{"id":4973,"date":"2026-10-08T11:47:00","date_gmt":"2026-10-08T11:47:00","guid":{"rendered":"https:\/\/cproxford.co.uk\/?p=4973"},"modified":"2026-10-08T11:47:00","modified_gmt":"2026-10-08T11:47:00","slug":"probabilite-de-resultats-consecutifs-au-banzai-casino-un-exemple-numerique-simple","status":"publish","type":"post","link":"https:\/\/cproxford.co.uk\/?p=4973","title":{"rendered":"Probabilit\u00e9 de r\u00e9sultats cons\u00e9cutifs au Banzai casino : un exemple num\u00e9rique simple"},"content":{"rendered":"<p>Deux r\u00e9sultats identiques \u00e0 la suite peuvent sembler tr\u00e8s rares, surtout apr\u00e8s une s\u00e9rie de pertes ou de gains. Pourtant, leur probabilit\u00e9 d\u00e9pend enti\u00e8rement des r\u00e8gles du jeu et de l\u2019hypoth\u00e8se retenue. Cet exemple explique calmement comment effectuer le calcul, sans promettre de pr\u00e9dire le prochain r\u00e9sultat. Pour comparer les informations disponibles sur <a href=\"https:\/\/casinobanzai.fr\/\">casino banzai<\/a>, gardez toujours s\u00e9par\u00e9s les faits v\u00e9rifiables, les promotions et les simples impressions.<\/p>\n<p><img decoding=\"async\" style=\"display: block; margin-left: auto; margin-right: auto;\" src=\"data:image\/webp;base64,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\" alt=\"banzai casino\" border=\"0\" \/><\/p>\n<h2>Les hypoth\u00e8ses n\u00e9cessaires pour calculer une s\u00e9rie<\/h2>\n<p>Une probabilit\u00e9 n\u2019a de sens que si le cadre est pr\u00e9cis. Nous allons utiliser un jeu imaginaire \u00e0 deux r\u00e9sultats, A et B, avec une chance de 50 % pour chacun \u00e0 chaque tour. Cette situation ressemble \u00e0 une pi\u00e8ce \u00e9quilibr\u00e9e, mais elle ne d\u00e9crit pas automatiquement une machine \u00e0 sous, une roulette ou un jeu en direct du Banzai casino.<\/p>\n<h3>R\u00e9sultats ind\u00e9pendants et chances constantes<\/h3>\n<p>Nous supposons que chaque tour est ind\u00e9pendant du pr\u00e9c\u00e9dent. Si A appara\u00eet trois fois, le quatri\u00e8me tour ne \u201cse souvient\u201d pas de cette s\u00e9rie. Nous supposons aussi que la probabilit\u00e9 de A reste de 0,5 et celle de B de 0,5. Sans ces deux conditions, le calcul change.<\/p>\n<p>Dans un casino r\u00e9el, les r\u00e8gles du titre, les lignes de paiement, les mises et le g\u00e9n\u00e9rateur de r\u00e9sultats peuvent modifier l\u2019analyse. Les pages publiques de Banzai mentionnent des centaines de jeux et, sur une autre pr\u00e9sentation, plus de 3 000 jeux, mais elles ne donnent pas une probabilit\u00e9 unique applicable \u00e0 tout le catalogue.<\/p>\n<h3>Ce que signifie \u00ab cons\u00e9cutif \u00bb<\/h3>\n<p>Une s\u00e9rie de deux A signifie que A appara\u00eet au premier tour et encore au second. Une s\u00e9rie de trois A exige trois r\u00e9sultats successifs. Il faut donc distinguer \u201cobtenir A deux fois de suite \u00e0 partir de maintenant\u201d et \u201cobserver au moins une s\u00e9rie de deux A dans une longue suite\u201d. Ce ne sont pas les m\u00eames questions.<\/p>\n<table>\n<thead>\n<tr>\n<th>\u00c9v\u00e9nement<\/th>\n<th>Hypoth\u00e8se<\/th>\n<th>Calcul<\/th>\n<th>Probabilit\u00e9<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>Deux A cons\u00e9cutifs<\/td>\n<td>2 tours, A = 50 %<\/td>\n<td>0,5 \u00d7 0,5<\/td>\n<td>25 %<\/td>\n<\/tr>\n<tr>\n<td>Trois A cons\u00e9cutifs<\/td>\n<td>3 tours, A = 50 %<\/td>\n<td>0,5 \u00d7 0,5 \u00d7 0,5<\/td>\n<td>12,5 %<\/td>\n<\/tr>\n<tr>\n<td>Quatre A cons\u00e9cutifs<\/td>\n<td>4 tours, A = 50 %<\/td>\n<td>0,5\u2074<\/td>\n<td>6,25 %<\/td>\n<\/tr>\n<tr>\n<td>Deux B cons\u00e9cutifs<\/td>\n<td>2 tours, B = 50 %<\/td>\n<td>0,5 \u00d7 0,5<\/td>\n<td>25 %<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<h2>Exemple num\u00e9rique : trois r\u00e9sultats identiques<\/h2>\n<p>Prenons une situation volontairement r\u00e9duite. Un joueur observe trois tours et cherche la s\u00e9quence A-A-A. Le premier A a une probabilit\u00e9 de 50 %. Pour que le deuxi\u00e8me r\u00e9sultat soit aussi A, on multiplie par 50 %. Il faut encore multiplier par 50 % pour le troisi\u00e8me.<\/p>\n<h3>Le calcul pas \u00e0 pas<\/h3>\n<p>La formule est donc 0,5 \u00d7 0,5 \u00d7 0,5 = 0,125, soit 12,5 %. Autrement dit, sur un grand nombre de groupes ind\u00e9pendants de trois tours, cette s\u00e9quence pr\u00e9cise appara\u00eetrait en moyenne dans environ 1 groupe sur 8. Ce ratio n\u2019est pas une garantie : un groupe peut contenir A-A-A, tandis que le suivant peut ne jamais montrer cette suite.<\/p>\n<p>La m\u00eame logique s\u2019applique \u00e0 une s\u00e9rie de n r\u00e9sultats si la probabilit\u00e9 de chaque r\u00e9sultat reste p : la probabilit\u00e9 de n r\u00e9p\u00e9titions pr\u00e9cises est p<sup>n<\/sup>. Avec une chance de 40 %, trois r\u00e9p\u00e9titions donnent 0,4 \u00d7 0,4 \u00d7 0,4 = 6,4 %. Le r\u00e9sultat baisse vite, car chaque condition suppl\u00e9mentaire r\u00e9duit la probabilit\u00e9 totale.<\/p>\n<table>\n<thead>\n<tr>\n<th>Nombre de r\u00e9p\u00e9titions<\/th>\n<th>Probabilit\u00e9 individuelle suppos\u00e9e<\/th>\n<th>Expression<\/th>\n<th>R\u00e9sultat<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>2<\/td>\n<td>40 %<\/td>\n<td>0,4\u00b2<\/td>\n<td>16 %<\/td>\n<\/tr>\n<tr>\n<td>3<\/td>\n<td>40 %<\/td>\n<td>0,4\u00b3<\/td>\n<td>6,4 %<\/td>\n<\/tr>\n<tr>\n<td>4<\/td>\n<td>40 %<\/td>\n<td>0,4\u2074<\/td>\n<td>2,56 %<\/td>\n<\/tr>\n<tr>\n<td>5<\/td>\n<td>40 %<\/td>\n<td>0,4\u2075<\/td>\n<td>1,024 %<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<h2>Comment \u00e9viter les mauvaises interpr\u00e9tations<\/h2>\n<p>Une s\u00e9rie pass\u00e9e ne cr\u00e9e pas, \u00e0 elle seule, une dette statistique. Apr\u00e8s quatre A, le prochain r\u00e9sultat n\u2019est pas automatiquement B dans notre mod\u00e8le ind\u00e9pendant. Cette erreur, souvent appel\u00e9e \u201cillusion du joueur\u201d, peut pousser \u00e0 augmenter les mises pour rattraper une s\u00e9quence. Un calcul correct aide au contraire \u00e0 garder une limite claire.<\/p>\n<h3>Comparer le mod\u00e8le avec un jeu r\u00e9el<\/h3>\n<p>Avant toute conclusion sur le Banzai casino, v\u00e9rifiez la r\u00e8gle du jeu concern\u00e9. Une machine \u00e0 sous ne se r\u00e9sume pas \u00e0 deux r\u00e9sultats \u00e9quiprobables. Les symboles, les gains, les tours gratuits et la volatilit\u00e9 ont chacun leur r\u00f4le. Le mode d\u00e9mo est indiqu\u00e9 pour certains jeux non en direct, mais il ne transforme pas une observation courte en preuve statistique.<\/p>\n<ul>\n<li>Notez le jeu, la mise et le type de r\u00e9sultat observ\u00e9.<\/li>\n<li>D\u00e9finissez avant l\u2019observation la s\u00e9rie recherch\u00e9e.<\/li>\n<li>Utilisez un nombre de tours suffisant, sans modifier l\u2019hypoth\u00e8se apr\u00e8s coup.<\/li>\n<li>Comparez les r\u00e9sultats aux r\u00e8gles publi\u00e9es, pas \u00e0 une impression isol\u00e9e.<\/li>\n<\/ul>\n<p>Les offres ne changent pas forc\u00e9ment les probabilit\u00e9s du jeu. Par exemple, les promotions publi\u00e9es indiquent souvent une mise maximale de 5 \u20ac avec les bonus, tandis que les conditions d\u2019une comp\u00e9tition peuvent pr\u00e9voir une mise minimale de 0,20 \u20ac. Ces param\u00e8tres influencent la gestion du budget, mais ils ne permettent pas d\u2019inf\u00e9rer la chance d\u2019un symbole.<\/p>\n<h2>Conclusion : utiliser la probabilit\u00e9 comme rep\u00e8re<\/h2>\n<p>Pour calculer une s\u00e9rie, il faut d\u2019abord d\u00e9finir le r\u00e9sultat, le nombre de r\u00e9p\u00e9titions et la probabilit\u00e9 de chaque tour. Dans notre exemple, trois r\u00e9sultats \u00e0 50 % donnent 12,5 %, sous l\u2019hypoth\u00e8se d\u2019une ind\u00e9pendance parfaite. Ce chiffre d\u00e9crit un mod\u00e8le, pas une pr\u00e9diction ni une promesse de gain. Les recherches li\u00e9es \u00e0 un Banzai casino crypto, \u00e0 Banzai casino Skrill, \u00e0 un Banzai casino retrait rapide ou \u00e0 un Banzai casino avis doivent donc rester distinctes du calcul math\u00e9matique. Consultez les r\u00e8gles du jeu et fixez votre budget avant de jouer.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Deux r\u00e9sultats identiques \u00e0 la suite peuvent sembler tr\u00e8s rares, surtout apr\u00e8s une s\u00e9rie de pertes ou de gains. Pourtant, leur probabilit\u00e9 d\u00e9pend enti\u00e8rement des r\u00e8gles du jeu et de l\u2019hypoth\u00e8se retenue. Cet exemple explique calmement comment effectuer le calcul, sans promettre de pr\u00e9dire le prochain r\u00e9sultat. Pour comparer les informations disponibles sur casino banzai, [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[],"aioseo_notices":[],"post_mailing_queue_ids":[],"_links":{"self":[{"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=\/wp\/v2\/posts\/4973"}],"collection":[{"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=4973"}],"version-history":[{"count":1,"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=\/wp\/v2\/posts\/4973\/revisions"}],"predecessor-version":[{"id":4974,"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=\/wp\/v2\/posts\/4973\/revisions\/4974"}],"wp:attachment":[{"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=4973"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=4973"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/cproxford.co.uk\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=4973"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}