\n
Размер на пота = $5 + $25 + $0,25 = $30,25<\/em><\/p>\nВ този случай размера на пота е $30,25: Твоите собствени $5, $25 от твоя опонент и $0.25 от BB.<\/p>\n
Цената на кола е $20: Опонентът ти е влязъл ол-ин за $25. Ти вече си инвестирал $5 в пота, така че трябва да заплатиш оставащата разлика: $25 - $5 = $20.<\/p>\n
Накрая получаваме следното уравнение:<\/p>\n
Необходим очакван дял = цена на кола \/ (размер на пота + цена на кола)<\/em><\/p>\nНеобходим очакван дял = $20 \/ ($30,25 + $20) = $20 \/ $50,25 = 0,398 = 0,4 = 40%<\/em><\/p>\nНеобходимия очакван дял винаги е под 50%. Това е така, тъй като цената на кола присъства най-малко два пъти в знаменателя на уравнението. Ако размера на пота преди залозите на опонента е бил 0, то размера на пота би бил равен на цената на кола, тоест бихме получили следното:<\/p>\n
Необходим очакван дял = цена на кола \/ (цена на кола + цена на кола) = ½ = 50 %. <\/em> Потът обаче винаги съдържа най-малко блиндовете, така че необходимият очакван дял никога няма да бъде над 50%.<\/p>\n<\/div>\n<\/div>Стъпка 2:<\/strong> Определи диапазона на опонента<\/h3>Следният диапазон е едно добро начало, тъй като в тази ситуация повечето опоненти биха влезли ол-ин с тези ръце:<\/p>
JJ+, AK<\/p>
Стъпка 3:<\/strong><\/strong> Изчисли очаквания си дял срещу диапазона на опонента<\/h3>Тъй като тук държиш QQ, имаш 47% очакван дял срещу диапазона на опонента (JJ+, AK). Това е над необходимия очакван дял от 40%, така че би трябвало да колнеш.<\/p>
Ако нямаше AK в диапазона на опонента, тоест той би влязъл ол-ин единствено с JJ+, очакваният ти дял срещу диапазона му би бил точно 40%. Това би било почти наравно с очаквания дял, който ти е необходим. Колът би бил на нулата и следователно не би бил печеливш, имайки предвид рейка.<\/p>
Ако опонентът ти влиза ол-ин само с QQ+ и AKs, имаш само 29% очакван дял с QQ. Това е по-малко от необходимия очакван дял от 40%, така че би трябвало да фолднеш.<\/p>
Срещу залог на ривъра<\/h2>
$25 NL Hold'em (6 handed)<\/strong>
100BB Stacks<\/p>Preflop:<\/strong> Hero is Button with ![\"Qc\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/Qc4.png\" "\\"Qc\\"")
![\"Jc\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/Jc4.png\" "\\"Jc\\"")
2 folds<\/em><\/span>, CO raises to $0.75<\/span>, Hero calls $0.75, 2 folds<\/span><\/p>Flop:<\/strong> ($1.90) ![\"Qs\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/Qs.png\" "\\"Qs\\"")
![\"3s\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/3s.png\" "\\"3s\\"")
![\"9h\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/9h.png\" "\\"9h\\"")
(2 players)<\/span>
CO bets $1.30<\/span>, Hero calls $1.30<\/p>Turn: <\/strong>($4.50) ![\"4c\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/4c4.png\" "\\"4c\\"")
(2 players)<\/span>
CO bets $3.00<\/span>, Hero calls $3.00<\/p>River: <\/strong>($10.50) ![\"3h\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/3h.png\" "\\"3h\\"")
(2 players)<\/span>
CO bets $7.00<\/span>, Hero?<\/p>Стъпка 1:<\/strong> Изчисли необходимия очакван дял<\/h3>Необходим очакван дял = цена на кола \/ (размер на пота + цена на кола<\/em>)<\/em><\/p>Цената на кола е $7, а размерът на пота е $17.50.<\/p>
Необходим очакван дял = 7 \/ (17.50 + 7) = 7 \/ 24.50 = 0.29 ~ 29% очакван дял<\/em><\/p> <\/div>
Стъпка 2:<\/strong> Определи диапазона на опонента<\/h3>Диапазонът на опонента ти за залог на ривъра се състои от:<\/p>
\n- Готови ръце: AA-QQ, 99, 33, AQ<\/li>\n
- Нищо (Пропуснали флъш дроус): As2s, As4s, As5s, As6s, As7s, As8s, AsTs, AsJs, AsKs, KsJs, KsTs, JsTs<\/li>\n<\/ul>
Степ 3:<\/strong><\/strong> Изчисли очаквания си дял срещу диапазона на опонента<\/h3>Можеш да използваш Equilab, за да пресметнеш очаквания си дял. В този пример ти би имал очакван дял от 32%. Това е повече от необходимите 29%, което означава, че можеш да направиш печеливш кол.<\/p>
Как ефектът на премахването на карти влияе на очаквания дял<\/h2>
Представи си, че в последния пример държиш различна ръка: Вместо имаш ![\"As\"](\"\/\/cdn-origin.pokerstrategy.com\/oldresources\/de\/PICS\/news\/Deck\/As.png\" "\\"As\\"")
.<\/p>
Ръката ти сега изглежда по-добре, нейната абсолютна сила се е повишила.<\/p>
Както вече знаеш, би трябвало винаги да взимаш решенията си на базата на относителната сила на ръката ти. Поради това трябва отново да изчислиш очаквания дял на ръката си срещу диапазона на опонента.<\/p>
Резултатът: Очакваният ти дял пада от 32% на 26%. Очакваният ти дял вече е по-лош и би трябвало да фолднеш.<\/p>
Причината е следната: Поради премахването на карти, вече не е в диапазона на опонента ти. Това означава, че блокираш една голяма част от диапазона за блъф на опонента. Сега неговият диапазон съдържа:<\/p>
\n- Готови ръце: AA-QQ, 99, 33, AQ (#20)<\/li>\n
- Нищо (пропуснали дроус): AsKs, AsJs, As8s, As7s, As6s, As5s, As4s, As2s, AsTs<\/span>, KsJs, KsTs, JsTs, (#12<\/span>, #3)<\/li>\n<\/ul>
Ако държиш вместо , диапазонът за блъф на опонента на ривъра ще съдържа 3, а не 12 комбота. Срещу този диапазон имаш очакван дял от само 26%, което е значително по-малко.<\/p>
Следователно, въпреки че абсолютната сила на ръката ти се е повишила, би трябвало да фолднеш. Относителната сила на ръката ти, тоест очакваният ти дял срещу диапазона на опонента, трябва винаги да е в основата на решението ти.<\/p>
Обобщение<\/h2>
![\"\"](\"\/\/cdn-origin.pokerstrategy.com\/2012\/12\/04\/Spickzettel_68c30533.jpg\")
<\/p>
Ако си изправен срещу ол-ин или залог на ривъра, би трябвало да следваш тези три стъпки, за да решиш дали да колнеш, или да фолднеш:<\/p>
\n- Стъпка 1: <\/strong>Изчисли необходимия очакван дял.
Необходим очакван дял = цена на кола \/ (размер на пота + цена на кола<\/em>)<\/em><\/li>\n<\/ul>\n- Стъпка 2:<\/strong> Определи диапазона на опонента.<\/li>\n
- <\/strong>Стъпка 3:<\/strong> Изчисли очаквания си дял срещу диапазона на опонента.<\/li>\n<\/ul>\n","protected":false},"excerpt":{"rendered":"
Диапазони и очакван дял (4): Финалният кол Преди този урок би трябвало да си прочел: Диапазони: Въведение Диапазони: Комбота Очакван […]<\/p>\n","protected":false},"author":1,"featured_media":0,"template":"","meta":{"_acf_changed":false,"inline_featured_image":false,"_lmt_disableupdate":"","_lmt_disable":""},"strategy_category":[251],"strategy_level":[324],"class_list":["post-30448","strategy","type-strategy","status-publish","hentry","strategy_category-various-poker-"],"acf":[],"yoast_head":"\n
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