συμπεριλαμβάνουν το μισθολογικό κόστος! Βρε τους μπαγάσες! Πάλι δεν συμβουλεύτηκαν τα «αστέρια» της τρόικας; <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL">Για να δούμε λοιπόν αυτοί οι «αγράμματοι και αδιάβαστοι» επιχειρηματίες και στελέχη τι απάντησαν. <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL">Στην πρώτη θέση η <u>κρατική γραφειοκρατία</u> στην περίπτωση της Ελλάδα, ενώ στην Γερμανία οι κανονισμοί της αγοράς εργασίας, στην Ισπανία η πρόσβαση σε χρηματοοικονομικά κεφάλαια και τέλος στη Δανία και την Φινλανδία οι υψηλοί φορολογικοί συντελεστές. Στη συνέχεια, για την Ελλάδα, είναι η πρόσβαση στα χρηματοοικονομικά κεφάλαια (κρίση γαρ), η διαφθορά και το φορολογικό σύστημα (15 νόμοι τα τελευταία τρία χρόνια!).<o:p></o:p></span></div><div class="MsoNormal"><span lang="EL">Να σημειώσω, τελειώνοντας, την απάντηση ότι στην ερώτηση για «</span>poor work ethic in national labour forced” ,<span lang="EL">δηλαδή ,κατά πόσο η εργασία έχει υψηλή ηθική κατά την εκτέλεση των καθηκόντων της, οι επιχειρηματίες του ιδιωτικού τομέα, τονίζω, απάντησαν κατά ίδιο τρόπο με τους συνάδελφους τους των άλλων χωρών</span>. <o:p></o:p></div><div class="MsoNormal"><span lang="EL">Τελικά τι γίνεται; <o:p></o:p></span></div><div class="MsoListParagraphCxSpFirst" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><span lang="EL" style="font-family: Symbol;">·<span style="font: normal normal normal 7pt/normal 'Times New Roman';"> </span></span><span lang="EL">Έχουμε το χαμηλότερο μισθολογικό κόστος στις χώρες της ευρωζώνης (εκτός Πορτογαλίας), <o:p></o:p></span></div><div class="MsoListParagraphCxSpMiddle" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><span lang="EL" style="font-family: Symbol;">·<span style="font: normal normal normal 7pt/normal 'Times New Roman';"> </span></span><span lang="EL">η αμοιβή της εργασίας είναι αντίστοιχη της παραγωγικότητάς της, <o:p></o:p></span></div><div class="MsoListParagraphCxSpMiddle" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><span lang="EL" style="font-family: Symbol;">·<span style="font: normal normal normal 7pt/normal 'Times New Roman';"> </span></span><span lang="EL">τα προβλήματα για την ανάπτυξη της επιχειρηματικότητας είναι κυρίως θεσμικά και τέλος <o:p></o:p></span></div><div class="MsoListParagraphCxSpLast" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><span lang="EL" style="font-family: Symbol;">·<span style="font: normal normal normal 7pt/normal 'Times New Roman';"> </span></span><span lang="EL">οι Έλληνες εργαζόμενοι έχουν τον ίδιο βαθμό ηθικής της εργασίας σε σχέση με τους συναδέλφους τους στις άλλες χώρες. <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL">Πως εξηγείται αυτή η «επίθεση» στους μισθούς του ιδιωτικού τομέα; Δείτε στην Εurostat για το μερίδιο του μισθολογικού κόστους στο σύνολο του κόστους παραγωγής και θα καταλάβετε τελικά. <o:p></o:p></span></div><div class="MsoNormal"><img src="webkit-fake-url://95D1F023-0495-444D-9143-249B966C0FB0/application.pdf" /></div></div>Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com1tag:blogger.com,1999:blog-1176979640390140467.post-6619826564743598242012-02-26T04:40:00.000-08:002012-02-26T04:40:54.354-08:00Πολύς Κόσμος, φαίνεται, δεν διαβάζει!<div dir="ltr" style="text-align: left;" trbidi="on"> <!--[if gte mso 9]><xml> <o:DocumentProperties> <o:Template>Normal.dotm</o:Template> <o:Revision>0</o:Revision> <o:TotalTime>0</o:TotalTime> <o:Pages>1</o:Pages> <o:Words>542</o:Words> <o:Characters>3090</o:Characters> <o:Company>Aristotle University of Thessaloniki</o:Company> <o:Lines>25</o:Lines> <o:Paragraphs>6</o:Paragraphs> <o:CharactersWithSpaces>3794</o:CharactersWithSpaces> <o:Version>12.256</o:Version> </o:DocumentProperties> <o:OfficeDocumentSettings> <o:AllowPNG/> </o:OfficeDocumentSettings> </xml><![endif]--><!--[if gte mso 9]><xml> <w:WordDocument> <w:Zoom>0</w:Zoom> <w:TrackMoves>false</w:TrackMoves> <w:TrackFormatting/> <w:PunctuationKerning/> <w:DrawingGridHorizontalSpacing>18 pt</w:DrawingGridHorizontalSpacing> <w:DrawingGridVerticalSpacing>18 pt</w:DrawingGridVerticalSpacing> <w:DisplayHorizontalDrawingGridEvery>0</w:DisplayHorizontalDrawingGridEvery> <w:DisplayVerticalDrawingGridEvery>0</w:DisplayVerticalDrawingGridEvery> <w:ValidateAgainstSchemas/> <w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid> <w:IgnoreMixedContent>false</w:IgnoreMixedContent> <w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText> <w:Compatibility> <w:BreakWrappedTables/> <w:DontGrowAutofit/> <w:DontAutofitConstrainedTables/> <w:DontVertAlignInTxbx/> </w:Compatibility> </w:WordDocument> </xml><![endif]--><!--[if gte mso 9]><xml> <w:LatentStyles DefLockedState="false" LatentStyleCount="276"> </w:LatentStyles> </xml><![endif]--> <!--[if gte mso 10]> <style>
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<div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Ακούω διάφορους πολιτικούς, δημοσιογράφους να αναφέρονται στην «ανταγωνιστικότητα» της Ελληνικής οικονομίας και αναρωτιέμαι πριν εκφράσουν μια άποψη δεν ανοίγουν κανένα βιβλίο καμιά έκθεση, ένα σχόλιο σε </span><span style="mso-ansi-language: EN-GB;">blog, </span><span lang="EL" style="mso-ansi-language: EL;">κάτι τέλος πάντων! Ειδικά που στις μέρες μας που τα περισσότερα είναι διαθέσιμα στο διαδίκτυο. Φαίνεται ότι ο κ. Χρυσοχοϊδης άνοιξε σχολή μη διαβάσματος. Όταν όμως οι αποφάσεις που λαμβάνονται αγνοούν τα στοιχειώδη ακόμη και τους ορισμούς τότε υπάρχει πρόβλημα. <o:p></o:p></span></div><div class="MsoNormal" style="mso-layout-grid-align: none; mso-pagination: none; text-autospace: none;"><span lang="EL" style="mso-ansi-language: EL;">Ο ποιος γνωστός οργανισμός που ασχολείται με την ανταγωνιστικότητα των οικονομιών είναι το </span><span style="mso-ansi-language: EN-GB;">World Economic Forum </span><span lang="EL" style="mso-ansi-language: EL;">το οποίo εκδίδει κάθε χρόνο την έκθεση για την ανταγωνιστικότητα. Στην φετινή έκθεση, που μπορείτε να την βρείτε στην διεύθυνση: <a href="http://reports.weforum.org/global-competitiveness-2011-2012/">http://reports.weforum.org/global-competitiveness-2011-2012/</a> ,<span style="mso-spacerun: yes;"> </span>και στην σελίδα 4 αναφέρει : </span><span lang="EN-US" style="color: blue; font-family: "Times New Roman"; mso-bidi-font-family: BemboStd; mso-bidi-font-size: 10.0pt;">We define <i>competitiveness </i>as <i>the set of institutions, policies, and factors that determine the level of productivity of a country</i></span><i><span lang="EN-US" style="font-family: BemboStd; font-size: 10.0pt; mso-bidi-font-family: BemboStd;">.</span></i><span lang="EL" style="mso-ansi-language: EL;"><o:p></o:p></span></div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Χωρίς σχόλιο, για ότι ακούγεται στην Ελλάδα και στη Ευρώπη τον τελευταίο καιρό.<o:p></o:p></span></div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Ας δούμε λοιπόν ποιους δείκτες χρησιμοποιεί το </span><span style="mso-ansi-language: EN-GB;">WEF<span style="mso-spacerun: yes;"> </span></span><span lang="EL" style="mso-ansi-language: EL;">για να κατατάξει τις χώρες ως προς την ικανότητα τους να βελτιώνουν την παραγωγικότητα.<o:p></o:p></span></div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Στον πρώτο πίνακα παρουσιάζονται οι δείκτες χωρισμένοι σε τρεις κατηγορίες: τα βασικά προαπαιτούμενα (basi</span><span style="mso-ansi-language: EN-GB;">c</span><span lang="EL" style="mso-ansi-language: EL;"> requirements) περιλαμβάνουν δείκτες που αφορούν την ποιότητα των θεσμών, τις υποδομές, το μακροοικονομικό περιβάλλον την υγεία και την πρωτοβάθμια εκπαίδευση. Στην δεύτερη κατηγορία περιλαμβάνονται δείκτες που αυξάνουν την αποτελεσματικότητα της οικονομίας (efficiency enhancers) όπως τριτοβάθμια εκπαίδευση και κατάρτιση, αποτελεσματική λειτουργία των αγορών προϊόντος, εργασίας, και πίστεως,<span style="mso-spacerun: yes;"> </span>τεχνολογική ετοιμότητα. τέλος η τρίτη κατηγορία δεικτών αφορά την καινοτομία και την δυνατότητα των επιχειρήσεων του ιδιωτικού τομέα να εισάγουν εξελιγμένες μορφές οργάνωσης και διοίκησης (business sophistication). <o:p></o:p></span></div><div class="MsoNormal"><br />
</div><div align="center"> <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; margin-left: -88.5pt; width: 366px;"><tbody>
<tr style="height: 38.0pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;"> <td style="border: solid black 1.0pt; height: 38.0pt; mso-border-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" width="202"> <div class="MsoNormal"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Index</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="background: #FFC000; border-left: none; border: solid black 1.0pt; height: 38.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Rank (out of 142)</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="background: #FFC000; border-left: none; border: solid black 1.0pt; height: 38.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Score 0-7</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 1;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">GCI 2011-2012</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">90</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.9</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 2;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">GCI 2010-2011 (out of 139)<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">83<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.0<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 3;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">GCI 2009-2010 (out of 133)<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">71<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.0<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 4;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Basic Requirements (20%)</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">80</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.4.</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 5;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Institutions<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">96<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.5<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 6;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Infrastructure<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">45<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.5<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 7;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Macroeconomic Environment<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">140<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.3<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 8;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Health and Primary education<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">37<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">6.1<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 9;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Efficiency Enhancers (50%)</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">66</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.1</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 10;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Higher education and training<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">46<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.7<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 11;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Goods market efficiency<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">107<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.8<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 12;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Labor market efficiency<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">126<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.6<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 13;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Financial Market efficiency<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">110<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.5<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 14;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Technological readiness<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">47<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.2<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 15;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Market size<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">42<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">4.4<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 16;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Innovation and sophistication factors</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">81</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.4</span></b><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;"><o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 17;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Business Sophistication <o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">77<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.8<o:p></o:p></span></div></td> </tr>
<tr style="height: 19.4pt; mso-yfti-irow: 18; mso-yfti-lastrow: yes;"> <td style="background: #D7E4BC; border-top: none; border: solid black 1.0pt; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 202.15pt;" valign="bottom" width="202"> <div class="MsoNormal"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">Innovation <o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 96.3pt;" valign="bottom" width="96"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">88<o:p></o:p></span></div></td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 19.4pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: .75pt .75pt 0cm .75pt; width: 67.25pt;" valign="bottom" width="67"> <div align="center" class="MsoNormal" style="text-align: center;"><span style="font-family: "Times New Roman"; mso-ansi-language: EN-GB; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Cambria; mso-fareast-theme-font: minor-latin;">3.0<o:p></o:p></span></div></td> </tr>
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</div><div class="MsoNormal"><br />
</div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Γιατί λοιπόν συνδέθηκε το μισθολογικό κόστος με την «ανταγωνιστικότητα» που είναι τελικά παραγωγικότητα; Όταν μάλιστα το 2011 οι εξαγωγές αυξήθηκαν κατά 10% ( χωρίς τα πετρελαιοειδή);<span style="mso-spacerun: yes;"> </span>Να ψάξουμε μήπως στον χρηματοπιστωτικό τομέα; <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Εάν τώρα θα ήθελε κάποιος να συνδέσει την αμοιβή της εργασίας με την παραγωγικότητα (με σχέση αιτιότητας από την αμοιβή προς την παραγωγικότητα ) τότε, εξ όσων γνωρίζω, υπάρχει μόνο η <span style="mso-spacerun: yes;"> </span>θεωρία του wage efficiency που τα συνδέει με αυτήν την φορά της αιτιότητας, καθώς στην νεοκλασική θεωρία η σχέση αιτιότητας είναι αντίστροφη. Η θεωρία του </span><span style="mso-ansi-language: EN-GB;">wage efficiency<span style="mso-spacerun: yes;"> </span></span><u><span lang="EL" style="mso-ansi-language: EL;">υποστηρίζει ότι η παραγωγικότητα της εργασίας αυξάνει όταν αυξάνει η αμοιβή της εργασίας.</span></u><span lang="EL" style="mso-ansi-language: EL;"> <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Συνεπώς, επειδή: <span style="mso-spacerun: yes;"> </span><o:p></o:p></span></div><div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><!--[if !supportLists]--><span lang="EL" style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";"> </span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">οι εκθέσεις χρησιμοποιούν<span style="mso-spacerun: yes;"> </span>τον όρο ανταγωνιστικότητα για να ορίσουν τους παράγοντες που βελτιώνουν την παραγωγικότητα μιας οικονομίας, <o:p></o:p></span></div><div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><!--[if !supportLists]--><span lang="EL" style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";"> </span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">η θεωρία μας λέει ότι η σχέση αιτιότητας έχει φορά από την παραγωγικότητα προς την αμοιβή και τέλος <o:p></o:p></span></div><div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;"><!--[if !supportLists]--><span lang="EL" style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";"> </span></span></span><!--[endif]--><span lang="EL" style="mso-ansi-language: EL;">μια θεωρία που παρουσιάζει την σχέση αιτιότητας και με φορά από την αμοιβή προς την παραγωγικότητα δέχεται την σχέση αυτή με θετικό πρόσημο, <o:p></o:p></span></div><div class="MsoNormal"><span lang="EL" style="mso-ansi-language: EL;">Τότε, μάλλον πολύς κόσμος δεν διαβάζει και όχι μόνο ο κ. Χρυσοχοϊδης. Καλό διάβασμα σε όλους μας.<o:p></o:p></span></div><!--EndFragment--></div>Economic Society of Thessalonikihttp://www.blogger.com/profile/08970496893839756748noreply@blogger.com0