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"_text":"В БОНУСА ПАДАНЕ печелившите комбинации се изплащат след всяко завъртане, при което всички символи от тези комбинации изчезват. Оставащите символи падат в долната част на екрана, а празните позиции се запълват с нови символи, падащи отгоре. Новите символи са със същия размер като резултата от първоначалното завъртане преди паданията.",
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"width":1400,
"height":670,
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],
"fileID":6131
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"name":"Paytable/Pages/Page2/FSHolder/BonusHolder/RulesHolder/RuleHolder2/Rule2",
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"_text":"Съберете 3 или повече символа BONUS в която и да е позиция на барабаните, за да активирате РУНДА ОТ БЕЗПЛАТНИ ЗАВЪРТАНИЯ.",
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"anchorY":0,
"width":913,
"height":100,
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},
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],
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"_text":"В основната игра можете веднага да активирате РУНДА БЕЗПЛАТНИ ЗАВЪРТАНИЯ, като платите 100x текущия общ залог. ",
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"height":100,
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],
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},
{
"name":"Paytable/Pages/Page5/RulesBottom/MinMaxHolder/MinBet/MinimumText",
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"_text":"МИНИМАЛЕН ЗАЛОГ:",
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"width":266,
"height":26
},
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],
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},
{
"name":"Paytable/Pages/Page3/RulesHolderBottom/RuleHolder5/Rule5",
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"_text":"Няма ограничение на броя възможни повторни активирания.",
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"width":1329,
"height":100,
"overflow":0
},
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{
"name":"Paytable/Pages/Page3/ListHolder2/List2",
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"_text":"Когато рискувате между 6 и 7 безплатни завъртания, вероятността да спечелите е {0}.",
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"anchorX":0,
"width":1400,
"height":100,
"overflow":0
},
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],
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{
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"guid":"76144f758162bbe4f974f90efe50ebb4"
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"_text":"Когато в играта се използва опцията „КУПИ БЕЗПЛАТНИ ЗАВЪРТАНИЯ“, възвръщаемостта за играча (RTP) е {0}%",
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"width":1082,
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"_text":"За 4x символа BONUS произволно печелите 6, 7, 8, 10, 12 или 14 безплатни завъртания.",
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"anchorY":0,
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"overflow":0
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{
"name":"Paytable/Pages/Page5/Title/GameRulesLabel",
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"enabled":true,
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{
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"_text":"ПРАВИЛА НА ИГРАТА",
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"width":1400,
"height":40,
"overflow":0
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],
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{
"name":"Paytable/Pages/Page3/ListHolder2/List4",
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"_text":"Когато рискувате между 8 и 9 безплатни завъртания, вероятността да спечелите е {0}.",
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"anchorX":0,
"width":1400,
"height":100,
"overflow":0
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{
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"_text":"Максималната спечелена сума е ограничена до {0}x залога. Ако общата печалба от РУНДА ОТ БЕЗПЛАТНИ ЗАВЪРТАНИЯ достигне {1}x залога, рундът приключва веднага, печалбата се изплаща и всички оставащи безплатни завъртания отпадат.",
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"anchorY":0,
"width":1400,
"height":100,
"overflow":0,
"spacingY":5
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"fileID":6029
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{
"name":"Paytable/Pages/Page2/TumbleHolder/TumbleRules/Tumblenew2",
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"fileID":5919
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"_text":"Паданията продължават, докато не се образуват повече печеливши комбинации в резултат на паданията.",
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"width":1400,
"height":100,
"overflow":0,
"spacingY":5
},
"fileID":6030
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],
"fileID":6142
},
{
"name":"Paytable/Pages/Page2/FSHolder/BonusHolder/ListHolder/ListHolder/List1",
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"fileID":5920
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{
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"fontName" : 
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"_text":"За 6x символа BONUS произволно печелите 8, 10, 12 или 14 безплатни завъртания.",
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"anchorX":0,
"anchorY":0,
"width":1329,
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"overflow":0
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"fileID":6031
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{
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"fileID":5921
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"_text":"ПРАВИЛА НА ИГРАТА",
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"width":1400,
"height":40,
"overflow":0
},
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],
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{
"name":"Paytable/Pages/Page1/Wild/WildRule1/Label_1",
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"fileID":5922
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"_text":"Този символ е WILD и замества всички символи, освен         .",
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"anchorY":1,
"width":448,
"height":106,
"overflow":0,
"spacingY":10
},
"fileID":6033
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],
"fileID":6145
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{
"name":"Paytable/Pages/Page5/RulesTop/TranslationSource",
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"fileID":5923
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"_text":"Печалбата от безплатните завъртания се добавя към печалбата от плащащата пътека.\nВсички печалби се умножават по основния залог.",
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"width":1155,
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"spacingY":5
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"fileID":6034
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],
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{
"name":"Paytable/Pages/Page5/RulesTop/FSTotalWinHistory",
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"fileID":5924
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"_text":"Общата печалба от безплатни завъртания, посочена в историята, съдържа цялата печалба за цикъла. ",
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"width":1400,
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{
"name":"Paytable/Pages/Page2/FSHolder/BonusHolder/ListHolder/ListHolder/List2",
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"layer":0,
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"fileID":5925
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{
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"_text":"За 5x символа BONUS произволно печелите 7, 8, 10, 12 или 14 безплатни завъртания.",
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"anchorX":0,
"anchorY":0,
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"overflow":0
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{
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"serializableData" : 
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"_text":"Завъртането може да се започва и спира с клавишите „ИНТЕРВАЛ“ и „ENTER“.",
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"width":1400,
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{
"name":"Paytable/Pages/Page5/RulesTop/HighestWin",
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"fileID":5927
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"serializableData" : 
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"_text":"Изплаща се само най-високата печалба за всяка печеливша комбинация на една и съща плащаща пътека.",
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"name":"Paytable/Pages/Page2/WildMultiplierHolder/RulesHolder/RuleHolder1/Rule1",
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"layer":0,
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"_text":"Всеки символ WILD се пада с произволен множител x2 или x3. Множителят се прилага върху печалбата от текущото падане и всички последващи падания и се събира в индикатора. Всеки път, когато по време на серията от падания се появят още символи WILD, събраната стойност се умножава по стойността на новите.",
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"fileID":6151
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"name":"Paytable/Pages/Page4/MaxWinHolder/TitleHolder/Title",
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"fileID":5929
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"_text":"МАКС. ПЕЧАЛБА",
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"anchorY":1,
"width":1400,
"height":70,
"overflow":0
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"fileID":6040
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],
"fileID":6152
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"name":"Paytable/Pages/Page2/TumbleHolder/TitleHolder/Title",
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"components" : 
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"_text":"ФУНКЦИЯ ПАДАНЕ",
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"_text":"Всички печалби се добавят към баланса на играча след изиграване на всички падания, произтичащи от завъртане в основната игра.",
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],
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"_text":"Печалбите от безплатните завъртания и бонусите се добавят към печалбата от печелившата комбинация.",
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"_text":"МАКСИМАЛЕН ЗАЛОГ:",
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"width":276,
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],
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"name":"Paytable/Pages/Page4/BuyFsHolder/RuleHolder2/Rule2",
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"_text":"Когато купите бонус БЕЗПЛАТНИ ЗАВЪРТАНИЯ, произволно се падат 3, 4, 5 или 6 символа BONUS.",
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],
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{
"name":"Paytable/Pages/Page5/RulesBottom/MalfunctionLabel",
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"_text":"При неизправност се анулират всички печалби и игри.",
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],
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"_text":"По време на БОНУСА БЕЗПЛАТНИ ЗАВЪРТАНИЯ се играе на специални барабани.",
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],
"fileID":6159
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"_text":"В игри с висока степен на риск се печели по-рядко от средното, но шансът да се паднат големи печалби в кратък период от време е по-голям",
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"name":"Paytable/Pages/Page1/PayWaysRules/BaseGameWaysIndicatorContainer/WaysToWin",
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"_text":"Съберете 2, 3, 4, 5 или 6 символа BONUS по време на бонуса, за да спечелите съответно още 1, 2, 3, 4 или 6 безплатни завъртания.",
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"_text":"На барабани 1 и 6 може да има до 7 символа. На барабани 2, 3, 4 и 5 може да има до 6 символа, както и още един символ на най-горния ред. Най-горният ред на барабани 2 до 5 се завърта отделно от ляво надясно. Общият максимален брой възможни печеливши комбинации е 117649.",
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"_text":"Преди началото на рунда се избира произволен брой безплатни завъртания.",
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"_text":"Всички стойности са изразени като реални печалби в монети.",
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"_text":"Когато рискувате между 13 и 14 безплатни завъртания, вероятността да спечелите е {0}.",
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],
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{
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"_text":"Символът WILD се появява само на най-горния ред.",
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"anchorY":0,
"width":540,
"height":185,
"overflow":0,
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{
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"_text":"Ако след избор на произволен брой завъртания броят е под 14, можете да рискувате с цел да спечелите още безплатни завъртания или можете по всяко време да приберете настоящия брой завъртания и да започнете рунда.",
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"_text":"Когато рискувате между 9 и 10 безплатни завъртания, вероятността да спечелите е {0}.",
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"anchorX":0,
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"overflow":0
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"_text":"Когато рискувате между 12 и 13 безплатни завъртания, шансът да спечелите е {0}.",
"fontSize":25,
"anchorX":0,
"width":1400,
"height":100,
"overflow":0
},
"fileID":6058
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],
"fileID":6170
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"_text":"Когато рискувате между 10 и 11 безплатни завъртания, шансът да спечелите е {0}.",
"fontSize":25,
"anchorX":0,
"width":1400,
"height":100,
"overflow":0
},
"fileID":6059
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"_text":"Всички символи плащат от ляво надясно на съседни барабани, като се започне от най-левия барабан.",
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"_text":"Когато рискувате между 5 и 6 безплатни завъртания, шансът да спечелите е {0}.",
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"width":1400,
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"_text":"Символите WILD, които се падат по време на рунда „безплатни завъртания“, имат произволен множител x2 или x3. Всеки път, когато се падне символ WILD, множителят се прилага върху печалбата от текущото падане и се събира в индикатор. Всеки път, когато се паднат други символи WILD, множителите им се умножават по стойността в индикатора.",
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"_text":"ПРАВИЛА НА БЕЗПЛАТНИТЕ ЗАВЪРТАНИЯ",
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') format('woff')}"
}
}
]}