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"_text":"Играчът може да избира множителя на залога. В зависимост от избрания залог играта протича по различен начин. Възможните стойности са:",
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"_text":"Множител на залога 20x - дава се възможност за купуване на РУНД ОТ БЕЗПЛАТНИ ЗАВЪРТАНИЯ срещу сума, равна на 100x общия залог.",
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"_text":"Всички печалби се добавят към баланса на играча след изиграването на всички падания, произтичащи от\nзавъртане в основната игра. ",
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"_text":"Когато ФУНКЦИЯТА ПАДАНЕ е активна, печелившите комбинации се изплащат след всяко завъртане\nи всички печеливши символи изчезват. Останалите символи падат на дъното на екрана, а празните\nпозиции се запълват от символи, спускащи се отгоре.  ",
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"_text":"Печелите бонус БЕЗПЛАТНИ ЗАВЪРТАНИЯ, когато 4 или повече символа SCATTER се появят където и да е на екрана.",
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"_text":"Рундът започва с 10 безплатни завъртания.",
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"_text":"При всяка поява на 3 или повече символа SCATTER по време на РУНДА ОТ БЕЗПЛАТНИ ЗАВЪРТАНИЯ се дават още 5 безплатни завъртания.",
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"_text":"Това е символът МНОЖИТЕЛ.          е наличен на барабаните само по време на РУНДА ОТ БЕЗПЛАТНИ ЗАВЪРТАНИЯ и остава на екрана до края на серията от падания.",
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"_text":"По време на рунда БЕЗПЛАТНИ ЗАВЪРТАНИЯ се играе на специални барабани.",
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"_text":"При всяка поява на символ          същият приема произволна стойност на множител от 2x до 100x.",
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"_text":"В игри със средна степен на риск се печели със стабилна честота, като печалбите варират от много ниски до много високи",
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"_text":"За символите се изплаща независимо от позицията им.\n Всички печалби се умножават по основния залог.",
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"_text":"Общата печалба от безплатни завъртания, посочена в историята, съдържа цялата печалба за цикъла. ",
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"width":1400,
"height":50,
"overflow":0
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"fileID":996
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],
"fileID":1116
},
{
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"_text":"Всички стойности са изразени като реални печалби в монети.",
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],
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"_text":"Завъртането може да се започва и спира с клавишите „ИНТЕРВАЛ“ и „ENTER“.",
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"components" : 
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],
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"_text":"Минималният коефициент на възвръщаемост за играча (RTP) на тази игра е {0}%",
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"width":1400,
"height":25,
"overflow":0
},
"fileID":1000
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],
"fileID":1120
},
{
"name":"Paytable/Pages/Page4/RulesBottom/RTP/MaximumRTP/Label",
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"components" : 
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},
"fileID":882
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{
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"_text":"Максималният коефициент на възвръщаемост за играча (RTP) на тази игра е {0}%",
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"anchorY":1,
"width":1400,
"height":25,
"overflow":0
},
"fileID":1001
}
],
"fileID":1121
},
{
"name":"Paytable/Pages/Page4/RulesBottom/MinMaxBetHolder/MinBet/MinimumText",
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"children" : 
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"p":"-123,,"
},
"fileID":883
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{
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"_text":"МИНИМАЛЕН ЗАЛОГ:",
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"width":266,
"height":26
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"fileID":1002
}
],
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"name":"Paytable/Pages/Page4/RulesBottom/MinMaxBetHolder/MaxBet/MaximumText",
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],
"p":"-142,,"
},
"fileID":884
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{
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"_text":"МАКСИМАЛЕН ЗАЛОГ:",
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"anchorX":0,
"width":276,
"height":26
},
"fileID":1003
}
],
"fileID":1123
},
{
"name":"Paytable/Pages/Page4/RulesBottom/MalfunctionLabel",
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},
"fileID":885
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{
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"_text":"При неизправност се анулират всички печалби и игри.",
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"width":875,
"height":50,
"overflow":0
},
"fileID":1004
}
],
"fileID":1124
},
{
"name":"Paytable/Pages/Jackpot1/Title/PaytableTitleLabel1",
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"fileID":886
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"_text":"ПРАВИЛА ЗА ДЖАКПОТА",
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"width":1150,
"height":40,
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},
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],
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"_text":"В играта може едновременно да има до 4 прогресивни джакпоти. Размерът на всеки джакпот се увеличава с процент, приспаднат от залога на играча. Когато един от Джакпотите бъде спечелен от играч, общият размер се нулира и започва да се трупа отново. ",
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],
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"fileID":888
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"_text":"Джакпотите могат да бъдат спечелени случайно в края на всяко завъртане в основната игра. Джакпотите не могат да бъдат спечелени по време на никой от бонусите Безплатни Завъртания. ",
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"anchorY":0,
"width":1375,
"height":84,
"overflow":0
},
"fileID":1007
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],
"fileID":1127
},
{
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"components" : 
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"fileID":889
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"_text":"Шансът на играча да спечели един от наличните джакпоти е пряко свързан със заложената сума. По-високите залози имат по-висок шанс за печалба, но всеки джакпот може да се спечели с всяка заложена сума над минималния допустим залог.",
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"height":112,
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],
"fileID":1128
},
{
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"fileID":890
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"_text":"Минималният допустим залог за спечелване на някой от джакпотите е:",
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"width":900,
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],
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},
{
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"fileID":891
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"_text":"В играта се показва печалба на джакпот, когато се паднат 3 символа с етикет                              ",
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"width":1375,
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],
"fileID":1130
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"fileID":892
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"_text":"При неизправност се анулират всички печалби и игри.",
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"width":850,
"height":48,
"overflow":0
},
"fileID":1011
}
],
"fileID":1131
},
{
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"layer":0,
"components" : 
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"fileID":893
},
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"_text":"Изчисленият коефициент на възвръщаемост за играча (RTP) на играта, включително джакпотите, е: {0}%",
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"width":1314,
"height":26
},
"fileID":1012
}
],
"fileID":1132
},
{
"name":"Paytable/Pages/Jackpot2/P3/Label",
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"layer":0,
"components" : 
[
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"componentType":"Transform",
"enabled":true,
"serializableData" : 
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"guid":"97d126d35f931ab47bde0f5a2b7b7cf2"
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"fileID":894
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"guid":"83450e0c3470f084599de46e375a76d7"
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"_text":"Джакпотът може да бъде временно закрит. Когато джакпотите са закрити, всички вноски се спират и джакпотите се маркират с „Джакпотът е закрит”. Сумата, натрупана преди закриването, остава в джакпота и става налична за спечелване, когато джакпотите бъдат открити отново.",
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"anchorY":0,
"width":1375,
"height":140,
"overflow":0
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}
],
"fileID":1133
},
{
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"components" : 
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"componentType":"Transform",
"enabled":true,
"serializableData" : 
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"guid":"97d126d35f931ab47bde0f5a2b7b7cf2"
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"children" : 
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},
"fileID":895
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"serializableData" : 
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"fontName" : 
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"guid":"83450e0c3470f084599de46e375a76d7"
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"_text":"ПРАВИЛА ЗА ДЖАКПОТА",
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"width":1150,
"height":40,
"overflow":0
},
"fileID":1014
}
],
"fileID":1134
},
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"components" : 
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"componentType":"Transform",
"enabled":true,
"serializableData" : 
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"guid":"97d126d35f931ab47bde0f5a2b7b7cf2"
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},
"fileID":896
},
{
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"serializableData" : 
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"fontName" : 
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"guid":"83450e0c3470f084599de46e375a76d7"
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"_text":"Поради неизбежното закъснение на сигналите в интернет показаните суми на джакпотите може да се различават от действителните стойности.",
"fontSize":25,
"anchorY":0,
"width":1375,
"height":84,
"overflow":0
},
"fileID":1015
}
],
"fileID":1135
},
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"activeSelf":true,
"layer":0,
"components" : 
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"componentType":"Transform",
"enabled":true,
"serializableData" : 
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"parent" : 
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"fileID":968,
"guid":"97d126d35f931ab47bde0f5a2b7b7cf2"
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"children" : 
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"psr":"d"
},
"fileID":897
},
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"serializableData" : 
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"fontName" : 
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"guid":"83450e0c3470f084599de46e375a76d7"
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"_text":"Ако двама или повече играчи спечелят джакпот по приблизително едно и също време, всички печалби се дават в съответния ред, което значи, че всеки играч получава стойността на джакпота, натрупана към точния момент на неговата печалба. Джакпотът НЕ се разделя по равно между няколко победители.",
"fontSize":25,
"anchorY":0,
"width":1375,
"height":140,
"overflow":0
},
"fileID":1016
}
],
"fileID":1136
},
{
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"layer":0,
"components" : 
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"guid":"97d126d35f931ab47bde0f5a2b7b7cf2"
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"children" : 
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"psr":"d"
},
"fileID":898
},
{
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"enabled":true,
"serializableData" : 
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"fontName" : 
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"guid":"83450e0c3470f084599de46e375a76d7"
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"_text":"СПЕЧЕЛИ НАД",
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"width":1400,
"height":160,
"overflow":0
},
"fileID":1017
}
],
"fileID":1137
},
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"fileID":899
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"_text":"ПРОИЗВОЛЕН\nМНОЖИТЕЛ ДО         \n ПРИ БЕЗПЛАТНИТЕ\nЗАВЪРТАНИЯ",
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"width":1208,
"height":480
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"fileID":1138
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"layer":0,
"components" : 
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"_text":"МИНИМАЛЕН ОБЩ ЗАЛОГ ЗА КУПУВАНЕ НА СУПЕР БЕЗПЛАТНИ ЗАВЪРТАНИЯ",
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"_text":"СИГУРНИ ЛИ СТЕ?",
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') format('woff')}"
}
}
]}