	{"id":38511,"date":"2021-02-27T15:00:00","date_gmt":"2021-02-27T15:00:00","guid":{"rendered":"https:\/\/www.pokerstrategy.com\/pl\/szybka-matematyka-bubble-mtt\/"},"modified":"2026-03-03T16:35:18","modified_gmt":"2026-03-03T16:35:18","slug":"szybka-matematyka-bubble-mtt","status":"publish","type":"post","link":"https:\/\/www.pokerstrategy.com\/pl\/news\/content\/Szybka-matematyka-bubble-MTT_116630\/","title":{"rendered":"Szybka matematyka bubble MTT"},"content":{"rendered":"<!DOCTYPE html>\n<?xml encoding=\"utf-8\" ?><p><br>\n<br>\n<\/p><br><br><body>\n<figure itemscope=\"\" itemtype=\"http:\/\/schema.org\/ImageObject\" class=\"modulRight\"><img decoding=\"async\" itemprop=\"image\" src=\"https:\/\/cdn-origin.pokerstrategy.com\/2018\/05\/01\/dara_poker.jpg\" alt=\"Dara O Kearney\" title=\"\"><figcaption itemprop=\"caption\">Dara O'Kearney&nbsp;<\/figcaption><\/figure>\n<p>Ci z was, kt&oacute;rzy czytali moj&#261; pierwsz&#261; ksi&#261;&#380;k&#281;, z pewno&#347;ci&#261; kojarz&#261; termin \"matematyka goryla\",&nbsp;opisuj&#261;cy uproszczon&#261; wersj&#281; skomplikowanych oblicze&#324; matematycznych, kt&oacute;re mo&#380;na z du&#380;&#261; dok&#322;adno&#347;ci&#261; stosowa&#263; bezpo&#347;rednio przy stole w satelitach.<\/p>\n<p>W zwyk&#322;ych turniejach ICM to skomplikowane wyliczenia tego, jak cz&#281;sto gracz sko&#324;czy pierwszy, jak cz&#281;sto sko&#324;czy drugi, gdy kto&#347; inny sko&#324;czy pierwszy itp. itd. W satelicie ICM w praktyce jest wyliczeniem tego, jak cz&#281;sto wszyscy gracze mog&#261; zaliczy&#263; min cash, wi&#281;c matematyk&#281; dla satelit du&#380;o &#322;atwiej jest upro&#347;ci&#263;.&nbsp;<\/p>\n<p>Maj&#261;c to na uwadze, wyt&#322;umacz&#281; wam, jak metoda matematyki goryla mo&#380;e by&#263; wykorzystana do okre&#347;lenia zasi&#281;g&oacute;w w standardowym MTT na bubble.<\/p>\n<p>Powiedzmy, &#380;e mamy turniej na 500 graczy, w kt&oacute;rym miejsca p&#322;atne zaliczy 60, a min cash wyniesie 2 buy-iny.<\/p>\n<p>Oznacza to, &#380;e przy 60 graczach left, ka&#380;dy ma zagwarantowany min cash w postaci 2 buy-in&oacute;w (120 buy-in&oacute;w &#322;&#261;cznie, podzielone mi&#281;dzy 60 graczy), a i ch \"udzia&#322;\" w pozosta&#322;ej puli nagr&oacute;d (380 buy-in&oacute;w &#322;&#261;cznie wci&#261;&#380; do wygrania) jest proporcjonalny do posiadanych przez nich &#380;eton&oacute;w. Jest to uproszczenie. Zwykle wi&#281;ksze stacki maj&#261; nieco mniejszy udzia&#322; w puli, a mniejsze stacki wi&#281;kszy, jednak r&oacute;&#380;nice nie s&#261; du&#380;e, a my nie jeste&#347;my komputerami, by wyliczy&#263; wszystko dok&#322;adnie, wi&#281;c wystarczy nam przyzwoite przybli&#380;enie.<\/p>\n<h2>Matematyka goryla<\/h2>\n<figure itemscope=\"\" itemtype=\"http:\/\/schema.org\/ImageObject\" class=\"modulRight\"><img decoding=\"async\" itemprop=\"image\" src=\"https:\/\/cdn-origin.pokerstrategy.com\/2021\/01\/27\/bubble.png\" alt=\"Dara O Kearney\" title=\"\"><\/figure>\n<p>Tak wi&#281;c equity kogo&#347;, kto przejdzie bubble ze stackiem startowym mo&#380;na kalkulowa&#263; w nast&#281;puj&#261;&#263;y spos&oacute;b:<\/p>\n<ul>\n<li>2 buy-iny (gwarantowany min cash)<\/li>\n<li>Plus 1\/500 z pozosta&#322;ych 380 buy-in&oacute;w (0,76 buy-ina)<\/li>\n<\/ul>\n<p>&#321;&#261;cznie 2,76 buy-ina.<\/p>\n<p>Equity gracza ze stackiem 2x startowy, wykorzystuj&#261;c t&#281; sam&#261; metod&#281;, wyniesie 3,52 buy-ina.<\/p>\n<p>Oznacza to, &#380;e je&#347;li gracz, maj&#261;cy stack startowy, wrzuci wszystko na bubble, to ryzykuje 2,76 buy-ina, by zyska&#263; 0,76.<\/p>\n<p><em><span style=\"color: #0000ff;\">2,76\/(2,76+0,76) = 78%<\/span><\/em><\/p>\n<p>Musi wi&#281;c by&#263; faworytem w przynajmniej 78%. Oto equity kilku silnych r&#261;k przeciwko r&oacute;&#380;nym zakresom:<\/p>\n<p><em><strong>Przeciwko any 2 cards<\/strong><\/em><\/p>\n<ul>\n<li>AKs 67%<\/li>\n<li>AKo 65%<\/li>\n<li>AA 85%<\/li>\n<li>KK 82%<\/li>\n<li>QQ 80%<\/li>\n<li>JJ 77%<\/li>\n<\/ul>\n<p>Tak wi&#281;c nawet walety nie s&#261; w takiej sytuacji stack-offem na bubble, mimo &#380;e graj&#261; przeciwko 100% zasi&#281;gowi.&nbsp;<\/p>\n<p><em><strong>Przeciwko top 20% r&#261;k<\/strong><\/em><\/p>\n<ul>\n<li>AKs 64%<\/li>\n<li>AKo 62%<\/li>\n<li>AA 86%<\/li>\n<li>KK 72%<\/li>\n<li>QQ 69%<\/li>\n<li>JJ 66%<\/li>\n<\/ul>\n<p>Tutaj potrzebujemy as&oacute;w!<\/p>\n<p>Nie jest to idealne, ale w du&#380;ym przybli&#380;eniu otrzymujemy wynik, jaki wyrzuci nam solver. Wypr&oacute;bujcie t&#281; metod&#281; sami i dajcie zna&#263;, jak si&#281; sprawdza.<\/p>\n<p><i>Je&#347;li chcieliby&#347;cie pozna&#263; wi&#281;cej takich trick&oacute;w, <a href=\"https:\/\/blogspot.us16.list-manage.com\/subscribe?u=bee319dc619266261ab667e86&amp;id=69219cf7ba\" target=\"_blank\" rel=\"noopener\">Dara prowadzi newsletter<\/a>, w kt&oacute;rym regularnie zawiera tego typu porady.<\/i><\/p>\n\n<p><br>\n<\/p>\n<\/body>\n","protected":false},"excerpt":{"rendered":"<p>Dara O'Kearney ma dla was metod\u0119 \"matematyki goryla\", dzi\u0119ki kt\u00f3rej b\u0119dziecie wiedzieli, jak silnym trzeba by\u0107, by sprawdzi\u0107 all-ina na bubble.<\/p>\n","protected":false},"author":1,"featured_media":38512,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_acf_changed":false,"inline_featured_image":false,"_lmt_disableupdate":"","_lmt_disable":"","footnotes":""},"categories":[11],"tags":[],"class_list":["post-38511","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-content"],"acf":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v28.2 - 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