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"_text":"Az INGYENES PÖRGETÉSEK azonnal aktiválható az alapjátékból az aktuális tét 100x-szorosával történő megvásárlással.",
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"_text":"25x tétszorzó – az INGYENES PÖRGETÉSEK megnyerésének természetes esélye megnövekszik. Több SCATTER szimbólum van jelen a tárcsákon. Az INGYENES PÖRGETÉSEK VÁSÁRLÁSA funkció inaktiválva van.",
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"_text":"Ezek a szorzó szimbólumok. Minden tárcsán megjelenhetnek, a pörgetések és ejtések során véletlenszerűen jelennek meg mind az alapjátékban, mind az INGYENES PÖRGETÉSEK során.",
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"_text":"AZ INGYENES PÖRGETÉS SZABÁLYAI ",
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"_text":"A tumble funkció folyamatosan működik mindaddig, amíg a tumble funkció eredményeként már nincs több nyerő kombináció a képernyőn. A lehetséges tumble funkciók számának nincs felső határa.",
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"_text":"Minden nyeremény, amit a lejátszott alappörgetés mindegyik ejtés funkciója eredményezett, hozzáadódik a játékos egyenlegéhez.",
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"_text":"A játék megtérülési értéke (RTP) \"INGYENES PÖRGETÉSEK VÁSÁRLÁSA\" esetén {0}%",
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"_text":"MAXIMÁLIS TÉT:",
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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":"A szimbólumok bárhol jelennek meg, fizetnek.\n Minden nyeremény megszorzódik az alaptéttel.",
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"width":1400,
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"_text":"Valahányszor egy SZORZÓ szimbólum megjelenik, véletlenszerűen 2x, 3x, 4x, 5x, 6x, 8x, 10x, 12x, 15x, 20x, 25x, 30x, 40x, 50x, 60x, 80x, 100x, 150x, 200x, 300x, 400x vagy 500x szorzóértéket kap.",
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"_text":"Az INGYENES PÖRGETÉSI kör során, valahányszor egy SZORZÓ szimbólum kipördül, a SZORZÓ értéke hozzáadódik a teljes szorzóhoz. A kör teljes időtartama alatt a teljes szorzóval szorzódik meg az összes nyeremény.",
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"_text":"Az INGYENES PÖRGETÉS FUNKCIÓ akkor aktiválódik, ha 4 vagy több SCATTER szimbólum jelenik meg bárhol a képernyőn.",
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"_text":"A naplóban található ingyenes pörgetések összesített nyereménye tartalmazza a ciklus teljes nyereményét.",
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"_text":"Az első ejtés után az 1. felső tárcsa feloldódik.",
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"_text":"Nem robban fel az ejtések részeként, és a képernyőn marad az ugyanazon pörgetésből származó összes ejtés végéig.",
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"_text":"A maximális nyeremény a tét {0}x értékére korlátozódik. Ha egy kör összesített nyereménye eléri a tét {1}x értékét, a kör azonnal véget ér, és a nyeremény jóváíródik, viszont az összes fennmaradó játékmód elveszik.",
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"_text":" Az INGYENES PÖRGETÉSEK kör megvásárlásakor a aktiváló pörgetésekben 4, 5 vagy 6 SCATTER szimbólum véletlenszerűen kipöröghet.",
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"_text":"A feloldás a következőképpen történik:",
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"overflow":0
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],
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') format('woff')}"
}
}
]}