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"_text":"Intro képernyő",
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"_text":"Csak az alapjáték során jelenik meg az összes tárcsán.",
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"width":1400,
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"_text":"A TUMBLE FUNKCIÓ (ejtés) azt jelenti, hogy minden egyes pörgetés után, a nyerő kombinációk kifizetésre kerülnek, majd a nyerő szimbólumok eltűnnek. A fennmaradó szimbólumok leesnek a képernyő aljára és az üresen maradt helyeket fentről érkező új szimbólumok töltik fel.",
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"_text":"Fizesse ki a teljes tét 100x értékét a STANDARD INGYENES PÖRGETÉSI játékmód aktiválásához véletlenszerűen 4–6 SCATTER szimbólummal.",
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"_text":"Az INGYENES PÖRGETÉSI kör azonnal aktiválható az alapjátékból annak megvásárlásával.",
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"_text":"Minden további szimbólum balról jobbra, szomszédos tárcsák esetén fizet, a legbaloldalibb tárcsával kezdődően.",
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"_text":"Az ingyenes pörgetések és a bónuszok során szerzett nyeremények hozzáadódnak a nyerővonalakon elért nyereményhez.",
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"_text":"Fizesse ki a teljes tét 300x értékét a DUPLA SZORZÓS INGYENES PÖRGETÉSEK aktiválásához, amelyben minden nyeremény megszorzódik az aktuális ejtéskor felrobbant szimbólumok számának duplájával.",
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"_text":"Ez a szimbólum a WILD és minden más szimbólumot helyettesíthet, kivéve a SCATTER-t. ",
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"width":550,
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"_text":"A maximális nyeremén a tét {0}x-szeresére korlátozott mind az alapjátékban, mint az ingyenes pörgetés során. Ha az INGYENES PÖRGETÉSI KÖR összesített nyereménye eléri a tét {1}x-szeresét, a kör automatikusan véget ér, majd a nyeremény jóváíródik, és az összes fennmaradó ingyenes pörgetés elvész",
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"_text":"INGADOZÁS (VOLATILITÁS)",
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"_text":"Az ingyenes pörgetések nyereménye azután kerül kifizetésre a játékosnak, miután a kör befejeződött.",
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"anchorY":1,
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],
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"_text":"Pörgessen ki 4, 5 vagy 6, vagy több SCATTER szimbólumot az INGYENES PÖRGETÉSI játékmód aktiválásához és rendre 15, 20 vagy 25 ingyenes pörgetés megnyeréséhez.",
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],
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"_text":"A forduló során minden nyereményt megszorozunk az aktuális bukfencben felrobbant szimbólumok teljes számával. ",
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"_text":"A játék RTP-je a \"DUPLA SZORZÓS INGYENES PÖRGETÉSEK VÁSÁRLÁSA\" használata esetén {0}%",
"fontSize":50,
"anchorY":0,
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],
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"_text":"A játék megtérülési értéke (RTP) \"INGYENES PÖRGETÉSEK VÁSÁRLÁSA\" esetén {0}%",
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"_text":"Minden további szimbólum balról jobbra, szomszédos tárcsák esetén fizet, a legbaloldalibb tárcsával kezdődően.",
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"_text":"Az INGYENES PÖRGETÉSI kör megvásárlásakor véletlenszerűen 4, 5 vagy 6 SCATTER szimbólum garantáltan kipördül az aktiváló pörgetéskor.",
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"_text":"A nyeremények bármennyi egymás mellett álló szimbólum alapján balról jobbra kerülnek kifizetésre.",
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"width":1400,
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"_text":"Minden nyeremény értéke érmékben van feltüntetve.",
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"_text":"Az ingyenes pörgetések és a bónuszok során szerzett nyeremények hozzáadódnak a nyerővonalakon elért nyereményhez.",
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"_text":"A TUMBLE FUNKCIÓ (ejtés) azt jelenti, hogy minden egyes pörgetés után, a nyerő kombinációk kifizetésre kerülnek, majd a nyerő szimbólumok eltűnnek. A fennmaradó szimbólumok leesnek a képernyő aljára és az üresen maradt helyeket fentről érkező új szimbólumok töltik fel.",
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"_text":"A játékmód során különleges tárcsák vannak játékban.",
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"_text":"INGYENES PÖRGETÉS",
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],
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"_text":"Ha több nyerővonalon is nyer, akkor minden nyeremény hozzáadódik a teljes nyereményhez.",
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"_text":"Nyerővonalanként csak a legmagasabb nyereményt adó kombináció fizet. ",
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"_text":"A maximális nyeremén a tét {0}x-szeresére korlátozott mind az alapjátékban, mint az ingyenes pörgetés során. Ha az INGYENES PÖRGETÉSI KÖR összesített nyereménye eléri a tét {1}x-szeresét, a kör automatikusan véget ér, majd a nyeremény jóváíródik, és az összes fennmaradó ingyenes pörgetés elvész",
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"_text":"Fizesse ki a teljes tét 100x értékét a STANDARD INGYENES PÖRGETÉSI játékmód aktiválásához véletlenszerűen 4–6 SCATTER szimbólummal.",
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],
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"_text":"A 2., 3., 4., 5. és 6. tárcsán jelenik meg.",
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"anchorY":0,
"width":1068,
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},
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],
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"_text":"Az 1-6. tárcsák akár 7 szimbólumot is tartalmazhatnak. Az összes nyerési lehetőség maximális száma 117649.",
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],
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"_text":"A naplóban található ingyenes pörgetések összesített nyereménye tartalmazza a ciklus teljes nyereményét.",
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"_text":"Az INGYENES PÖRGETÉSI kör azonnal aktiválható az alapjátékból annak megvásárlásával.",
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"_text":"Ez a szimbólum a WILD és minden más szimbólumot helyettesíthet, kivéve a SCATTER-t. ",
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"_text":"A magas volatilitású játékok átlagosan ritkábban nyernek, viszont egy rövid időtávot figyelembe véve nagyobb az esély a nagy nyereményekre.",
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"_text":"Csak az alapjáték során jelenik meg az összes tárcsán.",
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"anchorY":0,
"width":906,
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') format('woff')}"
}
}
]}