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 11-02-2018, 02:24 PM #601 HighOctane journeyman     Join Date: May 2006 Posts: 233 Re: No-Limit Hold ’em For Advanced Players by Matthew Janda Reviews and discussion ^^ Nevermind I think I found my answer as I went through this whole thread.
11-02-2018, 05:37 PM   #602
Matthew Janda

Join Date: Jun 2012
Posts: 936
Re: No-Limit Hold ’em For Advanced Players by Matthew Janda Reviews and discussion

Quote:
 Originally Posted by HighOctane ^^ Nevermind I think I found my answer as I went through this whole thread.
you the real mvp

 11-02-2018, 10:12 PM #603 Tiltedmisery stranger   Join Date: Mar 2017 Posts: 6 Re: No-Limit Hold ’em For Advanced Players by Matthew Janda Reviews and discussion I confused about some math. I have the first addition third print. In part two chapter "Examining Complex Ranges- Defending Enough Against Opens," page 61, there is this equation to get the frequency of how often btn will get 3bet, and to solve it you have to know how often the blinds would 3bet. say SB 3bet 16% and BB 14%. And this is whats in the book: 0.278 = 0.16 + (0.84)(0.14) On the page before is the same situation, finding frequency of btn facing a 3bet. where each blinds 3bet 12.5% each. 0.234 = 1 - (0.875)^2 so it looks like: 1 - (freq of SB not 3betting)(freq of BB not 3 betting) So why is it so different on the next page? why is it 0.16 + (0.84)(0.14)? shouldnt it be: 2.776 = 1 - [(1 - 0.16)(1 - 0.14]) ??? Can someone also explain how this equation? 0.16 + (0.84)(0.14)? i think there is also a typo on the same page which got the math wrong. This equation deals with finding freq of blinds calling where SB calls 8% and BB calls 20%. 0.217 =(0.08)(0.86) + (0.2)(0.74) where: 0.86 = fraction of time BB does not 3bet 0.74 = fraction of time SB fold to BTN open But SB 3bet 16% & calls 8% for a total of 0.24, so Sb actually fold 0.76 of the time. Last edited by Tiltedmisery; 11-02-2018 at 10:37 PM.
11-09-2018, 12:44 AM   #604
statmanhal
Pooh-Bah

Join Date: Jan 2009
Posts: 4,250
Re: No-Limit Hold ’em For Advanced Players by Matthew Janda Reviews and discussion

Quote:
 Originally Posted by Tiltedmisery 2.776 = 1 - [(1 - 0.16)(1 - 0.14]) ??? Can someone also explain how this equation? 0.16 + (0.84)(0.14)?
The two equations equal to the same result.

Given events A and B, the probability at least one happens is

P(A or B) = 1- P(not A)*P(not B) = P(A)+ P(not A)* P(B),

assuming the events are independent.

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