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"_text":"ΜΕΓΙΣΤΟ ΚΕΡΔΟΣ",
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"_text":"Κατά την αγορά του γύρου ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ, μπορείτε να πετύχετε τυχαία 3, 4, 5, 6 ή 7 SCATTER με την ενεργοποιημένη περιστροφή.",
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"width":732,
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"_text":"ΜΕΤΑΒΛΗΤΟΤΗΤΑ ",
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"width":192,
"height":22
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],
"fileID":3418
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{
"name":"Paytable/Pages/Page1/RulesTopHolder/RuleHolder1/Rule1",
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"fileID":3250
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"_text":"Όλα τα σύμβολα πληρώνουν σε μπλοκ τουλάχιστον 5 συμβόλων που συνδέονται οριζόντια ή κάθετα.",
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],
"fileID":3419
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"fileID":3251
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"_text":"Το θεωρητικό RTP αυτού του παιχνιδιού είναι {0}%",
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"_text":"ΚΕΡΔΟΣ ΠΤΩΣΗΣ",
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"width":1400,
"height":70,
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"_text":"Πολλαπλασιαστής στοιχήματος 25x - η πιθανότητα να κερδίσετε δωρεάν περιστροφές με φυσικό τρόπο είναι μεγαλύτερη. Υπάρχουν περισσότερα σύμβολα BONUS στους κυλίνδρους. Η λειτουργία ΑΓΟΡΑ ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ είναι απενεργοποιημένη.",
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"anchorY":0,
"width":1280,
"height":150,
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"fileID":3422
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"name":"Paytable/Pages/Page4/FreeSpinsExtraRules/FreeSpinsHistory",
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"_text":"Το συνολικό κέρδος δωρεάν περιστροφών στο ιστορικό περιλαμβάνει ολόκληρο το κέρδος του κύκλου. ",
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"_text":"Η ΛΕΙΤΟΥΡΓΙΑ ΠΤΩΣΗ σημαίνει ότι έπειτα από κάθε περιστροφή, πληρώνονται οι κερδοφόροι συνδυασμοί και όλα τα κερδοφόρα σύμβολα εξαφανίζονται εκτός από το σύμβολο SCATTER. Τα υπόλοιπα σύμβολα πέφτουν στο κάτω μέρος της οθόνης και οι κενές θέσεις αντικαθίστανται με νέα σύμβολα τα οποία έρχονται από πάνω.",
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"_text":"Οι πτωσησ θα συνεχιστούν έως ότου δεν εμφανιστούν άλλοι συνδυασμοί που κερδίζουν ως αποτέλεσμα μιας πτωσησ.",
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"_text":"Κατά τη διάρκεια των ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ, τα σύμβολα WILD ΠΥΛΗ ΦΛΟΓΑΣ παραμένουν στην οθόνη μέχρι το τέλος του γύρου.",
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"width":1400,
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"fileID":3426
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"layer":0,
"components" : 
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"_text":"Το WILD ΠΥΛΗ ΦΛΟΓΑΣ εμφανίζεται ως αποτέλεσμα οποιουδήποτε κερδοφόρου συνδυασμού που δεν περιέχει ήδη ένα. Εμφανίζεται σε τυχαία θέση μέσα στην περιοχή του κερδοφόρου συνδυασμού που το δημιούργησε, αφότου εκραγούν τα σύμβολα που κερδίζουν.",
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"anchorY":0,
"width":1306,
"height":100,
"overflow":0
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"fileID":3259
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"_text":"Αυτό είναι το σύμβολο SCATTER. ",
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],
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{
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"layer":0,
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"fileID":3260
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"_text":"Όλα τα κέρδη πολλαπλασιάζονται με το βασικό στοίχημα. ",
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"width":1400,
"height":25,
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"fileID":3429
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{
"name":"Paytable/Pages/Page2/FirePortalFeatureHolder/RulesHolder/RuleHolder5/Rule5",
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"layer":0,
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"fileID":3261
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"_text":"Εάν 2 ή περισσότερα WILD είναι κοινά σε πολλούς κερδοφόρους συνδυασμούς, συγχωνεύονται βάσει προτεραιότητας. Η προτεραιότητα δίνεται πρώτα στους συνδυασμούς με το μεγαλύτερο ποσό WILD και ακολουθεί ο συνδυασμός που περιέχει το σύμβολο με την υψηλότερη πληρωμή.",
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"width":1272,
"height":100,
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"fileID":3345
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"fileID":3430
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"fileID":3262
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"_text":"Ο παίκτης έχει τη δυνατότητα επιλογής του πολλαπλασιαστή στοιχημάτων. Ανάλογα με το επιλεγμένο στοίχημα, το παιχνίδι συμπεριφέρεται διαφορετικά. Οι πιθανές τιμές είναι:",
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"overflow":0
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],
"fileID":3431
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{
"name":"Paytable/Pages/Page4/MinMaxHolder/MinBet/MinimumText",
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"layer":0,
"components" : 
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"fileID":3263
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"componentType":"UILabel",
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"_text":"ΕΛΑΧΙΣΤΟ ΣΤΟΙΧΗΜΑ: ",
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"width":270,
"height":26
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],
"fileID":3432
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{
"name":"Paytable/Pages/Page2/FirePortalFeatureHolder/RulesHolder/RuleHolder3/Rule3",
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"layer":0,
"components" : 
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"fileID":3264
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"_text":"Κάθε φορά που εμφανίζεται ένα WILD, αρχίζει με έναν πολλαπλασιαστή x1 και κάθε φορά που χρησιμοποιείται σε έναν κερδοφόρο συνδυασμό, ο πολλαπλασιαστής αυξάνεται κατά x1 και, μετά την έκρηξη, μετακινείται μία θέση τυχαία προς τα πάνω, κάτω, αριστερά ή δεξιά, εντός της περιοχής του κερδοφόρου συνδυασμού. Ο πολλαπλασιαστής εφαρμόζεται στα κέρδη όλων των κερδοφόρων συνδυασμών που περιέχουν το συγκεκριμένο WILD. Η μέγιστη αξία που μπορεί να φτάσει ο πολλαπλασιαστής είναι x2500",
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"width":1272,
"height":180,
"overflow":0
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],
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{
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"layer":0,
"components" : 
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"guid":"7203feb9541b775409ee717a74ebac16"
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"psr":"d"
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"fileID":3265
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{
"componentType":"UILabel",
"enabled":true,
"serializableData" : 
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"_text":"Μπορεί να εμφανιστεί σε όλους τους κυλίνδρους.",
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"anchorY":0,
"width":1400,
"height":100,
"overflow":0
},
"fileID":3349
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],
"fileID":3434
},
{
"name":"Paytable/Pages/Page3/MaxWinHolder/RuleHolder/Rule",
"activeSelf":true,
"layer":0,
"components" : 
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"enabled":true,
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"fileID":3266
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"_text":"Το μέγιστο ποσό κέρδους περιορίζεται σε {0}x το στοίχημα. Εάν το συνολικό κέρδος ενός γύρου φτάσει {1}x το στοίχημα, ο γύρος τελειώνει αμέσως, απονέμεται το κέρδος και χάνονται όλες οι υπόλοιπες λειτουργίες.",
"fontSize":25,
"anchorY":0,
"width":1400,
"height":125,
"overflow":0
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"fileID":3350
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],
"fileID":3435
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{
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"layer":0,
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"fileID":3267
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"enabled":true,
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"_text":"Ειδικοί κύλινδροι βρίσκονται στο παιχνίδι κατά τη διάρκεια της λειτουργίας.",
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"anchorY":0,
"width":1400,
"height":125,
"overflow":0
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],
"fileID":3436
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"layer":0,
"components" : 
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"_text":"Τα παιχνίδια με υψηλή μεταβλητότητα πληρώνουν λιγότερο συχνά κατά μέσο όρο, αλλά η πιθανότητα να πετύχεις μεγάλα κέρδη σε σύντομο χρονικό διάστημα είναι υψηλότερη.",
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],
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"_text":"ΑΓΟΡΑΣΤΕ ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΕΣ",
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"_text":"Εάν πετύχετε σύμβολα WILD ΠΥΛΗ ΦΛΟΓΑΣ στην περιστροφή που ενεργοποίησε τη λειτουργία, ο γύρος αρχίζει με αυτά στην οθόνη στην ίδια θέση.",
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"_text":"ΚΑΝΟΝΕΣ ΠΑΙΧΝΙΔΙΟΥ ",
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"width":1000,
"height":70,
"overflow":0
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],
"fileID":3440
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{
"name":"Paytable/Pages/Page4/MinMaxHolder/MaxBet/MaximumText",
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"_text":"ΜΕΓΙΣΤΟ ΣΤΟΙΧΗΜΑ: ",
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{
"name":"Paytable/Pages/Page4/FreeSpinsExtraRules/FreeSpinsRound",
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"_text":"Οι επιτυχίες δωρεάν περιστροφών δίνονται στον παίκτη μετά την ολοκλήρωση του γύρου. ",
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"fileID":3274
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"_text":"Όταν κερδίζετε με πολλαπλά μπλοκ, όλες οι επιτυχίες προστίθενται στο συνολικό κέρδος.",
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"anchorY":0,
"width":1400,
"height":50,
"overflow":0
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],
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"_text":"Εάν 2 ή περισσότερα WILD αποτελούν μέρος του ίδιου κερδοφόρου συνδυασμού, αφού πληρωθεί ο συνδυασμός, συγχωνεύονται σε ένα και ο πολλαπλασιαστής τους πολλαπλασιάζεται μεταξύ τους.",
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{
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"_text":"Το RTP του παιχνιδιού κατά τη χρήση του \"ΣΤΟΙΧΗΜΑΤΟΣ ANTE\" είναι {0}%",
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"_text":"Αυτό είναι το σύμβολο WILD ΠΥΛΗ ΦΛΟΓΑΣ και αντικαθιστά όλα τα σύμβολα εκτός από το SCATTER.",
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"_text":"Πετύχετε 3, 4, 5, 6 ή 7 σύμβολα SCATTER για να ενεργοποιήσετε τη λειτουργία ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΕΣ και να λάβετε 10, 12, 14, 16 ή 18 δωρεάν περιστροφές, αντίστοιχα.",
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"_text":"Το παιχνίδι παίζεται σε πίνακα συμβόλων 7x7.",
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"width":1400,
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],
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{
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"_text":"Όλες οι αξίες εκφράζονται ως πραγματικά κέρδη σε νομίσματα.",
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"fileID":3281
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"_text":"ΚΑΝΟΝΕΣ ΠΑΙΧΝΙΔΙΟΥ ",
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"width":1400,
"height":70,
"overflow":0
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"fileID":3365
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],
"fileID":3450
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"_text":"Όλα τα κέρδη προστίθενται στο υπόλοιπο του παίκτη αφού παιχτούν όλες οι τούμπες που προέκυψαν από τη βασική περιστροφή.",
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"fileID":3283
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"_text":"ΛΕΙΤΟΥΡΓΙΑ WILD ΠΥΛΗ ΦΛΟΓΑΣ",
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"_text":"Το πλήκτρο του ΔΙΑΣΤΗΜΑΤΟΣ και το ENTER στο πληκτρολόγιο μπορούν να χρησιμοποιηθούν για να ξεκινήσει και να σταματήσει η περιστροφή.   ",
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"_text":"Η δυσλειτουργία ακυρώνει όλες τις πληρωμές και τα παιχνίδια.",
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"_text":"ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΕΣ",
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"fileID":3287
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"_text":"ΠΟΝΤΑΡΙΣΜΑ ΑΝΤΕ",
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"width":1400,
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"fileID":3288
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"_text":"Ο παίκτης έχει την επιλογή να αυξήσει τον πολλαπλασιαστή στοιχήματος σε 30x το στοίχημα ανά γραμμή. Όταν παίζετε με ένα ενεργό στοίχημα Ante, οι πιθανότητες να πετύχετε σύμβολα BONUS αυξάνεται.",
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"width":1162,
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],
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"name":"Game/GamePivot/Main/ReelsManager/Playfield/FS/FSLeft/Texts/LastFS/Label",
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"_text":"ΤΕΛΕΥΤΑΙΑ ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΗ",
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"_text":"ΕΞΤΡΑ ΕΥΚΑΙΡΙΑ SCATTERS",
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') format('woff')}"
}
}
]}